Applied Demography
An Introduction to Basic Concepts, Methods, and Data
Steve H. Murdock
David R. Ellis
www.routledge.com  an informa business
ISBN 978-0-367-01259-5
Applied
Demography		
Steve
H.
Murdock
and
David
R.
Ellis
9780367012595.indd 1 10/21/2018 2:26:07 PM
Applied Demography
Steve H. Murdock, David R. Ellis - Applied Demography_ An Introduction to Basic Concepts, Methods, and Data-Routledge (2020).pdf
Applied Demography
An Introduction to
Basic Concepts, Methods, and Data
Steve H. Murdock
and David R. Ellis
~l Routledge
::S~ TaylorFram Croup
AND TORK
Library of Congress Cataloging-in-Publication Data
Murdock, Steven H.
Applied demography : an introduction to basic concepts, methods,
and data / by Steve H. Murdock and David R. Ellis.
p. cm. ·
Includes bibliographical references and index.
ISBN 0-8133-8372-2
1. Demography. I. Ellis, David R. (David Rennie), 1953-
11. Title.
HB849.4.M87 1991
304.6-dc20 91-35208
CIP
ISBN 13: 978-0-367-01259-5 (hbk)
First published 1991 by Westview Press
Published 2018 by Routledge
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All rights reserved. No part of this book may be reprinted or reproduced or utilised in any form or
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Notice:
Product or corporate names may be trademarks or registered trademarks, and are used only for
identification and explanation without intent to infringe.
Copyright © 1991 by Taylor  Francis
Routledge is an imprint of the Taylor  Francis Group, an informa business
To Joann and Roger
June and Lee
Marijane and Bo
Steve H. Murdock, David R. Ellis - Applied Demography_ An Introduction to Basic Concepts, Methods, and Data-Routledge (2020).pdf
Contents
Ust of Tables and Figures
Preface
Acknowledgments
1
2
Introduction
Rationale and Background, 1
Definition and the Dimensions of
Applied Demography, 3
Organization of the Text, 8
Limitations of the Book, 9
Demographic Concepts and Trends: The Conceptual
Base and Recent Patterns of Demographic Change
Defining Key Concepts and Terms, 11
An Overview of Major Demographic
Trends in the United States, 26
Summary, 66
Conclusions, 67
3 The Materials of Appliecl Demographic Analyses:
4
Data Sources and Principles of Data Use
Indices for Locating Secondary Data, 70
Federal and State Data Compilations, 75
Federal Data Sources, 79
State Data Sources, 100
Nongovernmental Data Sources, 103
Using Secondary Data, 105
Summary and Conclusions, 112
Basic Methods and Measures of
Applied Demography
General Measures, 113
Measures of the Major Demographic
Processes and Variables, 120
Selected Methods for Controlling the Effects
of Demographic Change and Characteristics, 156
Conclusions, 174
ix
xv
xix
1
11
69
113
viii
5
6
Methods for Estimating and Projecting
Populations
Basic Definitions and Concepts, Principles and
Limitations, and General Procedures for Use
in Population Estimation and Projection, 176
Methods of Population Estimation, 181
Methods of Population Projection, 210
Estimates and Projections of Population-Based
Statuses and Characteristics, 234
Evaluation of Population Estimates and
Projections, 241
Conclusions, 248
Summary and Conclusions: The Future of
Population Change and Applied Demography
in the United States
Future Demographic Trends Impacting Products
and Services, 250
The Future of Applied Demography, 265
Conclusions, 273
References
Index
175
249
275
289
Tables and Figures
Tables
2.1 Total Resident Population and Percent Population
Change in the United States, 1790-1990 27
2.2 Components of Population Change for the United
States, 1940-1990 29
2.3 Birth, Death, and Net Migration Measures for
the United States, 1940-1990 30
2.4 Age-Specific Birth, Death, and Migration
Rates in the United States for Selected Years 31
2.5 Population of the United States, Regions,
Divisions, and States, 1900-1990 33
2.6 Population Change in the United States,
Regions and Divisions, 1960-1990 37
2.7 Population and Percentage of Population in the
United States by Urban, Rural, Rural Farm, and
Rural Nonfarm Residence, 1930-1980 39
2.8 Proportion of U.S. Population that Is
Metropolitan and Nonmetropolitan, 1950-1990 40
2.9 Median Age and the Sex Ratio in the United
States, 1900-1990 41
2.10 Population of the United States by Age and Sex,
1940-1989 42
2.11 Percent of the Population by Age Groups in the
United States, 1940-1989 45
2.12 U.S. Population, 1970, 1980, and 1990, Percent
Change in Population 1970 to 1980 and
1980 to 1990, and Proportion of Population
1970, 1980, and 1990 by Race, Hispanic
Origin, and Ethnicity 47
2.13 Percent Distribution of the Resident Population
of the United States by Regions and for the
Ten Largest States by Race and Hispanic
Origin, 1990 48
2.14 Percent Distribution of the Resident Population
of the United States, Regions and States
by Race and Hispanic Origin, 1990 49
x
2.15 Demographic and Socioeconomic Characteristics
of the Population of the United States by
Race/Ethnicity for Selected Years 53
2.16 Marital Status of the Population of the United
States, 1970-1988 56
2.17 Households in the United States by Type,
1970-1990 57
2.18 Estimates of Cohabitation and Marriage Before
the Age of 25 by Age Cohort in 1988 58
2.19 Number and Percent of Households by Persons
in the Household and Average Household
Size for the United States, 1940-1990 59
2.20 Selected Socioeconomic Characteristics of
the Population of the United States,
1940-1988 61
4.1 A Decomposition of the Projected Difference
in the Rate of Participation in Different
Recreational Activities Among Residents of
the United States by Activity, 1990-2000 and
2000-2025 165
4.2 A Decomposition of the Projected Difference
in the Rates of Participation in Different
Recreational Activities Among Residents of
Texas by Activity, 1990-2000 and 2000-2025 166
4.3 Components of a Working Life Table Derived
Using a Standard Life Table 173
6.1 Historical and Projected Population Growth
in the United States by Race and Spanish
Origin, 1950-2050 252
6.2 Percent of Population by Race and Spanish
Origin in the United States, 1950-2050 253
6.3 Projections of the Percent of the U.S.
Population by Age and Race/Ethnicity for
Selected Years, 1990-2050 254
6.4 Three Alternative Projections of the U.S.
Civilian Labor Force by Selected
Characteristics for 2000 256
xi
6.5 Projections of the Number of Persons in the
Labor Force in the United States by
Race/Ethnicity, 1986-2025 257
6.6 Projections of the Number of Residents
Enrolled in Higher Education in the
United States by Race/Ethnicity, 1986-
2025 259
6.7 Median U.S. Household Income in 1989 by
Selected Characteristics 264
Figures
3.1 Short-Form (100% Items) and Long-Form
(Sample Items) Topics in the 1990 Census
of Population and Housing 83
3.2 Publications of the 1990 Census of
Population and Housing 84
3.3 Computerized Products from the 1990 Census 88
4.1 Percentage Change in Population 114
4.2 Crude Rates 116
4.3 General Rates 118
4.4 Specific Rates 119
4.5 Arithmetic Rate of Change 121
4.6 Geometric Rate of Change 122
4.7 Exponential Rate of Change 123
4.8 Child-Woman Ratio (CWR) 125
4.9 Total Fertility Rate (TFR) · 127
4.10 Selected Measures of Infant Mortality 128
4.11 Abridged Life Table for the Male Population
of a Hypothetical Area, 1990 130
4.12 Elements of a Life Table 131
4.13 Life Table Survival Rates 135
4.14 Procedure for Computing Survival Rates for
Multi-Age Age Groups from a Life Table
for Single-Year Age Groups 136
4.15 Procedure for Computing Beginning and
Terminal Age Survival Rates 137
4.16 Migration Rates 139
4.17 Net Migration Rate (NMR) 139
4.18 Residual Migration 140
xii
4.19 Population Density 140
4.20 Population Potential Measure with an Example
of Its Application for a Hypothetical Set
of Areas 143
4.21 Distribution of a Hypothetical Population
by Size of Place Category and the Related
Lorenz Curve 144
4.22 The Cini Coefficient and Index of
Dissimilarity Measures of Population
Distribution 145
4.23 Dependency Ratio (DR) 150
4.24 The Sex Ratio (SR) 150
4.25 Population Pyramid, Texas 151
4.26 Crude, General, and Age-Specific Marriage
Rates 154
4.27 Measures of Educational Progression 155
4.28 Measures of Economic Activity 157
4.29 Direct and Indirect Age Standardization 160
4.30 Unique Components of Nuptiality Tables,
Tables of School Life, and Tables of
Working Life 170
4.31 Example of Using a Table of Working Life
to Determine Income Loss 172
5.1 Example of Controlling to a Total 180
5.2 Projections for a College-Dominated County
by Age for 1980-2020 NOT Adjusting for
Special Populations 180
5.3 Censal-Ratio Method with Symptomatic Data 185
5.4 Censal-Ratio Procedure with Housing Permit
Data: To Estimate the Austin, Texas,
Population for April 1, 1984 188
5.5 Censal-Ratio Method Using Electric Meter
Billing: To Estimate the Austin, Texas,
Population for April 1, 1988 190
5.6 Example of a Simple Ratio Technique 192
5.7 Vital Rates Method 193
5.8 Example of the Use of a Proration Technique 194
5.9 Composite Method 195
5.10 Steps for Completing an Estimate Using the
Ratio-Correlation Method 199
xiii
5.11 Ratio-Correlation Method: To Estimate
Population of Waco, Texas, 1982 200
5.12 Steps in and Example of the Use of a Cohort-
Survival Method of Population Estimation to
Estimate the Population of McLennan County,
Texas, April 1, 1988 206
5.13 Example of a Ratio-Based Technique 215
5.14 Example of a Land-Use Technique 216
5.15 Hypothetical Example of a Simple Economic-
Based Population Projection Method 221
5.16 Steps in and Example of the Use of the Cohort-
Component Method to Project the Population of
Harris County, Texas, by Five-Year Cohorts
from 1990 to 2000, Assuming 1980
Age-Sex Specific Fertility Rates and
Age-Sex Specific Survival Rates and
1970-1980 Age-Specific Net Migration Rates 235
5.17 Example of the Use of Three Commonly Used
Error Measures 246
Steve H. Murdock, David R. Ellis - Applied Demography_ An Introduction to Basic Concepts, Methods, and Data-Routledge (2020).pdf
Preface
For more than 15 years I have worked with local and state
planners and analysts and private-sector marketing and planning
specialists, attempting to share with them knowledge of demograph-
ic. concepts, data bases, and methods for addressing pragmatic
issues. At the same time, I have been involved with numerous
professional demographers in gaining recognition of the needs of
decisionmakers and the role of demographic data in the decision-
making process. I have also taught both social demography and
basic demographic methods courses to a diverse set of students from
such disciplines as sociology, psychology, political science, urban
and regional planning, history, anthropology, real estate develop-
ment, recreation and parks, and numerous other disciplines. All of
these activities have convinced me that demographic knowledge is
not only required in many different forms of analysis, but that much
of the existing demographic literature is too specialized for the
applied analyst who must examine a diverse range of phenomena,
only some of which are demographic.
The second author has likewise worked with private- and public-
sector decisionmakers for more than a decade. This experience,
coupled with his return to graduate school and his enrollment in
several classes in demography, convinced him that demography had
much to offer the policy analyst. At the same time, most works on
demography were either too specialized to meet the needs of ap-
plied analysts or attempted to provide broad overviews of interna-
tional population patterns that, although informative, were likely to
be of little direct utility to policy analysts.
This work reflects our belief that a single-source document is
necessary that can both introduce someone with only a basic social
science background to the concepts, data, and methods of applied
demography and can offer insight to professional demographers
regarding the specific methods and issues likely to be required of
them in pursuing applied demographic problems.
This work also represents our attempt to, at least partially, ad-
dress the need of the emerging area of applied demography for texts
that attempt to define its subject matter, its data, and its methods.
It represents an attempt to contribute to the development of what
we believe will be an increasingly important area of analysis in the
coming decades.
xvi
Finally, this work represents an effort aimed at drawing together
in a single source works that we have developed over 15 years in
the course of attempting to meet the needs of those who do demo-
graphic analyses. We have compiled numerous sets of workshop
materials and related workbooks and manuals on such topics as
small-area population estimates and projections, basic demographic
methods, and sources of information for business and government.
These materials, although clearly not sufficient to form the total
basis for this worlc, made it evident that a single, synthesized work
that was concisely focused on the concepts, methods, and materials
of greatest utility in completing applied analyses was needed and
likely to be of utility to applied analysts.
To address these concerns, we have developed a work that we
hope provides a basic introduction to the subject matter and meth-
ods of demography as applied to pragmatic issues and that is useful
to professional demographers who need more detailed information
on the areas of analyses likely to be of most importance in applied
uses of demography. Thus, the first two chapters introduce the
reader to demography and applied demography and provide a base
of knowledge about basic demographic concepts and current demo-
graphic trends. Chapter 3 introduces the data sources most often
used in demography. Although many of the data sources discussed
are widely known, we believe they are sufficiently detailed that
even professional demographers will benefit from it. Chapter 4
presents an introduction to the methods of applied demography that
provides essential background knowledge for those new to the
subject and examples of the applied uses of demographic data and
methods that introduce the professional demographer to substantive
issues addressed by applied analysts. Chapter 5 provides a detailed
discussion of methods of population estimation and projection and
of the evaluation of estimates and projections. These are among the
tasks most frequently required of applied demographers, and their
applications to small areas is seldom sufficiently covered in standard
demography curricula. Finally, Chapter 6 examines the problems
and opportunities likely to emerge from future changes in the
population and in applied demography in the United States in the
coming decades.
The work is intended to be useful to those with a basic educa-
tion in a social science or related discipline and requires no mathe-
matical skills beyond basic algebra. It will serve as a useful text for
multidisciplinary upper-level undergraduate and beginning-level
graduate courses in applied demography. It should also be a useful
xvii
reference source for the libraries of those who do applied demo-
graphic analysis in business, government, and academia.
Anyone attempting such a work is painfully aware that space
and other limitations prevent its being as comprehensive as one
would like. Likewise, it is not possible for this work to provide
sufficiently thorough discussions of several complex procedures to
allow its readers to employ such methods without the use of addi-
tional references. We have described such methods and demon-
strated them sufficiently to allow users to both know where to
obtain information necessary to apply these methods and the types
of uses to which these procedures may be appropriately applied.
Although the work has limitations, we hope that it proves bene-
ficial to its intended audiences in gaining basic knowledge of the
applied uses of demographic concepts, data, and methods. We trust
that it will soon be followed by other works providing additional,
and increasingly sophisticated, assistance to those who use demog-
raphy to address pragmatic issues. Even more important, we hope
that the work assists readers to more effectively use applied demo-
graphic concepts, data, and methods to arrive at solutions to real-
world problems.
Steve H. Murdock
Steve H. Murdock, David R. Ellis - Applied Demography_ An Introduction to Basic Concepts, Methods, and Data-Routledge (2020).pdf
Acknowledgments
In the completion of this work, the support, assistance, and
encouragement of numerous persons and agencies must be acknowl-
edged. The Department of Rural Sociology and the Texas Agricul-
tural Experiment Station in the Texas A:M University System
provided financial support for this effort and receive our sincere
appreciation. We wish also to thank the Real Estate Center at Texas
A:M University, especially its director, Dr. Richard Floyd. The
support of the center for the authors has been essential to the
completion of the work and to our gaining sensitivity to the needs
of a major segment of data users. We also extend our appreciation
to the Texas State Data Center and Texas Population Estimates and
Projections Programs and to the coordinating agency for these
programs, the Texas Department of Commerce, for allowing us to be
involved in these programs and to thus gain insight into the needs
of some of those persons most likely to use this work.
In the preparation of the book, numerous people have provided
assistance in preparing examples, in manuscript preparation, and in
providing critical reviews of the volume. Those who have assisted
in the development of initial examples for the works on which this
volume is partially based include Sean-Shong Hwang, Banoo Parpia,
John DeMontel, Pam Hopkins, Ken Backman, and Martha Nelson.
We thank them, even if belatedly. Recent students who have given
of their time and deserve our appreciation include Gavin Smith,
Rickie Fletcher, Jaime Vinas, Alvin Luedke, Marie Ballejos, Erik
Koehlert, and Paul Johnston. We also thank several staff members
including Beverly Pecotte, Darrell Fannin, Md. Nazrul Hoque,
George Galdiano, and Stephanie Rogers for their tireless efforts in
preparing data, proofreading, and copying the work for various
purposes. We owe special appreciation to Delma Jones and Teresa
Ray who tirelessly typed repeated drafts of the work and to Edwin
Gene and Elizabeth Porter whose expertise was essential to finishing
the work. We owe our most sincere thanks to Patricia Bramwell,
who was instrumental in the completion of every phase of the work
and who cheerfully tolerated the cranky authors during the final
, phases of the work. The work clearly would not have been com-
pleted without her extraordinary efforts in organizing and directly
participating in nearly all aspects of the work.
Special appreciation is also due to a former colleague who made
major contributions to all of the earlier works from which parts of
this work are drawn. This is Rita R. Leistritz. Her encouragement
xx
to undertake the works from which this is drawn and her tireless
efforts in developing countless examples cannot be adequately
acknowledged. Thank you, Rita, for your decade of effort.
We also wish to thank Donna Nunez who tirelessly edited the
work, repairing the authors' damaged grammar and punctuation
and providing consistency for two people who seem to thrive on
inconsistency. Thank you, Donna, for your efforts~
We owe particular appreciation to our reviewers who reviewed
the entire document and gave us useful and constructive criticisms.
These include Ken Backman, Stan Drezek, Tom Hirschi, Dan Lich-
ter, Rogelio Saenz, and Paul Voss. To each of them, we extend our
sincere appreciation for assisting us in making this a better work.
Finally, we extend our thanks to our colleagues, staff, friends,
and families who endured our impatience and our neglect of other
activities during the completion of the work.
S.H.M.
1
Introduction
Rationale and Background
Demography has been popularized as it has become evident that
demographic characteristics and trends impact many aspects of our
society. Population change and the characteristics of the population
have effects on a wide range of factors, including markets for private
goods and services (Pol, 1987), forms of urban and regional growth
(Berry and Kasarda, 1977), the potential for economic development
(Backman, 1989), the likely incidence of disease and mortality
(Murdock et al., 1989a), and political redistricting and voting pat-
terns (Hill and Kent, 1988). Population patterns affect levels of
economic resources and poverty (Macunovich and Easterlin, 1990),
incidences of crime (Cohen and Felson, 1979; Stahura and Sloan,
1988), characteristics of the labor force (U.S. Bureau of Labor Statis-
tics, 1989), changes in enrollments in elementary and secondary
schools and in higher education (National Center for Educational
Statistics, 1989), changes in housing and real estate patterns (Stern-
lieb and Hughes, 1986; Murdock and Hamm, 1988a), and numerous
other factors (Russell, 1984; Merrick and Tordella, 1988). Demogra-
phy is important to those involved in product and service market-
ing, strategic and corporate planning, urban and regional analyses,
real estate development, economic development, medical and health
care, political analysis, financial analysis, crime prevention, person-
nel and human resource development, education, and many other
fields.
It is not the population patterns and trends themselves that are
the focus of attention for such persons, however, but the implica-
tions of these trends for nondemographic factors and events.
Applied demography thus focuses on pragmatic concerns of interest
to professionals whose training and experience lie largely outside
the small community of professional demographers.
2
In fact, recognition of the importance of demographics is so
pervasive that nearly all professionals involved in private- or public-
sector marketing and planning use demographic data and perform
demographic analysis. Many have been forced to gain knowledge of
demographic processes and concepts, learn how to obtain and
manipulate demographic data, and master demographic analysis
techniques. These professionals often find themselves needing to
locate information to profile the current characteristics of the popula-
tion of alternative market or service areas; estimate the current and
project future populations likely to effect the demand for goods and
services; and to identify and quantify the effects of age, race/ethnici-
ty, household composition, and other factors on the use of goods
and services. Even when they are not directly responsible for the
development of demographic data and analyses (because the data
are purchased from private data provision firms), these analysts are
usually responsible for ensuring that the data and analyses are
appropriate. Such analysts must obtain knowledge of the demo-
graphic concepts, data sources, and the techniques underlying the
data and analyses that have been purchased.
Unfortunately, these professionals often find it difficult to obtain
the knowledge required to complete such tasks, because it is scat-
tered among a number of courses offered in formal demographic
training programs in academic settings or is available in a growing
but widely scattered set of materials in applied demography (Rives
and Serow, 1984; Pol, 1987; Saunders, 1988; Merrick and Tordella,
1988). Information on data sources are even more difficult to locate
because it is part of many different academic and applied fields of
study but unique to no single discipline (Murdock and Hamm,
1988b). In sum, practitioners have found that no single source exists
to address their needs.
Many professional demographers who were formally trained in
academic settings are becoming increasingly involved in the applied
uses of demography and are finding their formal training has not
properly prepared them to complete the tasks required of them in an
applied setting. For example, although they may have had several
courses that have provided them with indepth information on alter-
native techniques for completing regression analyses, they may have
had as little as a single class period in a demographic methods
course on techniques of population estimation. In this class period
they may have only examined such techniques as they are applied to
nations or states rather than small areas such as counties, places, or
3
census tracts. They are likely to find, however, that the formulation
of population estimates for such small areas is among those tasks
most often required of them.
They may also find that they are required to extend their demo-
graphic knowledge far beyond the areas pursued in their graduate
training. This training may have required them to complete analy-
ses of the effects of demographic factors on social stratification and
inequality, segregation, suburbanization, and levels of socioeconom-
ic development. They are likely to have reviewed numerous studies
of the interrelationships between fertility control and economic
development, the determinants of mortality differentials, and the
factors affecting the adoption of contraception or abortion practices.
They are much less likely to have examined analyses of the effects of
migration on the market for multi-family housing, the effects of
changing racial/ethnic composition on retail markets, or the implica-
tions of differential rates of population growth on the need to relo-
cate a public health clinic. Professional demographers new to the
world of applied research may find themselves searching unsuccess-
fully for a source that brings together the information they are likely
to require on a frequent basis.
This book attempts to meet the needs of both those who are not
trained in demography, but who are increasingly required to either
do demographic analyses or evaluate the results of such analyses,
and of those who have been trained in demography but require
more information on its applied dimensions. It does this by provid-
ing an introduction to: (1) demographic concepts and processes as
used in demography and applied demography; (2) sources and
typical applied uses of the most widely used demographic data; and
(3) techniques for analyzing demographic patterns and the effects of
demographic factors on socioeconomic conditions and characteristics.
Its intent is to provide one of the first relatively comprehensive
single-source introductions to the concepts, methods, and data of
applied demography. We begin this task by defining and delineat-
ing the subject matter of applied demography.
Definition and the Dimensions
of Applied Demography
An important starting point for any work is the definition of its
subject matter, in this case, applied demography. Applied demog-
raphy must be seen as a part of the broader field of demography.
4
However, within neither demography nor applied demography is
there universal agreement concerning the definition of what is, and
what is not, a proper area for demographic analysis. Therefore, the
reader should be aware that the definitions provided here do not
necessarily represent a consensus among demographers about the
definition of demography or applied demography.
The overall field of demography can be simply defined as the
study of human populations. Hauser and Duncan (1959), however,
note that demography has maintained two parallel traditions. One
is the domain of formal demography which has focused on the precise
mathematical measurement of the three demographic processes of fertility,
mortality, and migration. The sources of change in these processes,
the trends in these processes, the differentials in these processes,
and the interrelationships among these processes form the major
emphases in formal demography. The study of formal demographic
processes is often closely associated with mathematical demography.
Formal demography is an important but rather specialized subfield
within demography.
The second tradition in demography is broader and has a larger
number of adherents. It examines the determinants and conse-
quences of the demographic processes and of the size, distribution,
and composition of the populations that result from them. Thus
social demography can be defined as the study of the determinants and
consequences of population size, distribution, and composition and of the
demographic processes of fertility, mortality, and migration that determine
them. The emphases within this area of study has been on examin-
ing the interrelationships between demographic variables and other
social and economic variables. This concept of demography is
dominant in most academic departments teaching demography in
the United States. By comparison to formal demography, social
demography represents a substantial broadening of the subject
matter of demography.
In many regards, applied demography represents a further
extension of demography from the broader issues and dimensions
examined in social demography. As Rives and Serow note,
In our view, applied demography is that branch of the disci-
pline (of demography) that is directed toward the production,
dissemination, and analysis of demographic and closely relat-
ed socioeconomic information for quite specific purposes of
planning and reporting. To distinguish 11 applied11 pursuits
from other lines of demographic inquiry, we would further
suggest that applied demography is more concerned with the
measurement and interpretation of current and prospective
population change than with the behavioral determinants of
this change. . . .
Applied demography almost always deals with information
on population size, growth and composition for specific geo-
graphic areas. Thus there is an identifiable difference in the
unit of analysis: Applied demographers tend to focus on
geographic units and their population characteristics, while
others are more concerned with individuals and their demo-
graphic behavior (1984: 9-10).
5
Applied demography is thus different than the broader field of
demography in its relative emphases within the content areas of
demography. Rives and Serow (1984), suggest several emphases
that they believe separate the applied from the more basic aspects of
the discipline. We add to the areas delineated by Rives and Serow
(items 2, 3, and 5 below) and suggest that the differences between
basic and applied demography can be seen in terms of different
emphases within the following dimensions:
1. Scientific goal - Science can be seen as having three pri-
mary goals: description, explanation, and prediction.
Demography as a basic science tends to emphasize expla-
nation with secondary emphases on description and
prediction. Applied demography tends to emphasize
prediction, followed by description and explanation. In
addition, many applied uses of demography attempt to
establish concomitant demographic factors (e.g., for profil-
ing market segments). Such coincidental• occurrences
are seldom the focus of basic demographic analyses.
2. Time referent - Basic demography may examine demo-
graphic phenomena for historical, current, or future time
periods, but most frequently tends to involve attempts to
explain past events. Applied demography tends to place
emphasis on current and future patterns.
3. Geographic focus - Basic demography often attempts to
explain either international- or national-level patterns.
Applied demography tends to examine patterns for
subnational areas such as county and/or subcounty areas
(e.g., blocks, tracts). In addition, although general
6
demographic analyses are nearly equally likely to employ
aggregate areal data and data on individuals, applied
demographic analyses place very heavy reliance on aggre-
gate areal data for small areas.
4. Purpose of the analyses - The science of demography in
its basic form tends to emphasize analyses intended to
generate basic knowledge about the causes of demograph-
ic change which can be generalized as widely as possible
across as many different types of areas as possible. In
applied demographic analyses, the emphasis is on the
application of knowledge to discern the consequences or
concomitants of demographic change rather than on basic
knowledge generation. Applied demographic analyses
often use data to discern the extent to which the findings
from general studies of other areas apply to a specific
study area.
5. Intended use of analytical results - Basic demography is
intended primarily to enhance the base of knowledge in
the discipline, knowledge which is shared among scholars
within the discipline. The results of applied demographic
analyses are intended to inform decisionmaking among
non-demographers relative to the planning, development,
and/or distribution of public- or private-sector goods or
services.
Taken together, these emphases suggest that applied demography
can be defined as
the study of population size, distribution, and composition
and of the processes of fertility, mortality, and migration
in a specified study area or areas with emphases on gaining
knowledge of the consequences and concomitants of demo-
graphic change to guide decisionmaking related to the
planning, development, and/or distribution of public- or
private-sector goods or services for current and future use in
the study area or areas.
As such a definition suggests, applied demography requires
knowledge of both the basic science of demography and the means
by which it can be applied to address pragmatic and policy-related
questions.
7
The content of applied demography may also be examined by
describing the demographic variables on which its analyses tend to
concentrate. These variables include both demographic and those
found to have such dose relationships to demographic variables that
it is common practice to include them in almost any demographic
profiling of an area. These variables are
-population size
-population change
-mortality
-fertility
-migration (both national and international)
-population distribution (relative to metropolitan and
non-metropolitan areas, central cities and suburbs, rural
and urban areas, by the population size, density
of settlement, and among blocks, tracts, etc. of an area)
-compositional characteristics
·age
·sex/gender
·race
·ethnicity
·marital status (including never married, married,
separated, divorced, and widowed)
·household and family types
(including family and nonfamily households
and family and nonfamily households by sex
and marital status of householder [head] and
presence and/or number of children)
·educational status (both years and degrees
completed)
·employment by
-status (employed, unemployed or underemployed)
-occupation
-industry
·income, wealth, and poverty
·socioeconomic status (summative measures using
income, education, and occupational variables).
Of these variables, the education, employment, income, and soci-
oeconomic status variables might be considered as social and
economic rather than demographic variables. However, common
practice has so often included them in demographic analyses that it
is essential for those wishing to do applied demographic analyses to
8
be familiar with the data sources and measures of these variables.
Oearly other analysts might include additional variables or delete
some of the variables noted here, but we believe that such variables
are sufficiently encompassing that, if one has gathered data and
completed analyses of these variables for an area, one can be said to
have completed a relatively complete demographic analysis of an
area. Consideration of these variables relative to the applied dimen-
sions noted above can thus be seen as delineating the content of
applied demography. The description of the content and trends in
these variables, the sources of data on them, and the measures and
techniques for analyzing them is the focus of this book.
Organization of the Text
In the remainder of Chapter 1, we describe the organization of
the text and delineate the limitations of the work. In so doing, we
attempt to introduce readers to key dimensions examined in the
work and alert them to topics for which additional references should
be consulted. At the end of the work, references to additional de-
tailed sources are provided.
Chapter 2 defines and delineates the major trends in each
demographic concept covered in the work. As noted above, these
include the basic demographic variables of population change, age,
sex, race/ethnicity, household, family, and marital status, population
size, geographic patterns of population distribution, and the three
demographic processes of fertility, mortality, and migration. Also
examined are variables closely related to the basic demographic
variables, including employment status, occupation, industry,
income, education, and socioeconomic status. These variables are
defined and the trends in such variables likely to impact factors of
interest to applied demographers are described. As a result of
examining this chapter, the reader should obtain a basic understand-
ing of demographic variables and of the role of such variables in
altering socioeconomic factors of relevance to applied private- and
public-sector interests.
Chapter 3 examines the sources of data on the variables de-
scribed in Chapter 2. National and international, state and local,
and private data sources are described. The discussion includes an
examination of the forms of data available and of the limitations in
obtaining and using such data. A detailed examination of the data
products from the 1990 Census is presented and an analysis of the
implications of these products for data use is provided.
The next section describes measures and techniques for analyz-
9
ing the variables discussed in Chapters 2 and 3. Chapter 4 examines
basic measures of each of the variables and provides an introduction
to more comprehensive techniques utilizing multiple variables and
concepts such as life-table techniques (including a basic introduction
to multiple-decrement techniques), methods of standardization, and
rate decomposition. Because applied analyses tend to emphasize
current and future patterns, an entire chapter, Chapter 5, is devoted
to this topic. Thus, techniques to estimate and project population
and to evaluate population estimates and projections are examined
in Chapter 5. For each of these topics, examples of the use of the
techniques to address applied questions are presented.
The concluding chapter, Chapter 6, examines future trends that
are likely to become the focus of applied demographic analyses in
the future. Topical and substantive areas expected to provide the
basis for the expansion of applied demographic analyses in the
coming decades are then discussed. Finally, we examine the current
status of applied demography and suggest opportunities and poten-
tial problems affecting its future development.
Limitations of the Book
As with any such effort, space considerations, as well as the
experience and knowledge base of the authors, have limited this
book. The variables and techniques described and demonstrated are
limited to those we believe are most likely to be of use in applied
demography and are clearly only some of those which might be
examined.
In addition, the use of these factors are demonstrated for areas
in the United States so that the increasingly important international
uses of demography are not directly addressed. Similarly, emphasis
is placed on data sources used for applications in the United States.
It is also important to note that since this book was written as 1990
Census materials were just beginning to be released, much of the
discussion of 1990 Census products is based on the publication plans
of the U.S. Bureau of the Census. If the 1990 Census is similar to
past censuses, the final products are likely to be somewhat different
in form and more limited than those initially planned.
Greater emphasis is also placed on somewhat simpler techniques
rather than more sophisticated methods. For example, sophisticated
multiple-decrement life table techniques and multi-state regional
projection models are examined in only a very general manner.
This reflects our attempt to cover those topics we believe are likely
to be most frequently used by those who are entering the field of
10
applied demography and which are used in applied demography as
presently practiced. As the field of applied demography develops,
increasingly sophisticated techniques should come into more
common usage, and efforts such as this will require updating and
expansion.
Finally, it is likely that this effort is limited somewhat by the au-
thors' bases of experience which have largely been in the public
sector. Although a concerted effort was made to overcome this
limitation, it is likely that the authors' backgrounds and experiences
affected and perhaps limited the work in regard to some private-
sector uses of demographic techniques.
Despite. these limitations, we hope the work will be a useful
addition to the applied demographic literature. We also hope that
this attempt to introduce the concepts, methods, and data of applied
demography will encourage other scholars and practitioners to
develop additional works of utility for those who, not only study,
but also apply the body of knowledge in demography to address
pragmatic issues. It is to further explicate such issues and concepts,
as well as the data and techniques used to address them, that we
now tum our attention.
2
Demographic Concepts and Trends:
The Conceptual Base and Recent Patterns
of Demographic Change
The discussion in this chapter is intended to define the major
concepts and variables used in applied demography and to provide
information that will allow the reader to obtain an initial base of
demographic knowledge regarding current patterns for the measures
of these concepts and variables. It must be recognized, however,
that no single chapter, or any single work, can replace the need for
continuous study to obtain and maintain knowledge of demographic
change.
Defining Key Concepts and Terms
In this section, we examine some of the key concepts and terms
used in demography and demographic analyses. It is essential for
those using demographic data to be aware of the underlying defini-
tions and dimensions of demography's key concepts. We delineate
these concepts briefly below indicating both how they are defined
and the major differentials or variations in them among different
demographic groups and relative to other demographic, social, and
economic factors.
Population
Perhaps the most basic of all terms in demography is that of
population. A population consists of the persons living in a specific geo-
graphical area at a specific point in time (see Ryder, 1964 for a useful
description of the concept of population). Two aspects of the con-
cept of population as used in demography are important to empha-
size.
12
First, the term population tends to be used to refer to aggregate
characteristics of a population living in an area; that is, to character-
istics that are descriptive of the population but not necessarily of any
given individual within the population. For example, a population's
death rate is not reducible to the individuals within the population.
That is, any given person in an area is either alive or dead at a
given point in time; he or she has no death rate. On the other
hand, a population's death rate is the aggregate effect of all deaths
in the population. A death rate is thus uniquely an aggregate rather
than an individualistic measure.
A second aspect of the concept of population as used in demog-
raphy (and in statistics) is that it is used to refer to all of the persons
rather than to simply some (a sample) of the persons in an area.
Demographers often refer to a subgroup of a total population as the
population of persons with certain characteristics (e.g., the popula-
tion of females, the population of black residents), but when the
term population is used, the emphasis is generally on the total, the
sum total of, persons within an area.
Subpopulations and Cohorts
Persons using demographic data often also refer to subpopula-
tions such as the old, the young, blacks, whites, Hispanics, the baby
boomers, and similar groups. Any population group in a specified
area composed of persons with one or more common characteristics
can be referred to as a subpopulation. The concept of a cohort is
more specific and refers to agroup of persons with the common character-
istic of being born during the same period of time. Members of a cohort
may have other common characteristics (e.g., they may be males or
females, black, Hispanic, white), but they will always be persons of
similar ages. In addition, it should be recognized that the cohort is
a concept used in a very unique way in the social sciences (Glenn,
1977). It tends to refer not only to the possession of a common
biological age, but also to the fact that persons in any given cohort
are passing through the life cycle exposed to certain similar effects.
Cohort connotes not only birth during aspecified period, but commonality
resulting from the fact that its members have been socializ.ed during a period
of time with specific socioeconomic and historical events that are likely to
cause them to exhibit similar behaviors and have similar perspectives. For
example, those who reached adulthood during the Great Depression
of the 1930s are commonly referred to as the depression cohort,
those socialized during the 1960s as the sixties generation, those
13
born from 1946 to 1964 as the baby-boom generation, and those born
after 1964 as the baby-bust generation. Such groups are seen as
having unique characteristics that are a function not only of age, but
also of sharing a commonality of experiences during their childhood
and young-adult formation years (Ryder, 1965).
In demography and the social sciences generally, the concept of
cohort is also used to connote a specific form of analysis in which
groups of persons (i.e., given cohorts) are followed through time in
an attempt to discern whether certain characteristics displayed by
them, such as changes in rates of births, income levels, etc., are a
function of cohort effects or of other factors. Often, cohort effects
are differentiated relative to the effects of a specific period of time
(referred to as period effects) and effects that are a function of age
(that is, age effects). By comparing the patterns for a cohort across
time relative to the patterns for persons at the cohort's age at several
different points in time (relative to period effects) and relative to
patterns for different age groups at different points in time (age
effects), the unique effects of being a member of a given cohort can
be, at least partially, identified (Mason et al., 1973; Glenn, 1977;
Palmore, 1978; Rodgers, 1982).
Population Change
Population change is a function of three processes referred to as
the demographic processes or components. These are births, deaths
and migration. The relationship between these variables is perhaps
best seen in the simple population equation (sometimes also called the
lJookkeeping equation of population). This equation is as follows:
P P B D M
t2 = tl + tl - t2 - tl - t2 + tl - t2
Where: Pt2 = population for a second date (t2)
Pt1 = population at the base date (t1)
Bt1 - t2 = number of births that occur during the time
interval from the base date (t1) to the second
date (t2)
0 t1 - t2 = number of deaths that occur during the time
interval from the base date (t1) to the
second date (t2)
14
Mt1 - 12 = amount of net migration that occurs during
the time interval from the base date (t1) to
the second date (12)
Therefore, to understand population change, it is necessary to
understand patterns of births, deaths, and migration.
Understanding the sources of population change, whether it is a
result of patterns of births and deaths (processes whose combined
effects are referred to as natural increase or natural change) or of migra-
tion, is of vital importance because the determinants and conse-
quences of the processes of natural increase and migration are quite
different.
Death is a result of physiological processes and the attempt to
lengthen life is a major goal of nearly every society. Fertility in-
volves a biological process which results from sexual behavior that
may or may not hav~ been intended to produce a conception and
birth. Migration is a behavior involving moving from one area to
another. Although migration often involves reactions to physical
factors (e.g., shortages of food and other basic necessities for surviv-
al), migration is clearly the demographic process that is most often a
result of non-physiological processes, such as employment, income,
and other socioeconomic changes (Long, 1988).
As a result, although deaths and births impact a population by
decreasing or increasing its size, their effects on other nondemo-
graphic and socioeconomic factors are usually long-term. Migration
by contrast has a more immediate impact on an area because it is
more likely to involve young adults in their family-formation ages.
In terms of commercial activities, births and deaths are likely to
have immediate impacts on only a few markets (such as markets for
baby goods) and may lead to long-term growth or decline in markets
for housing and other goods and services. However, migration
tends to have immediate impacts, reducing markets for products and
services in areas with net outmigration and creating immediate
demands for all those goods and services necessary to establish a
residence in areas with patterns of net inrnigration.
The Demographic Processes
(Components of Population Change)
As noted above, the three processes that change populations are fertil-
ity, mortality, and migration. These involve births into a population,
deaths from a population, and migration either into or out of a
15
population. Although these processes are sufficiently well known as
to not require the presentation of extensive definitions, selected
aspects of each, and related terms often associated with each, re-
quire some description.
Fertility. Fertility refers to reproductive behavior in populations.
Fertility rates indicate the relative incidence of births in a popula-
tion. Fertility is commonly distinguished from fecundity which refers
to the biological capacity to conceive and bear children. Fertility tends to
be highest among women in their twenties and lower among
women of younger or older ages with the child-bearing ages being
variously defined as starting at age 10 or 15 years of age and extend-
ing to ages 44 or 49. Recently, women in their thirties have shown
increases in fertility. Although the rates for women in their thirties
remain lower than those for women in their twenties, the pattern of
high fertility for women in their late thirties is largely unprecedent-
ed. At present, it is unclear whether this new pattern is a tempo-
rary result of delayed child-bearing among baby-boom-era women or
a new longer term pattern of increased fertility (however, see Ryder,
1990). Fertility has also tended to be higher among populations
with fewer socioeconomic resources. This applies both to societies
taken as a whole (e.g., fertility is generally higher in developing
than in developed nations} and also to specific groups within any
given society (i.e., persons with fewer socioeconomic resources tend
to have more children than those with more socio-economic re-
sources}.
Mortality. Mortality refers to the incidence of deaths in a popula-
tion. It is commonly distinguished from morbidity which refers to the
incidence of disease in a population. It is often discussed in terms of the
contravailing process of survival-that is, the probability of surviving
over a given period of time. Mortality in the United States and
other developed nations has tended to demonstrate the presence of
what some refer to as an epidemiological transition (Preston, 1976).
This is a shift in an area from conditions in which a majority of
deaths occur from infectious diseases (pneumonia, diarrhea, dysen-
tery, etc.} to ones in which chronic diseases (coronary disease,
cancer, etc.) are the major causes of death. Mortality tends to also
be differentiated by socioeconomic factors such that mortality is
substantially higher among those with more limited socioeconomic
resources. As discussed in detail below, the analysis of mortality is
often completed using a set of procedures referred to as life-table
16
techniques, techniques in which the distribution and impacts of
deaths over time are simulated in a hypothetical population. Be-
cause it is one indicator of an area's likely level of economic devel-
opment, infant mortality (deaths to persons during their first year of
life) is often used as a measure of socioeconomic development in
analyses of socioeconomic conditions.
Migration. Migration refers to the movement of persons in a popula-
tion from one area to another. Unlike the demographic processes of
fertility and mortality, migration is not discretely fixed in time and
space, that is, to define migration requires that one define when and
how far someone has moved. Migration is usually distinguished
from both daily patterns of movement and short-distance permanent
moves. That is, commuting and similar, frequent patterns of re-
peated travel that do not involve a change in residence and move-
ments within the same general residence area (e.g., a move from
one housing unit to another in the same neighborhood) are not
commonly referred to as migration. The U.S. Bureau of the Census
defines migration in terms of a change in residence in which the origin
residence and the destination residence are in different counties.
Migration researchers have variously defined migration (Ritchey,
1976) but Mangalam and Schwarzweller (1968) have usefully defined
migration as involving movement of a person from one social system
to another in which the migrant is required to change friendship and
social and economic interrelationships. Whatever the definition,
migration tends to result from a complex set of economic, demo-
graphic, and social factors (Long, 1988) and has, as a result, received
extensive attention from other social scientists as well as demogra-
phers (Ritchey, 1976; Greenwood, 1985; Lichter and DeJong, 1990).
Migration is distinguished also by its direction and by whether
or not it involves crossing a national boundary. Migration involving
two nations is referred to by the terms immigration and emigration.
When referenced in regard to the receiving nation, persons moving
into that nation have immigrated to it while persons leaving it are
emigrating from it. Migration within a nation is referred to using
the terms inmigration and outmigration for movement (in the
United States defined as movement involving a change in residence
from one county to another) from the perspective of the receiving
and sending areas respectively. All areas tend to have both in- and
outmigration (and/or if it also involves international movement, im-
and emigration). As a result, two terms are frequently used to
17
identify the joint effects of in and out migration (or im- and emigra-
tion). These terms are gross migration, to refer to the sum of in and out
movements, and net migration, to refer to the difference between in and out
movement. Net migration is perhaps the most widely used term with
a plus sign being used before a net migration value to indicate net
inmigration and a negative sign used to indicate net outmigration
relative to a reference area.
As a process, migration tends to occur most frequently among
young adults and to decrease in frequency with age, to be more
prevalent among members of populations with higher levels of
education, higher incomes, and higher status occupations (that is,
among persons with greater socioeconomic resources) and among
those in developed nations. The level of migration also tends to
increase during periods of economic expansion and to be reduced by
periods of recession and depression (Greenwood, 1985).
Population Distribution
Population distribution refers to how the population of an area is dis-
tributed relative to its physical land area and according to key sites or types
of sites (e.g., rural and urban areas, small and large cities) in the area..
Populations are distributed within an area as a result of a variety of
physical and socioeconomic factors such as environmental features
or employment patterns. Populations redistribute themselves by the
three demographic processes of fertility, mortality, and migration,
with migration providing the most common form of rapid redistribu-
tion. An area's population distribution is commonly described
according to such categories as rural and urban, metropolitan and
nonmetropolitan, and by the size of the population of settlement
sites, by the density of settlement, etc.
In general, developed nations such as the United States have
shown patterns of increasing concentration of their populations in
large urban centers. As a result of such patterns, by 1990, 77.5
percent of the population of the United States lived in metropolitan
centers compared to 22.S percent who lived in nonmetropolitan
areas. Also prevalent in the United States in recent decades has
been an increasing concentration of residents in suburban areas
within larger metropolitan areas (Frey and Speare, 1988) and the
more extensive growth of the southern and western regions of the
United States relative to the northeastern and midwestem regions of
the United States (Long, 1988).
18
Population Composition
Population composition refers to the characteristics of a population.
Such characteristics include whether the population is young,
middle aged, or elderly; predominantly male or female; composed
primarily of single or married adults; and of persons living primarily
in single-person or multi-person households or in families. It in-
volves knowing how many occupied housing units are rented and
how many are owned; how many persons are white or black;
Hispanic or non-Hispanic; wealthy or poor; well-educated or poorly
educated; employed in professional and white-collar occupations or
blue-collar and laborer occupations; and employed primarily in ex-
tractive industries (such as agriculture or mining), or in manufactur-
ing or service industries. Knowledge of such characteristics is
among the most important factors in understanding how to use
demographic information to address such pragmatic issues as how a
population will react to a given set of events or a new product or
service. We briefly examine key compositional characteristics of
populations by describing several of the major demographic charac-
teristics and the major differentials associated with them within the
U.S. population.
Age. Age is commonly measured as the age of a person as of
their last birthday. Age is a biological and chronological factor with
demographic, social, and economic importance. Certain rights, (e.g., the
right to vote and to marry) and obligations (for military duty or legal
culpability) are related to age. As noted above, the concept of
cohort, referring to a group of persons born during a specific period
of time, is a commonly used age-related concept in demography.
Similarly, certain age-determined groups related to specific stages in
the life cycle and/or specific dates are also commonly referred to in
applied demographic analyses. School-age persons are commonly
those 3-to-17 or 18 years of age, college-aged are generally those 18-
to-24 years of age, women of child-bearing age are those who are 10
or 15-to-44 or 49 years of age, middle-aged those 40 or 45-to-60 or 64
years of age, and the elderly those 65 years of age or older. The
baby-boom generation refers to those born in the years inclusive of
1946 through 1964 and the baby-bust generation to those born after
1964. Age is generally reported in either single years or five-year
age groups starting with the five-year age group of 0 through 4
years of age and ending with an age group that includes persons in
a specific age and all older ages (e.g., 65 or 75 and older). Median
19
age is perhaps the most commonly used measure of age. The most
often noted trend is that the age of the population (at least in de-
veloped nations such as the United States), has increased substan-
tially such that the median age of residents of the United States was
roughly 23 in 1900, 33 in 1990, and is expected to be about 36 in the
year 2000 (Spencer, 1989).
Sex or Gender. Sex is a variable with biological, demographic, social.,
and economic significance. Gender is now the commonly used term to
connote the nonbiological differences associated with differences in sex. In
this text, we use the term sex because emphasis is placed on biologi-
cal differences. This is not intended, however, to diminish the
importance of the critical socioeconomic dimensions entailed in
gender differences.
Although approximately 105 males are born per 100 females,
due to the greater life-expectancy of females, the number of females
becomes roughly equal to the number of males between the ages of
20 and 30, and females outnumber males by nearly 2-to-1 at ages
over 80. Females have historically been the focus of discrimination
and received substantially lower returns to their labors, earning 60
to 65 percent of that earned by males in the same jobs. In addition,
females are heavily concentrated in clerical and other occupations
with low returns to labor. The distribution between the sexes is
generally described simply in terms of the percent of the population
0£ each sex or by the sex ratio which indicates the number of males per
100 females.
Race/Ethnicity. Race and ethnicity are commonly used to refer
to differences among population groups related to differences in
cultural, historical, or national-origin characteristics. Although the
concept of race was once assumed by some segments 0£ some socie-
ties to describe a base of biological differences, race has come to indi-
.cate differences that are largely socioeconomic and cultural. Ethnicity
generally refers to the national, cultural, or ancestral. origins of a people.
In the two most recent censuses, both concepts were measured by
respondents self-identifying themselves using two separate ques-
tions. For example, one question on the 1990 Census form asked re-
spondents to identify themselves using the racial categories of
white; black; American Indian, Eskimo or Aleut; or Asian and Pacif-
ic Islander with the last category having nine alternative Asian and
Pacific Islander categories (Chinese, Filipino, Hawaiian, Korean,
Vietnamese, Japanese, Asian Indian, Samoan, Guamanian) plus an
other (Asian and Pacific Islander) category with space provided to
20
write in a response. Finally, this question provided an other
category with a space for the respondent to write in a response.
A second question asked census respondents to indicate whether
they were of Spanish/Hispanic Origin, for which they were given
the response categories of no and yes with the yes response having
the alternative categories of response of Mexican or Mexican Ameri-
can or Chicano; Puerto Rican; Cuban; and other Hispanic with a
blank being provided to write in a specific response to the other
Hispanic category.
These two questions are intended to determine both the race
and Spanish/Hispanic Origin for each respondent but many
respondents are apparently confused by these questions. For
example, nearly 90 percent of Hispanics have historically reported
themselves to be white but in the 1980 and 1990 Censuses many
reported themselves as being in the other race category. Thus, of
the 9.8 million persons who indicated that their race was other in
1990, more than 97 percent were Hispanics. Many Hispanics appar-
ently used the Other category as a residual category because they
were uncertain how to respond to the race question. Terms such as
Anglo, which is commonly used to refer to white non-Hispanics,
cannot be determined directly from the census items but must be
derived by cross-classifying the results from the race and ethnicity
questions. It is obvious that race and ethnicity are complex concepts
both for those who would measure them and for persons who
respond to questions about them.
In addition to questions on race and ethnicity, other data on
heritage are also available from the census and elsewhere. These
indicators of heritage include country of birth and ancestry (such as
whether a respondent is English, German, etc.). These latter data
are important for identifying such factors as preferences in food and
other products that have distinct cultural origins.
In analyses for the United States, the minority groups most
often examined are blacks, Hispanics, and Asians. The most impor-
tant demographic differentials among such groups in the United
States are the substantially faster rates of growth among minority
populations relative to majority groups and the increasing share of
the population that is minority. In 1980, for example, blacks were
11.7 percent of the population, persons of Asian extraction made up
1.5 percent of the population and persons of Hispanic origin ac-
counted for 6.4 percent of the U.S. resident population of
226,545,805. From 1980 to 1990, the total population increased by
9.8 percent, but the black population increased by 13.2 percent, the
Asian population by 107.8 percent and the Hispanic population by
21
53.1 percent. By 1990, blacks made up 12.1 percent, Asians 2.9
percent and Hispanics 9.0 percent of the 248,709,873 persons in the
United States, together accounting for nearly 60 million persons. In
addition, by 2025, U.S. Bureau of the Census projections (Spencer
1986; 1989) suggest that blacks could account for 14.6 percent of the
population, persons in other races (including Asians) for 6.5 percent
and Hispanics for 13.1 percent. Clearly, patterns associated with
these groups will increasingly shape public- and private-sector
events in U. S. Society.
For purposes of applied product- and service-related analyses,
the importance of race and ethnicity lies primarily in the fact that
racial and ethnic minorities, such as blacks and Hispanic Americans,
tend to have more limited socioeconomic resources. Poverty rates
are two to three times those for whites, incomes approximately 60 to
70 percent of those for whites, and levels of education are substan-
tially less than those for whites (for example, in 1980, 40% of
Hispanics in the United States and 27% of blacks had 8 or fewer
years of education compared to just 17% of whites, while roughly
8% of Hispanics and blacks had a college education compared to
17% of whites). This affects the purchasing powers of such minori-
ties and increases their levels of need for many types of public serv-
ices. This unfortunate relationship between minority status and
reduced socioeconomic resources is pervasive across nearly all re-
gions of the United States and is evident among certain minority
groups in other nations as well. By contrast, Asians tend to have
lower levels of poverty, to be more highly educated, and to have
higher incomes than whites. Because of such differences, race and
ethnic differences are a major topic of demographic analyses.
Marital Status. Marital status is closely related to the likely
economic circumstances of the household members within married-
couple versus unmarried-person households, the probability that a
woman will bear off-spring, and numerous other factors. Distinc-
tions are usually made between those persons who have never been
in an officially recognized union, referred to as the never married;
those in such a union, the married; and those who have previously
been in such a union but are either separated, divorced, or wid-
owed. Increasingly, however, it is evident that a substantial number
of persons are in unions that lead them to make joint decisions, but
whose unions lack the formal status of marriage, such as persons
who are cohabitating (Bumpass and Sweet, 1989). The trends in
marital status over time show that an increasing proportion of
22
persons will either not ever be married or will find themselves in a
broken union of some form.
Marital status and its trends are important for those who do
applied analyses because those in marital unions tend to have more
resources than those in other forms of unions or those who are not
in unions. Analyses show that persons in households that have
been disrupted by marital dissolution are likely to experience
substantial disadvantages compared to those in intact households
relative to income and socioeconomic opportunities (Bianchi and
McArthur, 1991). They are likely to have lower purchasing power
and more imminent needs for public services than those in married
unions. The delineation of the variable of marital status thus
continues to be of importance.
Household and Family Characteristics. Household and family
characteristics are important because they indicate ways that group-
ings of intimate persons are united in response to demographic,
social, and economic conditions. They are purchasing and consum-
ing units, and their numbers and characteristics have significant
implications for the demand for goods and services. As generally
defined, a household refers to the persons living in a single housing unit.
A housing unit is any type of residence (house, apartment, mobile
home, townhouse, condominium, etc.) that is occupied as a separate
living quarters (quarters in which occupants live and eat separately
from persons in other households and which have access to their
living area from the outside of a building). Households are of one of
two types, family or nonfamily. Family households c.onsist of two or more
persons who are related by marriage, birth, or adoption, while nonfamily
households c.onsist of one person or two or more unrelated persons living in
a single housing unit. Within family households, distinctions are
commonly made between families with married couples (both with
and without children) and those involving a male or female house-
holder with one or more children or other relative. The term
householder was established in the late 1970s to avoid the use of the
term of head of household which persons tended to assume referred
to a male. A householder is the person in whose name a unit is owned or
rented or anyone so designated as the major supporter of the household by
other household mem11ers. As with the term head, it is largely used as
a term indicative of the person who provides a majority of the
support for a household.
Trends in households and families have been among the most
important demographic changes affecting the public and private
23
sectors. In general, these trends show that the size of households
has decreased (from an average of 3.67 persons in 1940 to 2.63 per-
sons per household in 1990), the number of households involving
married-couple families has declined (from 70.6% in 1970 to 55.1%
in 1990), and nonfamily households are growing more rapidly than
family households (e.g., family households increased by 11% from
1980 to 1990, while nonfamily households increased by 29.0%).
These changes are important because they have affected both the
number of households and the socioeconomic resources of house-
holds. For example, the number of households in the United. States
increased from 63.4 million in 1970 to 91.9 million in 1990, an in-
crease of 28.5 million. However, if the average size of households
in 1970 of 3.17 persons had prevailed in 1990 (instead of the average
household size of 2.63 persons), there would have been only 76.3
million households in 1990 rather than 91.9 million. Thus, it can be
argued that 15.6 million of the 28.5 million increase in households
from 1970 to 1990 was a result of changes in household size, rather
than population change and other factors. The wealth of house-
holds is also markedly affected by their composition. For example,
although median household income in all households in the United
States was $28,906 in 1989, it was $38,664 for married-couple fami-
lies but only $17,383 for families with a female householder and no
spouse present. Household and family characteristics clearly require
careful analysis because they have quantitative and qualitative
impacts on a population's standard of living.
The only persons who do not live in households are those who
live in various types of institutions, such as those in college dormito-
ries, long-term care facilities, ·military bases, prisons, and other insti-
tutional settings. These persons are referred to as the group-quarters
population. Although they are a small proportion of the total U.S.
population (about 6.7 million of 248.7 million in 1990), they must be
removed from the total population in examining and computing
household size and are a significant part of the populations of some
areas. Their significance for applied public- and private-sector
analyses lies in the fact that they tend to have distinctly different
patterns of expenditures and service usage. Failure to recognize that
an area has a large group-quarters' population is likely to lead to a
faulty analysis of the socioeconomic limitations and opportunities of
the population in a .market or service-delivery area. In addition, as
noted below, failure to adjust for group quarters populations in
making population estimates and projections can lead to inaccuracies
in estimates and projections.
24
Educational Status. The level of education and training in a
population is an increasingly important indication of that
population's ability to compete in the global market place. Education
is commonly measured in either years of school completed or in terms of the
attainment of certain levels of education such as grade school, high
school, technical school, college, graduate school, or professional
school. Although educational involvement can occur at any age, it
is most commonly examined relative to such involvement in the
ages from about 3 or 5 years of age to 35 years of age. Trends in
education have generally been ones of increased general levels of
education in the United States since 1940 with the proportion of
persons completing high school nearly tripling since 1940 but with
marked differentials in education remaining between those with
larger socioeconomic resource bases and those with smaller resource
bases.
Employment Status, Occupation, and Industry of Employment.
Employment refers to the characteristic of being involved in an activi.ty that
results in the attainment of resources for the person or per$ons involved.
In the United States, the characteristic of employment in a popula-
tion is most often assessed relative to a population's involvement in
gainful activity as measured by the proportion of eligible persons
(usually defined as persons 14 or 16 through 64 years of age) who
are either employed or unemployed. It is also measured in terms of
the type of job held by those employed, referred to as the occupa-
tion of employment (e.g., employment in professional or technical
occupations, crafts or service occupations), or the type of business,
referred to as the industry of employment (e.g., agriculture, mining,
manufacturing, services). Those in the labor force but not employed at a
given point in time are the unemployed. Attempts are also sometimes
made to assess the extent to which a population is underemployed as
indicated by fewer hours of work than is considered normal for a
person employed full-time (full-time employment is variously de-
fined as involving employment of 30, 35, or 40 or more hours per
week) and/or employment of persons in jobs with skill and educa-
tional requirements that are less than the levels of education and
skill they possess (Lichter and Constanzo, 1987).
The major trends in patterns of employment are those toward
increased proportions of persons being employed in service occupa-
tions and industries and a decreasing proportion employed in labor
and other low-skill occupations and in extractive (such as agriculture
25
and mining) or manufacturing industries. Of significance as well is
the increase in the proportion of women in the labor force, even
among those with young children. Finally, there remains a substan-
tial difference in levels of unemployment and underemployment
among those with larger and fewer socioeconomic resources, those
with fewer resources having substantially higher rates of unem-
ployment and underemployment, lower economic returns to their
labor, and longer periods of unemployment between jobs.
Income, Wealth, and Poverty. These characteristics indicate the
relative resources of a population for obtaining goods and services.
Income generally refers to money income received. on a recurrent basis as a
return for labor. It may include wages, pension funds, various forms of
public assistance, interest income, and even in-kind resources (e.g., the
value of a rent-free residence). The three measures most commonly
used to measure it are per capita income, mean income, and median
income. Per capita income is the arithmetic mean income per person
in an area. Mean income is often computed per household or family.
Median income is the income level that equally divides a ranked
income distribution of persons, households or families. Wealth refers
to the possession of goods, property, and other items that have a
market value; that is, that could be sold for a given amount.
Poverty is the absence of wealth and is an officially designated
amount of money which varies over time (depending on assess-
ments of the cost of living, household type and size, and the
number of children in a household). Income is commonly discussed
either in terms of current (nominal) dollar values or in terms of
constant dollars; that is, expressed in terms of the dollars for a
specific year for which adjustments have been made for rates of
inflation.
Data on income have shown relatively little change in incomes
for households since the late 1970s, when constant dollar income
values are examined. The elderly have shown the largest increases
in income of any age group, while relative incomes of racial and
ethnic minorities and of women and children have shown few
gains in the last decade relative to those for majority populations
and males. Wealth tends to be concentrated in majority populations
and among those in middle and elderly ages and much of the asset
wealth of Americans has been found to lie in the value of homes
(U.S. Bureau of the Census, 1990c). Poverty has remained relatively
stable in the total population but has increased among children and
decreased among the elderly.
26
Socioeconomic Status. Sodoeconomic status is a variable which
attempts to measure the combined effects of income, occupation, and educa-
tion. As commonly defined, the socioeconomic status of persons in
a population is a function of employment in certain occupations and
the possession of higher income and educational levels. In the
United States, employment in professional fields (such as medicine
and law), high incomes, and advanced levels of education common-
ly connote higher socioeconomic status. This status involves both
the possession of monetary resources and of prestige that allows one
to have a greater influence on decisions. Although socioeconomic
status is largely a social variable, the influence of socioeconomic
characteristics on such demographic factors as infant mortality, fertil-
ity rates, rates of migration, the density of settlement, household
size, as well as numerous other factors, suggest its relevance in
demographic analyses.
Socioeconomic status can be formally measured through the
use of several widely used indices which combine income, educa-
tion, and occupational factors into a single score. Among the most
widely used of such scales are those by Duncan et al. (1972) and
Nam and Powers (1983). However measured, socioeconomic status
is an important variable in the determination of purchasing patterns
and preferences for private-sector goods and services and the need
for many types of public services.
An Overview of ¥ajor Demographic Trends in the United States
The above concepts are ones that are central to demographic
analyses. Having provided a basic overview of their content, it is
important to briefly describe changes in the patterns related to these
factors. Such basic knowledge is essential because it allows the
applied analyst to anticipate the demographic conditions and trends
likely to be evident in an analysis for any given area and to evaluate
the likely accuracy of an analysis by comparing patterns identified in
it to general patterns and trends. Below, a basic overview is provid-
ed of recent and projected future trends in the demographic factors
described above for the United States.
Population Change
Table 2.1 provides data showing the historical growth of the
population of the United States from the first census in 1790 to the
most recent 1990 Census. The data in this table show that the
United States has had a history of rapid growth, exceeding 30
Year
1790
1800
1810
1820
1830
1840
1850
1860
1870
1880
1890
1900
1910
1920
1930
1940
1950
1960
1970
1980
1990
Table 2.1: Total Resident Population and Percent
Population Change In the United States,
1790-1990
Tota I Percent
Population Change
3,929,214
5,308,483 35.1
7,239,881 36.4
9,638,453 33.1
12,866,020 33.5
17,069,453 32.7
23,191,876 35.9
31,443,321 35.6
39,818,449 26.6
50,155,783 26.0
62,947,714 25.5
75,994,575 20.7
91,972,266 21.0
105,710,620 14.9
122,775,046 16.1
131,669,275 7.2
151,325,790 14.9
179,323,175 18.5
203,302,031 13.4
226,545,805 11.4
248,709,873 9.8
Source: Values for 1790-1970 from United States Department
of Commerce, Bureau of the Census. Historlcal Statistics of
the United States: Colonial Times to 1970, Part 1 and Part 2,
Washington DC: U.S. Government Printing Office, 1975.
Values for 1980 and 1990 from the PL94-171 Census Tapes
for the appropriate censuses.
27
28
percent per decade for all decades from 1790 through
1860 and 20 percent for those from 1860 through 1910. Most of the
decades of the twentieth century have produced patterns of reduced
growth relative to those of the eighteenth and nineteenth century.
Rates of growth after 1910 have been at levels of less than two
percent per year, and the most recent census shows the 1980 to 1990
period to have produced the slowest growth of any decade in the
twentieth century, except for the decade of the Great Depression.
Slow growth is the prevailing pattern and one that is likely to con-
tinue.
Components of Population Change
U.S. population growth has been largely dependent on
natural increase, despite extensive immigration. In fact, analyses of
data since the early 1800s suggests that even during the period of
most extensive immigration to the United States, 1880 to 1920,
migration never accounted for more than 40 percent of population
growth in any decade (Nam and Philliber, 1984). Table 2.2 shows
the components of growth for the period from 1940 to 1990. An
analysis of this table shows that migration has become a renewed
source of growth in recent decades. Migration, which was 3.3 to 3.5
million in the 1950s and 1960s, exceeded 14 million between 1970
and 1990, while natural increase peaked during the height of the
baby boom in the 1950s and then declined. Thus, the estimates of
intercensal change in Table 2.2, indicate that natural increase was
16.9 million during the 1980s compared to 24.6 million in the 1950s,
a decline of 31 percent. Such trends suggest that population growth
in the United States will be increasingly dependent on immigration
from other nations. In addition, the origin of immigrants to the
United States have shifted from Europe and other developed west-
ern nations of the world during the last few decades of the last
century and the first decades of this century to Mexico, South and
Central America, and Asia during the most recent decades (Bouvier
and Gardner, 1986).
The data in Tables 2.3 and 2.4 show patterns for the three
demographic components both over time (Table 2.3) and by age
(Table 2.4). The patterns by age are critical to understanding the
impacts of these processes, because the wide variability in the rates
for these processes by age can lead to substantial changes in the
number of vital events and in the number of migrants, even if the
rates by age have shown relatively little change.
Table
2.2:
Components
of
Population
Olange
for
the
United
States,
1940-1990
(numbers
In
thousands)
Population
Natura
I
Percent
of
Net
Percent
of
Change
Increase
Increase
Immigration
Increase
Total
Previous
Previous
from
Natural
Previous
from
Net
Year
Population
Decade
Decade
Increase
Decade
Immigration
1940
131,669
1950
151,326
19,657
13,791
70.2
5,866
29.8
1960
179,323
27,997
24,635
88.0
3,362
12.0
1970
203,302
23,979
20,448
85.3
3,531
14.7
1980
226,546
23,244
13,999
60.2
9,245
39.8
1990
248,710
22,164
16,893
76.2
5,271
23.8
Souru:
Population
values
for
1940-1980
from
the
Census
of
Population
for
selected
years.
Population
values
for
1990
from
United
States
Department
of
Commerce,
Bureau
of
the
Census.
Population
Trends
and
Congressional
Apportion-
ment,•
1990
Census
Profile
No.1,
Washington,
DC:
U.S.
Government
Printing
Office,
1991.
Estimates
of
components
of
population
change
for
1940-50,
1950-60,
and
1960-70
from
Bogue,
D.J.
The
Population
of
the
United
States.
New
York:
Free
Press,
1985.
Estimates
of
components
of
population
change
for
1970-80,
•
United
States
Department
of
Com-
merce,
Bureau
of
the
Census.
Cumnt
Population
Reports,
P-25,
No.
1023,
Washington,
DC:
U.S.
Government
Printing
Office,
1989.
Components
of
change
for
1980
to
1990
computed
using
data
from
United
States
Department
of
Com-
merce,
Bureau
of
the
Census.
Current
Population
Reports,
P-25,
No.
1044,
Washington,
DC:
U.S.
Government
Printing
Office,
1989
and
from
Monthly
Vital
Statistic
Report,
Vol.
39,
No.12,
Washington
DC:
National
Center
for
Health
Statis-
tics,
April,
1991.
~
30
Table 2.3: Birth, Death, and Net Migration Measures• for the
United States, 1940-1990
Year
1940
1950
1960
1970
1980
1990
Year
1940
1950
1960
1970
1980
1990
Year
1940
1950
1960
1970
1980
1988
Crude
Birth
Rate
19.4
24.1
23.7
18.4
15.9
16.7
Crude
Death
Rate
10.8
9.6
9.5
9.5
8.1
8.6
Annual
Number of
Immigrants
70,756
249,187
265,798
438,000
530,639
643,025
Fertility Measures
General
Fertility
Rate
79.9
106.2
118 .8
87.9
68.4
71.1
Total
Fertility
Rate
2.3
3.1
3.7
2.5
1. 8
1.9
Mortality Measures
Infant
Morta 1i ty
Rate
54.9
33.0
27.0
21. 4
12.9
9.1
Life
Expectancy
at Birth (yrs.)
62.9
68.2
69.7
70.8
13.1
75.0
Migration Measures
Year
50-51
60-61
70-71
80-81
85-86
Total Percent
Involved in
Internal
Migration
5.6
6.3
6.5
6.2
6.7
*For definitions of these rates, See Chapter 4
Source: Birth and death data from the National Center for
Health Statistics for the respective years. Migration
data for 1940-1980 from Bogue, D.J. The Population of
the United States, New York: Free Press, 195. Data for
1988 for migration from United States Department of
Commerce, Bureau of the Census. Current Population
Reports, P-25, No. 1057, Washington, DC: U.S. Gov-
ernment Printing Office, 1990. Values for 1990 com-
puted using data from Current Population Reports, P-25,
No. 1018.
Table 2.4: Age-S~ Birth, Death, and Migration
Rates In the United States for Selected
Years
1980 1990
Age Birth Rate Birth Rate
10-14 1. 1 0.8
15-19 53.0 49.3
20-24 115.1 105.5
25-29 112.9 110.9
30-34 61.9 72.3
35-39 19.8 26.0
40-44 3.9 5.0
45-49 0.2 0.2
1980 1990
Age Death Rate Death Rate
1 year 12.9 9.4
1-.4 0.6 0.5
5-14 0.3 0.2
15-24 1. 2 1.0
25-34 1.4 1.4
35-44 2.3 2.2
45-54 5.8 4.7
55-64 13.5 11.8
65-74 29.9 26.2
75-84 66.9 61.4
85+ 159.8 149.7
1985-86
Age Migration Rate
1-4 9. 1
5-9 6.7
10-14 5. 1
15-19 6.5
20-24 13. 1
25-29 12.5
30-34 8.1
35-44 6.0
45-54 4.0
55-64 3.5
65-74 2.0
aAll rates are per 1,000 persons. Rates for 1990 as projected In
Current Population Reports, Series P-25, No. 1018.
Source: Birth and death rates from the National Center for
Health Statistics for the respective years. Migration rates
from United States Department of Commerce, Bureau of
the Census. Current Population Reports P-20, No. 425.
Washington, DC: U.S. Government Printing Office, 1988.
31
32
The fertility rates in Table 2.3 clearly show that fertility
peaked during the baby-boom decades of the 1950s and 1960s and
declined substantially by 1980. Although the rates for 1990 suggest
that fertility rates increased during the 1980s, the rates for 1990 are
still substantially lower than those in 1960 or 1970.
Mortality measures indicate that mortality has declined and
life expectancy increased during the last several decades. The crude
death rate has declined by 20 percent, the infant mortality rate has
declined by more than 80 percent, and life expectancy has increased
by 12 years since 1940.
Finally, the data on migration in this table point to an in-
creasing level of international immigration and to a continuing, rela-
tively high incidence of internal migration within the United States.
The age-specific rates in Table 2.4 show how sensitive each
of the three demographic processes is to age differences. Fertility
rates reach their peak between the ages of 20 and 30. Although
rates for those over 30 have increased substantially in recent years,
the birth rate is still highest in the age groups under 30 years of age
and declines thereafter. Death rates show a pattern sometimes
referred to as the age-curve of mortality, with relatively high death
rates occurring among persons under one-year of age, followed by
relatively low rates through ages 35-44. Mortality then begins to in-
crease so that between the ages of 55 and 64 mortality is again as
high as during infancy and then increases sharply in older age
groups. Finally, the data in Table 2.4 show that migration is, like
fertility, concentrated in the young adult years.
These age-specific patterns suggest that populations with
large proportions of their populations in their young adult years will
tend to have high levels of migration and fertility and relatively low
levels of mortality, while aging populations will show increased
levels of mortality and reduced fertility and migration. The high
levels of population growth and mobility during the 1960s and
1970s, and to some extent, the 1980s were promoted by the relative-
ly young age structure of the population resulting from the large
size of the baby-boom cohort born during 1946 to 1964. Given the
much smaller size of succeeding cohorts, the future seems likely to
bring patterns of reduced fertility, lower mobility, and increased
mortality.
Population Distribution
Knowledge of how a population is distributed is of critical
importance for understanding the distribution of population-related
Table
2.5:
Population
of
the
United
States,
Regions,
Divisions,
and
States,
1900-1990
United
States/
Population
(in
thousands)a
Regions
and
Divisions/
States
1990
1980
1970
1960
1950
1900
United
States
248,710
226,546
203,302
179,323
151,326
76,212
Regions
and
Divisions
Northeast
50,109
.9,135
.9,061
H,671
39,71
21,0.7
New
England
13,207
12,348
11,847
10,509
9,314
5,592
Middle
Atlantic
37,602
36,787
37,213
34,168
30,164
15,455
llidwest
59,669
51,166
56,590
51,619
H,61
26,333
East
North
Central
42,009
41,
682
40,263
36,225
30,399
15,986
West
North
Central
17,660
17,183
16,328
15,394
14,061
10,347
South
15,..6
75,372
62,113
5.,973
.7,197
2.,52.
South
Atlantic
43,567
36,959
30,679
25,972
21,182
10,443
East
South
Central
15,176
14,666
12,808
12,050
11,477
7,548
West
South
Central
26,703
23,747
19,326
16,951
14,538
6,532
West
52,716
.3,172
3.,131
21,053
20,
190
.,309
Mountain
13,659
ll,
373
8,290
6,855
5,075
1,675
Pacific
39,127
31,800
26,548
21,
198
15,
115
2,634
States
by
Division
New
England
Maine
1,228
1,125
994
969
914
694
New
Hampshire
1,
109
921
738
607
533
412
Vermont
563
511
445
390
378
344
Massachusetts
6,016
5,737
5,689
5,149
4,691
2,805
Rhode
Island
1,003
947
950
859
792
429
Connecticut
3,287
3,
108
3,032
2,535
2,007
908
(continues)
CJ.
CJ.
~
Table
2.5
(rontinued)
United
States/
Population
(in
thousands)a
Regions
and
Divisions/
States
1990
1980
1970
1960
1950
1900
lliddle
Atlantic
New
York
17,990
17,558
18,
241
16,782
14,830
7,269
New
Jersey
7,730
7,365
7,171
6,067
4,835
1,884
Pennsylvania
11,
882
11,864
11,801
11,319
10,498
6,302
Hast
North
Central
Ohio
10,847
10,798
10,657
9,706
7,947
4,
158
Indiana
5,544
5,490
5,195
4,662
3,934
2,516
Illinois
11,
431
11,427
11,
110
10,081
8,712
4,822
Michigan
9,295
9,262
8,882
7,823
6,372
2,421
Wisconsin
4,892
4,706
4,418
3,952
3,435
2,069
West
North
Central
Minnesota
4,375
4,076
3,806
3,414
2,982
1,751
Iowa
2,777
2,914
2,825
2,758
2,621
2,232
Missouri
5,
117
4,917
4,678
4,320
3,955
3,
107
North
Dakota
639
653
618
632
620
319
South
Dakota
696
691
666
681
653
402
Nebraska
1,578
1,570
1,485
1,411
1,326
1,066
Kansas
2,478
2,364
2,249
2,179
1,905
1,470
(amtinues)
Table
2.5
(amtinuetl)
United
States/
Population
(in
thousands)a
Regions
and
Divisions/
States
1990
1980
1970
1960
1950
1900
South
Atlantic
Delaware
666
594
548
446
318
185
Maryland
4,781
4,217
3,924
3,101
2,343
1,188
District
of
Columbia
607
638
757
764
802
279
Virginia
6,187
5,347
4,651
3,967
3,319
1,854
West
Virginia
1,793
1,950
1,744
1,860
2,006
959
North
Carolina
6,629
5,882
5,084
4,556
4,062
1,894
South
Carolina
3,487
3,122
2,591
2,383
2,
117
1,340
Georgia
6,478
5,463
4,588
3,943
3,445
2,216
Florida
12,938
9,746
6,791
4,952
2,771
529
Baal
South
Central
Kentucky
3,685
3,661
3,221
3,038
2,945
2,147
Tennessee
4,877
4,591
3,926
3,567
3,292
2,021
Alabama
4,041
3,894
3,444
3,267
3,062
1,829
Mississippi
2,573
2,521
2,217
2,178
2,179
1,551
Weal
South
Central
Arkansas
2,351
2,286
1,923
1,786
1,910
1,312
Louisiana
4,220
4,206
3,645
3,257
2,684
1,382
Oklahoma
3,
146
3,025
2,559
2,328
2,233
790
Texas
16,987
14,229
11,
199
9,580
7
,711
3,049
(continues)
~
Table
2.5
(amtinued)
United
States/
Population
(in
thousands)a
Regions
and
Divisions/
States
1990
1980
1970
1960
1950
1900
llo-tain
Montana
799
787
694
675
591
243
Idaho
1,007
944
713
667
589
162
Wyoming
454
470
332
330
291
93
Colorado
3,294
2,890
2,210
1,754
1,325
540
New
Mexico
1,515
1,303
1,017
951
681
195
Arizona
3,665
2,718
1,775
1,302
750
123
Utah
1,723
1,461
1,059
891
689
277
Nevada
1,202
800
489
285
160
42
Pacific
Washington
4,867
4,132
3,413
2,853
2,379
518
Oregon
2,842
2,633
2,092
1,769
1,521
414
Ca
Ii
forni
a
29,760
23,668
19,971
15,717
10,586
1,485
Alaska
550
402
303
226
129
64
Hawaii
1,108
965
770
633
500
154
~otals
shown
are
derived
from
unrounded
values.
Source:
United
States
Department
of
Commerce,
Bureau
of
the
Census.
PopuJatton
Trends
and
Congressional
Appor-
tionment,•
1990
Census
Profile
No.
1,
Washington,
DC:
U.S.
Government
Printing
Office,
March,
1991.
~
Table
2.6:
Population
Change
in
the
United
States,
Regions
and
Divisions,
1960-1990
Change
in
Population
Number
(in
thousands)
Percent
1980
1970
1960
1980
1970
1960
United
States/
to
to
to
to
to
to
Regions
and
Divisions
1990
1980
1970
1990
1980
1970
-
United
States
22,16'
23,2·H
23,979
9.1
11.f
13.t
Kegions
and
Divisions
Northeast
1,674'
75
f,313
3.f
0.2
9.1
New
England
858
501
1,338
7.0
4.2
12.7
Middle
Atlantic
815
-426
3,045
2.2
-1.
1
8.9
Midwest
803
2,275
t,971
1.f
4.0
9.6
East
North
Central
327
1,419
4,038
0.8
3.5
11.
1
West
North
Central
476
856
933
2.8
5.2
6.1
South
10,074'
12,559
7,140
13.f
20.0
14.3
South
Atlantic
6,608
6,280
4,707
17.9
20.5
18.1
East
South
Central
510
1,858
758
3.5
14.5
6.3
West
South
Central
2,956
4,421
2,375
12.4
22.9
14.0
West
9,614'
1,334
6,715
22.3
23.9
24.2
Moun
ta
in
2,286
3,083
1,435
20.1
37.2
20.9
Pacific
7,328
5,251
5,350
23.0
19.8
25.2
Source:
Population
Trends
and
Congressional
Apportionment,•
1990
Census
Profile
No.
1,
U.S.
Bureau
of
the
Census,
Washington,
DC:
U.S.
Government
Printing
Office,
March,
1991.
()
'I
38
effects. Within the United States, population redistribution has been
nearly a continuous process since the founding of the Nation. As is
evident in Tables 2.5 and 2.6, recent decades have brought patterns
of more rapid growth and inmigration to the western and southern
parts of the United States and reduced growth and outmigration
from the northeastern and midwestern parts of the United States.
During the 1970s, the population of the Northeast increased by only
0.2 percent, the population of the Midwest by 4.0 percent, the
South's by 20.0 percent, and the West's by 23.9 percent. Similarly
in the 1980s, the population of the Northeast increased by 3.4
percent, that in the Midwest by 1.4 percent, that in the South by
13.4 percent, and that in the West by 22.3 percent. The growth of
the West has been particularly dramatic, with its population increas-
ing from 4.3 million persons in 1900 to 52.8 million in 1990--an
increase of more than 1,100 percent.
A few states have played a major role in recent patterns of
population growth. California, Texas, and Florida together account-
ed for 42 percent of all population growth in the United States from
1970 to 1980 and for 54 percent of all growth from 1980 to 1990. By
1990 nearly 12 percent of all Americans lived in California, and
California, New York, Texas, and Florida together were the homes
of nearly 1 out of every 3 persons in the United States.
Tables 2.7 and 2.8 present data on the distribution of the
population according to two other widely used geographical catego-
ries. The data in Table 2.7 show how the population of the Nation
has increasingly shifted from rural to urban residences, from 44
percent of persons living in rural areas and nearly 25 percent living
on farms in 1940 to 26 percent living in rural areas and only 2.5
percent living on farms in 1980. Similarly, the proportion of non-
metropolitan residents has declined from 44 percent of the popula-
tion in 1950 to less than 23 percent in 1990 (Table 2.8). Oearly, the
distribution of the population of the United States has changed
substantially during the past half century.
Age and Sex Characteristics
The age and sex composition of the population affects the
demand for goods and services by affecting the level and types of
demands of the population. Tables 2.9 through 2.11 provide data on
these characteristics for the population of the United States.
Table
2.7:
Population
and
Percentage
of
Population
in
the
United
States
by
Urban,
Rural,
Rural
Farm,
and
Rural
Nonfarm
Residence,
1930-1980
Population
Percentage
of
Population
Total
Rural
Rural
Rural
Rural
Year
Population
Urban
Rural
Farm
Non
farm
Urban
Rural
Farm
Non
farm
1930
122,775,046
68,954,823
53,820,223
30,157,513
23,662,710
56.2
43.8
24.5
19.3
1940
131,669,275
74,423,702
57,245,573
30,216,188
27,029,385
56.5
43.5
22.9
20.6
1950a
150,697,361
96,467,686
54,229,675
23,048,350
31,181,325
64.0
36.0
15.3
20.7
1960b
178,466,732
124,714,055
53,752,677
13,431,791
40,320,886
69.9
30.1
7.5
22.6
1970
203,212,877
149,334,020
53,878,857
10,588,534
43,290,323
73.5
26.5
5.2
21.
3
1980c
226,545,805
167,054,638
59,491,167
5,617,903
53,873,264
73.7
26.3
2.5
23.8
a1950
census
definitions
of
urban-rural
and
rural
farm
and
nonfarm.
The
total
population
as
reported
here
for
1950
ls
different
than
in
previous
tables
because
data
in
previous
tables
reflect
post-1950
corrections
while
data
on
rural
and
urban
populations
are
available
only
for
the
count
values
shown
here.
b1960
census
definitions
of
urban-rural
and
rural
farm
and
nonfarm.
c1980
census
definitions
of
urban-rural
and
rural
farm
and
nonfarm.
Source:
Data
were
obtained
from
the
U.S.
Census
of
Population
and
Housing
(United
States
Department
of
Commerce,
Bureau
of
the
Census,
1930-1980).
~
Table
2.8:
Proportion
of
U.S.
Population
that
is
Metropolitan
and
Nonmetropolitan,
1950-1990
1950
1960
1970
1980
1990
Metropolitan
56.1
63.0
68.6
74.8
77.5
Nonmetropolitan
43.9
37.0
31.4
25.2
22.5
Source:
Metropolitan
and
Nonmetropolitan
Values
for
1950-1980
from
Bogue,
D.J.
The
Populatkm
of
tire
United
States,
New
York:
Free
Press,
1985.
Values
for
1990
from
U.S.
Bureau
of
the
Census
Press
Release
CB-91-66,
Washington,
OC,
April
1991.
~
Table 2.9: Median Age and the Sex Ratio In the
United States, 1900-1990
Year Median Age Sex Ratio
1900 22.9 104.4
1910 24.1 106.0
1920 25.3 104.0
1930 26.5 102.5
1940 29.0 100.7
1950 30.1 98.6
1960 29.5 97.1
1970 28.1 94.8
1980 30.0 94.5
1990 32.9 95.1
Source: From United States Department of
Commerce, Bureau of the Census. Charac-
teristics of the Population,• U.S. Census of
Population 1980, Chapter 3, General Popula-
tion Characteristics PCB0-1-81 (United States)
Washington, DC: U.S. Government Printing
Office, 1983. Values for 1990 from STFlA
for the United States.
41
~
Table
2.10:
Population
of
the
United
States
by
Age
and
Sex,
1940-1989
Under
5-9
10-14
15-19
Year
Total
5
years
years
years
years
Total
1940a
131,669,275
10,541,524
10,684,622
11,745,935
12,333,523
1950b
150,697,361
16,163,571
13,199,685
11,119,268
10,616,598
1960c
179,323,175
20,320,901
18,691,780
16,773,492
13,219,243
1970
203,
211,
926
17,154,337
19,956,247
20,789,468
19,070,348
1980
226,545,805
16,348,254
16,699,956
18,242,129
21,168,124
1989
248,239,000
18,752,000
18,212,000
16,950,000
17,812,000
Male
1940a
66,061,592
5,354,808
5,418,823
5,952,329
6,180,153
1950b
74,833,239
8,236,164
6,714,555
5,660,399
5,311,342
1960c
88,331,494
10,329,729
9,504,368
8,524,289
6,633,661
1970
98,912,192
8,745,499
10,168,496
10,590,737
9,633,847
1980
110,053,
161
8,362,009
8,539,080
9,316,221
10,755,409
1989
120,982,000
9,598,000
9,321,000
8,689,000
9,091,000
Female
1940a
65,607,683
5,186,716
5,265,799
5,793,606
6,153,370
1950b
75,864,122
7,927,407
6,485,130
5,458,869
5,305,256
1960c
90,991,681
9,991,172
9,187,412
8,249,203
6,585,582
1970
104,299,734
8,408,838
9,787,751
10,198,731
9,436,501
1980
116,492,644
7,986,245
8,160,876
8,925,908
10,412,715
1989
127,258,000
9,155,000
8,891,000
8,260,000
8,721,000
(amtinues)
Table
2.10
(amtinued)
20-24
25-29
30-34
35-39
40-44
Year
years
years
years
years
years
Total
1940a
11,587
,835
11,096,638
10,242,388
9,545,377
8,787,843
1950b
11,481,828
12,242,260
11,517,007
11,246,386
10,203,973
1960c
10,800,761
10,869,124
11,949,186
12,481,109
11,600,
243
1970
16,371,021
13,476,993
11,430,436
11,
106,851
11,980,954
1980
21,318,704
19,520,919
17,560,920
13,965,302
11,669,408
1989
18,702,000
21,699,000
22,135,000
19,6:al,OOO
16,882,000
Male
1940a
5,692,392
5,450,662
5,070,312
4,745,659
4,419,
135
1950b
5,606,293
5,972,078
5,624,723
5,517,544
5,070,269
1960c
5,272,340
5,333,075
5,846,224
6,079,512
5,675,881
1970
7,917,269
6,621,567
5,595,790
5,412,423
5,818,813
1980
10,663,231
9,705,107
8,676,796
6,861,509
5,708,210
1989
9,368,000
10,865,000
11,
078,000
9,731,000
8,294,000
Female
1940a
5,895,443
5,
645,
916
5,172,076
4,799,718
4,368,708
1950b
5,875,535
6,270,182
5,892,284
5,728,842
5,133,704
1960c
5,528,421
5,536,049
6,102,962
6,401,597
5,924,362
1970
8,453,752
6,855,426
5,834,646
5,694,428
6,162,141
1980
10,655,473
9,815,812
8,884,124
7,103,793
5,961,198
1989
9,334,000
10,834,000
11,
058,
000
9,890,000
8,588,000
(amtinues)
....
(JJ
Table
2.10
(amtinued)
45-49
50-54
55-59
60-64
65
years
Year
years
years
years
years
and
over
Total
1940a
8,255,225
7,256,846
5,843,865
4,728,340
9,019,314
1950b
9,070,465
8,272,188
7,235,120
6,059,475
12,269,537
1960c
10,879,485
9,605,954
8,429,865
7,142,452
16,559,580
1970
12,
115,939
11,
104,018
9,973,028
8,616,784
20,065,502
1980
11,089,755
11,710,032
11,615,254
10,087,621
25,549,427
1989
13,521,000
11,375,
000
10,726,000
10,867,000
30,984,000
Male
1940a
4,209,269
3,752,750
3,011,364
2,397,816
4,406,120
1950b
4,526,366
4,
128,648
3,630,046
3,037,838
5,796,974
1960c
5,357,925
4,734,829
4,
127,
245
3,409,319
7,503,097
1970
5,851,334
5,347,916
4,765,821
4,026,972
8,415,708
1980
5,388,249
5,620,670
5,481,863
4,669,892
10,304,915
1989
6,601,000
5,509,000
5,121,000
5,079,000
12,636,000
Female
1940a
4,045,956
3,504,096
2,832,501
2,330,524
4,613,194
1950b
4,544,099
4,143,540
3,605,074
3,021,637
6,472,563
1960c
5,521,560
4,871,125
4,302,620
3,733,
133
9,056,483
1970
6,264,605
5,756,102
5,207,207
4,589,812
11,
649,
794
1980
5,701,506
6,089,362
6,133,391
5,417,729
15,244,512
1989
6,920,000
5,866,000
5,605,000
5,788,000
18,348,000
a
The
total
Jipulation
for
1950
shown
here
ls
different
than
that
shown
in
previous
tables
because
the
data
in
previous
tables
reflect
post-1950
corrections
while
data
on
population
by
age
and
sex
are
available
only
for
the
count
values
shown
here.
b
Denotes
first
year
for
which
figures
include
Alaska
and
Hawaii.
c
Excludes
23,372
persons
for
whom
age
ls
not
available.
Source:
Data
for
1940
throug!!
1980
from
the
decennial
censuses
for
each
period.
Data
for
1989
from
United
States
De-
partment
of
Commerce,
Bureau
of
the
Census.
Current
Population
Reports
P-25,
No.
1057,
Washington
DC:
U.S.
Government
Printing
Office,
1990.
,,..
,,..
Table
2.11:
Pen:ent
of
the
Population
by
Age
Groups
In
the
United
States,
1940-1989
Year
5yrs
5-9
10-14
15-19
20-24
25-29
30-34
35-39
40-44
45-49
50-54
55-59
60-64
65+
1940
8.0
8.1
8.9
9.4
8.8
8.4
7.8
7.3
6.7
6.3
5.5
4.3
3.6
6.9
1950
10.7
8.8
7.4
7.0
7.7
8.1
7.6
7.5
6.8
6.0
5.5
4.8
4.0
8.1
1960
11.3
10.4
9.4
7.3
6.0
6.1
6.7
7.0
6.5
6.
1
5.4
4.6
4.0
9.2
1970
8.4
9.8
10.2
9.4
8.
1
6.6
5.6
5.5
5.9
6.0
5.5
4.9
4.2
9.9
1980
7.2
7.4
8.1
9.2
9.4
8.6
7.7
6.2
5.2
4.9
5.2
5.
1
4.5
11.3
1989
7.6
7.3
6.8
7.2
7.5
8.7
8.9
7.9
6.8
5.4
4.6
4.4
4.4
12.5
Source:
Data
for
1940
through
1980
from
the
decennial
censuses
for
each
period.
Data
for
1989
from
United
States
De-
partment
of
Commerce,
Bureau
of
the
Census.
Current
Population
Reports
P-25,
No.
1057,
Washington
DC:
U.S.
Government
Printing
Office,
1990.
~
46
The data in Table 2.9 point to several key dimensions of age and
sex differences. During the period from 1900 to 1990, the median
age increased rapidly such that by 1990 the median age was 10
years older than in 1900. Similarly, changes in the sex ratio (the
number of males per 100 females) reflect an aging population and
changes in immigration patterns. Males predominate at younger
ages with about 105 males being born per 100 females, but because
survival rates for females are higher than those for males, as a
population ages the ratio of males to females declines. Thus,
the decline in the sex ratio from 104 in 1900 to 95 in 1990 reflects
an aging population base in which the lower mortality among
females leads to the number of females decreasing less rapidly than
the number of males. It may also reflect the disproportionate
number of males among immigrants to the United States during the
last decades of the nineteenth and first decades of the twentieth
centuries.
Tables 2.10 and 2.11 provide further information on the age
and sex composition of the population. An analysis of the data in
these tables show several patterns of significance. First, it is evident
that for each time period the number of males exceeds the number
of females at the younger ages; but, between the ages of 20 and 30,
the number of females comes to exceed the number of males, and by
age 65, the number of females exceeds the number of males by 40 to
50 percent. The data in these tables also demonstrate the continued
aging of the U.S. population, particularly since the 1960s. Whereas
over 38 percent of the population was less than 20 years of age and
only 9 percent was 65 years of age or older in 1960, by 1989, the
percentage under 20 years of age was 28 percent and the percent 65
years of age or older was 12.5 percent.
Racial and Ethnic Characteristics
Race and ethnicity are characteristics that have historically
been closely related to access to socioeconomic resources, with those
from minority groups having substantially lower levels of access and
smaller resource bases than majority group members. Tables 2.12
through 2.14 present information on the racial and ethnic character-
istics of the population of the United States for recent periods. In
examining these data, it is critical to recognize that race and ethnici-
ty as measured by the census questionnaire are two separate items
(see the discussion above). The data in the top panel of Table 2.12
Table
2.12:
U.S.
Population,
1970,
1980,
and
1990,
Percent
Change
In
Population
1970
to
1980
and
1980to1990,
and
Proportion
of
Population
1970,
1980,
and
1990
by
Race,
Hispanic
origin,
and
Ethnidty
Percent
Proportion
of
Racia
1
I
Number
Change
Population
Ethnic
Category
1970
1980
1990
1970-80
1980-90
1970
1980
1990
Race
and
Hispanic
Origin
White
178,107,190
189,035,012
199,686,070
6.
1
5.6
87.6
83.4
80.3
Black
22,549,815
26,482,349
29,986,060
17.4
13.2
11.
1
11.
7
12.1
Other
2,555,872
11,028,444
19,037,743
331.5
'
72.6
1.
3
4.9
7.6
Hispanic•
9,294,509
14,603,683
22,354,059
57.1
53.1
4.6
6.5
9.0
Total
203,212,877
226,545,805
248,709,873
11.5
9.8
Ethnicity
Ang
lob
168,812,682
180,602,838
188,128,296
7.0
4.2
83.1
79.7
75.7
Black
22,549,815
26,091,857
29,216,293
15
..
7
12.0
11.
1
11.5
11.
7
Hispa~ic
9,294,509
14,603,683
22,354,059
57.1
53.1
4.6
6.5
9.0
Other
2,555,872
5,247,427
9,011,225
105.3
71.
7
1.
2
2.3
3.6
Total
203,212,877
226,545,805
248,709,873
11.5
9.8
100.0
100.0
100.0
aHispanlcs
may
be
of
any
race.
As
a
result,
white,
black
and
other
sum
to
the
total
population
and
Hispanics
are
Included
among
those
In
these
three
radal
categories
as
well
as
being
shown
as
a
separate
ethnic
group.
~or
1970,
Spanish-surnamed
persons
were
assumed
to
be
Hispanic
and
all
Hispanics
were
subtracted
from
the
white
total
to
obtain
Anglos.
The
values
shown
for
the
black
and
other
populations
for
1980
and
1990
In
this
table
do
not
Include
blacks
or
persons
of
other
races
who
are
of
Hispanic
origin.
Source:
U.S.
Bureau
of
the
Census,
U.S.
Census
of
Population,
fourth
count
census
tapes
for
1970
and
the
PL94-171
tape
files
for
1980
and
1990.
,,,.
'
I
Table
2.13:
Percent
Distribution
of
the
Resident
Population
of
the
United
States
by
Regions
and
for
the
Ten
Largest
~
States
by
Race
and
Hispanic
Origin,
1990
American
Asian
United
States/
Indian,
or
Regions/
Eskimo
or
Pacific
Other
Hispanic
States
Total
White
Black
Aleut
Islander
Race
Origin•
United
States
100.0
100.0
100.0
100.0
100.0
100.0
100.0
R.egions
Northeast
20.4
21.1
18.7
6.4
18.4
17.0
16.8
Midwest
24.0
26.1
19.1
17.3
10.6
8.4
7.7
South
34.4
32.8
52.8
28.7
15.4
24.0
30.3
West
21.
2
20.0
9.4
47.6
55.6
50.6
45.2
States
California
12.0
10.3
7.4
12.4
39.1
40.2
34.4
New
York
7.2
6.7
9.5
3.2
9.5
JO.I
9.9
Texas
6.8
6.4
6.7
3.4
4.4
18.4
19.4
Florida
5.2
5.4
5.9
1.9
2.1
2.4
7.0
Pennsylvania
4.8
5.3
3.6
0.8
1.9
I.
2
1.0
111
ino
is
4.6
4.5
5.7
I.
I
3.9
4.9
4.0
Ohio
4.4
4.8
3.9
I.
0
1.3
0.6
0.6
Michigan
3.7
3.9
4.3
2.8
1.4
0.9
0.9
New
Jersey
3.
1
3.
I
3.5
0.8
3.7
2.8
3.3
North
Carolina
2.7
2.5
4.9
4.1
0.7
0.3
0.3
aPersons
of
Hispanic
origin
can
be
of
any
race.
Souru:
Census
Bureau
Completes
Distribution
of
1990
Redistricting
Tabulations
to
States,•
U.S.
Bureau
of
the
Census
Press
Release
CB91-100,
March
11,
1991.
Table
2.14:
Percent
Distribution
of
the
Resident
Population
of
the
United
States,
Regions
and
States,
by
Race
and
Hispanic
Origin,
1990
American
Asian
United
States/
Indian,
or
Regions/
Eskimo
or
Pacific
Other
Hispanic
States
Total
White
Black
Aleut
Islander
Race
Origin
United
States
100.0
10.3
12.1
0.1
2.9
3.9
9.0
llortheast
100.0
12.1
11.0
0.2
2.6
3.3
7
.4:
Connecticut
100
.
.
0
87.0
8.3
0.2
1.
5
2.9
6.5
Maine
100.0
98.4
0.4
0.5
0.5
0.1
0.6
Massachusetts
100.0
89.8
5.0
0.2
2.4
2.6
4.8
New
Hampshire
100.0
98.0
0.6
0.2
0.8
0.3
1.0
New
Jersey
100.0
79.3
13.4
0.2
3.5
3.6
9.6
New
York
100.0
74.4
15.9
0.3
3.9
5.5
12.3
Pennsylvania
100.0
88.5
9.2
0
.,1
1.
2
1.0
2.0
Rhode
Island
100.0
91.4
3.9
0.4
1.8
2.5
4.6
Vermont
100.0
98.6
0.3
0.3
0.6
0.1
0.7
llidwest
100.0
17.2
9.6
0.6
1.3
1.4:
2.9
I
11
i
no
is
100.0
78.3
14.8
0.2
2.5
4.2
7.9
Indiana
100.0
90.6
7.8
0.2
0.7
0.7
1.8
Iowa
100.0
96.6
1.
7
0.3
0.9
0.5
1.
2
Kansas
100.0
90.1
5.8
0.9
1.
3
2.0
3.8
Michigan
100.0
83.4
13.9
0.6
1.
1
0.9
2.2
Minnesota
100.0
94.4
2.2
1.
1
1.
8
0.5
1.2
Missouri
100.0
87.7
10.7
0.4
0.8
0.4
1.2
Nebraska
100.
0
93.8
3.6
0.8
0.8
1.0
2.3
North
Dakota
100.0
94.6
0.6
4.1
0.5
0.3
0.7
Ohio
100.0
87.8
10.6
0.2
0.8
0.5
1.3
South
Dakota
100.0
91.6
0.5
7.3
0.4
0.2
0.8
Wisconsin
100.0
92.2
5.0
0.8
1.1
0.9
1.9
(continues)
tt
01
0
Table
2.14
(amtinued)
American
Asian
United
States/
Indian,
or
Regions/
Eskimo
or
Pacific
Other
Hispanic
States
Total
White
Black
Aleut
Islander
Race
Origina
South
100.0
76.1
11.5
0.7
1.3
2.1
7.9
Alabama
100.0
73.6
25.3
0.4
0.5
0.1
0.6
Arkansas
100.0
82.7
15.9
0.5
0.5
0.3
0.8
Delaware
100.0
80.3
16.9
0.3
1.4
1.
1
2.4
Florida
100.0
83.1
13.6
0.3
1.
2
1.
8
12.2
Georgia
100.0
71.0
27.0
0.2
1.
2
0.7
1.7
Kentucky
100.0
92.0
7.1
0.2
0.5
0.2
0.6
Louisiana
100.0
67.3
30.8
0.4
1.0
0.5
2.2
Maryland
100.0
71.0
24.
9
0.3
2.9
0.9
2.6
Mi
s
5
i
SS
i
pp
i
100.0
63.5
35.6
0.3
0.5
0.1
0.6
North
Carolina
100.0
75.6
22.0
1.
2
0.8
0.5
1.
2
Oklahoma
100.0
82.1
7.4
8.0
1.
1
1.
3
2.7
South
Carolina
100.0
69.0
29.8
0.2
0.6
0.3
0.9
Tennessee
100.0
83.0
16.0
0.2
0.7
0.2
0.7
Texas
100.0
75.2
11.9
0.4
1.
9
10.6
25.5
Virginia
100.0
77.4
18.8
0.2
2.6
0.9
2.6
West
Virginia
100.0
96.2
3.
1
0.1
0.4
0.1
0.5
(mntinues)
Table
2.14
(continued)
American
Asian
United
States/
Indian,
or
Regions/
Eskimo
or
Pacific
Other
Hispanic
States
Total
White
Black
Aleut
Islander
Race
Origin
We•t
100.0
75.1
5.-
1.1
7.7
9.-
19.J
A
I
a
ska
100.0
75.5
4.
1
15.6
3.6
1.
2
3.2
Arizona
100.0
80.8
3.0
5.6
1.
5
9.1
18.8
California
100.0
69.0
7.4
0.8
9.6
13.2
25.8
Colorado
100.0
88.2
4.0
0.8
1.
8
5.1
12.9
Hawaii
100.0
33.4
2.5
0.5
61.
8
1.
9
7.3
Idaho
100.0
94.4
0.3
1.4
0.9
3.0
5.3
Montana
100.0
92.7
0.3
6.0
0.5
0.5
1.
5
Nevada
100.0
84.3
6.6
1.6
3.2
4.4
10.4
New
Mexico
100.0
75.6
2.0
8.9
0.9
12.6
38.2
Oregon
100.0
92.8
1.
6
1.4
2.4
1.8
4.0
Utah
100.0
93.8
0.7
1.4
1.
9
2.2
4.9
Washington
100.0
88.5
3.1
1.
7
4.3
2.4
4.4
Wyoming
100.0
94.2
0.8
2.
1
0.6
2.3
5.7
aPersons
of
Hispanic
origin
can
be
of
any
race.
Source:
·eensus
Bureau
Completes
Distribution
of
1990
Redistricting
Tabulations
to
States,•
U.S.
Bureau
of
the
Census
Press
Re-
lease
CB91-100,
March
11,
1991.
01
.....
52
show the number of persons by race (white, black, and other) and
by Spanish-origin (who can be of any race and are thus also includ-
ed in the data by race) so that the values do not sum to 100 percent
of the population. In the bottom panel, four mutually exclusive
groups have been derived by subtracting the Spanish-origin popula-
tion by race from the total population by race.
The data in Table 2.12 show that minority population growth
has been substantially faster than that of the white and Anglo major-
ity groups and that the proportion of the population consisting of
minority group members has increased substantially in recent
decades. The proportion composed of black Americans has shown a
moderate increase, but the proportion composed of other groups has
increased by roughly six times and the proportion of the population
that is Spanish-origin (Hispanic) has doubled between 1970 and
1990. By 1990, approximately one-fourth of the U.S. population was
of minority status. In addition, a majority of the net growth in the
U.S. population in the period from 1970 to 1990 (58% of all growth)
was a result of increases in non-Anglo population groups.
The data in Tables 2.13 and 2.14 show those states and
regions in which the largest relative proportions and the largest
number of persons in different racial and ethnic groups are located.
These data indicate that the four largest states of California, New
York, Texas, and Florida accounted for 31 percent of the total popu-
lation, 30 percent of the black population, nearly 71 percent of the
Hispanic population, and 55 percent of the Asian population in
1990. California alone was the area of residence for 34 percent of all
Hispanics, 39 percent of Asians, 7 percent of blacks, and was the
residence of nearly l-in-8 of all Americans in 1990. The South was
the area of residence for nearly 53 percent of all black Americans,
the West the home of nearly 56 percent of all Asians and of more
than 45 percent of all Hispanics. Together, the South and West
were the areas of residence for 62 percent of blacks, 76 percent of
American Indians, 71 percent of Asians, and 75 percent of all His-
panics in 1990. Clearly, then, the western and southern regions of
the United States are the major regions of residence of America's
minority populations.
As noted above, minorities have distinct characteristics that
affect their socioeconomic and other resources. Some of the charac-
teristics of minority groups which affect their life chances are shown
in Table 2.15. The data in this table clearly show minorities to be
younger than the white population and to have higher fertility and
lower life expectancies than nonminority populations. Their family
sizes are generally larger and the proportion of their households that
Table
2.15:
Demographic
and
Socioeconomic
Characteristics
of
the
Popu1atlon
of
the
United
States
by
Race/Ethnicity
for
Selected
Years
Racia
1
Group
Ethnicity
Total
Characteristic
Population
White
Black
Other
Hispanic
Median
Age
(in
years)
(1988)
32.3
33.2
27.5
28.8
25,8
Sex
Ratio
(1988)
95.0
95.7
90.2
95.7
101.
2
Fertility
Crude
Fertility
Rate
(1987)
15.7
14.5
21.
2
(a)
(a)
Total
Fertility
Rate
(1987)
1.87
1.77
2.35
(a)
(a)
Life
Expectancy
at
Birth
(in
yrs.)
(1988)
74.
9
75.5
71.5
(a)
(a)
Household
Characteristics
(1990)
Average
Household
Size
2.63
2.58
2.88
(a)
3.47
Percent
of
Family
Households
70.8
70.5
71.
2
75.2
81.
6
Percent
with
.Fem
a
1
e
Householder
28.4
26.1
47.5
23.6
27.3
(continues)
01
(JJ
Table
2.15
(continued)
Characteristic
Income
and
Poverty
(1989)
Median
Household
Income
(1989)
Poverty
Status
(1989)
Percent
of
Persons
in
Poverty
Percent
of
Families
in
Poverty
Median
Years
of
Education
(a):
Data
not
available.
(1988)
Total
Population
$28,906
12.8
10.3
12.7
Racial
Group
Ethnicity
White
Black
Other
Hispanic
$30,406
$18,083
(a)
$21,921
10.0
30.7
(a)
26.2
7.8
27.8
(a)
23.4
12.7
12.4
(a)
12.0
Scmu:
United
States
Department
of
Commerce,
Bureau
of
the
Census.
U.S.
PopuJation
Estimates
by
Age,
Sex,
Race
and
Hispanic
Origin:
1989,
•
Cumnt
Population
Reports
P-25,
No.
1057,
Washington,
DC:
U.
S.
Government
Printing
Office,
1990.
United
States
Department
of
Commerce,
Bureau
of
the
Census.
Money,
Income
and
Poverty
Status
in
the
United
States,
1989,
•
Cumnt
Population
Reports
P-60,
No.
168,
Washington,
DC:
U.S.
Government
Printing
Office,
1990.
United
States
Department
of
Commerce,
Bureau
of
the
Census.
Household
and
Family
Characteristics:
March,
1990
and
1989,
•
Cumnt
Population
Reports
P-20,
No.
447,
Washington,
DC:
U.S.
Government
Printing
Office,
1990.
United
States
Department
of
Commerce,
Bureau
of
the
Census.
The
Hispanic
PopuJation
in
the
United
States:
March,
1990,
•
Current
Population
Report
P-20,
No.
449,
Washington,
DC:
U.S.
Government
Printing
Office,
1991.
~
55
tend to be of nontraditional forms is higher. Minority incomes tend
to be about 60 percent of those of nonminority groups, while their
levels of poverty are two to three times those of nonminorities.
They also tend to have substantially lower levels of education. The
data in Table 2.15 suggest that minorities have demographic and
socioeconomic characteristics that are likely to give them unique
client and consumer characteristics.
Marital and Household Characteristics
The characteristics of the population relative to marital status
and household characteristics play a major role in determining the
demand characteristics of the primary consuming units in the United
States--households and families. Tables 2.16 through 2.19 provide
data showing changes in marital status, family and nonfamily
household status, rates of cohabitation, households by number of
persons, and average household size for recent periods.
_ The data in Tables 2.16 through 2.19 show an increasing
proportion of persons living in nontraditional marital and household
arrangements and decreases in the size of households. The data in
Table 2.16 show an increase in the proportion divorced from 3.3
percent in 1970 to 7.2 percent in 1988 and decreases in the propor-
tion of persons married. Similarly the data in Table 2.17 show an 11
percent decline in the proportion of family households (from about
81% to 70%) and a corresponding increase in nonfamily households
(from 19% to 30%) during the period from 1970 to 1990. Equally
apparent is the fact that within family households, growth has been
slowest among the married-couple family type. For example, from
1970 to 1980 the number of married-couple households increased by
less than 10 percent while households with male and female house-
holders increased by 41and58 percent, respectively. Similarly, in
the 1980s, married-couple households increased by only 3.2 percent,
while households with male and female householders increased by
84 and 22 percent, respectively. The aging of the large baby-boom
generation out of the initial household formation ages into the more
stable middle-ages led to substantially smaller overall rates of in-
crease in the number of households in the 1980s than in the 1970s.
However, traditional household types continued to show dispropor-
tionately low rates of growth during the 1980s such that married-
couple households accounted for only 55 percent of all households
by 1990.
Table 2.18 provides data which suggest that nontraditional
arrangements have been increasing proportionately. These data
Table
2.16:
Marital
Status
of
the
PopuJation
of
the
United
States,
1970-1988
1970
1980
1988
Marital
Status
Number
~
Number
~
Number
~
Never
Married
38,051,042
25.5
43,236,000
25.1
49,496,000
25.7
(Single)
Divorced
4,930,875
3.3
9,711,000
5.7
13,968,000
7.2
Separated
5,588,426
3.7
3,920,000
2.3
4,458,000
2.3
Widowed
11,746,212
7.9
12,451,000
7.2
13,532,000
7.0
Married
89,079,417
59.6
102,800,000
59.7
111,456,000
57.8
Total
149
t
395
I
972
100.0
172,
118,000
100.0
192,910,000
100.0
Source:
Data
on
married,
widowed,
divorced,
separated,
and
sJngle
(never
married)
for
1970
from
the
United
States
Department
of
Commerce,
Bureau
of
the
Census.
Historical
Statistics
of
the
United
States,
Colonial
Times
to
1970,
Part
1
and
Part
2,
Washington,
DC:
U.S.
Government
Printing
Office,
1975
and
data
for
1980
and
1988
from
the
United
States
Department
of
Commerce,
Bureau
of
the
Census,
Marital
Status
and
Living
Arrangements:
March,
1988,
Current
Population
Reports
P-20,
No.
433,
Washington
DC:
U.S.
Government
Printing
Office,
1989.
01
°'
Table
2.17:
Households
in
the
United
States
by
Type,
1970-1990
Year
Type
of
Percent
Change
Household
1970
1980
1990
1970-80
1980-90
Tota
1
(thousands)
63,401
80,776
91,947
27.4
13.8
Percent
Family
81.
2
73.7
70.2
15.7
8.4
Married
couple
70.6
60.8
55.1
9.8
3.2
Male
only
1.
9
2.1
3.4
U.1
84.3
Female
only
8.7
10.8
11.6
58.3
22.3
Percent
Nonfamily
18.8
26.3
29.8
77.0
29.0
Source:
Data
for
1970
and
1980
from
the
United
States
Department
of
Commerce,
Bureau
of
the
Census.
Household
and
Family
Olaracteristlcs:
March
1990
and
1989,
Current
Population
Reports
P-20,
No.
447,
Washington,
DC:
U.S.
Government
Printing
Office,
1990.
Data
for
1990
from
the
STF1A
data
for
the
United
States.
(JI
~
Table
2.18:
Estimates
of
Cohabitation
and
Marriage
Before
the
Age
of
25
by
Age
Cohort
In
1988
Males
(J)
Females
(J)
-
Age
Cohabit
Marry
Union•
Cohabit
Marry
Union•
25-29
33
38
67
37
61
76
30-34
29
51
66
26
67
76
35-39
24
55
68
16
72
78
40-U
11
66
70
7
79
82
45-49
8
68
70
3
82
83
~e
proportion
In
unions
will
not
equal
the
sum
of
cohabiting
and
married
persons
because
persons
may
have
both
cohabitated
and
been
married
by
age
25.
Source:
Bumpass,
L.L.
and
Sweet,
J.A.
National
Estimates
of
Cohabitation,•
Demography
26:615-625,
1989.
g:
Table
2.19:
Nwnber
and
Percent
of
Households
by
Persons
Jn
the
Household
and
Average
Household
Size
for
the
United
States,
1940-1990
(numbers
Jn
thousands)
Households
1940
1950
1960
1970
1980
1990
by
Persons
Per
Household
Number
~
Number
~
Number
~
Number
~
Number
~
Number
~
One
person
2,481
7
.1
4,737
10.9
6,871
13.0
10,692
17.1
18,300
22.6
22,999
24.7
Two
persons
8,667
24.8
12,529
28.8
14,616
27.8
18,129
28.8
25,300
31.3
30,
114
32.3
Three
persons
7,829
22.4
9,808
22.6
9,941
19.0
10,903
17.3
14,100
17.5
16,128
17.3
Four
persons
6,326
18.
1
7,729
17.8
9,277
17.6
9,935
15.8
12,700
15.7
14,456
15.4
Five
or
more
9,646
27.6
8,666
19.9
11,905
22.6
13,215
21.
0
10,400
12.9
9,651
10.3
All
Households
34,949
100.0
43,469
100.0
52,610
100.0
62,874
100.0
80,800
100.0
93,348
100.0
Average
Persons
Per
Household
3.67
-
3.37
-
3.35
-
3
.17
-
2.75
-
2.63
100.0
Sourrt:
Bogue,
D.J.
The
Population
of
the
United
States:
Historical
Trends
and
Future
Projections
New
York:
The
Free
Press,
1985.
United
States
Department
of
Commerce,
Bureau
of
the
Census.
Historical
Statistics
of
the
United
States
Colonial
Times
to
1970,
Washington,
DC:
U.S.
Government
Printing
Office,
1975.
United
States
Department
of
Commerce,
Bureau
of
the
Census.
Household
and
Family
Characteris-
tics:
March
1990
and
1989,
•Current
Population
Reports
P-20,
No.
447,
Washington,
DC:
U.S.
Government
Printing
Office,
1990.
60
show that for males who were 25 to 29 years of age at the time of
the survey in 1988, nearly as many had cohabitated as had married
by the age of 25. Among those males who were 25 years old in
1940 to 1944 (who were 45 to 49 in 1988), the proportion married at
the age of 25 was more than 8 times the proportion cohabitating.
Also of interest in this table are the data showing that the propor-
tion of males in unions has changed relatively little over the years
represented by these cohorts (1965 through 1988). These data
suggest that it is the form of unions, not the tendency to be in
unions, that has changed over the past few decades.
Table 2.19 presents data on the number and proportion of
households by size from 1940 through 1990. It is evident that the
average size of households has declined from 1940 through 1990 as a
result of both a decline in the number of larger households and an
increase in the number of smaller households. From 1940 to 1990,
the proportion of one- and two-person households increased from 32
percent to 57 percent of all households, while the number in four-
and five-person households decreased from 46 to 26 percent.
An analysis of the data in Tables 2.16 through 2.19 suggests
that there have been dramatic changes in American households and
families in the past several decades (Sweet and Bumpass, 1987).
These are changes that have produced a very different consuming
unit than existed previously and one which is likely to demand a
more diverse range of products and services.
Socioeconomic Characteristics
Table 2.20 provides selected data on changes in the socioec-
onomic characteristics of the population during recent decades. The
data in this table verify several well-known patterns. They show a
substantial increase in the U.S. population during the past 50 years
with the proportion of high school graduates increasing from 24
percent in 1940 to 76 percent in 1988 and the proportion of persons
with 4 or more years of college increasing from less than 5 to more
than 20 percent. Also apparent is the increase in employment in
service industries and white-collar professions and the decline in
employment in extractive industries (such as agriculture and mining)
and in blue-collar occupations. Finally, the data point to little in-
crease in wealth during the 1970s and 1980s. The data in Table 2.20
suggest that the socioeconomic characteristics of the U.S. popula-
tion, like its demographic characteristics, have changed substantially
over the past several decades.
Table
2.20:
Selected
Sod.oeconomlc
Owacteristlcs
of
the
Population
of
the
United
States,
1940-1988
Year
1940
1950
1960
1970
1980
1988
Population
25
Years
of
Age
or
Older
by
Level
of
Educational
Attainment
College
()
4
years
and
over
4.6
6.2
7.7
10.7
16.2
20.3
1-3
years
5.5
7.4
8.8
10.6
15.7
17.0
High
School
()
4
years
14.3
20.8
24.6
31.1
34.6
38.9
1-3
years
15.2
17.4
19.2
19.4
15.3
11.
7
Elementary
School
()
8
years
28.2
20.8
17.5
12.8
8.0
5.2
5-7
years
18.5
16.4
13.8
10.0
6.7
4.4
0-4
years
13.7
11.
1
8.3
5.5
3.6
2.4
Median
Years
of
Education
8.6
9.3
10.6
12.1
12.5
12.7
(continues)
°'
i-
Table
2.20
(continued)
Year
Total
1940
52,705
1950
62,208
1960
69,628
1970
82,771
1980
106,940
1988
123,378
Employment
Status
of
the
Noninstitutional
Population
by
Sex:
1940-1988
(civilian
labor
force,
numbers
In
thousands)
Percent
of
Labor
Labor
Force:
Force
Participation
Rate
Unemployment
that
is
Employed
Unemployed
Rate
Female
Total
Male
Female
45,070
7,635
14.5
24.5
52.8
78.9
25.4
58,918
3,288
5.3
29.6
59.2
86.4
33.9
65,778
3,852
5.5
33.4
59.4
83.3
37.7
78,678
4,093
4.9
38.1
60.4
79.7
43.3
99,303
7,637
7.1
42.5
63.8
77.4
51.
5
116,677
6,701
5.4
51.5
65.9
81.
9
53.2
(continues)
Table
2.20
(continued)
Labor
Force
by
Occupation
and
Industry
for
the
Population
of
the
United
States,
1950-1988
3
Labor
Force
1950
1980
1988
Number
Percent
Number
Percent
Number
Percent
Occupation:
White
Collar
20,750,383
37.3
51,745,154
56.1
64,722,000
56.3
Blue
Collar
34,756,930
62.7
40,352,237
43.9
50,247,000
43.7
Industry:
Extractive
Industries
11,374,479
20.5
9,681,365
10.0
11,525,000
10.1
Manufacturing
14,575,692
26.3
21,914,754
22.4
21,320,000
18.5
Transportation,
Communication,
and
Utilities
4,368,302
7.9
7,087,455
7.2
8,064,000
7.0
Wholesale
and
Re
ta
i
I
Trade
10,547,569
19.
1
19,933,926
20.4
23,663,000
20.6
Services
12,044,705
21.
7
33,874,389
34.7
44,964,000
39.1
Government
2,488,778
4.5
5,147,466
5.3
5,432,000
4.7
(continues)
°'
(jJ
°'
.,..
Table
2.20
(r.ontinued)
Income
and
Poverty
Data
Income
(in
1989
dollars)
Median
Income
Mean
Income
Value
Standard
Value
Standard
Error
Error
Year
(do
I
la
rs)
(do
11
a
rs)
(do
11
a
rs)
(dollars)
1970
27,913
102
31,962
102
1975
27,197
111
31,758
99
1980
26,651
137
31,697
116
1981
26,020
136
31,085
113
1982
25,919
117
31,236
116
1983
26,167
118
31,883
118
1984
26,751
122
32,777
121
1985
27,218
148
33,496
133
1986
28,168
146
34,800
141
1987
28,
447
134
35,377
144
1988
28,537
138
35,656
158
1989
28,906
161
36,520
161
(r.ontinues)
Table
2.20
(c.ontinued)
Poverty
Percent
of
P·ercent
of
Year
Families
Persons
1960
20.7
22.2
1970
10.9
12.6
1980
11.
5
13.0
1989
10.3
12.8
aOccupation
and
Industry
data
for
different
years
are
not
directly
comparable
because
of
changes
in
categories
over
time.
Source:
School
Enrollment:
Social
and
Economic
Characteristics
of
Students,•
Currtnt
Population
Reports
P-20,
No.
433,
Washington,
DC:
U.S.
Government
Printing
Office,
1990.
U.S.
Bureau
of
Labor
Statistics.
Employmmt
and
Earnings
(Table
A-33).
Also
data
for
1950
to
1980
from
Employment
and
Earnings
(Tables
1
and
2),
and
Handl1oolc
of
lAbor
Statistics
(Table
15).
Data
for
1940
from
U.S.
Bureau
of
the
Census.
Historical
Statistics
of
the
United
States
(Series
Dtt-25).
Washington,
DC:
U.S.
Government
Printing
Office,
1975.
Data
for
1988
from
U.S.
Bureau
of
Labor
Statistics,
Employment
and
Earnings,
Washington,
DC:
U.S.
Government
Printing
Office,
January,
1989.
United
States
Department
of
Commerce,
Bureau
of
the
Census.
Money,
Income
and
Poverty
Status
in
the
United
States,
1989,
•
Cumnt
Population
Reports
P-60,
No.
168,
Washington,
DC:
U.S.
Government
Printing
Office,
1990.
$
66
Summary
The data in this section have shown several patterns which
can be summarized as follows:
1. The rate of population growth in the United States has
shown a nearly continuous decline since the Nation's formation. It
is expected to continue to decline in the future (see Chapter 6).
2. The Nation's growth has resulted primarily from natural
increase but immigration has played an increasingly important role
in recent decades with the origins of immigrants having shifted from
Europe to Mexico, South and Central America, and Asia in recent
decades.
3. The most rapid population growth in the United States in
recent decades has been in the West and South with slower growth
occurring in the Northeast and Midwest. Three western and south-
ern states--California, Florida, and Texas-were the major centers of
such growth in the 1970s and the 1980s.
4. The population of the United States is aging. The median
age in the United States was nearly 33 in 1990 compared to about 23
in 1900 and is projected to be more than 40 by 2050.
5. The sex ratio has declined from 104 males per 100 females at
the turn of the century to about 95 in 1990. More male than female
babies are born, but because of lower mortality rates among females,
they come to outnumber males between the ages of 20 to 30 and by
the elderly ages the number of females is nearly double that of the
number of males.
6. The U.S. population is becoming increasingly racially and
ethnically diverse. Growth among Hispanic, Asian, black, and other
racial/ethnic minorities is substantially greater than among whites or
Anglos. As a result, ethnic minorities made up about 25 percent of
the total population in 1990. These patterns are consequential
because minority populations have characteristics that are quite
different than those of majority populations, most notably they have
a much lower level of access to socioeconomic resources and smaller
resource bases than majority groups.
67
7. The proportion of married-couple households is declining
relative to nontraditional household forms. Because of the decrease
in married-couple households, the increasing rate of dissolution of
marriages, and higher ages at first.marriage, the size of households
has declined substantially with one- and two-person households
now accounting for a majority of all households. Smaller sized
consuming units seem likely to prevail for some time into the future.
8. The socioeconomic characteristics of the population of the
United States point to a nation that has an increasing proportion of
its people employed in service industries and managerial occupa-
tions. Income levels are relatively high but poverty rates also
remain relatively high for some persons (particularly minorities).
Gains in real income have been limited in the past decade, making
the future socioeconomic characteristics of the population difficult to
predict.
Conclusions
In this chapter, we have examined basic demographic con-
cepts and trends in some of the variables used to measure them.
The intent has been to provide an introduction to both the key
concepts and variables in demography and to establish a base of
information on the major trends in these factors in the population of
the United States. Although this is but an introduction to the
concepts and to the trends in their respective measures, the discus-
sion has hopefully demonstrated that the study of demographic
factors is likely to be of relevance to nearly all those involved in
planning, marketing, and other analyses of products and services.
Steve H. Murdock, David R. Ellis - Applied Demography_ An Introduction to Basic Concepts, Methods, and Data-Routledge (2020).pdf
3
The Materials of Applied Demographic Analyses:
Data Sources and Prindples of Data Use
In this chapter we examine the data sources commonly used in
applied demographic analyses. Because single sources usually con-
tain data on more than one of the demographic concepts and varia-
bles discussed in Chapter 2, the discussion here focuses on general
sources rather than on sources of data for each variable. This format
is necessary to avoid redundancy and also provides information on
data on non-demographic variables likely to be of utility to applied
analysts.
Applied demographic analyses may involve either (or both)
primary data collected by the analysts through survey or other
techniques and secondary data collected by other, usually govern-
mental, entities. However, because of the large number of areas
included in demographic analyses, the wide range of data items
required for such analyses, and the time and monetary costs associ-
ated with primary data collection, secondary data are the major
sources of information used in demographic analyses. The emphasis
here is thus largely limited to an examination of secondary sources
of demographic and related information.
In addition, because emphasis in this work is placed on applied
analyses involving demographic and other variables, we examine
not only data sources for information that are specifically demo-
graphic, but also sources of information on related topics that are
commonly used in conjunction with demographic information for
addressing pragmatic issues. These include information on econom-
ic, social, governmental, as well as demographic factors. Finally,
because it is difficult to anticipate the range of data needs of applied
analysts, we begin the discussion with an examination of indices
that can be used to locate data on a wide array of topics. After the
discussion of such indices, we present sources of information pro-
vided by federal, state, and private data sources. In the final section
70
of the chapter, we examine principles and procedures that should be
considered in the use of secondary data.
No claim is made that the sources examined are exhaustive of all
those likely to be of utility to the applied demographer, nor that the
uses and limitations described are applicable to such factors for any
given data set. In addition, the reader should recognize that the
sources of secondary data are so extensive that no single discussion
can adequately describe all available sources of information. The
fact that this provides only an introduction to secondary data
sources for applied demographic analysis must be recognized.
Indices for Locating Secondary Data
Frequently, applied demographic analysts are asked to examine
the relationships between demographic variables and other factors
with which they may be unfamiliar or on which they may have only
limited information. For example, they may have been asked to
obtain data on a topic which they have never before analyzed, or
they may have become aware of data on a topic but cannot recall the
organization that published it; perhaps they know the author of the
publication or its date of publication, but not the full citation neces-
sary to readily obtain the information. Under such circumstances, it
is useful to have knowledge of indices which provide references to
data sources. These indices are primarily available for public data
sources published within the United States, but a limited number
are also available for international and for private data sources.
These indices usually present citations to data sources arranged by
author, subject, the sponsoring or publishing agency, year, publica-
tion series, and similar categories. They are generally published
several times a year and cumulated into quarterly, annual, and
multi-year volumes. These indices are discussed below in terms of
general indices and agency and state indices.
General Indices
Among the general indices to federal and other data sources,
several are particularly useful. These include:
· The Monthly Catalog of U.S. Government Publications
· The American Statistical Index (ASD
· The Congressional Information Service Index (CIS)
·The Index to U.S. Government Periodicals
71
· The Index to International Statistics
· The Statistical Reference Index
The Monthly Catalog of U.S. Government Publications is the
oldest (published since 1895), most comprehensive, and inclusive
single source for locating items published by the U.S. Government.
Nearly all items published by any agency, department, office or
other part of the U.S. Government are cited in the Monthly Cata-
log. As the name implies, it is published monthly, cumulated
annually, and periodically (every 5 to 10 years). All items in the
Monthly Catalog are cross referenced by department or agency,
title, author, subject, and by report series for periodically appearing
reports. If one knows very little about the source for the exact data
item needed (i.e., one knows only the publication date for a data
item, only the subject matter, only the author, only the title, etc.),
the Monthly Catalog is usually the best starting point. It is avail-
able in any library with a government documents section.
The American Statistical Index (ASI) is intended to be a master
guide and index to the statistical publications of the U.S. Govern-
ment. The term statistical is loosely interpreted, however, and
nearly every item published by the U.S. Government that has
numerical data will be listed in the ASL The ASI is a relatively new
index compared to the Monthly Catalog and consists of a Retrospec-
tive Edition published in 1974 and annual and monthly supple-
ments. The Retrospective Edition contains some statistical items
going back to the early 1960s, but its comprehensive coverage is
essentially limited to periods since the early 1970s. Its monthly and
cumulated annual supplements are indexed by subject, title, author,
and geographical area.
A particularly useful aspect of the ASI is its two-part organiza-
tion. Each issue has a Part I that contains a cross-listed index of
items, and a Part II that contains a brief abstract of the item. This·
abstract can often be useful in eliminating items whose titles make
them appear to be appropriate but which on closer examination do
not provide the data desired. If one knows that quantitative, numer-
ical data are required, the use of the American Statistical Index is
nearly always desirable. As with the Monthly Catalog, nearly all
libraries will have the ASI.
The Congressional Information Service (CIS) index contains
citations for all items published by the U.S. Congress, including
committee reports and hearings. Although it is less likely to be of
interest to the statistical data user than the ASI, the CIS is a very
72
useful index and can be a time saving reference if one knows that
the data item required is a product of Congressional activities. The
as is published monthly, cumulated annually, and like the ASI, is
cross referenced by numerous categories.
The Index to U.S. Government Periodicals provides an index to
major U.S. Government periodicals (journals or magazines). Al-
though the U.S. Government publishes over 1,000 periodicals, the
Index attempts to provide references only to those which have
substantive articles of lasting research and reference value. Thus, its
coverage is limited to about 200 such periodicals, but a majority of
those likely to be of interest to applied analysts are indexed. The
Index to U.S. Government Periodicals is published quarterly,
cumulated annually, and cross referenced by several title and subject
categories.
The Index to International Statistics was first published in the
early 1980s. Prior to that time there were few indices that
referenced publications from international organizations such as the
United Nations. This index covers publications of more than 80
International Intergovernmental Organizations (IGOs), such as the
United Nations, the Organization of American States, the Organiza-
tion for E.conomic Development, and similar entities. It is published
monthly and cumulated quarterly and annually. It includes a refer-
ence and an abstract for each citation. Items are indexed by subject,
title, geographical area, issuing source, publication number, and
author. This index is published by a private company and thus,
unlike all of the other indices noted above, it will not be found in
the government documents section of libraries, but in the general
references section.
The Statistical Reference Index was first published in 1983. It is
one of the first indices to provide references to items published by
private organizations and by state governments. Among the types
of organizations included are trade, professional, and nonprofit
institutions and associations, business organizations, commercial
publishers, independent research organizations, state government
agencies, and university and affiliated research organizations. It is
published monthly and cumulated quarterly and annually. Items
are indexed by subject, author, title, issuing source, and subject
categories. As with the international index, this index is published
by a private firm and is in the general reference rather than the
government publications section of most libraries.
Although these are only six of a large number of general indices,
they are extremely useful ones. A few minutes with each of these
73
indices will assist one in identifying their particular strengths and
weaknesses and their likely utility for different types of analysis.
Agency and State-Spedfic lndia!s
In addition to the general indices to publications and data de-
scribed above, nearly every federal agency publishes a separate
index to its own publications, and most states produce one or more
similar indices. The Bureau of the Census, the U.S. Department of
Agriculture, the National Center for Health Statistics, the U.S.
Department of Labor, the Department of Health and Human Serv-
ices, the Department of Energy, the Department of Defense, the
Department of Education, and numerous other departments and
agencies publish such indices. In this section, two such indices are
examined as examples of such indices. The reader is reminded,
however, that for whatever agency one is interested in, an index to
publications and data is usually available and can expedite the loca-
tions of specific data items.
The Bureau of the Census Catalog is one of the most useful
agency-based catalogs for economic, business, demographic, and
social data users. It is published quarterly and cumulated annually
and for multi-year periods. One particularly useful version of the
Bureau's catalog is the Bureau of the Census Catalog of Publica-
tions: 1790-1972. This single source contains citations for every-
thing published by the Bureau from the first census in 1790 through
1972. With this single source and the yearly supplements since
1972, one can readily obtain a set of references to an extensive set of
historical data bases.
The catalog is arranged by subject field, geographic area, and
subject, and contains two major parts. The first part lists Census
Bureau publications, and the second part lists data files (computer-
ized data) and special tabulations. If one knows that the data re-
quired have been published by the Bureau, the Bureau of the
Census Catalog is the reference to use. The most recent issues of
the census catalog for individual years now include extensive histor-
ical references on the subjects of recently published reports. It also
contains the names, addresses, and telephone numbers for other
federal and state sources of assistance for obtaining economic and
demographic data.
The Bibliography of Agriculture plays a similar role to the
Census Bureau's catalog. The bibliography is published monthly
from sources compiled by the U.S. National Agricultural Library, the
74
Food and Nutrition Information Center, the American Agricultural
F.conomics Documentation Center, and Agriculture Canada. The
Bibliography of Agriailture is divided into ten sections: a main
entry section, five main entry subsections, a geographic index, a
corporate author index, a personal author index, and a subject
index. For those engaged in agricultural research, this index is an
extremely valuable reference source.
As noted above, nearly all major federal agencies and depart-
ments have indices to their publications and data files. Analysts
with specialized interests should become familiar with the indices
for those agencies whose data they use frequently. In addition to the
agency and general indices noted above, there are often additional
sources of assistance in locating documents published by state agen-
cies. Some states have an official entity such as the state library
which indexes state documents and publishes the index. These
indices sometimes include a periodicals section and are usually
published monthly and cumulated quarterly and annually. They
generally contain references to items indexed by agency, subject,
author, and in several other ways. Even in states where such in-
dices are not published, most state libraries maintain a checklist of
state agency publications received by the library. Consultation with
a librarian in a library's government documents' section will usually
provide the necessary information on the existence and best means
of accessing data items for states.
Aids in Using Indices
In using the above indices it is useful to be aware of both poten-
tial sources that list federal and state agencies that publish data and
any unique referencing systems that are used to catalog such refer-
ences. In the final part of this section, we examine two such aids.
One of the keys to locating a specific type of information is
knowing of the existence of an agency charged with the responsibili-
ty of collecting data on the item of interest. For federal agencies,
one of the sources that is very useful in locating the applicable
agency is a publication entitled The United States Government
Manual. This volume is published annually as a special addition of
the Federal Register. It is a comprehensive guide to the agencies,
departments, bureaus, and other divisions of the Federal Govern-
ment. For each government entity, it provides a description of its
principal officials, purpose and role, history, source of authority,
75
major programs, and most importantly, an address and telephone
number where information on available data can be obtained. This
publication can be obtained from the Office of the Federal Register
and is available in most public libraries.
The indices described above are readily available in most
public libraries, and the information requirements for their use are
limited. However, one factor common to all of the bibliographies
referencing federal government publications requires brief discussion
here. This is the classification (or coding) scheme used to classify
U.S. Government publications. This system, which is similar to the
Library of Congress or Dewey Decimal Systems used for general
library materials, is the Superintendent of Documents' Classifica-
tion System.
The system consists of a referencing code that uses a combina-
tion of letters and numbers such as:
C3.186/11:988
The letter refers to the government agency (in the example above,
the U.S. Bureau of the Census) and the numbers refer to various
subordinate offices, publication series, and other items specifying
the exact nature of the publication. When such an entry ends in a
number, that number usually refers to the year of publication of the
reference. A more complete description of the Superintendent of
Documents' Classification System and the system identifiers for
selected key agencies' central offices is available in most of the
Federal Government indices delineated above.
The Superintendent of Documents' Oassification System code is
as essential in locating a federal government publication in a library
as the Library of Congress classification system is for locating other
library books. Most libraries arrange their government documents
sections in terms of such numbers, and given this number, docu-
ment librarians can readily ascertain whether they have a given
publication. This system identifier is referenced in all of the Federal
Government bibliographies cited above, and the importance of
obtaining sufficient familiarity with this system so that one can
readily identify such numbers cannot be overemphasized.
Federal and State Data Compilations
The compiling of data items from multiple individual sources is
a tedious task. Although it is often necessary to examine different
76
sources to compile different data items, there are an increasing
number of publications that contain data compilations for specified
areas and time periods. These compilations are extremely useful in
preparing descriptions of areas for service or marketing profiles.
Before proceeding to the discussion of individual sources, we briefly
examine several commonly used national and state data compila-
tions. Federal data compilations are presented first, followed by
state compilations.
Federal Data Compilations
The number of data compilations available for examining the
economic, demographic, and other characteristics of the Nation, and
its component units, is extensive. The discussion here must be
limited to only a few widely used sources. The discussion focuses
on the following compilations:
Statistical Abstract of the United States
Historical Statistics of the United States:
Colonial Times to 1970
County and City Data Book
State and Metropolitan Area Data Book
Congressional District Data Book
The Statistical Abstract of the United States is a data source
published annually by the Bureau of the Census that is familiar to
nearly any analyst who has written a high school or college term
paper. Its familiarity, however, often leads one to ignore the utility
of this publication. Although the Abstract is oriented to the provi-
sion of national and state level data, and contains few items for
substate areas (other than major cities), it covers a large number of
data items for several time periods. Demographic, health, educa-
tion, law enforcement, environment, federal, state and local gov-
ernment, social welfare, national defense, employment, income,
consumer prices, national elections, banking, finance, insurance,
business, communications, energy, science, transportation, basic
industry statistics, and even selected international statistics are
presented in the Abstract. It is a very useful data source for both
obtaining national and state level data and for locating sources likely
to contain substate data as well.
77
One of the most useful parts of the abstract is one of which most
analysts are not aware. This is the exten.Sive Guide to Sources in-
cluded in the appendices of every edition of the Abstract. Arranged
alphabetically by subject, this guide contains references to the
primary sources of statistical information for numerous items.
Because of the general and familiar categories used in the guide, it
serves as an excellent source for identifying the agencies likely to
publish data on a given item and can serve as a useful first step in
identifying sources that can be further identified through the use of
the indices described above. Condensed versions of statistical ab-
stract data are published periodically in the Pocket Data Book and
in the U.S.A. Statistics in Brief.
The Historical Statistics of the United States: Colonial Times to
1970 is a 1,200-page, two-volume data compilation prepared by the
Bureau of the Census (1975) in celebration of the Nation's bicenten-
nial. It is the third in a series of volumes (the two others appeared
in 1949 and 1960) intended to provide a convenient reference source
on key U.S. data items. It presents data for time periods from 1790
through 1970. A large majority of the data entries in these volumes
are presented only for the Nation as a whole, though a few items
contain state data as well. A few of the items for which data are
presented include population, national income and wealth, land and
water use, climate, forests, minerals, major industry indicators,
energy, government, and communication. These volumes are useful
primarily for the histories they present for each data item. For
example, if one wishes to know the changes that have been made in
the definition of the consumer price index, the poverty level index,
in the definition of a farm, the year that a given data item was first
collected, or the major sources of given data items, the descriptions
of data items at the beginning of each major section of this source
(e.g., population, energy) can be valuable. This source is extremely
useful for those doing historical or time-series analyses.
The County and City Data Book has been published since 1939
by the Bureau of the Census at roughly five-year intervals. The data
book presents data items derived from each of the major U.S.
Bureau of the Census' most recent population, housing, business,
agriculture, and government censuses, surveys, and other programs.
Although this volume provides data for only the most recent data
collection point (the last census or other reecent data source), its
strength lies in its geographical coverage. Hundreds of data items
are provided not only for the Nation, federal administrative regions,
78
census divisions, and all states, but also for all counties, metropoli-
tan statistical areas (MSAs), and cities having 25,000 inhabitants or
more (and selected items for places of 2,500 or more) in the United
States. The data book also provides extensive appendices and de-
scriptive materials that are very useful in gaining familiarity with
census terms and definitions. For profiling activities, the County
and City Data Book is an extremely valuable resource.
The State and Metropolitan Area Book is a recently (since 1980)
developed data summary patterned after the County and City Data
Book. It presents a variety of statistical information for states and
for metropolitan areas in the United States. A recent volume, for
example, contained state rankings for more than 128 items, nearly
1,900 statistical items for each state and 300 items for each metropol-
itan area. The publication is published more frequently than the
five-year interval used for the County and City Data Book.
The Congressional District Data Book is also similar to the
County and City Data Book but is published for the congressional
districts as constituted after the most recent census. In addition to
providing demographic, economic, and other data for each congres-
sional district, this source has an accompanying Congressional Dis-
trict Atlas that presents maps showing the boundaries and a list of
the counties and municipalities in each district. It is an essential
source for those involved in political analyses.
The national data compilations described above are useful for a
large number of descriptive data collection and analysis tasks.
Although they cannot replace the need for frequent consultation
with basic data sources, they can be used to expedite basic data
collection and to locate data sources.
State Data Compilations
Data compilations at the state level have been produced much
less systematically. Individual, agency, or university groups often
prepare such summaries for given places or periods of time, but the
content and frequency of publication of such items makes them
generally less useful than the national compilations.
Many states publish state almanacs or data books on a recurrent
basis (e.g., the Texas Almanac published by The Dallas Morning
News has been published for over fifty years). These almanacs
often contain data as well as promotional material for counties and
major cities and contain brief writeups on each of several major
topics by state specialists on each topic. Although oriented to more
79
general audiences than the Census Bureau's compilations, state
almanacs are often valuable references for those seeking to gain
basic familiarity with the characteristics of a state.
In summary, then, national and state-level data compilations
provide summaries of a large number of data items produced by
numerous sources. Although the geographical and time referents
for such summaries vary widely, they are extremely useful for area
profiling, for gaining a general familiarity with a large number of
areas, and for locating potential data sources for specific data items
and geographical areas.
Federal Data Sources
Any attempt to describe federal data sources must be a very
limited one because literally hundreds of agencies produce data
likely to be valuable to data users. The discussion here concentrates
on a description of those agencies likely to be of greatest interest to
applied demographic analysts.
Although there are numerous agencies in the Federal Govern-
ment that collect data, a few collect a large proportion of all data
collected. The Economic Statistics Service.in the Department of
Agriculture, the Bureau of the Census, and the Bureau of Labor
Statistics have historically had roughly 50 percent of the total budget
for statistical analysis for current (ongoing) programs and nearly all
of the statistical budget for periodic programs. Many agencies
simply provide funding for data collection by these three and still
other agencies simply analyz.e such data or make other compilations
from collected data. An analysis of just a few programs, then, can
provide a useful overview of the major federal data sources (see also
Wallman, 1988).
The discussion in this section focuses on a description of the
major programs of a selected number of agencies. The agencies
included were selected on the basis of their overall importance in
the Federal statistical system and on the basis of their likely utility
to applied demographic analysts. The agencies to be described
include:
U.S. Bureau of the Census
U.S. Bureau of Economic Analysis
U.S. Bureau of Labor Statistics
National Center for Health Statistics
National Center for Education Statistics
80
The major programs and types of data provided by each of these
five agencies are briefly described below.
The U.S. Bureau of the Census
The Bureau of the Census is clearly the dominant data collection
agency in the Federal Government with the largest budget and
number of personnel devoted to data collection. Its best known
activities are those associated with decennial censuses, but it, in fact,
is involved in a wide range of ongoing censuses and survey activi-
ties in addition to the U.S. Census of Population and Housing.
The Census Bureau publishes data for governmental jurisdictions
and for statistically defined areas. Data are available for all units
from the Nation as a whole down to the individual city block. Data
are provided in published, tape, microfiche, floppy disk, and CD-
ROM (compact) disk forms. Although most data published by the
Bureau are for geographical units, data are also provided on micro-
data• sets which contain information on individual persons and
households (e.g., the Public Use Microdata Sample). In these
microdata sets, precautions have been taken to prevent identification
of individual persons and households to protect their confidentiality,
but the full data set for each individual and household (except for
those which would identify a specific person or household) are pro-
vided. The Bureau's major data collection programs include various
censuses and survey programs.
Censuses of the U.S. Bureau of the Census. The major censuses
conducted by the U. S. Bureau of the· Census are:
Census of Population and Housing
Census of Retail Trade
Census of Wholesale Trade
Census of Service Industries
Census of Manufacturing
Census of Mineral Industries
Census of Construction Industries
Census of Transportation
Census of Governments
Census of Agriculture
Of these censuses, the Population and Housing Census is
conducted every ten years in years ending in •o•. Each of the other
censuses is conducted every five years in years ending in ·2· and
81
•7• (e.g. 1987 and 1992). As censuses, they attempt to obtain data
on the universe of units of interest. The Population and Housing
Census attempts to obtain selected data on every individual and
household in the United States, while the other censuses attempt to
·obtain data on every unit or establishment (business, farm or unit of
government) in the Nation. Other specialized data items are ob-
tained from large sample surveys conducted in conjunction with
each census. Data are provided for a large number of geographical
units down to the county level for all of the censuses with subcoun-
ty data being available from some censuses (e.g., Census of Popula-
tion and Housing).
The 1990 Census. The Census of Population and Housing is the
census of most interest to applied demographers because it is the
source of basic information for each decade. The 1990 Census
provides data for the United States as a whole, for regions and
divisions within the United States, for states, counties, minor civil
divisions (or census county divisions), places (cities, towns, and
villages), census tracts (or block numbering areas in areas without
tracts [usually rural areas]), block groups, and blocks. The geo-
graphical coverage of the 1990 Census is extensive.
The 1990 Census was the largest and most expensive in history
with more than 249 million persons being counted (including per-
sons overseas) and the costs exceeding 2.6 billion dollars. The 1990
Census was not only the largest in history, it also introduced
numerous innovations in procedures and products which are suffi-
ciently different than those from past censuses to merit discussion
here (see also Robey, 1989; U.S. Bureau of the Census, 1989).
Two aspects of the procedures used in the census are particular-
ly noteworthy. First, to complete the 1990 Census, the U.S. Bureau
of the Census formulated census blocks for the entire Nation. This
created the largest number of units for analysis ever used by the
census and promises to improve data availability for many forms of
analysis. Although such blocks are often composed of quite large
geographical areas in low population density areas (such that some
rural areas actually have fewer geographical tabulation areas than in
previous censuses), the formation of blocks offers significant new
opportunities for data users. .
Of central importance to the delineation of blocks for the entire
nation and the increased geographical coverage of the 1990 Census
was the development of the Topologically Integrated Geographic
Encoding and Referencing (TIGER) system. This system was de-
veloped in cooperation with the U.S. Geological Survey and for the
82
first time produced a census for which there are computerized maps
for the entire United States. This system contains geocodes (longi-
tudes and latitudes for the boundaries) for all census geographic
areas and additional information showing the topographic and other
physical and man-made features of geographic areas. Although the
U.S. Bureau of the Census does not provide software for the use of
the TIGER system, when combined with a comprehensive Geo-
graphical Information System (GIS) available from numerous sources
in the private sector, it offers unprecedented abilities to use geo-
graphically referenced census data with other geographically refer-
enced information.
The 1990 Census also resulted in new products, a rearrangement
and referencing of products on a wider range of media than ever
before, and new challenges in its completion. Its content and major
products include publications and computer tapes such as those
noted in Figures 3.1 through 3.3. As noted in Figure 3.1, as with
past censuses, the census was conducted with a short form, which
went to about 5-of-every-6 households and contained basic informa-
tion, and a long form, which went to about 1-in-every-6 households
and contained all of the items on the short form plus many more de-
tailed items.
The publications from the 1990 Census use a different referenc-
ing system than in previous censuses. Prior to 1990, census reports
were referred to by the initials PC for population census, HC for
housing census and PHC for reports that combined items from the
population and housing censuses. In 1990, as shown in Table 3.2,
the reports are referred to by the initials CP for census of population
reports, by CH for census of housing, and CPH for census of popu-
lation and housing reports. In addition to this change in referencing
systems, the 1990 reports also contain somewhat different informa-
tion in different volumes than in previous censuses. Most notable
among these changes is the fact that data for American Indian
Reservations and Alaskan Native Areas, for Metropolitan Statistical
Areas, and for Urbanized Areas are presented in separate reports.
This was done in order to improve the timeliness of publication
which has often been delayed by the inclusion of such areas in
comprehensive, multi-area publications in previous censuses. Most
notable among those items that were eliminated in the 1990 Census
was the Detailed Characteristics of the Population,• which had
been chapter D of the census volumes for several previous censuses.
The computerized products of the 1990 Census shown in Figure
3.3 are similar in many regards to those for 1980. As with past
censuses, the amount of information available on computer-related
Figure 3.1: Short-Form (l!JO'lb Items) and Long-Form (Sample Items)
Topics in the 1990 Census of Population and Housing
Population
Household relationship
Sex
Race
Short-Form (100%) Items
Housing
Number of units in structure
Number of rooms in unit
Tenure (owned or rented)
83
Age
Marital status
Hispanic origin
Value of home or monthly rent paid
Congregate housing
Vacancy characteristics
Population
Long-Form (Sample) Items
Housing
Social characteristics:
Education (enrollment and attainment)
Place of birth, citizenship, and
year of entry to the United States
Ancestry
Language spoken at home
Migration (residence in 1985 vs. 1990)
Disability
Fertility
Veteran status
Economic characteristics:
Labor force
Occupation, industry,
and class of worker
Place of work and journey to work
Work experience in 1989
Income in 1989
Year last worked
Condominium status
Plumbing and kitchen fadlitles
Telephone in unit
House heating fuel
Source of water and method of
sewage disposal
Vehicles available
Year structure built
Year moved into residence
Number of bedrooms
Farm residence
Shelter costs, including utilities
Source: The 1990 Census of Population and Housing: Tabulation and Publication Program.
U.S. Department of Commerce. U.S. Bureau of the Census. Washington, DC:
U.S. Bureau of the Census, 1989.
84
Figure 3.2: Publications of the 1990 Census of Population and Housing
1990 Census of Population and Housing (CPH)
100-Percent Data
CPH-1-Sumrnary Population and Housing Oiaracteristics. This report provides total
population and housing unit COWlts as well as summary statistics. on age, sex,
race, Hispanic origin, household relationship, wli.ts in structure, value or rent,
number of rooms, tenure, and vacancy characteristics for local governments.
CPH-2-Population and Housing Unit Counts. This report provides total population
and housing unit counts for 1990 and previous censuses. Data are shown for
states, counties, minor civil divisions (MCDs)/census county divisions (CCDs),
places, state component parts for MSA's and UA's, and summary geographic
areas (for example, urban and rural, and metropolitan and nonmetropolltan
residence).
100-Percent Data and Sample Data
CPH-3-Population and Housing Characteristics for Census Tracts and Block
Block Numbering Areas. One report published for each MSA/PMSA and one
for the non-MSA/PMSA balance of each state showing data for most of the
population and housing subjects included in the 1990 census. Statistics
presented for a MSA/PMSA state-county-place of 10,000 or more-census
tract/block numbering area geographic hierarchy.
CPH-4-Population and Housing Characteristics for Congressional Districts of
the 103rd Congress. One report ls available for each state and the District of
Columbia showing population and housing data for congressional districts as
well as counties, places of 10,000 o~ more inhabitants, and MCDs of 10,000 or
more within each congressional district.
Sample Data
CPH-5-Summary Social, Economic, and Housing Characteristics. This report
provides sample population and housing data for local governments, including
American Indian and Alaskan Native Areas.
1990 Census of Population (CP)
100-Percent Data
CP-1-General Population Oiaracteristics. Detailed statistics on age, sex, race,
Hispanic origin, marital status, and household relationship characteristics are
presented for states, counties, places of 1,000 or more inhabitants, MCDs of
1,000 or more inhabitants in selected states, and summary geographic areas.
(rontinues)
85
Figure 3.2 (rontinued)
CP-1-lA-General Population Characteristics for American Indian and
Alaskan Native Areas (Al/ANA's). Data are shown for American Indian
and AJaskan Native Areas-American Indian reservations, trust lands, tribal
jurisdiction statistical areas in Oklahoma, tribal designated statistical areas,
Alaskan Native village statistical areas, and AJaskan Native Regional Corpo-
rations.
CP-1-18-General Population Characteristics for Metropolitan Statistical Areas
(MSA's). This report indudes data for individual MSA's and their compo-
nent areas.
CP-1-lC-General Population Characteristics for Urbanized Areas (UA's). This report
indudes data for individual UA's and their component areas.
Sample Data
CP-2-Social and Economic Characteristics. This report focuses on the
population subjects collected on a sample basis in 1990. Data are shown for
states (induding summaries such as urban and rural), counties, places of 2,500
or more inhabitants, Minor Ovll Divisions (MCDs) of 2,500 or more inhabitants.
CP-2-lA-Social and Economic Characteristics for American Indian and
Alaskan Native Areas. Data are shown for American Indian and AJaskan
Native Areas.
CP-2-18-Sodal and Economic Characteristics for Metropolitan Statistical Areas. Data
are shown for MSA's.
CP-2-1C-Social and Economic Characteristics for Urbanized Areas. Data are shown
for UA's.
CP-3-Population Subject Reports. Thirty reports covering population subjects
and subgroups. Geographic areas generally will include the United States,
regions, and divisions; some reports may indude data for other large geograph-
ic areas. Tentative topics and titles indude:
-Characteristics of the Rural and Farm Population
-Geographical Mobility for States and the Nation
-Geographical Mobility for Metropolitan Areas
-Recent and Lifetime Migration
-Journey to Work: Metropolitan Commuting Flows
-Journey to Work: Characteristics of the Workers ln
Metropolitan Areas
-Place of Work
-Current Language of the American People
-Education
-The Older Population of the United States
(rontinues)
86
Figure 3.2 (amtinued)
-Persons In Institutions and Other Group Quarters
-Detailed Social and Economic Characteristics of the
Population
-Households, Famllies, Marital Status, and Living
Arrangements
-Fertility
-American IndJans, Eskimos, and Aleuts In the United
States
-Characteristics of American Indians by Tribe and
Language for Selected Areas
-Characteristics of the Asian and Pacific Islander
Population In the United States
-Characteristics of the Black Population In the United
States
-Persons of Hispanic Origin In the United States
-Ancestry of the Population In the United States
-The Foreign-Dom Population In the United States
-Employment Status, Work Experience, and Veteran
Status
-Occupational Characteristics
-Industrial Characteristics
-Occupation by Industry
-Earnings by Occupation and Education
-Sources and Structure of Household and Family
Income
-Characteristics of Persons In Poverty
-Poverty Areas In the United States
-Characteristics of Adults with Work Disabilities,
Mobility Umltations, or Self-Care Umltations
1990 Census of Housing (CH)
100-Percent Data
CH-1-General Housing Characteristics. Detailed statistics on units in structure, value
and rent, number of rooms, tenure, and vacancy characteristics are presented
for states, counties, places of 1,000 or more Inhabitants, MCDs of 1,000 or more
Inhabitants, and summary geographic areas.
CH-1-lA-General Housing Characteristics for American Indian and Alaskan Native
Areas. Data are shown for American Indian and Alaskan Native
areas--American Indian reservations, trust lands, tribal jurisdiction statistical
areas In Oklahoma, tribal designated statistical areas, Alaskan Native village
statistical areas, and Alaskan Native Regional Corporations.
CH-1-18-General Housing Characteristics for Metropolitan Statistical Areas.
This report Includes data for the individual MSA's and their component
areas.
(amtinues)
87
Figure 3.2 (amtinued)
CH-1-lC-General Housing Characteristics for Urbanized Areas. Data are shown for
Individual UA's and their component areas.
Sample Data
CH-2-Detailed Housing Characteristics. This report focuses on housing data
collected on a sample basis In 1990. Data are shown for states (Including
summaries such as urban and rural), counties, places of 2,500 or more Inhabi-
tants and MCDs of 2,500 or more Inhabitants.
CH-2-lA-Detalled Housing Characteristics for American Indian and Alaskan Native
Areas. Data are shown for American Indian and Alaskan Native areas.
CH-2-lB-Detalled Housing Characteristics for Metropolitan Statistical Areas. Data are
shown for MSA's.
CH-2-lC-Detailed Housing Characteristics for Urbanized Areas. Data are shown
for UA's.
CH-3-Houslng Subject Reports. Ten housing subject reports are to be available
for 1990. Geographic areas shown In the reports generally will Include the
United States, regions, and divisions; some reports may Include data for other
large geographic areas. Tentative topics and titles Include:
-Metropolitan Housing Characteristics
-Mobile Homes
-Recent Mover Households
-Housing of the Elderly
-Condominium Housing
-Structural Characteristics
-Utilization of the Housing Stock
-Housing Quality Indicators
-Second Mortgage Households
-Characteristics of New Housing Units
Source: The 1990 Census ofPopulation and Housing: Tabulation and PubUcation Program.
U.S. Department of Commerce. U.S. Bureau of the Census. Washington, DC:
U.S. Bureau of the Census, 1989.
88
Figure 3.3: Computerized Products from the 1990 Census
Public Law 94-171 File for 1990
Public Law 94-171 Census Tape for 1990 was developed for redistricting.
Contains Information for:
- states
- counties
- minor dvil divisions/census county divisions
- places
- census tracts/block numbering areas
- block groups
- blocks
Contains data for the following characteristics for the total populations
and for persons 18 years old and older:
- total population
- counts of the population by race for white; black; Asian and
Padflc Islander; American Indian, F.sldmo and Aleut; and other
- total Hispanic origin
- cross tabulations of data for persons not of Hispanic origin by
race
STF1 - Summary Tape File 1
SlFl includes 100-percent population and housing counts and character-
istics similar in subject content to the 1980 STFl but with expanded
detail:
~ Ao provides data for states and their subareas in hierarchical
sequence down to the block-group level.
flk ~provides data for the full geographical hierarchy for
states to the block level.
~ !:,;. for the United States has the following geographic struc-
ture: United States, regions, divisions, states (including
summaries such as urban and rural) counties, places of
10,000 or more, MSA's, and UA's.
(amtinues)
Figure 3.3 (amtinued)
Bk Qi. provides data by state for congressional districts of the
103rd Congress as well as for counties and places of
10,000 or more inhabitants within each congressional
district.
STF2 - Summary Tape File 2
STF2 contains 100-percent population and housing characteristics similar
to the 1980 S1F2. It lndudes records for the total population and itera-
tions for race and Hispanic origin:
~ Ao provides data for census tracts/BNAs, places of 10,000 or
more inhabitants (to the tract/BNA level), and whole
tract/BNA summaries.
~ Jt is an inventory-type ftle rather than hierarchical in struc-
ture. Data are presented for the state (including
summaries such as urban and rural), counties, places of
1,000 or more inhabitants.
~ ~ shows data for the United States, regions, divisions,
states, counties, and places of 10,000 or more inhabi-
tants, MSA's, and UA's.
STF3 - Summary Tape File 3
S'IF3 lndudes sample population and housing characteristics similar tn
subject content to the 1980 S1F3 but with expanded detail:
~ Ao provides data for states and their subareas in hierarchical
sequence down to the block group level. Summaries for
whole places, whole census tracts/block numbering
areas, and whole block groups.
Bk B.;. provides data summarized for 5-digit ZIP Codes within
each state, including county portions of the areas.
Ek ~ provides data for the United States, regions, divisions,
states, counUes, places of 10,000 or more inhabitants,
MSA's, and UA's.
(rontinues)
89
90
Figure 3.3 (continued)
File D: provides data content by state for congressional districts,
as well as for counties, places of 10,000 or more Inhabi-
tants within each congressional district.
STF4 • Summary Tape File 4
SlF4 contains sample population and housing characteristics but shows
more subject detail than SlF3. Each file of SlF4 Includes records for the
total population and iterations for race, Hispanic origin, and possibly
selected ancestry groups:
~ A: provides data for census tracts/BNAs In MSAs and In the
remainder of each state In a geographical hierarchy of
county, places to the census tract/BNA level. Whole
census tract/BNA summaries also are Included.
File B: is an Inventory-type file rather than In a hierarchical
structure. Data are presented for the state (Including
summaries such as urban and rural), counties, places of
2,500 or more inhabitants, MCD's of 2,500 or more
Inhabitants.
File .C,: presents data for the United States, regions, divisions,
states (Including urban and rural and metropolitan and
nonmetropolitan components), counties, places of 10,000
or more Inhabitants, MSA's, and UA's.
Public Use Microdata Sample (PUMS)
PUMS are computerized files containing a sample of Individual long-
form census records showing most population and housing characteris-
tics:
S·Percent County Groups PUMS: presents most population and housing
characteristics on the sample questionnaire for a 5-percent sample of
housing units. It shows data for county groups or smaller areas with
100,000 or more Inhabitants. This file is similar to the 1980 PUMS-A
Sample.
(continues)
Figure 3.3 (amtinued)
1-Percent Metropolitan Statistical Areas PlJMS: presents most popula-
tion and housing characteristics on the sample questionnaire for a 1-
percent sample of housing units. It shows data for MSAs that are
used in the 1990 Census. This me is similar to the 1980 PUMS-B
Sample.
Special Computer Tape Files
Census/Equal Employment Opportunity (EBO): provides sample census
data to support affirmative action planning for equal employment
opportunity for all counties, MSA's, and places of 50,000 or more
inhabitants.
County-to-County Migration File: providing summary records by state
for all intrastate county-to-county migration streams and significant
interstate county-to-county migration streams.
1990 Census Data Available on CD-ROM:
PL94-171 Redistricting Data
STFlA
STF lB (Block Statlstics)
STFlC
STF3A
STF 3B (Zip Code)
STF3C
EEO
County-to-County Migmtlon F1le
Source: Tht 1990 Ctnsus of Population and Housing: Tabulation and Publica-
tion Program. U.S. Department of Commerce. U.S. Bureau of the
Census. Washington, DC: U.S. Bureau of the Census, 1989.
91
92
media is substantially greater than that which is published, with less
than 10 percent of all information being available in printed form.
What was perhaps most innovative in the 1990 Census was the use
of new media for the dissemination of the 1990 results. Although
used by the U.S. Census Bureau during the late 1980s, the 1990
Census was the first census to make extensive use of the release
of data on CD-ROMs (Compact Disk Read Only Memory). These
disks are similar to those used for recordings of popular music.
They contain extensive information on a single disk (information
equivalent to about four 6250 BPI computer tapes or about 1,500 low
density floppy disks), are intended for use in a personal computer
environment, and allow the user to access information at any loca-
tion on the disk. This overcomes many of the data access problems
encountered in the use of hierarchically arranged computer tapes.
The 1990 Census is also controversial. Prior to the time it was
conducted, legal suits and legislation were initiated to prevent the
Bureau from counting illegal aliens, to include and to not include
persons living overseas in the apportionment count, and to count
military at their last permanent base rather than their state of induc-
tion, etc. The most important challenge, however, was that related
to the adjustment of the census for errors of closure (undercount
and/or overcount). The results of the 1990 Post Enumeration Survey
and of demographic analysis techniques used to assess coverage
show that the 1990 Census likely missed at least 5.0 million people,
a substantially larger number than the 2.2 million missed in 1980
and that, as with previous censuses, the errors of closure were
largest for minority populations (see U.S. Bureau of the Census
Press Release CB91-131, April 18, 1991a and CB91-221, June 13,
1991b). Although, the Secretary of Commerce has decided not to
adjust the 1990 Census counts, the adequacy and coverage of census
results will continue to be a topic of debate artd litigation.
In sum, the range of data available from decennial censuses is
extensive. It should be clear that knowledge of the data from the
decennial censuses is critical to the applied analyst and must be a
continuing area of study for applied demographers.
The Suroeys oft~ U.S. Bureau oft~ Census. The Bureau of the
Census also conducts a large ongoing survey program. Among
these surveys are:
Current Population Survey (CPS)
American Housing Survey (AHS)
Current Construction Survey
Current Business Survey
Survey of Minority-Owned Businesses
Current Industrial Survey
Foreign Trade Survey
Survey of Income and Program Participation (SIPP)
93
These surveys are often conducted in conjunction with other agen-
cies and are the source of such frequently cited annual statistics as
those on population, household, and family characteristics, housing
starts, international balance of payments, business failures, and
wholesale and retail business inventories.
The most widely used of these surveys are the Current Popula-
tion Survey (CPS) and the Survey of Income and Program Participa-
tion (SIPP). Conducted every month with expanded versions or
supplements being administered in different months of the year, the
Current Population Survey is the major source of data for the
Current Population Report Series. The Current Population Survey
obtains data from about 60,000 households, but it generally provides
data representative at only the national and census region level. Its
sampling design is now being analyzed to determine if it can be
redesigned to provide data that are generalizable at the state level.
The Survey of Income and Program Participation (SIPP) was first
· conducted in 1983 after years of development and testing of its
content and sampling procedures. The survey uses a panel design
so that persons and households are interviewed once every 4
months over a 2 1/2 year time frame. The survey provides uniquely
detailed data on such characteristics as educational attainment, work
histories, health and disability characteristics, assets and liabilities,
pension plan coverage, earnings and benefits, property taxes, and
expenditures for detailed items such as childcare, child support,
housing, etc. It provides the most detailed data available on income
from roughly 50 separate sources. Although it provides data that
are representative only at the national level, it is an important
source of information for analysts doing research on income and
economic benefits.
Among the recurrent reports (popularly called the P-Series)
produced from these surveys are:
P-20: Population Characteristics-Periodic summaries of
trends in demographic characteristics for the
United States (e.g., age, race, sex, household
composition, migration).
94
P-23: Special Studies--Periodic data summaries on
demographic, economic, social, and other charac-
teristics of the United States and other popula-
tions (e.g., alimony, minority populations, world
population, youth, etc.) produced as a result of
special analysis efforts.
P-25: Population Estimates and Projections-Estimates
for the United States (monthly), states, counties,
and incorporated areas (periodically) and projec-
tions for selected periods.
P-26: Federal-State Cooperative Program for Population
Estimates--Population estimates produced
through the Federal-State Cooperative Program
involving state as well as federal demographers.
P-28: Special Censuses--Basic population counts for
special censuses conducted by the Census Bu-
reau.
P-60: Consumer Income-Data on individual, family,
and household income and poverty levels.
P-70: Household Economic Studies-Data on family and
household income and other economic, demo-
graphic, and social factors from the Survey of
Income and Program Participation.
Another widely used product of the Bureau's survey activities is
County Business Patterns. This publication, and associated data
files, provide information on business establishments, employees,
and payrolls for major industry groups. It is the only Census
Bureau publication providing such data at the county level that is
available on an annual basis.
In addition to its domestic programs, the Bureau produces .
extensive data on other nations. The Bureau has several major
programs in the area of international statistics. The products of
these programs include such items as periodic population estimates
for all major countries in the world, country-specific profiles, maps,
and other useful data items. A recently expanded set of actjvities
related to international statistics has been the Bureau's establish-
ment of a Foreign Trade Division. It publishes information on
foreign exports and imports for major metropolitan areas and states
in the United States. The international programs of the Bureau are
described in brief form in Factfinder for the Nation Number 21
(U.S. Bureau of the Census, 1991c) and its foreign trade data are
95
usefully summarized in a summary document entitled, A Guide to
Foreign Trade Statistics (U.S. Bureau of the Census, 1991d).
The Bureau also publishes a wide number of references that
describe census data collection efforts and serve as aids in using
census data. These include:
catalogs of publications and directories of data files
(computer tapes);
guides and manuals for the use of major census products
and for specific types of data and jurisdictions (e.g., direc-
tories for using economic data or data for local areas);
manuals explaining its major classification and other meth-
odological systems (e.g., Standard Industry and Occupa-
tion Oassification Manuals);
statistical summaries or compilations;
specialized methodological studies; and
general works describing census products or history.
Among the most useful of such general census products are the
Census Bureau's guides to the Population and Housing Census and
to the economic censuses. The Users' Guide to the 1980 Decennial
Census, for example, presented a listing of every variable available
in the Census, displayed every way it is used, independently and in
conjunction with other variables, and indicated where in the Census
each use could be found. A similar guide is under preparation at
this time for the 1990 Census. Guides are also available on special-
ized topics such as the Guide to Census Data on the Ederly.
The U.S. Bureau of the Census is the major data collection and
dissemination agency in the Federal Government and knowledge of
its data is crucial to the applied analyst. However, given the
volume of data produced, it is difficult to remain current on data
available from the Bureau. In this regard, several services and
publications provided by the Bureau may be especially helpful.
These include the Bureau's on-line service which provides direct
access (via computer terminal) to lists of new census data sets and
publications. This on-line service is called CENDATA. Its content
is developed and maintained by personnel from the Bureau but
public access is offered only through several private on-line services.
Information on gaining access to it can be obtained by contacting the
Bureau's Data Users Services Division.
Among the most useful of publications for keeping track of the
Bureau's activities is the Census and You (formerly called the Data
User News) which is published monthly. It describes major new
%
services and data sets. Among its most useful items is a frequently
published list of telephone numbers for subject matter specialists in
the Bureau. Another useful publication lists new data sets and
publications available from the Bureau. It is called the Monthly
Product Announcement. It presents brief lists and descriptions of
new Census Bureau data sets. Other useful series include the Fact-
finder for the Nation and the Statistical Briefs series. Information
on these references can be obtained by writing the Data Users Serv-
ices Division, U.S. Bureau of the Census, Washington, D.C. 20233.
In sum, the U.S. Bureau of the Census is the major federal data
source. Basic familiarity with its products and programs is essential
for anyone doing applied demographic analysis.
Bureau of Economic Analysis
The Bureau of :Economic Analysis (BEA) like the Census Bureau
is part of the Department of Commerce. The BEA is a major pro-
vider of economic projections of employment and income. The
function of BEA is to prepare the economic accounts of the United
States and to interpret economic developments in the light of these
accounts and other information. Among the major types of products
and programs it provides are
data on national income and the gross national product
(GNP);
data on business and other components of national
wealth;
balance of payments data giving details on U.S. transac-
tions with foreign countries;
data on interindustry relationships showing how the
Nation's industries interact to produce GNP; and
detailed data on economic activity by region, state,
metropolitan area, and. county.
These data are supplemented by various forecasts of
· investment outlays and programs of U.S. business; and
· leading, lagging, and coincident business cycle indicators.
The Bureau's major publications include the monthly publica-
tion, Survey of Current Business, the biennially produced Business
Conditions Digest, and the periodically produced Long Term
Economic Growth. Among its most widely used data items are its
97
yearly estimates of income and employment by sector for counties.
These projections are extremely useful in providing baseline data for
projecting the potential impacts of new economic development
programs on an area's economy.
Bureau of Labor Statistics
The Bureau of Labor Statistics (BLS), located in the Department
of Labor, is the chief agency providing data on labor and price statis-
tics. Its major programs and products are described in its periodical-
ly produced publication, Major Programs of the Bureau of Labor
Statistics.
Its major activi~es include programs and products on
current labor force--size of the labor force and labor
force projections;
employment structure and trends--industrial and
occupational data;
prices and living conditions--including the Consumer
and Industrial Price Indices;
wages and industrial relations--including data on work
stoppages, area wage surveys, and similar data;
productivity and technology--including productivity
measures and statistics;
occupational safety and health statistics--including
data on occupational injuries and illness;
economic growth--including patterns and projections of
economic growth; and
general information on labor-related data use and
analysis, including publications such as:
Monthly Labor Review,
Occupational OuUook Quarterly,
Handbook of Labor Statistics, and
BIS Handbook of Methods.
The Bureau of Labor Statistics is clearly the major federal source for
labor-related data.
National Center for Health Statistics
The National Center for Health Statistics (NCHS) is a major
source of data on health and health services. Among the major
98
references of utility for accessing the data of the center are its Cata-
log of Public Use Data Tapes From NCHS and its periodically
published Catalog of Publkations of the NCHS.
The center is a major provider of data in the following health
and related areas:
morbidity
mortality
natality
· use of health services (e.g., hospitals,
physicians, and clinical care nursing homes)
health care costs and insurance
marriage and divorce
health planning data
Among the most useful data compilations on health published
periodically by NCHS is its Health: United States. The Center is
also the source of data tapes and other information from numerous
health-related surveys collected by NCHS including the:
-National Health Interview Survey
-National Health And Nutrition Examination Survey
-National Survey of Family Growth
-National Hospital Discharge Survey
-National Ambulatory Medical Care Survey
-National Nursing Home Survey
-National Health Care Survey
-National Maternal and Infant Health Survey
For the data user interested in health statistics, familiarity with
NCHS is essential.
National Center for Eduation Statistics
The National Center for Education Statistics (NCES) plays a
similar role to NCHS in the area of education. It is a general-pur-
pose federal statistical agency responsible for collecting, analyzing,
and disseminating statistics about education. Among the key refer-
ences essential for accessing NCES data are its periodically produced
Catalog of Publiations and Directory of Computer Tapes.
are:
99
Among the characteristics described by NCES data and products
public school enrollments (elementary,
secondary, and higher education),
public school finance,
teacher characteristics and salaries,
school facility characteristics,
vocational education characteristics,
adult and continuing education characteristics,
special education programs, and
correlates of educational attainment.
The NCES is a major source for data on the educational status,
attainment, facility and personnel conditions, and characteristics of
education in the United States.
Other federal agencies provide data in their given areas of
responsibility. The Department of Justice and the Federal Bureau of
Investigation are key sources for crime and criminal justice system
data. The Energy Information Center in the Department of Energy
is the major source of data on energy conservation and use and the
U.S. Geological Survey and the Bureau of Mines of data on energy
reserves and resources. The Federal Reserve Board, the Internal
Revenue Service, and the Federal Trade Commission are primary
sources of data on financial statistics. Transportation data can be
obtained from the Department of Transportation, and environmental
data from the Environmental Protection Agency. Housing data not
available from the Bureau of the Census can be obtained from the
Department of Housing and Urban Development, and data on
income maintenance and human services can be obtained from the
Department of Health and Human Services. For each of these
agencies, a review of data indices will usually reveal a newsletter or
a guide to programs or data that can be used as an initial step in
accessing the agency's data.
Although no single source can provide copies of all government
publications, tapes, etc., the National Technical Information Service
(NTIS) in the Department of Commerce has been designated as the
central source for the public distribution of government-sponsored
research reports and data. It is an excellent source for governmental
reports, especially those for historical time periods. The NTIS can
be contacted by writing the U.S. Department of Commerce, National
Technical Information Service, 5285 Port Royal Road, Springfield,
Virginia 22161.
100
Federal data sources provide a wealth of data for corporate
and governmental planning, management, and analysis. Although
it is a major task to gain familiarity with the data available from
even a few federal agencies, it is an essential task for an applied
data user and one likely to provide better data for the research
analyst.
State Data Sources
As with federal agencies, the number of state agencies produc-
ing data is extensive. Nearly every state's agencies publish at least
some information in an annual or biennial report, and many also
publish newsletters, fact sheets or fact books, bulletins or similar
items. As for federal agencies, knowing the name of the agency
likely to produce data in a given subject area is often an essential
first step in accessing the required data, and a simple list of agencies
can be useful. Many states have handbooks or similar publications
listing the names of all state agencies. A concerted attempt to locate
such a reference is often an excellent investment of time. Given the
number of state agencies in most states and the diversity among
states, the discussion of state data sources presented here must be
very general. In most states, however, there will be the following
agencies:
state department of agriculture;
state education agency;
state employment commission;
state department of health;
state industrial commission, economic development
commission, or department of commerce;
state departments of community affairs,
human resources, or human services;
state library; and
state data center.
Nearly all of these agencies in every state will provide data in both
published and tape form and for geographical units down to the
county. Each of these data sources ·are briefly described below.
Most states have a state department of agriculture. These
department's generally publish some data on the production and
sales of major agricultural commodities in the state. Most such
departments also complete several cooperative programs with the
U.S. Department of Agriculture including the work of a State Crop
101
and Livestock Reporting Service which completes the surveys used
to project the yearly production of key commodities in the United
States, the number of farms, etc. Such departments are also excel-
lent sources of directories of the members of commodity and other
agricultural interest groups.
State educational agencies are generally excellent sources of
information on school enrollment, the number of teachers and
administrators, school facilities, educational and facility standards,
and educational financing for school districts. They often publish
directories, annual reports, and various types of statistical briefs
presenting such information.
State employment commissions, agencies, or their equivalents
exist in all states. They provide information on unemployment and
employment obtained from offices which assist persons seeking
employment. These agencies generally have data on employment
by sector for substate areas such as metropolitan areas or counties,
as well as data on wage levels and similar factors. Most also do
some forecasting of employment outlooks for various industries and
occupations in their states.
All states have state health departments. Such departments
have a number of regulatory and other functions but they are also
excellent sources of information. They provide data on births and
deaths, marriages and divorces, medical and health facilities (e.g.,
hospitals and nursing homes) and personnel, for county and other
substate areas. They can provide information on morbidity such as
the incidence of heart disease, cancer, sexually transmitted diseases,
etc., and on such health concerns as water quality and inspection
standards. This source of information is one of particular impor'.
tance for those analysts charged with demographic analyses involv-
ing an examination of trends in vital (i.e., births and deaths) events.
Nearly all states have an agency responsible for economic devel-
opment. They may be referred to as departments of economic
development or commerce, industrial commissions, or by similar
names. Their responsibilities usually include disseminating data on
areas where prospective firms and businesses might wish to locate.
As a result, they often have information on labor availability, busi-
ness establishments, and community services, as well as other
demographic and economic information·compiled in profile form for
substate areas. They are also often willing to assist a local analyst in
establishing a program to collect such data for use at both the state
and local level.
Human services agencies exist in every state. They are
charged with different levels and types of programs in different
102
states but among their basic responsibilities is that of providing
services to those with limited economic resources. As a result, they
usually can provide information on such services as the number of
persons receiving mental health services, the number of families
receiving Aid to Families with Dependent Children, supplemental
school lunch services and other forms of financial assistance, and the
number and location of various types of human service centers.
State libraries provide not only the standard services of a general
library, but also some relatively unique services. These libraries are
often charged with maintaining state data and other records for long
historical periods. If one has a need for historical data for an area
within a state, for histories of individual places within a state, and
for detailed information on legislative events in a state, the state
library is often an appropriate place to start. In addition, as noted
earlier, since most libraries also serve as repositories of publications
from agencies within a state, they are often excellent places to begin
ones search for critical items published by state agencies.
All states have a State Data Center. These centers were estab-
lished as a result of a joint agreement between the Bureau of the
Census and the Governor of each state. Under this agreement, the
state agrees to make census information readily available and acces-
sible to all its citizens and the Bureau agrees to provide free and
low-cost data and training in the use of such information to the
state's data center personnel. In most states, these centers consist of
a lead state agency and one or more affiliate centers in universities,
regional councils of governments, and other organizations. These
centers provide ready access to census data and most also house
state agency and other data. The Bureau of the Census Catalog for
recent years provides the names of agencies and contact persons for
each state data center in each state in the Nation. For a wide varie-
ty of data needs these centers are a good .first source. They are
likely to either have the information needed or know where to direct
a potential user. Recently the state data center concept has been
expanded to include business data. These Business and Industry
Data Centers (BIDCs) exist in about one-third of the States and
promise to expand access to business and industry data.
State agencies and organizations then, like federal agencies, are
major data producers and disseminators. Although the data from
such agencies are often limited to the state and its component areas,
state agencies are invaluable sources for describing the demographic,
economic, and social characteristics of many geographical areas of
interest to business and governmental analysts.
103
Nongovernmental Data Sources
In addition to those data provided by federal and state sources,
there are also a large number of nongovernmental (private and
nonprofit) data providers. Because the number of such providers is
so large and their range of services so diverse, the discussion here
will focus on a description of the types of services provided by such
providers rather than on descriptions of the services of specific
providers. Several publications are available, however, that describe
the services and data provided by such sources. These include the
Green Book, one of several publications that lists consulting and
research firms in the United States. A similar publication is The
Marketing Services, Organizations and Membership Roster, pub-
lished by the American Marketing Association. American Demo-
graphics is a popular magazine dealing with demographic matters.
Its advertisers include the major private vendors of demographic
data, it contains extensive information on private firms, and it pub-
lishes frequent directories on the services available from private-
sector firms such as the Directory of Microcomputer Data and
Software Analysis and its The Best 100 Sources for Marketing
Information: Who's Who from American Demographics.
Nongovernmental data providers offer a wide range of both
secondary and primary data and a wide range of services that can be
tailored to the specific needs of data users. They can generally
provide quick turnaround times in the production and delivery of
specialized analyses and can usually provide a wide range of serv-
ices including data analysis and interpretation. They are then often
excellent sources of information, particularly for the specialized data
user.
Although nearly any type of data-related service can be obtained
from such entities, it is useful to discuss the general categories of
services usually offered by nongovernmental sources. These cate-
gories are not exhaustive, but exemplary. Those to be discussed in-
clude
primary data collection,
secondary data manipulation and area profiling,
secondary data analysis,
on-line data location and manipulation,
compilation of industrial and corporate directories
and economic indicators, and
socioeconomic trend analysis and interpretation.
104
Many nongovernmental data providers offer direct data collec-
tion services, such as survey research services. Mail, personal inter-
view, and telephone survey services are provided by a wide range
of such firms. These services can usually be obtained for all survey
phases--questionnaire design, sampling, data collection, analysis,
and report preparation--or for one or more of these phases. When
data on individuals or small population areas are required, direct
surveys are often the only means available to collect the necessary
data.
A large number of firms and other groups are also actively
engaged in the manipulation of secondary data and in the produc-
tion of specialized data profiles from secondary data. Many of these
firms can provide software packages for manipulating census and
other data and can provide prepackaged data profiles for many
geographical areas. Such services are usually provided on a per
data item per area basis. Such firms may provide the user with
access to a larger base of expertise and other services than could
otherwise be supported by the user.
Many governmental data providers have neither the mandate
nor the resources to provide specialized analyses of secondary data,
but many nongovernmental firms specialize in such services. They
can usually provide services, such as determining market and service
areas and locating target populations, and can bring together data
from numerous sources to address specific issues. These entities can
often provide such services more expeditiously than governmental
agencies and can be specifically contracted to supplement the staff
resources of the contracting agency or firm. The flexibility of the
services available from such providers often makes their services
nearly ideal for specific data users.
On-line bibliographic reference and data systems are increasingly
common. Although selected governmental sponsored data bases
and bibliographies are often available from governmental agencies,
such as public or university libraries, many nongovernmental enti-
ties can provide access to numerous frequently updated public and
private data bases. In addition, an increasingly large number of
such entities allow the contracting user the opportunity to directly
manipulate selected data bases or search for selected data items.
The efficiency involved in obtaining such on-line access to a large
number of data bases from a single source often makes such services
particularly useful.
Yet an additional service provided by many firms and business
related associations consists of the compilation of specialized indus-
trial directories and mailing lists and the publication of selected sets
105
of economic indicators. Several entities (e.g., Dunn and Bradstreet,
Sales Management, a.nd the American Marketing Association) pro-
duce such indicators and directories periodically. For users involved
in specialized analysis, such directories can be useful.
Many nongovernmental groups provide ongoing analysis and
interpretation of national economic, demographic, and social trends
and describe their implications for general or specific industries and
interests. These services, usually provide~ through subscriptions to
periodically produced papers, are used by many corporate groups to
anticipate product trends and changing acceptability. Because pri-
vate-sector providers may have access to a wide range of data and
communication networks, they can often provide analyses of trends
of importance to businesses and other users whose own staff's are
heavily involved in day-to-day management. Nongovernmental
groups are often able to provide information of utility to the long-
term as well as the short-term planning and management needs of
data analysts.
Nongovernmental data sources play a crucial role in the provi-
sion of data and data analysis services. They provide a wide range
of services and provide flexibility and timeliness in data products.
Although the costs for the services provided by such groups often
exceed those from governmental entities, the range of services
provided is extensive and such groups represent sources of data
likely to be critical to many types of corporate and governmental
planning and applied analyses.
Using Secondary Data
The sources identified in the preceding parts of this chapter·
provide a wealth of data for addressing applied demographic issues
related to business, governmental, and other areas. Locating such
data, however, is only the first step in using them to address specif-
ic questions. Factors affecting data use is therefore a necessary and
complementary topic of discussion in any examination of data
sources and is discussed briefly below. Because individual uses of
data are likely to be specific to given types of users, however, the
discussion presented focuses on issues likely to be of importance to
nearly all uses-principles for data use and generic types of data use.
Because of the general utility of census data, such data are a major
focus in the discussion. The intent is to provide guidance applicable
to a wide range of data uses and users.
106
Prindples of Data Use
Although the criteria for applying specific types of data to
address specific informational needs vary widely for different types
of data, nearly all data uses will require that certain procedures be
completed. These procedures or prindples for data use are essential
to any application of census or other secondary data. These princi-
ples include the need to carefully
select the specific variables of interest,
determine the level of aggregation desired in data items,
select the geographical focus for data collection and use,
evaluate the comparability of areal units,
evaluate the comparability of the time referents for data
elements,
examine the definitions of key data items,
evaluate the likely accuracy of available data, and
determine the data form to be used.
The obvious first step in data use is to select those variables to
be used to address a given question. If one is collecting primary
data, this process consists of properly wording a questionnaire or
otherwise designing the data collection instrument to correctly solicit
the information desired. In secondary data use, however, the task is
one of discerning which of a large number of available variables
most closely measures the variables of interest. For example, do
you wish to measure wealth by income, value of housing, or owner-
ship of certain items (e.g., cars, televisions)? H you select income as
an indicator, do you use per capita income, household income,
family income, gross area income, or some other measure? All of
these income measures are readily available, but they measure dif-
ferent aspects of an area's level of wealth. In like manner, if you
wish to obtain information on groups of people residing in common
housing areas, should household or family data be collected?
Households and families are quite different conceptually, and the
selection of one or the other as the focus of data collection must be a
careful process. Although there is little general guidance that can be
given for this process, careful selection of variables is critical to
adequate data use.
Oosely related to the selection of the variables of interest is the
selection of the level of aggregation for which information is de-
sired. That is, is information on individuals or on areas desired? If
data on specific individuals is required, then it will generally be
107
necessary to use either microdata or conduct a primary data collec-
tion effort. If one's interest is in identifying the effects of different
personal characteristics on buying habits or service use characteris-
tics, then microdata will be necessary. However, if the characteris-
tics of a specific area are to be described, then aggregated areal data
will be sufficient. The guiding principle in selecting the level of
data to be used should be whether or not one is likely to incorrectly
describe the factor of interest by using a given level of data. That is,
if the use of aggregate data could lead to erroneous conclusions,
then data on individuals should be used.
A third requirement is the need to carefully select the area for
which data are required. Is the appropriate area for data collection
the metropolitan area, the city, the block group, census tract, or
some other unit? As self-evident as this selection may appear to be,
users are continually misled by data for units that appear by title,
but are not by definition, the appropriate area of interest. There is
simply no recourse to obtaining detailed knowledge of areal units'
definitions. For the user of census data, then, knowledge of census
geography is critical.
It is also essential to evaluate the comparability of different areal
units, particularly if data for several periods of time are to be used.
Definitions of areas, particularly metropolitan areas, change fre-
quently, and, as a result, the subareas included in them also change
frequently. In like manner, due to annexation, many places change
their boundaries {and thereby their populations) periodically. It is
essential to know the exact boundaries of the areas being analyzed.
Yet another factor requiring careful consideration is the time
referent of data items. Are 1990 data sufficient or are more current
data required? Can one use 1987 data with 1990 data, or should the
1987 data be adjusted to 1990 before analysis begins? Such ques-
tions must be carefully considered. Although decisions concerning
the timeliness of data are a constant topic of concern among ana-
lysts, they are sometimes over emphasized. Many characteristics,
such as the socioeconomic characteristics of a population, change
relatively slowly. Data that are ten years old may be too old to use
to assess the socioeconomic characteristics of an area, but data that
are several years old may be adequate if only general patterns and
relative differences among areas are of interest. One of the guiding
principles is the likely degree of change that has occurred in the area
of interest. If it is a rapidly growing or declining area, then recent
data are essential, while for slower changing areas, older data may
be sufficient. Yet an additional point of guidance can be drawn
from the nature of the characteristics being examined and their likely
108
rate of change. Income and cost data, for example, change rapidly,
particularly during inflationary or recessionary periods, and recent
data are essential for the adequate description of such variables. On
the other hand, the age composition of an area generally changes
relatively slowly. The time referents of available data and of the
data necessary to address a specific question must be carefully
compared.
An additional factor requiring careful examination is the defini-
tion of key data items, particularly if data for several periods of time
are to be used. Some definitions, such as the definition of a metro-
politan area, a farm or of the poverty level, have changed several
times in recent years. As with areal definitions and time referents,
the definitions of data items must be carefully examined for each
data use.
It is also important to consider the likely magnitude of errors in
the data for an area of interest. Many data items, even those from
censuses, are based on samples rather than complete counts and as
such their accuracy is subject to sampling, coverage, measurement,
and other types of error. The likely effects of such errors must be
carefully considered for they can affect both the selection of varia-
bles and of the geographical areas for analysis. For example, the
selection of the specific measure of income used, the choice of block
versus tract data, and similar decisions should take such potential
errors into account. Most data sources, such as the Census Bureau,
carefully describe such errors and provide range of error estimates in
the appendices of their publications.
Finally, economical and efficient use of data require careful
consideration of the form of data to be used. Data for demographic,
economic, marketing, and other analyses are available in an increas-
ing number of forms. These forms differ in their ease of acquisition
(and usually their costs as well) and in terms of the ease of manipu-
lating the data contained within them. Some of the major forms
listed in order of their ease of acquisition (from the easiest to the
more difficult to obtain) and their potential for manipulation (from
those that are most difficult for the user to manipulate for special-
ized analysis to those which possess numerous options for such
manipulations) are
published data,
data on microfiche,
data on floppy disks,
data on high-density computer tapes, and
data on laser or optical (e.g., CD-ROM) disks.
109
In obtaining data, it is important to evaluate the economic feasi-
bility of obtaining information in various forms. Printed data are
usually relatively inexpensive; for example, but they cannot be
manipulated to obtain information for forms of variables or for areas
not contained in the publication. Microfiche allows one to have
access to a larger volume of data than could easily be obtained (and
stored) in paper form but does not allow for manipulation of the
data. Floppy disks for microcomputers allow some manipulation but
such disks can store only a small proportion of the data contained
on a tape. Computer tapes contain more information but require
access to a large microcomputer, a workstation, or a mainframe
computer. Laser and compact disks which can be accessed by
microcomputers and which can store as much data as four high-
density computer tapes are revolutionizing access to data for use on
microcomputers, but require readers as well as sufficient computer
memory to manipulate the data.
The key factors in choosing the form of data to be used are the
potential frequency of use and the need to manipulate the data for
addressing the question(s) of interest. If the data are to be accessed
for a one-time use, and the data are for the area and in the form
needed, it may be more cost-effective to use paper forms of the
data; while computerized forms are likely to be cost-effective if the
data must be accessed frequently and manipulated.
Each of the factors discussed above are performed relatively
routinely by most analysts, but even experienced analysts can occa-
sionally forget one of them with negative consequences. Their
systematic consideration (e.g., the use of a checklist of such princi-
ples) must be a standard part of the data use process. Many data
providers are increasingly aware of the need to address such con-
cerns in their publications. Census publications generally contain at
least four elements that address such concerns. That is, most census
publications contain a table-finding guide that shows the variables
covered in a publication and the geographic areas for which such
data are available. One appendix provides definitions of the areal
units used in the analysis. A second appendix provides definitions
of variables (e.g., of a farm or the poverty level), and a third appen-
dix presents data on the sampling and other potential errors in the
.data provided in the publication. Similar information can and
should be obtained on all data one wishes to use.
In sum, then, any user of data from the sources described in this
chapter should attempt to address the principles described above.
110
If these and other basic principles of data use are maintained, the
utility of such uses will be increased substantially.
Examples of Data Use in Addressing
Topics of Applied Analyses
Having described a variety of data sources and factors that must
be considered in the use of such data, it is useful to conclude this
discussion by indicating how the data noted above can be used to
address the types of analyses in which applied demographic analysts
are often involved. The intent is to assist the reader in recognizing
how different categories of the data provided by data sources noted
above can be used to address pragmatic issues. The uses to be brief-
ly discussed here include
· area profiling,
· determination of market potential,
· determination of market penetration,
· facility siting,
· program and data evaluation,
· product feasibility analysis, and
· projections of future markets and facility requirements.
One of the uses for which data such as those described above
are beneficial is in profiling the characteristics of an area's popula-
tion. Such profiles are, in turn, a useful source of general guidance
for marketing and management decisions, particularly if profiles are
created which show trends in characteristics across time, as well as
the characteristics of the area for a recent point in time. They can
serve as an initial cost-effective means of screening areas for facility
placement or product and service marketing. In this regard, data
compilations such as the County and City Data Book can often
provide basic profiles. In addition, with the ready availability of
computerized data, standardized software routines can be written to
provide quick compilations of such profiles. Such profiling is a
useful first step for many business and other applied analyses.
One of the most frequent uses of such data is in determining the
potential market for a particular product or the service population
for a particular service. By taking the size of populations from
decennial censuses or P-25 and P-26 estimates for given areas with
specific characteristics and applying estimates of the number of
purchases or clients per unit of population, the potential market for
111
a particular product or for a particular service can be roughly deter-
mined. In addition, data on a firm's share of the market in areas
presently being served can often be obtained from such censuses as
the census of retail trade. Given such data, one can make estimates
of the potential share of that market that a firm or agency might
receive (its market share).
A related use of such data is in the determination of market
penetration--the extent to which a firm or agency is obtaining the
desired proportion of sales of a given product or clients for a given
service. By using data from the censuses of business on the number
of firms of a given type in an area and data on total sales of the
products of such firms, one can determine whether a firm's market
share is as expected. Similarly, by examining the client populations
of other service agencies (usually available from state data sources)
and data on total expected and actual clients for a given service, the
extent to which a service agency is serving the needs of a given
clientele can be discerned.
Such data can also be useful in selecting the site for a facility or
business. By using census maps in conjunction with data on the
number of firms or agencies of different types in different areas from
the censuses of business and data from the census of population to
determine client or customer type, the best location for a facility can
be determined. Nearly every facility siting of a major business or
corporation relies on the use of such data, but the needs of even a
small business concern can often be met with such data because of
its relative low costs.
Census and other data can also be used .effectively to evaluate a
firm or agency's programs and to evaluate data obtained from
various sources. Given even limited data on the location of a firm's
or agency's clients or customers and their characteristics, and census
data on the characteristics of the population in the firm or agency's
primary service areas, it is possible to discern how its clientele
compares to the general population, and to identify additional types
of clientele who might be served (e.g., additional product markets).
In addition, census and other data can easily be used to evaluate the
likely representativeness of data contracted for or purchased from
another entity. If the characteristics of the respondents of such a
study differ significantly from those of the population or firms de-
scribed in the most recent population and economic censuses of an
area, then such data should be closely examined.
Another use of such data is in product feasibility analyses. That
is, determining whether there would be a market of customers with
112
the resources necessary to purchase a product if it could be pro-
duced at a given price. By using data on income from such sources
as the Bureau of F.conomic Analysis, particularly disposable income,
population, and the sales of particular products and other data from
recent censuses or surveys, one can discern the likely market for a
product in a given area or select a market area where such a product
might be marketable.
Finally, census data in conjunction with other economic data and
vital statistics data can serve as a base for projecting future markets
and facility requirements. By examining trends in population, sales,
business growth, and the projected characteristics of a population at
specific points in time in the future, one can estimate future mar-
kets. Many of the nongovernmental data sources noted above are
excellent sources of such projections. In addition, by examining
such data in conjunction with census maps and other data, it is
possible to identify potential future facility sites. For long-term as
well as short-term analyses, then, census and the other data de-
scribed above are of critical importance.
Summary and Conclusions
A large number of federal, state and nongovernmental concerns
produce data likely to be of utility for applied demographic analyses.
Although the magnitude of available data and its varied levels of
areal and temporal coverage are often confusing to even the sophis-
ticated data user, there are numerous indices and general compila-
t.ions of data that can assist one in identifying particular items of
interest.
Such data can be instrumental in addressing applied questions if
care is taken to adhere to certain principles in data use so that the
conclusions arrived at are accurate and correctly focused on the
topics and areas of interest. As a result, any investment made by an
analyst in obtaining detailed knowledge of such data is likely to be
well rewarded.
4
Basic Methods and Measures of Applied Demography
In this chapter, we examine several general methods and meas-
ures used in applied demography. These are methods and measures
that are used in descriptive studies and are basic to nearly any
demographic analysis. Although many are very simple measures
with which readers may already be familiar, they are essential to
any analysis and necessary for understanding the remaining materi-
als in this work. We begin with several general measures that are
used in the analysis of many different demographic factors and then
discuss measures as they relate to each of the individual demograph-
ic concepts and variables outlined in Chapters 1 and 2.
General Measures
The Use of Rates
Among the most basic measures in demography is the meas-
urement of rates of incidence and change. Perhaps the most widely
used of all measures of change is simply the percentage change from
one period to another. As shown in Figure 4.1, this is expressed as
the amount of increase or decrease in population per 100 persons.
This percentage change measure is thus a rate per 100 persons in the
population.
Rates are the most basic measures used to evaluate the incidence
of demographic factors and processes. Rates measure the relative
frequency of occurrence of an event in a population. In demographic
analyses, the most common form of a rate is simply a numerator
consisting of a number of events for a given time pe~od divided by
a denominator which is the population experiencing or exposed to
the risk of the event during the same time period as the occurrence
of the event. The value obtained after the numerator is divided by
the denominator is then multiplied by a constant, such as 1,000.
This constant places values on a common base and eliminates the
need to use small decimal values.
Percent
Change
Example:
Percent
Change
U.S.
Population
1980-1990
Figure
4.1:
Percentage
Change
in
Population
(Population
at
t
2
-
Population
at
t
1
)
---------------~
x
100
(Population
at
t
1
)
248,709,873
-
226,545,805
-
-
-
-
-
-
-
-
-
-
-
x
100
9.8%
226,545,805
......
......
II-
115
Because demographic events are measured for discrete time
periods and because populations change over time, both the numer-
ator and denominator for rates are often adjusted. In the numera-
tor, the most common adjustment is to take an average number of
events for several years rather than a single year. For example, a
birth rate for 1990 might employ a numerator that was the mean or
arithmetic average number of births for 1989, 1990, and 1991. This
is done because there can be substantial year-to-year fluctuations in
the number of events, and one wishes to obtain a rate that indicates
the usual incidence of an event in a population. For an area with
a small number of events, year-to-year fluctuations can lead to very
misleading rates if the time at which the events are measured is an
unusual period.
A choice of denominators is also likely to be required. That is,
rates are variously computed with denominators which are popula-
tion values at the beginning of the period of interest (e.g., 1980 in a
1980-to-1990 rate), at the midpoint (e.g., 1985 for a 1980-to-1990
rate), or at the end of the period (e.g., 1990 for a 1980-to-1990 rate).
When the beginning of the period population is used, the rate
expresses change in the event relative to the beginning population
base. The midpoint population (usually obtained by using an aver-
age of a beginning and end of period population) is the most often
used to compute basic rates and represents an attempt to measure
the average number of persons at risk of the event. The endpoint
population is often used to assess change relative to the population
remaining after a period of change. Net migration rates (discussed
below), for example, are often based on expected populations which
are end-of-period populations. Whatever procedure is used to
obtain the numerator or the denominator, it is essential that all rates
to be compared for various areas use values for equivalent time
periods.
Three types of rates are commonly employed in demographic
analyses. They are used to measure the incidence of demographic
processes and numerous other factors as well. These three types of
rates are crude, general, and specific rates. These rates are shown in
Figures 4.2 through 4.4. They differ in the extent to which they
measure an event relative to the population at risk of the event.
That is, a crude rate measures the occurrence relative to the total popula-
tion, only part of which is actually subject to the risk of experiencing
the event. For example, births occur only to females of certain ages,
while the crude birth rate shown in Figure 4.2 measures births rela-
tive to the total population. Crude rates can be misleading if a
population is composed of a disproportionate number of persons
Figure
4.2:
Crude
Rates
Number
of
Occurrences
Crude
Rate
X
Constant
Total
Population
Example:
To
compute
the
crude
birth
rate
for
the
United
States
in
1990
Crude
Birth
Rate
(CBR)
Number
of
Births
Total
Population
x
1000
CBR
U.S.
1990
[(Births
in
1989
+Births
~n
1990
+Births
in
1991)]
~~-=~~~~~~~~~~~~~~~~~~~~~~~~=--~~
x
1000
U.S.
Population
in
1990
[(4,021,000
+
4,17:,ooo
+
4,343,208a)]
248,709,873
4,181,069
x
1000
=
16.8
248,709,873
aValue
for
1991
estimated
using
values
for
1989
and
1990.
x
1000
.....
.....
°'
117
with or without the characteristics likely to lead to their experiencing
the event. As the name implies, crude rates only crudely measure
the frequency of occurrence of the phenomenon in a population.
General rates, such as the example shown in Figure 4.3, more
closely limit the measurement of the base to those persons actually at risk of
the event. The general fertility rate shown in this figure is a rate per
1,000 women in the ages in which child-bearing is most likely to
occur, 15-44 years of age. Specific rates, such as that shown in Figure
4.4, show the greatest specificity measuring events relative to the specific
population at risk. Thus, the events shown in this figure are the
births to women 20-24 years of age relative to the number of women
20-24 years of age. The advantage of the use of specific rates is
clearly that they more exactly measure the events relative to those
persons most likely to actually experience them. If the data are
available to obtain specific rates, they are usually pteferred because
they are less likely to mislead one relative to the incidence of the
phenomena in the populations of interest.
Descriptive Statistical Measures
Numerous widely used measures from general statistical analysis
are also commonly applied in demographic analysis to measure the
characteristics of the distribution of a variable within a population.
Among these are the three measures of central tendency, the mean,
the median, and the mode. The mean or simple arithmetic average is
widely used to measure demographic factors (e.g., age, income, etc.).
The advantage of using the mean is that its properties are well-
known statistically and associated measures, such as the variance
and standard deviation and measures of statistical significance, can
be used to describe the characteristics of a distribution. The mean is
often replaced in general analyses with either the mode or the
median because the value of the mean can be skewed by extreme
cases, while the mode and median are not affected by extreme
values. The mode simply indicates the value occurring most often, while
the median is the value that divides a ranked distribution in half (with 50%
above and 50% below the median value). Which of the three measures
should be used depends on the nature of the distribution and the
norms of use in an analytical area. The median is normally used to
describe age and income, the mean to describe such factors as age at
first marriage, and the mode to refer to such factors as the most
common occupation of employment in an area. Other descriptive
statistics and procedures such as histograms, graphs, charts, fre-
quency distributions, etc. are also widely used. The applied
118
Figure 4.3: General Rates
Number of Occurrences
General Rate
Population at Risk
Example:
Number of Births
General Fertility Rate
(GFR) Females 15-44
GFR (U.S. 1990)
4,181,069
~~~~- x 1000
58,483,000a
x 1~00
71. 5
aValue is derived from the 1989 population estimate for the United States
(Hollman, 1989).
Specific
Rate=
Example:
Age-Sex
Specific
Fertility
Rate
(ASFR)
for
Women
in
Age
Group
ASFR
for
U.S.
Females
20-24
(1990)
Figure
4.4:
Speciflc
Rates
Number
of
Occurrences
to
Persons
with
Specific
Characteristic
~~~~~~~~~~~~-
X
Constant
Number
of
Persons
with
Specific
Characteristic
=
Births
to
Women
in
Age
Group
------------~x
1000
Women
in
Age
Group
1,060,035
-------
x
1000
9,356,000a
113.3
aEstimated
from
Hollman
(1989)
and
Spencer
(1989).
......
tO
120
demographic analyst must thus develop a basic knowledge of gener-
al statistics as well as knowledge of methods unique to demography.
Each of these general measures is used in numerous areas of
demographic analysis and many will appear repeatedly in the
examples provided below. Although they are not measures unique
to demography, familiarity with them should not lead to hesitancy
to use these measures when they are appropriate. They are often
the most appropriate measures for an analysis.
Measures of the Major Demographic Processes and Variables
Population Change
In addition to the percentage change measure discussed in the
section on general measures, there are several other widely used
measures of population change. Among these are the arithmetic,
geometric, and exponential rates of change shown in Figures 4.5
through 4.7. In each of these figures the base measures from which
the rate is derived are shown as well as the basic formula for deter-
mining the rate of change. Because one may want to compare
change in areas using data for different lengths of time, the meas-
ures are shown on a per-year basis.
As is evident in these figures, arithmetic change is simply the
numerical change betwe.en two populations at different points in time. The
geometric rate of change is that determined 'by the compound interest formu-
la familiar to those who haoe calculated interest rates for financial analyses.
It computes rates based on fixed intervals of time. By contrast, the expo-
nential rate of change is based on continuous compounding. It is the rate
that is most commonly referred to when rates of population change
for areas are discussed because its continuous process characteristic
most closely simulates the continuous nature of demographic change
(e.g., the continuous patterns of births and deaths in a population).
When the world's population is indicated as increasing at a rate of
1.8 percent per year, it is the exponential rate of change in the
world's population being referenced.
One widely used means of describing rates of change is in terms
of the number of years it would take for an area to double its exist-
ing population at its present rate of change. By solving the expo-
nential formula for time (t) in years with the population set at
double its existing size (that is, at 2P), one finds that the formula
produced shows that the doubling time can be determined 'by dividing the
rate of change per year into 0.6932. Since no matter what the size of
the population, the value 0.6932 will be obtained by solving the
Figure 4.5: Arithmetic Rate of Change
pt pt + bn
2 1
b
r =
Where: population at second date
Pt = population for a base date
1
b mean annual numerical change
n years between base date and
second date
Example: To obtain arithmetic change for
the United States for 1980 to
1990
Given: U.S. Population, 1990
U.S. Population, 1980
248,709,873
226,545,805
b (248,709,873-226,545,805)/10
b 2,216,407
r = 2,216,407/226,545,805 x 100
r = .0098 x 100
r = 0.98
121
122
Figure 4.6: Geometric Rate of Otange
(1) P = Pt (l+r)n
t2 1
and
Where: pt
pt
popu 1at ion at the estimate
2 date
population at the base
1 date
r = rate of change
n = number of years between
base and estimate date
Example: To obtain geometric rate for the
United States for 1980 to 1990.
248,709,873
)
r = 1
226,545,805
r = 1.0093777 1
r = 0.0093777 x 100
r = 0.90
123
Figure 4.7: Exponential Rate of Change
(1) pt
2
pt
1
ern
and
(2)
,....c::)
r =
n log10e
Where: pt population at time 2 (t2)
2
pt population at time 1 ( t 1)
1
e a constant (2.71828)
r rate of change
n time period
between tl and t2
Example: To ob ta in U.S. change from 1980
to 1990
l ( 248,709,873)
oglO
226,545,805 .0405370
0.009333
r =
10 (.4342942) 4.342942
r = 0.009333 X 100 = 0.93%
124
exponential formula for 2P, one can always find the doubling rate of
a population by dividing its exponential rate of growth into 0.6932.
Thus, the doubling period for the world's population at an annual
growth rate of 1.8 percent per year would be 38.5 years (0.6932
divided by an exponential rate of growth of 0.018). When expressed
in rates per 100 so that 0.6932 becomes 69.32, this relationship is
sometimes referred to as the rule of 69, because one can obtain the
doubling period by dividing the annual rate of growth (expressed as
a percent) into 69. (This rule is also sometimes referred to as the
rule of 70, since if the geometric formula of change is used to com-
pute the doubling rate, the value obtained is 0.6968 which, when
multiplied by 100 and rounded, is 70). Whichever form is used, the
doubling period is a quite useful way of describing the implications
of a specific rate of population change.
Measures of the Demographic Processes
The three demographic processes of fertility, mortality, and
migration use many of the general measures noted above as well as
several unique measures. Crude, general, and specific rates are
widely used to describe the processes. The three rates shown in
Figures 4.2 through 4.4 are the rates most often used to measure
fertility. The number of births used in the values is obtained from
vital statistics departments in state departments of health or from
the National Center for Health Statistics with births being those by
the place of residence of the mother (rather than place of occur-
rence). For mortality and migration, crude and age-specific rates are
used with both applying to such events by place of residence.
However, since all persons are subject to the risk of death and of
migrating, there is no counterpart to the general rate for mortality or
migration.
Fertility Measures. In addition to the crude, general, and specific
fertility rates shown in Figures 4.2 through 4.4, two additional
measures will be examined here. These are the child-woman ratio
and the total fertility rate. The formula for the child-woman ratio is
shown in Figure 4.8. This ratio simply shows the number of persons O-
to-4 years of age divided by the number of females of child-bearing age
(note that in this example we have used women aged 15-49 as being
those of child-bearing ages; whereas 15-44 was used in Figure 4.3,
alternative ages from 10 or 15-to-44 or 49 are variously used to
indicate women in child-bearing ages). This rate is only generally
indicative of fertility levels in a population because both mortality
Example:
Figure 4.8: Child-Woman Ratio (CWR)
Chi Id-Woman Ratio =---- X 1000
Where: P0 _4 population ages 0-4
Pp 15 _49 females ages 15-49
CWR (U.S. 1990)
18,408,000a
65,872,000a
x 1000 279.5
3Estimated using data from Spencer (1989).
125
126
and migration may also have affected the number of persons ages 0-
4. The reason for including this rate in this discussion is that it can
be computed using only census or other count data and does not
require vital statistics data as do the other rates shown above. As
such, it is often useful for measuring fertility in small areas for
which vital statistics data are not available.
Perhaps the most widely discussed measure of fertility is the
total fertility rate shown in Figure 4.9. It is the sum of the age-specific
fertility rates for all women in the child-bearing ages, and when adjusted to
be per-person-specific, indicates the number of children that the average
woman would have in her reproductive lifetime if she aged through her
reproductive years exposed to the age-specific rates prevailing at a specific
point in time. In the example shown in Figure 4.9, the rate indicates
that the average woman would have had 1.96 children during her
reproductive lifetime. Among the most widely discussed levels of
total fertility is the rate of 2.1, referred to as the replacement rate of
fertility. This is the total fertility rate that must prevail in a popula-
tion (with survival rates similar to those of the United States) for it
to replace itself because the average woman must replace both
herself and her mate. The value required for replacement is slightly
larger than 2.0 because some children do not survive to reproductive
age.
Mortality Measures. In addition to the crude death rate and
age-specific death rates delineated above, the measurement of the
incidence of death in a population tends to center on the incidence
of deaths at certain ages, on the causes of death, and on the effects
of a given set of death rates over the life-cycle of a population.
Death rates among infants are of particular interest because
infant mortality is often indicative of the general level of health care
in a society and because, as noted in the discussion in Chapter 2,
the death rate is higher during the first year of life than for any
other age prior to about age 55. Figure 4.10 presents three widely
used measures of infant deaths. Infant mortality is simply the number
of deaths occurring to persons less than one year of age. Since persons
less than one year ofage are those born during the last year, the
number of infant deaths (i.e., those deaths to persons less than one-
year of age) is divided by the number of births to obtain the infant
mortality rate. The infant mortality rate is also often examined
in terms of two components, deaths to infants less than a month old, re-
ferred to as the neonatal death rate, and deaths to infants one month to one
year of age, referred to as the post-neonatal death rate (see
Figure 4.10). The reason for the use of these two rates is that deaths
127
Figure 4.9: Total Fertility Rate (TFR)
i=45-49
Total Fertility Rate (N ) :E ASFR. X 1000
j i=15-19 I
Where:
Example:
For
the
age group
ASFRi = age-sp~cific fertility rate for age
group 1
Ni number of years in age group i
Age ASFRa
1990 for 15-19 52.4
United States 20-24 113. 3
25-29 117 .5
30-34 = 76.1
35-39 .. 27.1
40-44 5.2
45-49 .. 0.2
E= 391.8
TFR = 391.8 X 5 1959.0
TFR per woman = 1.959
aValues from Spencer (1989).
128
Figure 4.10: Selected Measures of Infant
Mortality
Infant Mortality Rate (IMR)
D0-1.
IMR - - -
1- x 1000
Where: D0_1.
I
deaths to persons less than
one year of age during year
Bi births during year i
Neonatal Mortality Rate (NMR)
NMR
Dl month.
~~~~~
1- X 1000
B.I
Where: D
1 month.
I
deaths to persons less
than one month of age
in year i
Bi = births in year
Post-Neonatal Mortality Rate (PNMR)
PNMR
01-12 monthsi
Bi
Where: Dl-12 months.
I
x 1000
deaths to person one
month to one year of age
in year i
Bi births in year
129
to infants less than a month old are often related to problems
in gestation and to such factors as the level of prenatal care received
by the mother during pregnancy. Post-neonatal mortality is likely to
reflect post-birth environmental factors rather than problems related
to gestation. Whatever measure of infant mortality used, it is some-
times necessary in areas with substantial year-to-year fluctuations in
births and infant deaths to adjust the numerators and denominators
of infant mortality rates to ensure that infant deaths in a year are
being measured relative to the correct base of births. In such cases,
it is necessary to use separation factors to separate births and infant
deaths into comparable annual periods (see Shryock and Siegel,
1980: 412).
Because different causes of death are more likely to occur to
persons in certain ages and to persons with different socioeconomic
characteristics, there is also considerable interest in the incidence of
deaths by cause. The cause-specific death rate, defined as the number of
deaths from a given cause in an area divided by the population of the area,
is commonly used. Such analyses generally show coronary disease
and cancer to be the major causes of death in nearly all areas of the
United States.
Among the most unique techniques used to measure the impacts
of mortality is the set of procedures referred to as life-table analysis.
Life-table analysis is a procedure that simulates the impacts of a given set of
age-specific mortality rates on a population over the entire lifetime of the
population. It simulates how many persons would die at each age
until the last person in the population dies. A hypothetical popula-
tion of 100,000 (called the radix) is used with elements of the table
being computed for each age. Figure 4.11 provides an example of a
life table and Figure 4.12 briefly defines the standard elements of a
life table. The n prefix before these elements and the x suffix after
them refer respectively to the size of the age groupings being
examined and to the initial age (x) of the age group being consid-
ered (e.g., 511.5 would refer to the five-year age group of 15-19).
As shown m Figures 4.11 and 4.12, a life table contains informa-
tion on the proportion of persons dying and the number living at
each age, given a particular set of age-specific mortality rates. Two
particularly important elements of the table are the nLx and the gx
values. The latter represents the value for life expectancy at age x
with the value at birth (or age 0) being commonly referred to
......
Hgure
4.11
Abridged
Life
Table
for
the
Male
Population
of
a
Hypothetical
Area,
1990
~
Number
Total
Person
Average
Living
Number
Number
of
Years
Lived
N.umber
of
Years
Age
Proportion
at
Dying
Person
in
This
and
of
Life
Remaining
Interval
Dying
In
Beginning
of
During
Years
Lived
All
Subsequent
at
Beginning
of
(in
Years)
Interval
Age
x
Interval
In
Interval
Ages
Age
x
(nqx)
(ndx)
0
x
to
x+n.
(
1
x)
(nLx)
(TX)
(ex)
0
-
1
0
.01152
100,000
1,152
98,951
7,534,601
75.35
1
-
5
0.00214
98,848
212
394,891
7,435,650
75.22
5
-10
0.00129
98,636
127
492,824
7,040,758
71.
38
10
-
15
0.00140
98,509
138
492,227
6,547,934
66.47
15
-
20
0.00465
98,371
457
490,918
6,055,707
61.56
20
-
25
0.00630
97,914
617
487,996
5,564,789
56.83
25
-
30
0.00695
97,297
676
484,829
5,076,793
52.18
30
-
35
0.00779
96,621
753
481,298
4,591,964
47.53
35
-
40
0.00908
95,868
870
477,297
4,
110,666
42.88
40
-
45
0.01155
94,998
1,097
472,468
3,633,369
38.25
45
-
50
0.01741
93,901
1,635
465,666
3,160,901
33.66
50
-
55
0.02913
92,266
2,688
455,019
2,695,235
29.21
55
-
60
0.04756
89,578
4,260
437,671
2,240,216
25.01
60
-
65
0.07326
85,318
6,250
411,594
1,802,545
21.13
65
-
70
0.10299
79,068
8,143
375,391
1,390,951
17.59
70
-
75
0.15271
70,925
10,831
328,630
1,015,560
14.32
75
-
80
0.22217
60,094
13,351
267,759
686,929
11.43
80
-
85
0.31761
46,743
14,846
196,598
419,170
8.97
85+
1.00000
31,897
31,897
222,572
222,572
6.98
Figure 4.12: Elements of a Life Table
x to
x + n - the period of life between two exact ages.
(x and x + n where n - age interval)
n'lx
n~
- the proportion of the persons in the age group
alive at the beginning of an indicated age
interval (x) who die before reaching
the end of that age interval (x + n).
- the number of persons living at the
beginning of the indicated age interval (x)
out of the total number of births assumed as
the radix of the table.
- the number of persons who die within
the indicated age interval (x to x + n).
- the number of person-years lived
within the Indicated age Interval (x
to x + n) by all persons from age x to x+n.
- the total number of person-years
lived after the beginning of the
indicated age interval.
- the average remaining lifetime (in years)
for a person who survives to the beginning
of the indicated age interval. This ls
also referred to as life expectancy.
131
132
as simply life expectancy rather than by its full title which is life ex-
pectancy at birth. The nLx values are used to compute survival
rates which are widely used in mortality analysis.
Life tables vary in form and in coverage. Complete life tables
are computed for single years of age from 0 to 1, 1 to 2, etc. to some
terminal age, such as 75 years of age and older. An abridged life
table uses 5-year or some other set of multiple-age categories. Life
tables may also examine only the effect of rates of transition from
life to death (in which case they are referred to as single-decrement life
tables), or the effects of mortality and one or more other factor(s),
such as labor force participation, first marriage rates, or school
enrollment rates (in which case they are referred to as multiple-
decrement life tables). Life tables are usually used to trace the implica-
tions of a set of rates for a given point in time. This type of life table
is properly referred to as a current or period life table. A life table
can also be constructed using rates derived from the historical expe-
riences of a cohort as it aged over time. This table is referred to as a
generation or cohort life table.
Life tables can also be used to examine the implications of a set
of death rates for a stationary population (that is, a population with
an equal number of births and deaths). In this use, rather than
being seen as providing a mortality history of a group of people as
they pass through life, it is seen as the history of a population with
a new birth cohort of 100,000 persons entering the population each
year and 100,000 persons dying each year. The nLx values can then
be seen as indicating the number of persons who would be in each
age group in a population rather than the number of person years
lived by all pers0ns in an age group. Analyses of stationary popula-
tions are useful for determining the age composition that a popula-
tion would assume over time if exposed to a given set of age-specific
mortality rates.
Although it is not possible here to provide all of the computa-
tional components of a life table, if is important to describe how a
life table is constructed so that its elements can be more adequately
understood. To construct a life table, a set of age-specific death
rates referred to as nmx values in life-table descriptions must be
converted to nqx (proportion dying) values. The difference in these
values is that an age-specific death rate indicates the relative fre-
quency of occurrence of death in a population while the nqx value
refers to the proportion dying. Age-specific rates are computed by
dividing the number of deaths to persons of a given age by the
number of persons of that age in a population, while the proportion
dying value of q is obtained by dividing the number of deaths to
133
persons of a given age by the number of persons of that age plus
the number who have died. The denominator for the nmx values is
simply p, the population, while the denominator for the nqx value is
p, plus the deaths during the period. The nqx value is a measure of
the probability of dying during any given age interval. There are a
number of procedures for converting nmx values to nqx values
including several widely used standard tables (e.g., Reed-Merrell
and Greville's methods, see Shryock and Siegel, 1980 or Namboodiri
and Suchindran, 1987 for descriptions of these procedures).
However, with access to computers, nqx values can be readily
computed from nmx values using standard formulas (again see
Shryock and Siegel, 1980; Pollard et al., 1990).
All other elements of the life table can be derived from the nqx
values. That is, the Ix value (the number of persons still living at
the beginning of a specific age) is the difference between the
number beginning a preceding age interval and those who died
during the interval. The ndx value is simply the number dying
during a time interval and can be obtained either by multiplying the
nqx value for an interval by the Ix value at the beginning of the
interval or by subtracting two adjoining Ix values. The large nLx
value is the total number of person years lived (a person surviving
from 20 to 25 would have lived 5 person years) by all of the persons
in the age group during the interval and is obtained by averaging
the Ix and Ix+ n values, it being assumed that those who died
during the interval lived on average one-half of the x to x+n period.
The Tx value is the sum of all remaining years to be lived by all
persons in the population at the age of interest and is obtained by
adding all of the nLovalues from the bottom of the table to the
age of interest. The ex value is the average remaining lifetime in
years for a person at age x and is obtained by dividing the Tx value
for a given age by the Ix value for that age.
Life table techniques are, in fact, techniques with wide applica-
bility. They are used to determine the lifetime loss in earnings for
disabled workers, to examine the implications of school enrollment
rates on enrollment patterns over time, and to determine the
number of persons married at different points in time as a result of a
set of age-specific marriage rates. Furthermore, life-table techniques
are not limited to such demographic uses but allow one to examine
the lifetime depletion of any population or part of a population and
can be applied to the aging of any factor, good, or service that is
likely to be depleted over time. For example, such techniques might
be used to examine the aging and eventual demolition of housing
134
stock. Life-table techniques can be used to examine the implications
for a population of any set of age-specific death (or other form of
depletion) rates.
Among the most frequently used elements of a life table is the
nLx function which can be employed to compute life table survival
rates. The formula for this rate is shown in Figure 4.13. Figures
4.14 and 4.15 provide examples of the computation of these values
for middle, beginning, and terminal age groups. As the formula
and the examples suggest, the life table survival rate indicates the
probability of surviving from one age to another. It is a widely used
measure of the effects of mortality on a population and appears as a
component measure in many forms of demographic analysis.
Migration Rates. Migration is a difficult process to measure in
the United States because there is no direct registration system (as in
some nations) that requires residents of the United States to indicate
when they change residences. Migration must be measured primari-
ly with data from the decennial census, from periodic surveys, or by
indirect methods. In the decennial census, migration is measured
by asking respondents their place of residence five years ago. If
their residence at the time of the census and five years earlier are
different, respondents are considered to have moved, but if the
respondent's residence at the time of the census and five years earli-
er are in different counties (or countries), the respondent is then
considered to have migrated. As noted above, persons are consid-
ered to have inmigrated or outmigrated from the standpoint of a
given area, while the difference between inmigration and outmigra-
tion for an area is referred to as net migration. Figure 4.16 shows
several rates commonly employed to measure migration.
Migration is usually measured using what are referred to as
residual methods. These methods are equivalent to solving the
bookkeeping or population equation for the migration component.
Thus, the amount of total population change attributable to births
and deaths is accounted for and the remaining difference between
the total change and that due to births and deaths--the residual--is
assumed to be migration. Figures 4.17 and 4.18 show alternative
forms of the net migration formula for computing residual measures
of net migration.
Figure 4.17 shows the formula directly derived from the book-
keeping equation. This equation provides the formula for comput-
ing the net migration rate for the total population. This formula
could also be used to compute the rate for individual ages (with
s
Figure 4.13: Ufe Table Survival Rates
·---
x, x + n
Where:
sx, x + n - probability of a member of an age group surviving
from the time period, x to x + n
Lx + n - number of persons alive at the end of the period,
x+n
Lx ... number of persons alive at the beginnJng of the
period, x
Example: To obtain life table survival rates for ages 15-20 to 25-30
(given values In Figure 4.11).
L2s.30
515-20, 25-30 =
L15-20
484,829
00,918
0.98759
135
136
Given: s
Use: s
Example:
Figure 4.14: Procedure for Computing Survival Rates
for Multi-age Age Groups from a Life
Table for Single-Year Age Groups
x, x + n
x, x +
mean of L for
age in ye~r x + n
mean of L for
age in ylar x
Given Lx values as follows:
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
98,123
98,048
97,959
97,857
97,739
97,608
97,461
97,303
97,140
96,978
96,818
96,662
96,508
96,357
96,205
s
To compute survival rate from ages 15-19 to 25-29
(96,818 + 96,662 + 96~508 + 96,357 + 96,205)
x, x + n
sx, x + n
sx, x + n
(98,123 + 98,048 + 97~959 + 97,857 + 97,739)
96,510
97,945
0.98535
Figure
4.15:
Procedure
for
Computing
Beginning
and
Termlnal
Age
Survival
Rates
Beginning
Age
Group
L
xl
5
0,1
100,000
L
L
L
L
L
x
1
+
x
2
+
x
3
+
x
4
+
XS
5
o,s
..
Tennlnal
Age
Group
sx
Example:
Tx
+
n
TX
500,000
(~I
L
L
L
L
x
1
+
x
2
+
x
3
+
x
4
n
or
100,000
+
Lx5)
To
compute
survival
rates
for
persona
in
the
United
States
for
1980
for:
A.
0-1
years
of
age
B.
0-5
years
of
age
C.
65+
years
of
age
(for
a
10-year
period)
(continues)
~
Figure
4.15
(continued)
Given:
For
Age
0-1:
98,973
so,1
'
10
0,000
For
Age
65+:
L
xl
L
Lx2
X3
L
X4
5
65+
=
595,390
1,273,347
98,973
L
=
98,515
XS
98,694
T
=
1,273,347
x65
98,617
Tx
+
n
=
595,390
(if
for
10
years)a
98,560
For
Age
0-5:
98,973
+
98,694
+
98,617
+
98,560
+
98,515
0.98973
5
o,s
=
493,359
500,000
.986718
0.467579
(if
for
10
years)•
500,000
a
For
terminal
age
groups
the
numerator
used
is
the
Tx+n
value
for
the
time
period
n
years
after
the
terminal
date
used
for
analysis.
The
numerator
CTx+n
value)
Jn
this
example
is
that
for
75+,
but
had
a
different
time
period
been
used
(such
as
20
years),
the
Tx+n
value
would
have
been
the
value
appropriate
to
that
period
(that
is,
the
Tx+n
values
for
persons
aged
85+
).
.....
~
NMRt
2
Flgme 4.16: Migration Rates
lnmigration rate p
x k
Outmigration rate =
0
p
x k
Net migration rate
Where: I inmigrants
0 • outmigrants
P = popu la t ion
k constant
Figure 4.17: Net Migration Rate (NMR)
pt - ptl ) - ( Bt
t2
-
2 1 -
1/2 ( pt +
2
pt )
1
Dt
Where: pt population at an earlier
1 of time ( t 1)
1
t
- 2
period
pt population at a later period of
2 time (t2)
Bt -t = births between t 1 and t 2
1 2
Dt -t = deaths between t 1 and t 2
1 2
139
140
Figure 4.18: Residual Migration
Where: Mx + residual migration
x = an age or age group
p
x
the interval in years
between x and x + t
population aged x at
the first time period
the population at the
next time period at
age x + t
s = the survival rate
between x and x +
Figure 4.19: Population Density
Popu Iat ion
Density
Example:
Population
Density in
the U.S.in
1990
Total Population
Land Area (square miles)
248,709,873
3,539,289 70.3 persons
per square mile
141
births being ignored for all but the beginning cohort), but requires
death data by the age of the deceased and relatively detailed proce-
dures for adjusting ages and yearly death data. Figure 4.18 shows
the most widely used formulation for computing residual migration
for age groups (cohorts). In this formula, the impacts of deaths are
computed using a survival rate (usually computed from a life table)
so that migration is computed as the residual difference between the persons
actually counted at agiven date and the expected population of such persons
obtained by surviving the group of persons from an earlier date to the date
of the count. For example, to compute residual net migration for
persons who are 20-24 years of age in 1990, persons 10-14 years of
age in 1980 can be survived to 1990 when they are 20-24. The
difference between this survived population (referred to as the
expected population) and the count of persons 20-24 years of age in
1990, is the estimate of residual net migration. To obtain residual
migration estimates for the beginning ages of life, births from the
beginning period to the estimate date (usually the date of a popula-
tion count) are survived using the same formulation as shown in
Figure 4.18, but with births substituted for the Px component.
However it is computed, it is critical to remember that a residual
net migration measure uses a residual not a direct measure as the
estimate of migration. It requires one to assume that all of the
residual is due to migration. In fact, the residual difference may
also include such nonmigration factors as differences in the coverage
in the counts of the population in the two successive periods, errors
of various types in reporting or analyzing data, etc. If the existence
of such additional factors are known, they should be eliminated
before the rate is computed. Since other factors affecting the residu-
al are usually not known and cannot therefore be eliminated, it is
essential to recognize the limitations of residual migration measures.
Measures of Population Distribution
Measures of population distribution attempt to identify how a
population is distributed relative to the physical space or land area
its members inhabit. Among the most often used measures of
population distribution are simply the percentages or proportions of
persons in different types of areas, such as metropolitan or nonmet-
ropolitan, rural or urban, cities and towns versus open country, and
in places of different population six.es. Another widely used meas-
ure is the average number of persons per unit of land (usually square
miles) referred to as population density. Figure 4.19 shows
142
the standard measure of density with an example for the United
States in 1990.
· Several other measures of population distribution (that are also
used to measure other demographic factors) are shown in Figures
4.20 through 4.22. Figure 4.20 describes the population potential
measure which provides a relative measure of population distribu-
tion relative to two or more specific geographic sites. It indicates
the number of persons for whom each of several alternative geo-
graphic locations is the most accessible. In the example in Figure
4.20, the population potential of areas 1 and 2 are compared. These
areas could be census tracts, blocks, counties, or any other geo-
graphic unit, and any number of units could be compared. In this
example, the distances shown are the distances between the area of
interest (i.e., area 1 in the top panel and area 2 in the bottom panel)
and each of the other areas. Usually the distance is measured from
the center of one area to the center of the other. The distances
shown for the reference areas for which the population potentials
are being measured (i.e., the 3 miles shown for area 1 in the top
panel and the 2 miles shown for area 2 in the bottom panel) is the
average distance a person in the reference area would have to travel
to reach the reference point in the reference area (usually this is the
center of the area). In this example, area 2 has a larger population
potential than area 1 and is thus accessible to a larger number of
persons than area 1.
The population potential and related measures are often used for
site selection. If one is considering several alternative sites for a
commercial or public-service facility, one can use this measure (ad-
justing for physical features, transportation, and other factors) to
determine which of several sites is the most accessible to the largest
number of persons. The basic formula is used with its components
restricted to the items of interest. For example, population may be
replaced by households or by households or persons with given
purchasing capabilities, incomes, or other characteristics. Distance
may be replaced by travel time to the site or other relevant factors.
This measure is easily computed using procedures incorporated in
many standard geographic information systems and in many other
widely available software packages.
Figures 4.21 and 4.22 show several other widely used measures
of population distribution. The top panel of Figure 4.21 provides a
table containing a set of data for a hypothetical area. The first three
columns of this table show five population size categories of areas
(column 1), the total population accounted for by all areas in each
category (column 2), and the number of individual areas in each
Figure 4.20: Population Potential Measure with
an Example of its Application for
a Hypothetical set of Areas
n
Population Potential at L0 (Location) = I:
P.I
i=l D.I
Example:
Area 1
Area Population (P) Distance (D) P/D
1 50,000 3 miles 16,667
2 60,000 8 mi 1es 7,500
3 10,000 2 mi Ies 5,000
Total Population Potential for Area 1 29,167
Area 2
Area Population (P) Distance (D) P/D
1 50,000 8 miles 6,250
2 60,000 2 miles 30,000
3 10,000 5 miles 2,000
Total Population Potential for Area 2 = 38,250
143
144
Figure 4.21: Distribution of a Hypothetlcal Population by Size
of Place Category and the Related Lorenz Curve
Population
By Size Number Cumulative
of Place Total of Pe[cenl fe ts:eo 1
Category Pop. Areas (xi) (y i) (Xi) (Yi)
50,000 + 80,000 1 40 10 40 10
20,000-49,999 90,000 2 45 20 85 30
10,000-19,999 10, 000 1 5 10 90 40
5,000- 9,999 10,000 2 5 20 95 60
5,000 10,000 4 5 40 100 100
Lorenz Curve
100
90
80
70
60
Proportion
of 50
Places
40
30
20
10
0
10 20 30 40 50 60 70 80 90 101
Proportion of Population
Figure
4.22:
The
Glni
Coefficient
and
Index
of
Dissimilarity
Measures
of
Population
Distribution
Gini
Coefficient
(GI)
n
n
Gi
=
:E
X.
Y.+l
-
:E
x.
+1
y,
i
=1
I
I
i=l
I
I
Where:
X.
and
Y.
are
cumulative
percentage
dlstribulions
for
two
factors
Index
of
Dissimilarity
(ID)
ID
k
~
:E
i=l
lxi
Yi
I
Where:
x.
and
y.
are
percentage
distributions
f~r
two
!actors.
(rontinues)
......
i
Figure
4.22
(continued)
Example:
To
compute
Glni
Coefficient
and
Index
of
Dissimilarity
given
the
following
data:
Percentage
distributions,
cumulative
percentage
distributions,
and
cross
products
of
cumulative
percentage
distributions
for
a
hypothetical
population
(See
Figure
4.21)
Cumulative
Percentage
Percentage
Absolute
Di
s
tr
i
but
ion
Dist
r
i
but
ion
Proportional
Percent
Size
Cross
Products
Difference
of
Place
Places
Population
Places
Population
Category
(y
i)
(xi)
(Yi)
(Xi)
XiYi+l
xi+lyi
lyi-xil
50,000
+
10
40
10
40
0
.12
0.09
30
20,000-49,999
20
45
30
85
0.34
0.27
25
10,000-19,999
10
5
40
90
0.54
0.38
5
5,000-9,999
20
5
60
95
0.95
0.60
15
5,000
40
5
100
100
-
-
35
Sum
(~)
=
1.
95
1.
34
110
Gini
(Gi)
=
1.95
-
1.34
=
0.61
Index
of
Dissimilarity
(ID)
=
*
~
=
110/2
=
55
~
147
population size category (column 3). Thus, the first row of data for
these items shows that there was 1 area in the size category of
50,000 or more persons that had 80,000 persons, row 2 shows that
there were 2 areas in the size category with 20,000 to 49,999 persons
which together had 90,000 persons, etc. Columns 4 and 5 show the
simple percentage distributions of population and areas. That is, the
first row of data indicates that areas of 50,000 or more persons
accounted for 40 percent of the total population (of 200,000) in the
areas (column 4) and for 10 percent of the areas (of 10 areas) includ-
ed in the table (column 5). Columns 6 and 7 show the cumulative
percentage distributions, cumulating from the largest to the smallest
size of place categories. Ten percent of all areas were in the
50,000+ category, another 20 percent, or a cumulative percentage of
30 percent, were in places in the 50,000+ plus the 20,000-49,999
category (column 6). Forty percent of the population was in places
of 50,000+, another 45 percent in places of 20,000 to 49,999 for a
total cumulative percentage of 85 percent of the population in areas
of 50,000+ plus areas of 20,000 to 49,999 (column 7).
The Lorenz Curve shown in the bottom panel of Figure 4.21 shows a
graphical representation of the two cumulative percentage distributions
(columns 6 and 7) relative to one another. This curve was constructed
by connecting points which indicate the proportion of population
relative to the proportion of areas with a line drawn through the
points and connecting the two ends of the diagonal line. In this
example, 10 percent of the places accounted for 40 percent of the
population, 30 percent of the places for 85 percent of the population,
etc. The diagonal line is provided as a base for comparison because
it represents the condition in which the two cumulative percentage
distributions would be identical (e.g., 10% of the areas would have
10% of the population, 20% of the areas would account for 20% of
the population, etc.).
The distance between the diagonal line and the curve construct-
ed from the cumulative percentage distributions of the two factors
shows how similar the percentage distributions of the two factors
are given the size categories shown. The greater the distance
between the diagonal line and the curve, the greater the difference
in the distribution of the two factors. This curve may be drawn
either above or below the diagonal depending on whether the
cumulative distributions are cumulated from the highest to the
lowest category or from the lowest to the highest. For example, the
curve in Figure 4.21 would have shown the same area between the
diagonal and the curve had the percentage distribution shown in the
table been cumulated from the smallest to the largest population
148
size category (i.e., from the bottom up rather than from the top
down), but the curve would have been above instead of below the
diagonal (so computed, 40% of the areas or places would have
accounted for 5% of the population, and 60% of the places would
have had 10% of the population, etc.).
The Lorenz Curve is widely used because it presents an easy-to-
construct graph of the relationship between any two cumulative
percentage distributions. For example, it is often used in economic
analyses to indicate the distribution of income relative to the popula-
tion or the number of households and, when used as such, can be
seen as a graphical measure of income inequality.
An examination of the Lorenz Curve reveals that the area
between the diagonal and the curve indicates the extent of maldis-
tribution between the two factors graphed on the two axis. The
relevant measure is the proportion of the area between the diagonal and
the curve of the total area under (or over) the diagonal. The measure of
this area is called the Gini Coefficient. The formula for this coeffi-
cient is shown in Figure 4.22 along with an example of its use with
the data in Figure 4.21. This coefficient is simply the difference in
the cross products of the cumulative percentage distribution. In the
example shown, the Gini Coefficient indicates that roughly 60
percent of the area under the diagonal is between the diagonal and
the Lorenz Curve, indicating the population in places tends to be
concentrated relative to the size of place categories.
Another useful measure of distribution is the Index of Dissimilari-
ty which indicates the similarity of two categorical percentage distri-
butions (not cumulative, but simple percentage distributions). This
measure, which is simply one-half the sum of the absolute differences
between the percentage values in the categories of the two distributions, is
interpreted as indicating the proportion of population that would
have to change categories for the two distributions to be identical.
In the example in Figure 4.22, the Index of Dissimilarity is 55 indi-
cating that 55 percent of the population would have to change
categories for the two distributions to be identical.
Both the Gini Coefficient and the Index of Dissimilarity have
been extensively used to assess inequalities in distributions. The
latter measure, in fact, is often referred to as the segregation index
(see discussion below) because it is employed to measure the segre-
gation of racial/ethnic groups in cities and other areas. These and
related measures are among the most useful for assessing how two
factors are distributed relative to one another and are some of the
only simple summative measures available for measuring the differ-
ences between percentage distribution of two categorical variables
149
(see Massey and Denton, 1988 for a discussion of other segregation
measures).
It is important to recognize the wide applicability of these
measures. They can be used in at least three ways: (1) to assess the
difference between two factors for several different areas (such as
the distribution of customers and income among market areas or the
distribution of service centers relative to the number of clients for a
public service); (2) to compare two different areas relative to their
distribution across categories of a single variable (e.g., to compare
the income distributions for two different market areas); or (3) to
examine changes in the distribution of a variable over time (e.g., the
proportion of a product's users in different income categories in two
different years). These measures are ones that are not only usefully
applied to examine the geographic distribution of population relative
to land area, but can also be used to examine the distribution of
other factors likely to be of interest to the applied analyst.
Measures of Population Composition
Many of the general measures described at the beginning of this
chapter are also employed to measure the characteristics of a popula-
tion. For example, median age is a common measure of the age
structure of a population as are simple percentage distributions
showing the number and percentage of persons in each age group.
Similarly, median income and median years of education are widely
used measures. In the following discussion of measures of popula-
tion composition, only the relatively unique measures of each varia-
ble are delineated. Readers should be aware, however, that many
of the general measures can also usefully be applied to describe the
characteristics of a population.
Age and Sex Composition. The age and sex composition of a
population affect many other characteristics of a population from its
rates of fertility to the nature of the goods and services it is likely to
demand. Age is often measured by the use of simple percentage
distributions and the mean or median years of age. Sex is similarly
a key variable which is often measured in terms of the percentage of
the population that is male or female. Figures 4.23 through 4.25
provide other basic measures of these two variables.
Figure 4.23 shows the dependency ratio. This ratio indicates the
number of persons in dependent ages relative to the number in the working
ages. The dependent ages are variously defined as those 0-14 or 0-19
150
Figure 4.23: Dependency Ratio (DR)
DR =
Where: P0 _14 number of persons
0-14 years of age
Example:
Texas DR
(1990)
SR
number of persons
65 years ol age
and older
number of persons
15-64 years of age
4,080,580 + 1,716,576
~--------- x 100
11,189,354
Figure 4.24: The Sex Ratio (SR)
PM
-X 100
PF
Where: PM number of males
PF
Example:
SR Texas 1990
number of females
8,365,963
- - - - X 100
8,620,547
97.1
51. 8
Figure
4.25:
Population
Pyramid,
Texas
1990
Population
Pyramid,
Texas
(Population
shown
in
thousands)
Age
Group
85+
80-84
75-79
70-74
65-69
60-64
55-59
50-54
45-49
40-44
35-39
30-34
25-29
20-24
15-19
10-14
5-9
0-4
i
I
I
I
I
I
i
I
I
'
I
I
I
~
'
I
I
I
I
!
I
I
I
I
'
.
'
I
I
I
I
I
I
1000
800
600
400
200
0
200
400
600
800
1000
-
Male
•
Female
.......
01
.......
152
and those 65 years of age or older with those in the working ages
being all those at ages between the young and old dependent ages.
The ratio is sometimes computed separately for the young, in which
case it is referred to as the youth dependency ratio, or for the old,
referred to as the old-age dependency ratio. The dependency ratio
indicates how a population's age structure is likely to affect its abili-
ty to support itself and is therefore used both as a measure of age
and as a measure of the economic characteristics of a population.
Figure 4.24 presents perhaps the most widely used measure of
the sex composition of the population. This is the sex ratio, the
number of males divided 11y the number of females and multiplied 11y 100.
The sex ratio is extensively used in many forms of analyses because
of its consistency. In most developed countries, the sex ratio at
birth is approximately 105 males per 100 females, decreasing to
about 100 by age 20 to 30 and to about 60 by age 80. Wide variation
from these expected levels can be used to identify areas where
unique demographic events have occurred. For example, Bean et
al., (1982; 1983) used sex ratio differences between Mexican states
bordering the United States and those within the interior of Mexico
to estimate the number of illegal immigrants from Mexico in the
United States. In addition, the sex ratio has come to be increasingly
used as a factor which is indicative of conditions likely to lead to
particular patterns of behavior and family change (see for example,
Fossett and Kiecolt, 1990; Messner and Sampson, 1991).
One often employed technique to indicate the joint distribution
of age and sex in a population is the age-sex pyramid. Age-sex
pyramids are constructed simply 11y taking the number of males and females
of each age and graphing their numbers as shown in Figure 4.25 or by
using percentages in which the number of each sex in each age
group is divided by the total population and the percentages shown
graphically. By tradition, females are placed on the right and males
on the left side of the pyramid. In general, it is the width of the
base (beginning years) of the pyramid relative to its width at other
ages that is of interest in analyzing such pyramids. Pyramids with
larger bases reveal populations that are generally younger popula-
tions, while those with age categories that are more uniform in
width are likely to be indicative of an older population.
Race/Ethnicity. There are relatively few unique measures for
assessing the race/ethnicity composition of a population. Rather,
these characteristics are usually described in terms of simple numeri-
cal and percentage comparisons of the numbers and proportions of
persons in each race/ethnicity group in a population. However, two
153
measures that are used to measure the similarity in the patterns of
distribution of racial/ethnic groups across geographical areas are the
Index of Dissimilarity, or segregation index, and the Gini Coefficient
described under the discussion of measures of population distribu-
tion. If the proportions of persons in two different racial/ethnic
groups are compared for a set of areas, then the Index of Dissimilar-
ity and Gini Coefficient measures can be computed in the manner
shown in Figures 4.21 and 4.22. These can be interpreted as indicat-
ing the extent to which two racial/ethnic groups are physically
segregated from one another. A review of such measures (Massey
and Denton, 1988; 1989) shows that they are widely applicable
across areas and point to high levels of segregation among racial and
ethnic groups throughout the United States.
Household, Family, and Marital Composition. The measures of
household, family, and marital composition most used are simply
the number and percent of persons in specific categories of house-
holds and marital statuses. Other frequently used measures are
aoerage household siu (the number of persons living in households divided
11y the number of households), median or average age at first marriage,
and nuptiality (life) tables showing the numbers and proportions
married and single in populations with different levels of age-specif-
ic marriage and mortality rates. Figure 4.26 shows the formulations
for the crude, general, and age-specific marriage rates. Household,
family, and marital characteristics are measured by the use of quite
general measures.
Educational Characteristics. Shryock and Siegel (f980) note that
measures of educational characteristics can be grouped into those
that measure the inputs into the educational system, those that
measure progression in the system, and those that measure outputs
from the system. The measures of educational input most often used
are simply the crude, general, and age-specific rates of enrollment
with ages 5-34 used in the general rate. Similarly, the measures of
educational output most often employed are simply the crude and
age-specific illiteracy rates (with illiteracy variously defined either by
measured skills or less than 3 or less than 5 or some other designat-
ed number of years of formal education) and the attainment rate,
the proportion of the population achieving a given level of educa-
tion. Figure 4.27 shows two measures of educational progression.
Such retention and graduation rates can be usefully applied to
measure the progress of persons through an educational system.
These measure when combined with other descriptive measures
154
Figure 4.26: Crude, General, and Age-Specific
Marriage Rates
Crude Marriage 'Rate (CMR)
CMR ~ x 1,000
p
Where: CMR Crude Marriage Rate
M Number of marriages
during time period
(usually one year) of
interest
P Total population
General Marriage Rate (GMR)
GMR
M
x 1,000
p15+
Where: GMR General Marriage Rate
M Number of marriages
during time period of
interest
Population 15 years of
age and older
Age-Specific Marriage Rate (ASMR)
ASMR
Ma
p x 1,000
a
Where: ASMR
M
a
p
a
Age-Specific Marriage
Rate
Marriages to people of
age a during time
period of interest
Number of people of
age a
Figure 4.27: Measures of Educational
Progression
Grade Retention Rate (GRR)
GRR =--- x 100
Where: GRR Grade Retention Rate
Entrants to, or enroll-
ments in, grade g in
year y
Ey + x E 11
= ntrants to, or enro -
g + x ments in, grade g + x in
year y + x
Grade Graduation Rate (GGR)
GGR =
x + 1
x
x 100
Where: GGR = Grade Graduation Rate
EY =Entrants to, or enroll-
g ment in, grade g in
year y
Hy + x + 1 = Number completing
g + x school grade g + x in
year y + x + 1
155
156
of education, such as the median years of school completed, can
provide a comprehensive overview of the educational characteristics
of a population.
Economic Characteristics. The most commonly used means of
describing the economic characteristics of the population are such
descriptive measures as median income, per capita income (which is
simply the mean income per person in a population), the percent of
the labor force employed and unemployed, and the percent em-
ployed by occupational and industrial categories. Among the other
measures commonly used to describe the labor force are the labor
force participation rates shown in Figure 4.28. Although labor force
participation rates are widely known and used, the fact that these
rates are simply crude, general, and specific rates of labor force
participation is seldom recognized. In fact, the general labor force
participation rate is commonly referred to simply as the labor force
participation rate. Such rates, together with basic descriptive
measures, can provide a relatively complete description of the basic
economic characteristics of a population.
Selected Methods for Controlling
the Effects of Demographic Change
and Characteristics
Measures and methods that provide means of describing the
extent and form of demographic processes and characteristics in a
population have been presented. In the final section of this chapter,
procedures are examined that attempt to determine how much dif-
ference demographic factors make in the determination of a pattern
of events or behaviors. Viewed alternatively, analysts are some-
times interested in knowing how similar patterns of events or behav-
iors would be in two different populations if they had the same age
structure, ethnic composition, etc. For example, the sales for a
given product may be less in one area than in another, but the
populations of the areas may have very different age structures. Is
the difference in sales due to age structure differences or to other
factors? Service centers for a public service may have been estab-
lished on the basis of similar total populations, but the case load in
one center may be much higher than in another. Is the difference in
case loads due to differences in the ethnic, household, and income
compositions of the populations of the areas or due to other factors,
such as differences in staff interpretations of regulations? This
process of separating the effects of one set or type of factor from
Figure 4.28: Measures of F.conomlc Activity
Crude Labor Force Participation Rate (CLFPR)
LF
CLFPR - - X 100
p
Where: CLFPR Crude Labor Force
Participation Rate
LF = Labor force
P = Total population
General Labor Force Participation Rate (GLFPR)
GLFPR
LF
--- x 100
p15-64
Where: GLFPR = General Labor Force
Participation Rate
LF = Labor force
p15-64 =Population in economically
active population 15-64
(or 20-64) years of age
Age-Specific Labor Force Participation Rate (ASLFPR)
LFa
ASLFPR =- X 100
p
a
Where: ASLFPR
LFa
pa
Age-Specific Labor Force
Participation Rate
Labor force
age group a
.. Population in age group a
157
158
another can be seen as a process of controlling for the effects of such
factors.
Controls can be completed using several alternative procedures
ranging from very complex statistical procedures to the use of simple
rates and ratios. In this section, an introduction is provided to a few
general procedures likely to be of utility to the applied analyst.
Procedures for determining the statistical effects of demographic
variables and involving relatively complex multivariate modeling
(e.g., multiple regression, log-linear, path analysis, and hazard
models) techniques are not examined because such procedures are
too complex to be presented in the space available, and because they
are extensively descri}?ed elsewhere (Kerlinger and Pedhazur, 1973;
Snedecor and Cochran, 1967). At the same time, since rates and
ratios were examined earlier in this chapter, they will not be revisit-
ed here. Rather, we focus on widely used techniques that are rela-
tively simple to apply.
The specific procedures to be examined are:
(1) direct and indirect standardization;
(2) rate decomposition; and
(3) multiple-decrement life tables.
For each of these techniques, the basic approach and uses within
demography, computational procedures, and examples of applied
uses of the technique are presented. Readers should be aware that
more complete descriptions of these techniques are available from
other sources, and these sources should be consulted for more
complex applications of these techniques (see for example Shryock
and Siegel, 1980; Namboodiri and Suchindran, 1987; Das Gupta,
1978; 1990; Land and Rogers, 1982; Pollard et al., 1990).
Direct and Indirect Standardization
Standardization is among the most widely used methods to
control the effects of demographic variables. This technique involves
comparing two or more populations to determine whether or not differences
among them in the occurrence of an event or phenomenon are due to differ-
ences in population characteristics. The basic logic behind this tech-
nique is that if two or more populations being compared can be
standardized relative to the factor or factors believed to be leading to
the difference, then the effects of such differences can be deter-
mined. If the differences disappear when the factor is standardized,
then it can be concluded that it was the populations' differences
159
relative to the standardized factor that led to the differences in the
number of occurrences.
Differences in the occurrence of factors between populations can
result from two general sets of factors which provide alternative
procedures for standardizing demographic data. Such differences
may be due to the fact that the rate of occurrence of the phenome-
non is different in the two populations or because the compositions of
the populations are different. The same number of occurrences can
be obtained by either a high rate of occurrence in a small population
or by a low rate of occurrence in a large population. Two alterna-
tive forms of standardization are based on these two forms of differ-
ences.
Direct methods standardize two or more populations by comparing the
numbers of occurrences that one obtains in each population by applying the
specific rates for each population to the composition of a standard popula-
tion. This standard population can be any population but usually
that for a larger area of which the areas to be compared are a part,
or areas that are similar to the areas being compared, are used. For
example, a state may be used as the standard population to compare
counties and a county as the standard to compare cities within it.
Indirect standardization applies a set of specific rates from a standard
population to each of the population compositions of the areas to be
compared. As with the population used as the standard in·direct
standardization, the rates used as the standard rates are generally
obtained from a population that is either a parent area for the areas
to be compared or is similar to the areas being compared.
Figure 4.29 presents an example of the use of both direct and
indirect standardization to examine differences in home sales among
two sales territories which had populations with very different age
structures. In the first part of this example, age is standardized
using the method of direct standardization. Using this form of
standardization, rates for each of the areas to be compared are
applied to the population of a standard area, in this case the city in
which the sales areas are located. In the latter half of Figure 4.29,
indirect standardization is demonstrated with the rates for the city
being used as a standard which is applied to each area's population
by age. The analysis in Figure 4.29 shows that differences in the
age structures of the two areas are largely responsible for the differ-
ences in the sales observed between the two areas.
Unlike the example in Figure 4.29, in many potential uses of
standardization, data are not available on both rates of occurrence
for the factors being compared or on the detailed age structure of
Figure
4.29:
Direct
and
Indirect
Age
Standardization
Purpose:
To
determme
whether
apparent
differences
in
the
Incidence
of
an
occurrence
of
a
phenomenon
in
two
or
more
populations
are
due
to
differences
in
the
age
structures
of
the
populations
of
the
areas
or
to
other
factors.
Example:
To
determme
If
the
sales
of
single-family
homes
In
two
different
areas
of
a
hypothetical
dty
are
due
to
age
structure
differences
in
the
populations
of
the
two
areas
or
to
other
differences.
Given:
Two
areas,
1
and
2,
of
a
hypothetical
dty
with
popuJations
of
36,800
(area
1)
and
29,000
(area
2)
had
sales
of
3,570
and
1,932
respectively
in
January
through
May
of
1991.
You
wish
to
evaluate
whether
the
difference
in
sales
Is
because
the
population
in
area
2
is
concentrated
in
age
groups
less
likely
to
purchase
homes
or
whether
such
factors
as
your
advertising,
the
skills
of
sales
personnel,
etc.,
have
created
the
differences
in
sales.
Use
Direct
Standardization
in
which
age-specific
rates
for
the
areas
to
be
compared
are
multiplied
by
the
age
structure
of
a
standard
population.
Given
annual
age-specific
rates
of
single-family
home
purchasers
in
each
area
and
the
age
structure
for
the
dty
as
a
whole
used
as
the
standard
(note
the
standard
can
be
any
population
of
interest),
the
results
are:
(continues)
.....
~
Figure
4.29
(continued)
Annual
Standard
Age-Specific
Population
of
Purchase
Rates
for
the
City
as
a
Single-Familx
Homes
Whole
bv
Ae.e
Age
Area
1
Area
2
--
20-34
.30
.29
27,100
35-54
.19
.23
20,900
55-64
.07
.05
8,200
65
+
.04
.06
9,600
Total
expected
number
of
sales:
Difference
In
sales
between
two
areas
-
13,652
-
13,059
-
593
'
Expected
Annual
Sales
Area
1
8,130
3,971
574
384
13,059
Area
2
7,859
4,807
410
576
13,652
Use
Indirect
Standardization
In
which
a
standard
set
of
age-specific
rates
are
applied
to
the
age
structures
for
the
areas
being
compared.
Given
a
set
of
standard
annual
age-speclfic
purchase
rates
and
age
structures
for
each
of
the
two
comparison
areas
as
follows:
(continues)
I--'
°'
I--'
Figure
4.29
(continued)
Standard
Age-Specific
Purchase
Rates
for
Population
by
Age
Single-Family
Homes
Age
Area
1
Area
2
20-34
.
29
18,000
9,100
35-54
.21
14,
800
6,100
55-64
.06
2,000
6,200
65
+
.05
2,000
7,600
Total
expected
number
of
sales:
Difference
In
sales
between
two
areas
-
8,548
-
4,672
.,
3,876
Expected
Annual
Sales
Area
1
Area
2
5,220
2,639
3,108
1,281
120
372
100
380
-
-
--
8,548
4,672
Conclusion:
The
differences
between
the
sales
In
the
two
areas
are
primarily
because
of
the
concentration
of
the
age
structure
of
the
population
In
Area
1
In
younger
adult
ages
with
high
rates
of
home
purchasing
and
the
concentration
of
the
population
In
Area
2
In
older
age
groups
with
lower
rates
of
purchasing.
This
is
shown
by
the
fact
that
In
direct
standardization
the
expected
values
obtained
In
the
standardization
for
the
two
areas
are
not
nearly
as
different
as
the
actual
sales.
In
like
manner,
Indirect
standardization
clearly
shows
age
structure
effects
resulting
In
proportional
patterns
similar
to
the
differences
actually
occurring
(when
one
adjusts
for
the
fact
that
the
standardlied
sales
are
for
a
year
but
the
actual
period
observed
was
five
months
[by
dividing
8,548
and
4,672
by
5/12)).
r.
~
163
the populations being compared. As a result, both forms of stand-
ardization are seldom used simultaneously. Rather, since detailed
rates specific to given characteristics are less often available than the
age structure of populations, indirect standardization is most likely
to be used when data on rates specific to the demographic character-
istic to be standardized are not available for the populations being
compared. When such rates are available, direct standardization is
the technique most likely to be employed.
Standardization is an extremely useful procedure for addressing
the question of whether or not differences between areas are due to
specific characteristics. It can be used to control the effects of a
single characteristic or to control several characteristics simultaneous-
ly. To control multiple variables, the only change in procedure
necessary from that noted above is the need to obtain rates for the
areas to be compared that are specific to the combination of demo-
graphic variables to be controlled (e.g., age, sex, race/ethnicity, and
income specific rates if all these factors are to be controlled simulta-
neously and direct standardization is to be used) or the need to
obtain the number of persons (the populations) having each com-
bination of the characteristics to be controlled (e.g., the number of
20-24 year old Hispanic males earning $50,000 or more per year, if
age, sex, ethnicity, and income are the variables to be controlled and
indirect standardization is to be employed). Differences in a wide
array of demographic factors, such as the number of births, deaths,
or migrants, can be examined using standardization, but so can such
differences as those in sales, public service usage, the incidence of
diseases, and other factors. Since one often wants to eliminate the
effects of demographic variables in the search for other determi-
nants, standardization is a very useful technique.
Rate Decomposition
One of the difficulties related to the standardization of rates is the
fact that, although standardization allows one to discern whether or
not the standardized factors affect the differences between crude
rates of occurrence in two or more areas, it does not allow one to
identify the extent to which this difference is a function of the two
factors that potentially account for the difference-the differences in
population composition and the differences in the specific rates in
the populations. Rate decomposition is a technique which allows
such differences and the magnitude of such differences to be identi-
fied. This technique was introduced by Kitagawa (1955) and has
been extensively developed (Das Gupta, 1978; 1990; Clogg and
164
Eliason, 1988; Liao, 1989) for such uses as identifying the effects
of the distribution of age and marital status on the growth of house-
holds (Sweet, 1984), the effects of occupational structure and segre-
gation on the index of occupational dissimilarity (Bianchi and
Rytina, 1986), the effects of several demographic characteristics on
adolescent fertility (Nathanson and Kim, 1989), the effects of select-
ed demographic characteristics on the differential returns to labor
among blacks and whites (Lichter and Constanzo, 1987; Lichter,
1989), and the effects of age and education on outmigration rates
(Wilson, 1988).
Rate decomposition, at least as originally developed, involves
decomposing the difference between two crude rates of occurrence,
by using one or another form of weighted average of the composi-
tions and the specific rates of the populations being compared, to
analyze the sources of the difference. The proofs and computations
underlying this procedure are shown in the sources noted above,
but the general results for a sample rate decomposition are present-
ed here to more fully describe this procedure. Computer programs
for implementing rate decomposition are available from the authors
and several other sources.
The examples shown in Tables 4.1 and 4.2 involve decomposi-
tion of differences in crude rates of participation in outdoor recrea-
tional and tourism activities for the United States and Texas as
reflected in projections of the proportion of participants in the
populations involved in each activity (at least once a year) in 1990
and 2000 and 2000 and 2025 (see Murdock et al., 1990; 1991a;
1991b). The comparison is of crude rates for a given activity at two
different points in time. These comparisons are made for the popu-
lations of each of two areas, the United States and the State of Texas.
In each table, data for the total effect, the rate effect, the age
effect, and the race effect are shown in columns 1-4. The total effect
is equal to the difference between the crude rates for a population
(the United States or Texas) at the two different points in time being
compared (1990 and 2000 or 2000 and 2025). The rate effect is the
difference between the standardized rates for the two populations
with the effects of the standardized variables (in this case age and
race) having been removed. The effects for age and race are the
effects of these respective variables.
Several aspects about the results shown in Tables 4.1 and 4.2
require clarification in order for them to be adequately understood.
First, it should be noted that the rate effect and effects for the char-
acteristics will sum to the total effect. For example, an analysis of
the data on birdwatching for the 2000 to 2025 period in the first four
Table
4.1:
A
Decomposition
of
the
Projected
Difference
In
the
Rate
of
Partl.dpation
In
Different
Recreational
Activities
Among
Residents
of
the
United
States
by
Activity,
1990-2000
and
2000-2025
Percent
of
Olange
Percent
of
Absolute
Olange
Composition
Effect
Due
To
In
Total
Effect
Due
To
In
Total
Effect
Due
To
Reaeatl.onal
Total
Rate
Rate
Rate
Activlties
Effect
Effect
Age
Race
Effect
Age
Race
Effect
Age
Race
1990-2000
Backpadclng
-1.1795
0.0136
-1.0908
-0.1023
-1.15
92.48
8.67
1.13
90.39
8.48
Birdwatching
0.3623
-0.0170
0.3839
-0.0046
-4.69
105.96
-1.27
4.18
94.68
1.14
Camping
-1.4346
0.0249
-1.3899
-0.0696
·1.73
.
96.88
4.85
1.68
93.63
4.69
Fishing
-0.5946
0.0871
-0.6103
-0.0714
-14.65
102.65
12.00
11.3.1
79.39
9.28
DayHildng
-1.0468
0.0240
-0.9383
-0.1325
-2.29
89.63
12.66
2.19
85.71
12.10
Hunting
-0.3915
0.0832
-0.4149
-0.0098
-21.26
105.99
15.27
14.92
74.37
10.71
Plcniddng.
-0.4447
-0.0006
-0.4482
0.0091
1.26
100.78
-2.04
1.21
96.83
1.96
Wallclng
-0.1656
-0.0230
-0.1480
0.0054
13.89
89.36
-3.25
13.03
83.92
3.00
2000-2025
Backpadclng
-2.1632
0.0490
-2.0098
-0.1524
-2.26
95.22
7.04
2.17
91.10
6.74
Birdwatching
0.9590
0.1002
0.8606
-0.0018
10.44
89.75
-0.19
10.40
89.41
0.19
Camping
-2.8000
0.0928
-2.8318
-0.0610
-3.32
101.14
2.18
3.11
94.85
2.04
Fishing
-1.1418
0.3.%5
-1.3934
-0.1029
-31.05
122.04
9.01
19.16
75.28
5.56
DayHlldng
-1.7946
0.1580
-1.7171
-0.2355
-8.80
95.68
13.12
7.48
81.36
11.16
Hunting
-0.9988
0.2033
-1.0899
-0.1122
-20.35
109.11
11.24
14.46
77.55
7.99
Plcnf.cktng
-2.2732
-0.6185
-1.6220
-0.0327
27.21
71.35
1.44
27.21
71.35
1.44
Walking
-0.0642
0.2651
-0.3584
0.0291
-412.93
558.26
-45.3.1
40.63
54.91
4.46
,_.
°'
01
Table
4.2:
A
Decomposition
of
the
Projected
Difference
in
the
Rates
of
Participation
in
Different
Recreational
Activities
Among
Residents
of
Texas
by
Activity,
1990-2000
and
2000-2025
Percent
of
Oiange
in
Total
Percent
of
Absolute
Change
Composition
Effect
Due
To
Effect
Due
To
in
Total
Effect
Due
To
Recreational
Total
Rate
Race/
Rate
Race/
Rate
Race/
Activities
Effect
Effect
Age
Ethnicity
Effect
Age
Ethnicity
Effect
Age
Ethnicity
1990-2000
Bicycling
-1.7690
-0.4.?47
-1.4950
0.180'7
25.70
84.51
-10.21
21.34
70.17
8.48
Saltwater
Swimming
-1.2249
-0.9043
-0.5186
0.1980
73.82
42.34
-16.16
55.79
31.99
12.21
Golf
-0.7265
-0.4812
-0.0381
-0.2072
66.23
5.25
28.52
66.23
5.25
28.52
Horseback
Riding
-1.0294
-0.4372
-0.4998
-0.0924
42.47
48.56
8.97
42.47
48.56
8.97
Camping
-1.7128
-0.8990
-0.5432
-0.2706
52.49
31.72
15.80
52.49
31.72
15.80
Hunting
-1.0491
-0.8389
0.0646
-0.2748
79.96
-6.15
26.19
71.20
5.48
23.32
Nature
Study
-0.5688
-0.4163
-0.0722
-0.0803
73.19
12.69
14.12
73.19
12.69
14.12
Freshwater
Fishing
-1.8979
-1.1717
-0.3667
-0.3595
61.74
19.32
18.94
61.74
19.32
18.94
Saltwater
Fishing
-0.2366
-0.3917
0.0347
0.1204
165.56
-14.68
-50.88
71.63
6.35
22.01
2000-2025
Bicycllng
-4.3728
-2.8955
-2.0920
0.6147
66.22
47.84
-14.06
51.69
37.34
10.97
Saltwater
Swimming
-2.5683
-1.9317
-1.3735
0.7369
75.21
53.48
-28.69
47.79
33.98
18.23
Golf
-1.4480
-0.7653
-0.2424
-0.4403
52.85
16.74
30.41
52.85
16.74
30.41
Horseback
Riding
-2.0425
-1.0646
-0.8565
-0.1214
52.13
41.93
5.94
52.12
41.93
5.94
Camping
-3.9232
-2.3991
-1.0736
-0.4505
61.15
27.37
11.48
61.15
27.37
11.48
Hunting
-2.7451
-1.5026
-0.7073
-0.5352
54.74
25.76
19.50
54.74
25.77
19.50
Nature
Study
-1.3897
-1.0224
-0.2290
-0.1383
73.57
16.48
9.95
73.57
16.48
9.95
Freshwater
Fishing
-4.3809
-2.6930
-0.9981
-0.6898
61.47
22.78
15.75
61.47
22.78
15.74
Saltwater
Fishing
-0.9572
-0.8990
-0.4536
0.3954
93.92
47.39
-41.31
51.43
25.95
22.62
167
columns of Table 4.1 suggests that population change between 2000
and 2025 will increase the rate of participation (the proportion of
persons participating) in birdwatching by 0.95. This is composed of
positive effects for the rate and age effects (0.10 and 0.86, respective-
ly) and a negative effect (- 0.0018) for the race/ethnicity effect.
These results indicate both the type of findings likely to appear
in the use of rate decomposition and the fact that understanding
such results requires knowledge of the direction and nature of
population change and of the specific rates being examined in the
populations being analyzed. Thus, the projections shown were
completed by taking 1980-based participation rates and applying
them to population projections (from Spencer, 1986 and 1989 for the
United States and from Murdock et al., 1989a for Texas). For
example, the participation rates indicate that birdwatching is much
higher among older and majority populations and much lower in
younger age groups and among minorities, while the projections
point to a future population with an increasing number of elderly
and a population with an increasing proportion of minorities. The
aging of the population should increase the number of birdwatchers,
but the increase in the number and proportion of minorities would
decrease the number of birdwatchers. Only by knowing that the
projections used show an aging of the population and an increase in
the proportion of minorities and that the rates of participation for
birdwatching are higher for older and majority population groups is
it possible to interpret the results.
The results in the remaining columns (columns 5-10) of each
table show the percentage of the total effects due to the rate and the
characteristics' effects. The percentages in columns 5 through 7
show percentages with negative and positive values (which sum to
100 percent of the difference), while columns 8 through 10 show
absolute percent contributions in which the signs of the effects are
ignored. The values in these last three columns allow one to more
easily discern the relative impacts of the variables. These percent-
ages for the above noted example of birdwatching indicate that,
from 2000 to 2025, more than 89 percent of the change in the crude
rates of incidence is due to the effects of aging.
One remaining aspect of the results reported in a rate decompo-
sition requires clarification, the rate effect. The rate effect is the
difference between the crude effects remaining after the populations
have been standardized for the other variables in the analysis (in the
example in Tables 4.1 and 4.2 for age and race/ethnicity). It is large-
ly a residual of the effects of all other factors not standardized in the
rates and, although the factors determining a residual are clearly not
168
fully identifiable (Das Gupta, 1978; 1990), knowledge of the popula-
tions involved can also assist one in interpreting rate effects.
For example, in addition to the data shown in Tables 4.1 and
4.2, an analysis (not shown here) was completed using alternative
projection scenarios. This analysis indicated that the percent of the
effect due to the rate effect increased with the rate of in-or immigra-
tion in the populations. Since growth through migration involves a
disproportionate number of young adults, who generally have
higher rates of involvement in rigorous recreational activities, this
suggests why the rate effect is nearly always positive in the tables.
The rate effect involves increases (through migration) in young
adults who tend to increase the total rate of participation.
Although data on the same recreational activities were not avail-
able for both Texas and the United States as a whole, given the
information noted above, the data in Tables 4.1 and 4.2 point to
several findings likely to be of relevance for applied analysts. It is
evident in the data in both tables that, whether one examines data
for the United States as a whole or even for a relatively rapidly
growing state such as Texas, participation in recreational activities of
the types noted in these tables is likely to be decreased by the pro-
jected population patterns of the future because future populations
show changes in age and race/ethnicity characteristics that decrease
the incidence of recreational participation (i.e., older age and more
persons of minority status).
It is also evident, that both rate effects and race/ethnicity effects
are substantially greater in Texas than in the United States as a
whole. This is a result of the fact that the Texas population is pro-
jected to grow nearly three times as fast as the Nation as a whole (at
about 1.5% per year for Texas versus 0.5% for the Nation over the
projection period, 1990-2025) and to involve a much larger propor-
tion of minorities (e.g., by 2025, 50% of the Texas population would
be composed of minorities versus about 33% of the U.S.
population). These results suggest that Texas will continue to have
a market for recreational activities more similar to the historic pat-
terns showing a greater prevalence of young adult activities, while
the rest of the Nation will show a much faster evolution toward
middle- and older-age activities.
The results also show that different activities are likely to be
differentially affected by the projected patterns of population
change. For example, the rates of participation in walking, and to
some extent, picnicking in the United States are not substantially
higher for majority populations than for minority population as are
the rates for other activities. They are therefore less impacted by
169
changes in racial and ethnic patterns. In Texas, bicycling and salt-
water fishing show higher rates of minority participation than other
activities. As a result, their incidence in the population is increased
by the changes in the race/ethnicity composition of the population.
The interpretations delineated above demonstrate how rate
decomposition can be used to discern the impacts of likely future
patterns and the implications of different types of population change
for different activities and behaviors. Its use and the correct
interpretation of its results, however, require knowledge of the
underlying population patterns and of the differentials in rates for
the factors being examined.
Multip~e-Deaement Life Tables
Simple life tables were introduced earlier in this chapter. Their utili-
ty was indicated as allowing one to discern the long-term effects of
incremental loss (through death or an equivalent process such as
housing demolitions) on a population. In addition to allowing one
to trace mortality-related effects, life tables can also be used to trace
other life-course events that may involve repeated entrances into
and exits from a status. Life tables that delineate only the impacts
of mortality are referred to as single-decrement life tables. Those
showing the impacts of mortality plus one or more additional factors
are referred to as multiple-decrement life tables.
Among the most common multiple-decrement life tables are
nuptiality tables, tables of school life, and tables of working life
which examine marriage, enrollment, and labor force participation
patterns respectively over the life course. Below, the basic compo-
nents and uses of these three forms of multiple-decrement life tables
are discussed and an example of the use of a table of working life in
discerning the compensation for a person involved in an accident
which led to permanent disability is presented. Although only these
forms of multiple-decrement life tables will be discussed here, as
noted above, the reader should be aware that multiple-decrement
life-table methodologies are likely to be applicable to any phenome-
na in which there is a population with incremental loss (i.e., mortal-
ity) over time and for which rates that are at least age-specific can be
obtained for the mortality factor and for one or more additional
factors of interest.
Figure 4.30 shows the unique values computed for nuptiality,
school life, and working life tables. All forms of these tables use the
results of the mortality component of a life table and apply the rate
for the factor(s) being added to the mortality-related components of
170
Hgure 4.30: Unique Components of Nuptlality Tables, Tables of
School Ufe, and Tables of Working Ufe
Nuptlality Table
Columnn
x
,
ColumnV
x
,
ColumnNX
Column%N
x
O'
Column ex
- Percent of population with first marriages at age x
- Number of persons with first marriages occurring at age x
- Number of first marriages at age x and all older
ages
- Percent marrying at age x and all older ages
- Average number of years of single life remalnhlg to persons
alive and single at the beginning of age x
School Ufe Table
Columnsx
ColumnLSX
Columnlsx
Column T
sx
O'
Columnesx
- Percent of population enrolled in school at age x
- Number living and in the school (enrolled) population at age x
- Number alive and in school at the beginning of age x
- Number of years remalnhlg in school at age x
and all older ages
- Average number of school years remalnhlg to persons
alive and enrolled at beginning of age x
Working Ufe Table
•
ColumnLw
x
•
Column'IW
x
0 •
Columnewx
- Percent of population in the Jabor force at age x
- Number living and in the Jabor force in at age x
- Number alive and in the labor force at the beginning
of age x
- Number of years remaining in the Jabor force in age x
and all older ages
- Average number of years in the labor force remalnhlg
to persons alive and in the labor force at the beginning
of age x
171
the life table. The factors unique to each of these types of multiple-
decrement life tables can be seen as columns added to a standard
life table. As the information in Figure 4.30 suggests, each of these
tables uses a rate, number of occurrences per 100,000 in the radix of
the standard life table, to compute the number of events for the
factor (i.e., first marriage, enrollment, or number of persons work-
ing). They all contain measures of the number of persons in the
state (married, enrolled, employed) and a measure of the number of
years at each age that would be spent in that state.
Nuptiality and school life tables have numerous uses for those
involved in public- and private-sector planning and other activities.
Nuptiality tables are useful for discerning such factors as age at first
marriage and for discerning the proportion of persons marrying at
each age. This information can be used to focus marketing and
advertising of products related to marriage. In addition, it is useful
in estate and related forms of planning, since such tables can be
used to identify the number of years a woman or man is likely to
live in a single status at older ages. School life tables can be used
for segmenting marketing and advertising and to discern changes in
educational patterns over time. For example, knowing how patterns
of educational involvement are changing by age and the proportion
of persons at different ages involved in education, can be used to
plan for levels and types of educational services (e.g., to determine
the level of need and types of educational services needed for
persons in older ages).
Tables of working life are clearly among the most used life table-
related products. Figure 4.31 shows a very simplified example of
one use of a table of working life, that of determining income loss to
persons who have been injured or disabled. It uses data from Table
4.3 to determine years of working life. This table has six columns.
The first column simply shows the age groups. Column two pro-
vides age-specific labor force participation rates used to discern the
number of persons in the labor force. Column three, the lw,(
column, presents the results of the application of the labor force
participation rates to the Ix column of the standard life table. It
indicates the number of persons alive and in the labor force at the
beginning of each age x. The Lwx value is computed as an
average of adjacent values from the lwx column in the standard
172
Figure 4.31: Example of Using a Table of Working Life
to DetermJne Income Loss
Given: the Life Table in Figure 4.11 and the Working Life Table
Components in Table 4.3
Example:
To determine the appropriate monetary settlement for a male
worker who was permanently disabled in an accident at age 35 and was
making the average annuaJ income for someone in hJs occupation. lhis
income was $37,635 in 1990.
-If one assumes that the worker had the average number of years
of working life remaining, then the income loss in 1990 dollars
would be:
25.1 years @$37,635 per year - $944,639
-If one assumes that the worker had the average number of years
of working life remaining and would receive two promotions at
ages 40 and 50 which would each lead to a 10% increase in real
income (using 1990 constant dollars):
income from 35 to 40 years of age, 5 years@ $37,635 - $188,175
Income from 40 to 50 years of age, 10 years@ $41,399 - $413,990
Income from 50 to end of working life, 12.7 years @45,539 - $578,345
Total Estimated Income Loss - $1,180,510
Table
4.3:
Components
of
a
Working
Life
Table
Derived
Using
a
Standard
Life
Table
(see
Figure
4.11)
Number
of
Number
years
Living
.Average
Remaining
Remaining
and
in
Number
of
in
Labor
Years
of
Percent
of
Labor
Force
Persons
Force
in
Working
Life
Age
Population
at
the
Living
and
Age
x
and
at
the
Interval
in
the
Beginning
in
the
La-bor
Al
1
Older
Beginning
(in
years)
Labor
Force
of
Age
Force
Ages
of
Age
x
..
.
.
..
0
..
x
to
x
+
n
(w
)
(
1
w
)
(Lw
)
(Tw
)
(ew
)
x
x
x
x
x
0
-
1
1
-
5
5
-
9
10
-
17
18
-
19
74.1
72,995
147,508
3,274,783
44.9
20
-
24
76.1
74,513
379,905
3,067,275
41.2
25
-
29
79.6
77
,448
385,170
2,687,370
34.7
30
-
34
79.3
76,620
382,645
2,302,200
30.0
35
-
39
79.7
76,407
379,
115
1,919,555
25.1
40
-
44
79.2
75,238
365,570
1,540,440
20.5
45
-
49
75.6
70,989
341,480
1,174,870
16.6
50
-
54
71.1
65,602
304,645
833,390
12.7
55
-
59
62.8
56,256
244,305
528,745
9.4
60
-
64
48.6
41,465
154,860
284,
440
6.9
65
-
69
25.9
20,479
79,570
129,580
6.3
70
-
74
16.0
11,
348
39,190
50,010
4.4
75
-
79
7.2
4,327
10,820
10,820
2.5
80
-
84
85+
-
-
-
-
-
1-1
~
174
way and indicates the total number of person years lived by persons
in the labor force between age x and x + n. Twx indicates the
total number of person years remaining for persons of age x and all
older ages in the labor force and is simply the sum of the Lwx
column. The final column indicates the remaining years of active
life for a person at the beginning of each of the age groups.
As the example in Figure 4.31 demonstrates, the number of
years of working life can be used to indicate how many years are
likely to remain in the working life of a person whose labor force
activity has been curtailed. Although the use shown is a very
simple one, it is evident that the table of working life provides a
means of simulating work life that is highly useful for labor-related
planning and other analyses.
Multiple-decrement life tables are useful for a variety of pur-
poses. Those involved in the analysis of phenomena that have a life
course like rate of incremental decline should evaluate the potential
use of such techniques in considerable detail (see, for example,
Namboodiri and Suchindran, 1987).
Conclusions
The goal in this chapter has been to provide an overview of
some of the basic measures and methods commonly used in applied
demographic analysis. Although numerous measures were de-
scribed, no single discussion can be exhaustive of the possible
measures and methods that might be used. The reader should be
aware of the need to gain familiarity with additional methods and
measures for assessing each of the factors discussed in the chapter.
It should be evident, however, that the size and distribution of the
population and the characteristics of populations can be examined
and described in a variety of ways which together provide a relative-
ly complete description of a population. For nearly all types of ap-
plied analysis, such a description is the first step in completing an
adequate assessment of the demand and/or market for a public or
private good or service. Knowledge of these basic measures and
methods is therefore essential for the applied analyst.
5
Methods for Estimating and Projecting Populations
Population estimates and projections are among the most widely
requested products of demographic analyses. They make use of
nearly all of the concepts and procedures discussed previously in
this book and so are in some senses among the more complex tech-
niques used in applied demographic analysis. Although they use
numerous relatively complex procedures, complexity should not be
confused with accuracy. Estimation and projection procedures are
only as accurate as the assumptions on which they are based, and if
the assumptions underlying them are incorrect, the estimates or
projections resulting from them will be inaccurate. Since one has
only the past on which to base these assumptions, and conditions
which existed in the past often change, the record of accuracy for
estimates (National Academy of Sciences, 1980) and projections
(Ascher, 1978) suggests that they are frequently inaccurate.
In many instances, however, there are simply few alternatives to
using some value for population variables in public- and private-
sector planning. Estimates and projections of the total populations
and population subgroups of states, counties, and subcounty areas
are essential for planning for services such as health care, schools,
highways, water, sewer, and similar services. In like manner,
estimates and projections of populations form a major basis for
determining the present and future markets for a variety of goods
and services and for other aspects of private-sector planning and
marketing efforts.
This chapter provides an introduction to basic methods of small-
area population estimation and projection. Its emphasis is on pro-
jecting total populations, although some methods that also produce
projections of population subgroups with specific characteristics such
as age, sex, and race/ethnicity are also presented. The methods
described can be used to prepare estimates and projections for a
variety of geographical levels, but emphasis is placed on methods
appropriate for preparing estimates and projections for county and
subcounty areas rather than for larger areas such as states or the
176
Nation or very small areas such as census tracts and blocks. It
should be recognized that the methods presented are only some of
the many methods available for completing such estimates and
projections. More complete descriptions of the methods presented
here and descriptions of other methods can be found in the refer-
ences cited at the end of the book. The authors particularly recom-
mend the works by Shryock and Siegel (1980), Pittenger (1976),
Irwin (1977), Haub (1987), and Murdock et al., (1987b).
This chapter is organized into five parts. The first part presents
basic definitions, principles, limitations, and general processes and
procedures used in population estimates and projections. The
second section presents a description and examples of widely used
population estimation techniques, while the third section presents
major projection methods. The fourth section briefly delineates the
role of population estimates and projections as the bases for esti-
mates and projections of several other population-based statuses and
characteristics such as labor force involvement and householder
status. The final section presents a discussion of procedures and
measures for evaluating population estimates and projections to
assess the accuracy of alternative methods and discern the nature of
errors likely to be produced by the use of alternative methods.
Bask Definitions and Concepts, Principles
and Limitations, and General Procedures for
Use in Population Estimation and Projection
Definitions and Concepts
Foremost among the distinctions usually made in this area of
analysis are the differences among population estimates, population
projections, and population forecasts. Population estimates refer to
population data obtained for periods which fall between dates for
which actual population counts are available, such as estimates for
1985 obtained by using 1980 and 1990 Census data, or determina-
tions of population for dates since the last population census (e.g.,
1991) for which data on actual counts could hypothetically have been
obtained. In other words, estimates refer to data obtained on
populations for past or present periods for which population cen-
suses are not available. In addition, in most instances, estimates
involve the use of data for the estimate date for components of
population change (i.e., births, deaths, or migration) and for factors
that have historically been closely related to population size and/or
change (e.g., housing units, school enrollment, vehicle registrations).
177
Projections, on the other hand, refer to determinations of future
populations. They consist of computations of future levels of popu-
lation that will exist in an area if certain sets of assumptions prove
to be valid. Thus, a projection of the population of an area in the
year 2000 based on the assumption that 1980-1990 fertility, mortality,
and migration levels continue from 1990 to 2000 is an example of a
population projection. Such projections will be correct only if the
assumptions on which they are based are correct; they consist of
little more than the tracing of the logical consequences of a set of
assumptions.
A population forecast also refers to an attempt to determine
future population levels. Unlike a projection, however, the term
forecast has a connotation of certainty and judgment that many
demographers wish to avoid. As many scholars point out, this
distinction is often recognized only by demographers (Keyfitz, 1972;
1982), and the terms forecast and projection are used interchange-
ably in discussions of demographic assessments. In this chapter,
however, we shall use the term projection to refer to attempts to
determine future populations.
Principles and Limitations
Whatever the terms used, however, it is clear that any estimate,
projection, or forecast is likely to vary in accuracy in accordance with
the characteristics of the estimation or projection area and the esti-
mation or projection technique. Shryock and Siegel (1980) note
several general principles which bear on the accuracy of estimates
and projections. Perhaps the most important of these is that noted
above that any estimate or projection is only as accurate as the
assumptions on which it is based and will only be correct if its
assumptions are correct. Because of this, the assumptions underly-
ing an estimate or projection must be examined critically. In addi-
tion, Shryock and Siegel (1980) note that population estimates and
projections are generally more accurate if performed
1. for an entire nation or large geographic region rather
than for a small component area or subregion;
2. for total populations rather than for population sub-
groups;
3. with series of data directly related to the determinants of
population change (birth, death, and migration data)
rather than data that provide indirect or symptomatic
indicators of population change;
178
4. for shorter rather than longer periods of time;
5. for areas in which past trends are more likely to continue
rather than new patterns to arise; and
6. for areas undergoing slow rather than rapid change.
For areas undergoing rapid change or experiencing substantial
departures from past patterns, these principles suggest that estimat-
ing or projecting populations in such areas will be difficult. It is
essential to remain cognizant of these principles in preparing and
evaluating population estimates or projections.
General Demographic Procedures Used in
Estimates and Projections
To understand many of the estimation and projection techniques
described below, a common base of knowledge regarding several
basic procedures and methods not previously discussed must be
obtained. Although some of the techniques discussed are used in
other areas of analysis as well, those discussed here are most fre-
quently used in conjunction with population estimates and projec-
tions.
The Population Equation~ Although the population equation
was described in Chapters 2 and 4, we briefly review it here because
it provides a useful model for differentiating population estimation
and projection techniques. As shown in Chapter 2, a population for
a given period of time is a product of the population at an earlier
period of time and of the births, deaths, and patterns of migration
which have occurred between the two time periods. All methods of
population estimation and projection either estimate or project the
Pt2 value directly or take population for the earlier period, Pq and
use vital statistics and migration data to obtain the population
estimate or projection for a later period. It is therefore useful to
recognize that most population estimation and projection procedures
are oriented to solving this simple equation for Pt2.
Computational Adjustments. The completion of population
estimates and projections often requires adjustments to the data
used in the estimates or projections. Although such adjustments are
numerous and no comprehensive review can be provided here, two
widely used procedures are briefly examined: controlling to a total
and accounting for the effects of special populations.
179
Estimates or projections made for counties or subcounty areas, if
computed separately for individual areas and summed across sub-
areas of a larger area, can produce unrealistic totals for the larger
area. For example, the use of the sum of county population esti-
mates or projections for a state estimate or projection or the sum of
states for a national estimate or projection will often result in values
that imply rates of population growth which differ markedly from
those made in the assumptions for the estimates or projections and
from those that are logical given historical events. Because of this, it
is essential to control the totals estimated or projected for subareas
to the total for their parent area. Figure 5.1 presents an example of
controlling to a total for the counties in the St. Louis, Missouri Area.
In general, controlling to a total requires obtaining each subarea's
proportion of the sum of the subareas' populations and applying
these to the total parent area population to get subarea •controlled•
population values.
A second general procedure merits discussion here. This proce-
dure is that of accounting for the effects of special populations.•
Special populations refer to subgroups of populations that have
demographic patterns that are distinct from those for the population
as a whole. Examples of special populations include: college
populations, institutional populations (hospitals, prisons, etc.),
military base populations, or similar groups. Special population
procedures are commonly employed if the proportion of the total
population composed of a special population group is sufficiently
large (e.g., the Census Bureau commonly uses an estimate of 5
percent or more of the total population as indicating a sufficiently
large special population to merit the use of special procedures).
When special population procedures are employed, special
populations are usually separated from the remainder of the popula-
tion and treated in one of two ways. One common procedure is to
assume a fixed number of persons in the special population with a
fixed set of characteristics (such as a given age and sex structure).
This procedure is commonly used for such special populations as
college populations in which the total size can usually be estimated
or projected and the age structure is likely to be relatively stable
over time. The second procedure is to develop a separate model for
the special population in which the same factors used to estimate or
project the value of the total population must be developed. For
example, if a component procedure (as noted below) is being used
to estimate or project the total population, this would involve de-
veloping a separate set of fertility, mortality, and migration rates for
the special population. Whichever method is employed, however,
180
Figure 5.1: Example of Controlling to a Total
Given:
· Hypothetical independent estimate of population for the St. Louis, Mo.
area in 1988 of 1,583,600
· Hypothetical Independent estimates of population for the counties in
the St. Louis, Mo. area In 1988 as follows:
Step 1. Determine percentages In each area using uncontrolled values
(e.g., 204,000/1,457,700 - 14%)
Step 2. Apply percentages from uncontrolled values to control value to
determine the controlled value for each area (e.g., 1,583,600
x .14 = 221,704)
Control led
1988 Percent Estimate
Coun t;i Estimate of Sum Value
St. Charles 204,000 14.00 221,704
St. Louis 1,005,900 69.00 1,092,684
Jefferson 169,800 11.65 184,489
Frankl in 78,000 5.35 84,723
Sum of
Counties 1,457,700 100.0 1,583,600
Figure 5.2: Projections for a College-Dominated County by Age for
1980-2020 NOT Adjusting for Special Populations
Age
Groups 1980 1990 2000 2010 2020
15-19 13,347 5,837 11, 679 10,427 8,698
20-24 23,543 5,899 6,908 13,828 ·8,645
25-29 8,652 13,781 6,003 11,972 10,691
30-34 6,102 23,285 5,874 6,892 13,670
35-39 4,281 8,569 13, 544 5,938 11,771
40-45 3,271 6,025 22,887 5,771 6,786
45-49 2,959 4,193 8,398 13, 254 5,787
50-55 2,708 3,156 5,813 22, 105 5,512
55-59 2,689 2,780 3,932 7,870 12,383
60-64 2,313 2,435 2,847 5,223 20,018
65-69 2, 113 2,300 2,368 3,350 6,738
70+ 4,275 5,181 5,776 6,431 9,269
181
the central point is that it is essential to identify such populations
because a failure to do so is likely to result in substantial distortions
in estimated or projected populations, particularly those containing
age and other detail.
An example of the difficulty entailed if special population proce-
dures are not employed is shown in Figure 5.2. This figure shows
projections for a county of about 120,000 persons (in 1990) with a
large university with enrollment of more than 40,000 students.
Without the use of special population procedures, the large cohorts
in the college ages are assumed to remain in the population and the
projections incorporating them produce highly distorted and inaccu-
rate results since a majority of the college population leaves the area
after graduation (normally during the ages from 21to25).
Methods of Population Estimation
In this section, we describe several of the most widely used
procedures for population estimation. These methods include:
1. Extrapolative techniques (e.g., the use of exponential
trends);
2. Symptomatic techniques (e.g., the use of building
permits, school emollment);
3. Regression-based techniques (e.g., ratio correlation); and
4. Component techniques (e.g., cohort survival, compo-
nent method II).
In general, extrapolative techniques, as their name implies,
involve methods in which simple linear or other trends based on
past periods are assumed to apply to the period from the last popu-
lation count to the estimate date (commonly referred to as the
estimation period). Symptomatic techniques involve the use of
variables or factors with a known relationship to population.
Change in these variables is believed to be indicative (or symptomat-
ic) of population change. Commonly used symptoms include build-
ing permits, school enrollment, electric meter hookups, births,
deaths, and vehicle registrations.
Regression techniques are based on the use of the statistical
procedures of multiple regression with populations being estimated
using values for symptoms for which data can be obtained for the
estimate date together with regression weights established from
182
historical periods. Whereas the first three sets of techniques general-
ly attempt to directly estimate total population (the Pt2 value in the
population equation), component methods use data on births and
deaths and some means of estimating migration for the estimation
period. Given data on the population for a known period of time
preceding the estimate date (the Pt1 value in the population
equation), births, deaths, and net migration can be added to the
population for the estimation period to obtain an estimate of the
population at the estimate date. Each of these methods has unique
strengths and limitations which are discussed below. ·
Extrapolative Techniques
Extrapolative techniques are methods which use patterns of population
change established from past time periods to estimate the population for an
estimate date. In general, trends are derived from data for the last or sever-
al recent census periods and used in a direct (or slightly modified) form to
extend a population value from the last population count to the estimate
date. Three of the most widely used trends are the arithmetic, geo-
metric, and exponential rates of growth shown in Figures 4.6
through 4.8. The rates of growth derived in the manners shown in
these figures are simply applied to the last population count (usually
the last census) using the formula for the determination of popula-
tion (also shown in these figures) to estimate the population for an
estimate date.
In addition to the use of these three rates of growth, techniques .
utilizing other patterns of change can also be employed. For exam-
ple, whereas arithmetic, geometric, and exponential rates employ
patterns that, when graphed, approximate a linear (straight-line)
pattern, there are numerous types of polynomial curves that may
also accurately characterize patterns for selected periods. Among
these are the Gompertz and logistic curves which became popular in
the work of Pearl and others (Pearl and Reed, 1920) in the 1920s and
1930s. Each of these two techniques involves a curve that is asymp-
totic over time. Whereas the Gompertz curve is somewhat skewed,
the logistic curve provides a smoother curve more closely resembling
a normal curve. The use of these curves generally requires the
availability of data for numerous historical periods. In general,
then, the use of these curves requires a larger base of data than that
needed for other simple extrapolative techniques. The formulas for
these curves directly follow:
Gompertz curve:
Logistic curve:
A+ Bx
l+e
Where: Pt =estimated population for date, t2
2
x • time (year for which the estimate is to be
made, i.e., 1989, 1991, etc.)
K =upper or lower asymptote (maximum or
minimum population for an area deter-
mined by analysis of historical time series)
A,B =constants derived from fitting population
time series to the nonlinear equations (for
either the Gompertz or logistic curve)
e = 2.718281828.... (a constant)
183
Whatever specific extrapolative procedure is utilized, the accu-
racy of estimates produced will depend on how similar the estima-
tion period is to the historical period on which the extrapolative base
patterns used to extend the base population values to the estimate
date are based. As a result, the limitations of these techniques lay
in their dependence on historical time periods to characterize estima-
tion periods.
In addition, it is important to recognize that, although these
techniques usually do not incorporate population characteristics in
their procedures and do not make explicit assumptions about the
demographic processes of fertility, morta1,ity, and migration, they
involve implicit assumptions that the structure and rates of demo-
graphic processes in the population during the estimation period are
similar to those during the historical period from which the patterns
used are derived. If the population's age or other characteristics
have changed from the historical period to the estimation period,
such that they lead to different patterns than in the past, then the
estimates may be affected in ways that extrapolative procedures
cannot anticipate. For example, the size of the baby-boom genera-
tion has produced marked increases in other demographic factors
184
such as the number of births and the number of households. If one
had used extrapolative procedures, employing historical patterns
derived from years in which small birth cohorts were in their child-
bearing ages to estimate the population of an area during an estima-
tion period when the baby-boom population group was in its peak
reproductive ages, the estimates would likely have been too low. In
sum, then, a major weakness of these methods is the fact that they
cannot easily simulate differences due to changes in the characteris-
tics of populations at different points in time.
These procedures have the advantage of being computationally
simple and requiring only readily available data. Thus, the proce-
dures noted above require little more than the population at two or
more periods of time in order to obtain the rates (or patterns) neces-
sary to estimate a population. Such techniques are most likely to be
used for estimating populations for time periods immediately after
the last census and for completing estimates when time is limited.
They are also relatively widely used to estimate patterns for small
component areas within larger areas with estimates for the larger
areas being used to control the sum of the estimates for the compo-
nent areas.
Symptomatic Techniques
Symptomatic techniques use data on selected factors to estimate popula-
tion; change in these factors is seen as being indicative or symptomatic of
population change. Although a variety of symptoms are used with
these procedures, nearly all symptomatic techniques can be seen as
reflecting the basic formulation shown in Figure 5.3. We refer to
this as the censal-ratio method because it relies on a ratio of a
symptom to a population at a census date. It must, however, be
differentiated from the more elaborate sets of techniques the basis of
which were established initially by the work of Bogue (1950) and
have been extensively developed to include a range of rather com-
plex procedures (Voss et al., 1992).
As an examination of the formula in Figure 5.3 implies, censal-
ratio methods generally involve first establishing the ratio between
population and a symptom at a point in time (usually the last
decennial census) when there was an accurate count of both the
symptom and population for the estimation area. Data on the
symptom for the estimation date are then used together with the
ratio established for the known (census) date (either unchanged or
with the assumption that the ratio has changed in some known
manner) to obtain an estimate of the population.
Figure 5.3: Censal-Ratio Method with Symptomallc Data
Where: P = Population on estimate date
t2
S • Symptom value on last census
tl
U = Net change in symptom from census to
estimate date
Ratio of persons per symptom item at
St the last census date
1
185
186
Because data on a symptom for the estimate date are used to
estimate population, the accuracy of symptomatic techniques is
determined by the extent to which the ratio of the symptom to
population remains unchanged (or changes in a known manner)
between the base date and the estimation date and on how accurate-
ly the symptom is measured at the estimation date. This accuracy is
a function not only of one's ability to obtain accurate data on the
symptom, but also on obtaining such data for a time period and area
consistent with the date and location for which the population
estimate is to be made. Many symptomatic data are produced for
other purposes (than population estimation) and for areas that may
not coincide with the estimation area. For example, school enroll-
ment is often measured in the fall of the year whereas population
estimates are usually completed for either July 1 or January 1, also
school district boundaries often do not coincide with the boundaries
of estimation areas such as towns or cities. As a result, both the
time referent and the geographic area covered by a symptom often
must be adjusted before symptom data can be considered for popu-
lation estimation.
Housing Unit Methods. There are a number of symptomatic
techniques that use symptoms of household change to estimate
population. Among the most widely used of these techniques is the
housing unit method using indicators such as building permits and
electric meter connections. The steps in completing estimates using
these indicators and examples of their use are shown in Figures 5.4
and 5.5.
Although these steps need not be discussed in detail here,
several aspects of these two methods should be noted. In the use of
the housing unit method, it is essential that data on demolitions as
well as building permits be obtained. Local planning offices often
have more accurate records of new construction than of demolitions
so that care is likely to be needed to obtain complete and accurate
data on demolitions. It should also be noted that the accuracy of esti-
mates made using the housing unit method is dependent not only on accu-
rate data on changes in housing units, but also on accurate information on
the average size of households and on vacancy rates and changes in these
from the base date to the estimate date. It is usually the failure to obtain
accurate information on these latter two factors that has led to
problems in the use of the housing unit method of population
estimation. Among the best means of obtaining information on
changes in average household size and in vacancy rates is to use
information from such sources as the P-20 series from the Current
187
Population Survey which provides information on intercensal
changes in household size at the national level and/or to gather
information from periodic surveys of households in the estimation
area. However addressed, attempts must be made to update these
parameters if accurate estimates are to be made using the housing
unit method.
The use of electric meter and/or other utility data also requires
that care be taken to examine changes in average household size
and in the quality of data on households whose utilities have been
disconnected. In addition, it is essential to determine the number of
master meters (i.e., meters in which the utility use of several sepa-
rate households is recorded on a single meter) and the number of
units attached to them. It is also often necessary to reconcile the
area for which utility data are available with the estimation area. A
single utility may not cover an entire estimation area so that infor-
mation may be required from different utilities. In other locations,
the area covered by a utility will be larger than the estimation area.
Similarly, zip codes on customer addresses, which are sometimes
the only areal data available on utility customers, are often not suffi-
ciently precise to determine a customer's exact area of residence
without adjustments. As in the use of building permits, then,
numerous adjustments may be necessary to use utility data for
population estimation.
In sum, the advantages of the use of symptomatic techniques
using estimators of the number of households include the use of
data that can be readily updated and reliance on the relatively
strong and established relationship between the number of house-
holds and population. The disadvantages stem from difficulties in
obtaining data on change in average household size and on vacancy
levels. In fact, problems in obtaining data on these two critical
factors have historically been relatively severe. As a result, compari-
sons of the results of estimates for the 1970s and for 1980 to the
results of the 1980 Census showed such substantial errors in housing
unit-based estimates that the use of the housing unit method was
sharply curtailed in the years immediately after 1980.
Work done by Smith (1986), however, has shown that the accu-
racy of housing unit-based estimates can be substantially improved
by the use of separate vacancy and household size estimators for
different types of housing (i.e., single-family, multiple-family,
mobile home, etc.), by using an average of multiple indicators of
household change (e.g., building permits, electric meters, and/or
telephone connections), through the use of data from current sur-
veys to update estimates of household size and occupancy rates, and
188
Figure 5.4: Censal-Ratio Procedure with Housing Permit Data: To Estimate the Austin,
Texas Population for Aprill, 1984
Step 1.
Step 2.
Step 3.
Given the formula below and assumJng that Pt /Ht did not change since
the last census. 1 1
pt
1
Pt = (Ht + U) x -
2 1 Ht
1
where: Pt - population for estimate date
2
Ht • occupied housing units on the
1 last census date
U - net change in occupied housing
units between the census date
and the estimate date
pt
1
- - average number of persons per
Ht occupied housing unit at the
1 last census date
Obtain the census count of the total population and total number of
occupied housing units in the dty on the census date.
Pt (April l, 1980) .. 345,106 persons
1
Ht (April I, 1980) • 133,934 occupied units
1
Obtain the number of housing units added to the housing stock since the
last census date.
Number of Housing Units Added !o Housing Stock of Aust in
Type of Unit 1980 1981 1982 1983 1984
Single family 2,797 2,336 2,495 2,586 2,489
Mui t ipl e family 3,446 6,245 5,730 14, 336 9,341
Mobile home 2,436 3,358 3,208 6,600 4,614
Total 8,679 11, 939 11,433 23,522 16,444
Step 4. Obtain the number of demolitions since the census date (April 1, 1980)
Year 1980 1981 1982 1983 1984
Demo I i t ions 65 95 107 140 231
(amtinues)
189
Figure 5.4 (amtinued)
Step5.
Step 6.
Step 7.
Adjust the figures so they are comparable.
Census figures for April 1, 1980 Included the housing changes for the
period from January 1, 1980 to April 1, 1980, so units added in January,
Februaly, and Man:h are Included both in the census counts and in the
housing stock data. These units (3/12 of all 1980 units) must be sub-
tracted from the total. Also since the housing stock values for 1984 are
for the entire year and the estimate is for April 1, 1984 only 3/12 of
1984 values are Included.
Adjust total number of housing units in housing stock for April 1, 1980
to December 31, 1980 and for January 1, 1984 to April 1, 1984:
9/12 (2,797 + 3,446 + 2,436) = 6,509
3/12 (2,489 + 9,341 + 4,614) = 4,111
Adjust number of demolitions in similar manner. Adjusted demolitions
for April l, 1980 to December 31, 1980 and for January 1, 1984 to April
1, 1984:
65 x 9/12 = 49
231 x 3/12 = 58
Step 8. Add housing units added to housing stock from Aprill, 1980 to April
1, 1984:
6,509 + 11,939 + 11,433 + 23,522 + 4,111 = 57,514
Step 9. Subtract demolitions since April 1, 1980 from the total units added
since April 1, 1980:
57,514 - (49 + 95 + 107 + 140 + 58) = 57,065
Step 10. Because we are interested in occupied units only, the number of vacant
units must be subtracted from the total number of housing units.
Assuming a vacancy rate of 9.0 percent, which was the local vacancy
rate at the census date of April 1, 1980:
57,065 - (57,065 x .09) = 51,929
Step 11. Add total number of occupied units on census date to number of occu-
pied housing units added since April 1, 1980 to determine total number
of occupied housing units at the estimate date, April 1, 1984.
133,934 + 51,929 = 185,863
Step 12. Determine the average number of persons per household at the census
date by dividing the population by the number of occupied housing
units on the census date.
345,106/133,934 • 2.57669
Step 13. Compute estimate of population,. Aprill, 1984, by multiplying number
of occupied housing units at estimate date by the average number of
persons per household:
185,863 x 2.57669 s 478,911
190
Figure 5.5. Censal-Ratio Method Using Electric Meter Billing: To Estimate the
Austin, Texas Population for April 1, 1988
Step 1.
Step 2.
Step 3.
Step 4.
Step 5.
Given the basic formula below and assuming no change in the ratio of
persons served per electric meter since the last census date.
pt
1
Pt • (Mt + U) x -
2 1 M
tl
Where: pt - population for estimate date
2
pt - population on census date, (e.g.,
1 April 1, 1980)
~ -number of residential electric
1 meter bllllngs on the census date
u - net change in electric meter
billings between the census date
and the estimate date
pt
1
average number of persons per
Mt occupied housing unit at the
1 census date
From the census, obtain the population (i.e., 345,106), and from the
utillty's office, obtain the total number of residential electric meter
b1lllngs (i.e., 146,338) that were active on the last census date, adjust-
ing as necessary for geographic and other differences.
Determine the ratio of population per meter on the census date:
345,106 + 146,338 - 2.35828
Obtain the current number of active meters adjusting for vacant
housing units with active meters, multi-family units using master
meters, and annexations since the census date. The local
electric/power company can provide this data for the month desired
for the estimate date. Active residential electric meter billings on
April 1, 1988 • 215,182
Calculate the total population by multiplying the number of active
meters on the estimate date by the ratio of population per meter:
215,182 x2.35828 - 50'7,4.59
191
by using ratios of the symptoms to total population rather than
using change in the symptoms to measure population change. The
incorporation of such changes has resulted in renewed emphasis on
the housing unit method.
Other Ratio-Based Methods. Another means of implementing
the basic logic of symptomatic techniques involves the use of the
average of simple ratios including those ratios which are involved in
vital statistics measures such as crude birth and death rates. Figure
5.6 shows an example of the use of an average of the change in the
ratios of births and deaths to estimate population at the estimate
date.
Figure 5.7 shows the formula for what is referred to as the vital
rates method. It uses the ratio of a vital rate for the estimation area to that
for a larger area of which the estimation area is a part, together with data
on the change in the rate for the larger area and the number of vital events
for the estimation area for the estimation date to estimate population. Since
one can determine the population in an area if both the vital rate
and number of events in the area are known, data on changes in the
rate for the larger area together with data on the number of vital
events (i.e., births or deaths) in the estimation area at the estimate
date can be used to estimate population.
Yet another example of a symptomatic technique involves using
the ratio of an estimation area's population to the population in a
larger or parent area. This ratio can be applied to a population
estimate for a larger area to obtain an estimated population for the
area of interest. That is, ratios are used to prorate the. larger area's
population to subareas. The formulation and example shown in
Figure 5.8 uses a simple proration technique to allocate part of a larger
area's population to a subarea on the basis of the share that the estimation
subarea's population was of the larger area's population at an earlier time
period. These prorationing techniques often also involve the use of
techniques in which the estimation area's share of the larger area's
population is trended relative to past trends in such shares. Prora-
tion, although a simple procedure, is among the most widely used
procedures, particularly for obtaining estimates for small areas such
as census tracts within counties and census blocks within tracts.
One final symptomatic technique to be discussed here employs
different symptomatic indicators to estimate the population in
different population segments. Figure 5.9 shows example compo-
nents of this method which is commonly referred to as the
192
Figure 5.6: Example of Simple Ratio Technique
To estimate population of New Orleans MSA for April 1, 1989
Given:
pt
pt
Population of New Orleans In 1980 -
Births In New Orleans In 1980
Births In New Orleans in 1986
Deaths In New Orleans in 1980
Deaths In New Orleans in 1989
20,192
1,256,668
21,783
20,192
10,483
10,873
= Births • = 0.92696
21,783
10,873
Deaths 1.03720
10 ,483
n
I: Ri
i=l
= x pt 1
2 n
1.96416
x 1,256,668
2 2
Estimated Population of New Orleans in 1989 - 1,234,149
193
Figure 5.7: Vital Rates Method
Uses crude vital rates for subarea and superarea and trends In rate for su-
perarea to estimate population In subarea
I I s s
Rt Rt1 x (Rt I Rt )
2 2 1
Where: R! 'Estimate of vital rate for local (sub-
t2 area) for estimate date
R! • Vital rate for local area for known
tl date (usually last census)
Rs • Yitai rate for superarea for
t2 estimate date
R5 • Yitai rate for superarea for known
tl date (usually laat census)
Total Number of Events
Since: Vital Rate (VR) -
Total Population
Total Total Number of Events
Population -
Vital Rate
If you know the rate for an estimate period and number of vital events for
that period, the total population can be derived
194
Figure 5.8: Example of the Use of a Proration Technique
Where: pt Population counted in last census
A 1
pt
2
Population estimate
t I Census date
s = Super area
l Local or subarea
Example of Proration Method:
To estimate the population of the St. Louis, Mo. MSA In 1989 given a
state population estimate for 1989. ,
Given:
Population In St. Louis MSA In 1980 - 1,778,504
Population In State In 1980 - 4,916,686
Population In State In 1989 - 5,159,000
Al pl
AS
pt tl pt
-- x
2 2
pS
tl
1,778,504
x 5,159,000
4,196,686
.4238 x 5,159,000
Estimated Population of St. Louis In 1989 - 2,186,384
Figure 5.9: Composite Method
Use change In different symptom Indicators to measure change In different
eohorts (subgroups) of the population
For example:
Symptom
 5 years of age - Births for last five years
5-17 years of age - Persons enrolled In elementary and secondary
school
Females 18-44
years of age
Males 18-44
- General fertility rate
- Sex ratio (applied to number of females 18-44)
Population 45-64 - Crude death rate for persons 45+ (years of age)
65+ - Medicare data
195
196
composite method. As shown in this figure, different symptoms are
used to estimate the population in each age group or cohort with the
total population being simply the sum of composite estimates. This
method, although appealing from the standpoint that it attempts to
use population characteristics to increase the accuracy of its esti-
mates, is not widely used because of its extensive data require-
ments. However, composite techniques may be potentially useful if
estimates of population segments or cohorts are desired.
In sum, symptomatic techniques are quite useful for estimating
population because of the ready availability of many of the most
widely used symptomatic indicators (e.g., building permits, births,
deaths) and because they have a long history of use which provides
a basis of experience in their application. The major weakness of
symptomatic methods is that changes in the relationships between
the symptoms and population are difficult to identify. Continuous
examinations of the major premises underlying the relationships
between the symptoms and population are essential.
Regression-Based Methods
Regression-based methods employ the statistical procedures of
simple or multiple regression. The statistical formulas underlying
these techniques are normally expressed in the following form:
Simple regression: y = a + bx
Multiple regression: y = a+ btx1+ bix2+bJX3 ...
Where: y =dependent variable to be estimated
(i.e., population)
a = intercept
~ = regression coefficient, weight or
slope (unit change in y per unit
change in x) of independent vari-
able(s) i
Xi = value of independent variable(s) i
These formulas express a relationship between a dependent
variable and one or more independent variable(s) in terms of a
linear relationship that, if graphed, produces a straight line that
197
begins at the intercept (a) on the y-axis of a normal x-y chart and is
drawn so as to minimize the error of the line as an estimate of y-
values given the x-values. The b-value(s) indicate(s) the slope (angle
of incline) of the line that minimizes that error. When multiple
independent variables are used the minimization is equivalent to an
analysis using multiple dimensions of space rather than the two
dimensions commonly used in graphically representing information.
Multiple regression is thus, the procedure for finding the best fitting
line (that which minimizes error) given the values of the independ-
ent variables. The basic principles of regression will not be
reviewed further here because it is a well-known technique of suffi-
cient complexity that it cannot be described in detail in the space
available (however, readers unfamiliar with the technique may wish
to consult one of numerous excellent texts on this technique such as
those by Pedhazur [1982], Ierlinger and Pedhazur [1973], Ott (1988],
and Snedecor and Cochran [1967]). Those wishing to use regres-
sion-based techniques for completing population estimates should be
aware that all of the assumptionS that underlie the use of multiple
regression in other areas of analyses (e.g., the assumptions of linear-
ity, low multicollinearity, homoscedascity) must also be met to use it
for completing population estimates.
As used in completing population estimates, multiple regression
involves the use of multiple independent variables (the x-values) to
estimate population (they-variable). Independent variables would
normally include factors, such as those used above in symptomatic
techniques, which are seen as affecting or varying with population
change. Among the numerous commonly used independent varia-
bles are births, deaths, school enrollment, employment, building
permits, and electric meter hookups. These are similar to those
variables used in symptomatic techniques and regression can be seen as
a method of population estimation using multiple symptomatic indicators
with variable weights for the indicators. The major difference is that
whereas the symptomatic techniques using multiple variables give
the values of symptomatic variables equal weight (that is, they
generally use simply the average of the variables' values), regression
procedures use standard regression procedures so that the weights
used are the b-values or regression coefficient weights that indicate
the relative weights to be used for each symptom.
The use of multiple regression to estimate population can be
seen as a three-step procedure. The first step involves obtaining
regression coefficient values (weights) for the independent variables
and the intercept value for a period of time believed to be similar to
the estimation period. Often the period used is the period between
198
the two most recent censuses with a regression computation being
completed showing the effects of the independent variables on
population. The results from the regression model for the historical
period are assumed to apply to the relationship between the varia-
bles and population at the estimate date.
The second step involves obtaining independent variable values
(x-values) for the independent variables for the estimate date. These
values would be those for such independent variables as the num-
bers of births, deaths, or whatever the specific variables used in the
historical regression model. The third step, given the variable
values for the estimate date and the regression weights for the
independent variables and for the intercept value, is simply to use
the values and weights to estimate population using the multiple
regression formula shown above. Thus, one adds the intercept (a)
value to the product of the first independent variable value (x1)
multiplied by its regression weight (b1), plus the product of the
second independent variable value (x2) multiplied by its regression
weight (b2), etc.
Although multiple regression is sometimes used directly to
estimate population, the most widely used regression-based tech-
nique for population estimation is the ratio-correlation technique. The
ratio-correlation method is a multi-variable proration technique in which the
ratios of variable shares (subarea to superarea) are used as independent
variables in a regression formulation. Thus, as shown in the example in
Figure 5.10, the regression formula is expressed in terms of ratios.
The ultimate goal of a ratio-correlation analysis is to determine how
to allocate a population estimate for a larger area (usually obtained
from a source other than yourself) to the subareas of interest.
The example in Figure 5.11 shows an example for determining
the estimated population of the city of Waco, Texas for 1982 given
the population of its parent county, McLennan. In this example, a
regression analysis of the ratios of the independent variables for
cities in McLennan County was completed for the historical period
from 1970 to 1980 with the values for the intercept and independent
values shown in the figure (0.72 for a, - 0.01 for bl, etc.) derived
from an analysis of the data for 1970 and 1980 shown in the table
within this figure. That is, the values for each city were placed
within the formulation shown in Figure 5.10. The historical regres-
sion completed using 1970-1980 data for all places (Waco, Bellmead,
etc.) in McLennan County was the basis for the intercept and regres-
sion coefficient values shown in Figure 5.11. Given the regression
Figure 5.10: Steps for Completing an Estimate Using the
Ratlo-CorreJatlon Method
199
The standard steps tn completing a ratto-correJatlon estimate are:
Step 1.
+ b2
+ b3
Step 2.
Use regression analysis for an historical period (such as 1970-80)
to obtain coefficients using a formulation such as the following:
Pop. (City, 1980)/Pop. (County,1980)
Pop. (City, 1970)/Pop. (County, 1970)
Births (City, 1980)/Births (County,1980)
Births (City, 1970)/ Births(County,1970)
Deaths (city I 1980)/Deaths (County,1980)
Deaths (City, 1970)/Deaths (County,1970)
Sch. Enr. (City, 1980)/Sch. Enr. (County,1980)
Sch. Enr. (City, 1970)/Sch. Enr. (County,1970)
Apply coefftdents to change during the recent time period (the
estimation period), substitute symptomatic Indicators' values, the
Intercept and coefficients' values for the estimation period Into the
ratio-correlation equation and solve the equation for the popula-
tion of the subarea of interest (e.g., population of the city tn 1980).
Figure
5.11:
Ratio-Correlation
Method:
To
Estimate
Population
of
Waco,
Texas,
1982
Step
1.
Input
data
on
births,
deaths,
school
enrollments,
and
total
population
for
McLennan
County
and
cities
within
the
county
for
1970
and
1980
and
obtain
an
Intercept
and
coefficients
through
the
completion
of
an
historlcal
regression
analysis.
The
variable
values
used
as
Input
In
the
regression
are
the
ratios
of
the
cities'
shares
of
county
values
for
each
variable.
For
example,
the
Input
value
for
births
for
Waco
would
be
(1,9'1212,867)1(1,73912,430)
-
0.96
1970
1980
School
School
Area
Births
Deaths
Enrollment
Population
Births
Deaths
Enrollment
Population
McLennan
County
2,430
1,6U
19,155
147,
553
2,867
1,684
21,911
170,755
Cities
Waco
1,739
1,
188
11,
870
95,326
1,972
1,223
12,152
101,
261
Bellmead
105
46
838
7,698
105
45
633
7,569
Lacy-Lake-
View
15
20
248
2,558
34
13
274
2,752
Robinson
19
35
960
3,807
32
24
1,278
6,074
Woodway
12
14
804
4,819
20
11
1,711
7,091
McGregor
63
48
674
4,365
93
26
703
4,513
The
coefficients
derived
from
the
regression
analysis
of
1970-80
patterns
are:
b
1
(for
births)
=
-0.01
b
2
(for
deaths)
=
-0.12
b
3
(for
school
enrollment)
=
0.42
a
0
(the
intercept)
=
0.72
(amtinues)
~
Figure
5.11
(amtinutd)
Step
2.
Substitute
Intercept
and
coefficients
obtained
from
the
Step
1
regression
equation
Into
the
ratio-correlation
formula
for
the
Oty
of
Waco,
1980-82.
Input
Data:
1980
1982
School
School
Area
Births
Deaths
Enrollment
Population
Births
Deaths
Enrollment
Population
McLennan
County
2,867
1,684
21,911
170,755
2,819
1,717
22,498
172,888
Cities
Waco
1,972
1,223
12,152
101,261
1,889
1,252
13,011
Bellmead
105
45
633
7,569
131
44
749
Lacy-Lake
View
34
13
274
2,752
32
14
280
Robinson
32
24
1,278
6,074
41
30
1,423
Woodway
20
11
1,
711
7,091
19
5
1,778
McGregor
93
26
703
4,513
80
25
655
(continues)
~
....
Figure
5.11
(continued)
Step
2
Continued:
Solve
the
equation
for
the
population
of
Waco
for
1982
Pop.(City,
1982)/Pop.(County,1982)
Births(City,
1982)/Births(County,1982)
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-
=
a
+
b
Pop.(City,
1980)/Pop.(County,1980)
0
1
Births(City,
1980)/Births(County,1980)
Waco
Pop.,
1982/172,888
101,261/170,755
Waco
Population,
1982
-
105,370
Deaths(City,
1982)/Deaths(County,1982)
+
b2
Deaths(City,
1980)/Deaths(County,1980)
School
Enroll.(City,
1982)/
School
Enroll.(County,1982)
+
b3
-
-
-
-
-
-
-
-
-
-
-
-
-
School
Enroll.(City,
1980)/
School
Enroll.(County,1980)
1,252/1,717
0.72
+
(-0.01)
1,889/2,819
1,972/2,867
13,011/22,498
+
(-0.12)
1,223/1,684
+
(0.42)
12,152/21,911
s
203
weights and intercept value and the overall ratio-correlation formu-
lation for the regression model, the population for 1982 can be
estimated simply by £illing in the data for all variables in the formu-
lation (as shown in Figure 5.10 except. values for 1980 and 1982
replace those for 1970 and 1980) for which the values are known.
Only the value for the population of Waco in 1982 is unknown, and
by solving the equation for the Waco population in 1982 (or for any
other of the cities in the county for which an estimate is desired),
one can obtain the estimated population value for Waco.
The ratio-correlation technique is among the most widely used
methods of population estimation, because it employs multiple indi-
cators of population change and allows one to use estimates for
larger areas for which estimates are likely to be more accurate and
which may be available from other sources. Its weaknesses are
those inherent in the use of multiple regression and in the assump-
tions that ratio relationships between indicators and variables either
remain the same as at the base period or have patterns of change
during the estimation period that can be determined.
Ratio-correlation techniques have been extensively analyzed with
numerous alternatives to the basic formulation having been recom-
mended. Namboodiri and Lalu (1971) have suggested the use of the
mean of several simple (one independent variable) regressions in-
stead of multiple regression. Rosenberg (1968) and Pursell (1970)
have suggested the use of multiple strata of areas grouped by
common features as a means of increasing accuracy. Ericksen (1973)
has recommended the use of current survey data to update the
ratios and O'Hare (1976; 1980), Swanson (1978; 1980), and Swanson
and Tedrow (1984) have suggested that using the differences in
shares rather than the ratios of shares may provide superior esti-
mates. Despite extensive analyses, however, no one formulation
has been found to provide better estimates in all types of areas. The
users of regression-based techniques (including ratio-correlation
methods), should examine regression results for historical periods to
determine which of the alternative formulations is likely to be the
most accurate for the estimation area they are analyzing.
Component Methods of Population Estimation
Component methods of population estimation use the components of
population change-births, deaths, and migration-togdher with a base
population value to estimate population at the estimate date. In large part,
then, this method entails obtaining the values for the elements in
the population equation. This method is used both for the total
204
population and for completing estimates for individual age, sex, or
other cohorts in a population (in which case it is referred to as a
cohort-component model). It is a relatively data-intensive method,
particularly if used in a cohort form, since death and migration data
must be obtained for each cohort for the estimation period. Howev-
er, if such data can be obtained, a cohort-component population
estimate can be used to estimate not only the total population but
also the population of individual or groups of cohorts that may be
useful for planning services for specific market segments and clien-
tele.
In general, component and cohort-component methods use vital
statistics data on births and deaths from health department records
together with an indicator of the migration component. Component
methods of population estimation tend to differ in terms of the
factors used to estimate the migration component. Although
numerous methods are available, the following are the three most
widely used component methods:
1. Administrative records method
2. Component method II
3. Cohort-component method.
We briefly discuss each of these methods below.
Administrative records methods, as the name implies, use records ob-
tained for other administrative purposes to estimate migration. Perhaps
the most developed of such methods is the administrative records
method used by the U.S. Bureau of the Census to estimate county
and place populations. The specific administrative record used by
the Bureau is income tax returns showing dependents claimed for
tax purposes. By comparing matched Internal Revenue Service (IRS)
forms for adjacent years, migrants are identified as those persons
who file in two different areas in adjacent years. Because of strict
guidelines on confidentiality, IRS data are available only to person-
nel within the bureau. However, aggregate-level IRS data are avail-
able at the county-level and this method provides a useful model of
how administrative records can be used to estimate the migration
component. Those interested in more details on this method, as
used by the U.S. Bureau of the Census, may wish to obtain a paper
by van der Vate (1988) which provides a relatively detailed descrip-
tion of this and other methods used by the U.S. Bureau of the
Census.
Component method II uses school enrollment data as a means of esti-
mating the migration component. Specifically, this method uses an estimate
205
of the migration rate of school-age children to estimate the migration rate of
the total population. The ratio of school-age migration to total popula-
tion migration is established for a base period (usually the last
census) and used with estimates of school-age qiigration for the
estimate date to estimate the migration of the total population.
Component method II has been widely used and the details of
its computational steps are readily available in numerous sources
(see, for example, Murdock et al., 1992). Any review of this method
clearly indicates that the key factor underlying the accuracy of
estimates made with this method is the stability of the ratio of
school-age to total population migration, referred to as the migration
adjustment factor. Han area has undergone very rapid inmigration
and its population is one which has relatively few children, the
migration adjustment factor may account for a very large percentage
of the migration estimated.
The strength of component method II lies in the fact that it
provides a relatively straightforward method for population estima-
tion that is well developed and widely tested. Its weakness lies in
its assumption that the relationship between the school-age migra-
tion and the migration of the total population is sufficiently stable
that migration of school-age children can be used to estimate total
migration. As with all methods of population estimation, an exami-
nation of the validity of the key assumptions of the method is essen-
tial prior to its use in any specific area.
The colwrt-component method uses data on migration and mortality for
individual age cohorts (or cohorts that are age as well as other characteristic
specific) and data on birth rates to estimate population for the estimation
period. As shown in Figure 5.12, populations are moved from a base
date forward to an estimate date by applying the components in the
manner designated in the population equation. Deaths are account-
ed for by using age- and (in this example) sex-specific survival rates
derived from a life table to estimate the effects of mortality. Migra-
tion levels were assumed to follow the age-specific patterns of the
1970s, and births, which become the beginning-of-life cohorts, are
assumed to reflect the rates of 1980 applied to the women of child-
bearing age during the estimation period.
An examination of the step-by-step example presented in Figure
5.12 reveals several important factors about the use of cohort-
component models. First, it is clear that the cohorts selected for use
determine the extent and types of data required to implement the
method. The level of specificity in the data required must be equiv-
Figure
5.12:
Steps
in
and
Example
of
the
use
of
a
Cohort-Survival
Method
of
Population
Estimation
to
Estimate
the
Popula-
tion
of
McLennan
County,
Texas,
April
1,
1988
Steps
for
calculating
male
and
female
population
with
the
cohort-survival
method
are
provided
below.
Note
that
although
the
estimate
date
is
1988,
we
complete
an
estimate
for
1990
and
interpolate
between
1980
and
1990
values
to
obtain
the
value
for
the
estimate
year
of
1988.
An
estimate
for
1990
was
completed
because
only
rates
for
5-year
cohorts
were
available
so
that
the
use
of
an
estimation
period
divisible
into
5-year
elements
was
desirable.
Step
1:
Ust
the
population
enumerated
in
the
past
census
(in
this
example,
1980)
in
column
1.
Step
2:
Ust
10-year
life-table
survival
rates
computed
from
a
life
table
or
obtained
from
a
standard
source
in
column
2
and
10-year
net
migration
rates
in
column
4.
Step
3:
Obtain
expected
survivors
(column
3)
to
1990
by
multiplying
the
age-specific
survival
rate
(column
2)
by
the
1980
population
values
(column
1).
Add
the
product
derived
by
multiplying
the
population
in
the
last
3
cells
in
column
1
by
their
respective
survival
rates
to
obtain
the
value
for
the
last
cell
in
column
3.
Step
4:
Project
net
migration
(column
5)
between
1980
and
1990
for
each
cohort
by
multiplying
expected
survivors
in
column
3
by
the
migration
rates
in
column
4.
Step
5:
Project
population
to
1990
for
each
age
cohort
(column
6)
by
adding
columns
3
and
5.
To
obtain
the
1990
projected
population
for
the
0-4
and
5-9
age
cohorts,
use
the
appropriate
age-specific
birth
rate
multiplied
by
the
number
of
females
in
the
child-bearing
years
(ages
10
to
49)
as
shown
in
Panel
C.
Since
5-year
cohorts
are
being
used,
births
for
two
separate
5-year
periods
must
be
computed
to
obtain
the
population
values
for
the
0-4
and
5-9
cohorts.
Multi.ply
the
total
numbers
of
births
by
5
to
account
for
5
years
of
births.
Use
the
proportion
of
male-to-female
births
to
allocate
birth
to
sexes,
in
this
case
51
percent
for
males
and
49
percent
for
females.
Apply
the
five-year
survival
rate
and
the
five-year
net
migration
rates
appropriate
for
males
and
females
for
the
0-4
and
5-to-9
cohorts
formed
from
the
births.
For
example,
of
the
16,285
children
born
during
the
period
1980-1985,
8,305
would
be
males.
Use
the
male
survival
rate
for
the
Oto
4
cohort
(.9'725)
and
multi.ply
it
by
8,305
to
obtain
8,077.
Multiply
the
migration
rate
of
.0253
by
8,077
to
obtain
204
inmigrants
and
add
this
to
8,077.
The
result,
8,281,
is
then
survived
and
migrated
by
the
5-to-9
cohort
rates
to
obtain
a
final
value
of
8,708
for
the
5-9
age
group
which
is
placed
in
the
second
cell
of
column
6.
To
obtain
the
second
5-year
increment
of
births
from
1986-1990,
after
the
child-bearing
female
population
is
survived
and
migration
rates
have
been
applied,
multiply
each
cohort
by
their
age-specific
fertility
rate.
The
result
(shown
on
Panel
q
is
that
18,315
children
will
be
born
in
the
1986-1990
period,
of
which
9,341
will
be
male
and
placed
in
the
first
cell
of
column
6.
Step
6:
To
obtain
the
1988
estimate,
it
is
necessary
to
interpolate
between
the
1980
census
count
and
the
1990
estimate.
To
do
so
multiply
column
1
by
.20
and
column
6
by
.80
and
add
the
two
products
together.
Place
the
result
in
column
7.
The
exceptions
to
this
step
are
the
first
of
two
cells
In
column
6
which
are
not
interpolated.
(amtinues)
~
Figure
5.12
(amtinuetl)
Panel
A:
Estimate
of
Female
Population
Net
ProAected
Projected
Estimated
Females
Survival
Expected
Migration
et
Population
Population
1980
1990
1980
Rate
Survivors
Rate
Migration
1990
1988
1
2
3
4
5
6
7
(1)
x
.20
+
(2)
x
(1)
(3)
x
(4)
(3)
+
(5)
(6)
x
.80
0
to
4
x
.9787
x
.0253
x
9,005
9,005
5
to
9
x
.9967
x
.0600
x
8,463
8,463
0
to
4
10
to
14
6,126
.9768
5,984
.1406
SU
6,825
6,685
5
to
9
15
to
19
5,958
.9951
5,929
.1332
790
6,719
6,567
10
to
14
20
to
24
6,211
.9959
6,
186
.1765
1,092
7,278
7,065
15
to
19
25
to
29
8,681
.9937
8,626
.1816
1,566
10,
192
9,890
20
to
24
30
to
34
9,440
.9918
9,363
.
1337
1,252
10,615
10,380
25
to
29
35
to
39
6,638
.9901
6,572
.1302
856
7,428
7,270
30
to
34
40
to
44
5,607
.9870
5,534
.1091
604
6,138
6,032
35
to
39
45
to
49
4,634
.9812
4,547
.0903
411
4,958
4,893
40
to
44
50
to
54
3,953
.9720
3,842
.0777
299
4,
141
4,103
45
to
49
55
to
59
4,024
.9591
3,859
.0696
269
4,
128
4,
107
50
to
54
60
to
64
4,577
.9U5
4,309
.0638
275
4,584
4,583
55
to
59
65
to
69
.
4,
775
.9162
4,375
.0642
281
4,656
4,680
60
to
64
70
to
74
4,091
.8781
3,592
.0508
182
3,774
3,837
65
to
69
75
to
79
4,015
.8203
3,294
.0511
168
3,462
3,572
70
to
74
80
to
84
3,426
.7286
2,496
.0511
128
2,624
2,784
75
to
79
85+
3,003
.5918
2,925
.0511
149
3,074
3,060
80
to
84
1,797
.4203
x
x
x
x
x
85+
1,422
.2759
x
x
x
x
x
Totals
88,378
81,433
9,163
108,064
106,976
(continues)
r3
'
I
Figure
5.12
(continued)
N
0
Panel
B:
Estimate
of
Male
Population
00
5-Year
Net
ProAected
Projected
Estimated
Males
Survival
Expected
Migration
et
Population
Population
1980
1990
1980
Rate
Survivors
Rate
Migration
1990
1988
1
2
3
4
5
6
7
(
1)
x
.
20
+
(2)
x
(1)
(3)
x
(4)
(3)
+
(5)
(6)
x
.80
0
to
4
x
.9725
x
.0253
x
9,341
9,341
5
to
9
x
.9956
x
.0561
x
8,708
8,708
0
to
4
10
to
14
6,494
.9697
6,297
.1437
905
7,202
7,060
5
to
9
15
to
19
6,140
.9921
6,091
.1409
858
6,949
6,787
10
to
14
20
to
24
6,053
.9841
5,957
.1822
1,085
7,042
6,844
15
to
19
25
to
29
8,999
.9783
8,804
.2099
1,848
10,
652
10,321
20
to
24
30
to
34
9,922
.9774
9,698
.1912
1,854
11,552
11,
226
25
to
29
35
to
39
6,718
.9752
6,551
.1620
1,061
7
,612
7,433
30
to
34
40
to
44
5,372
.9669
5,194
.1409
732
5,926
5,815
35
to
39
45
to
49
4,163
.9500
3,955
.1224
484
4,439
4,384
40
to
44
.
50
to
54
3,873
.9243
3,580
.0914
327
3,907
3,900
45
to
49
55
to
59
3,685
.8865
3,267
.0779
254
3,521
3,554
50
to
54
60
to
64
4,250
.8283
3,520
.0723
255
3,775
3,870
55
to
59
65
to
69
4,170
.7626
3,180
.0682
217
3,397
3,552
60
to
64
70
to
74
3,721
.6743
2,509
.0621
156
2,665
2,876
65
to
69
75
to
79
3,
177
.5513
1,
751
.0423
74
1,
825
2,095
70
to
74
80
to
84
2,644
.4214
1,
114
.0423
47
1,161
1,458
75
to
79
85+
1,480
.2950
723
.0423
31
754
899
80
to
84
988
.1707
x
x
x
x
x
85+
564
.2094
x
x
x
x
x
Totals
82,413
72,192
10,
118
100,428
100,
123
(continlll!S)
Figure
5.12
(amtinued)
Age
in
1980
10
to
14
15
to
19
20
to
24
25
to
29
30
to
34
35
to
39
40
to
U
45
to
49
Panel
C:
Estimate
of
Births
Female
Population
1980
6,211
8,681
9,UO
6,638
5,607
4,634
3,953
4,024
Annual
Birth
Number
Rate
of
Births
.00172
11
.07430
6'5
.13759
1,299
.12104
803
.06582
369
.02421
112
.00434
17
.00035
1
Annual
Births
1980
to
1985:
3,257
Total
Births
1980
to
1985:
16,285
Male
Births
1980
to
1985:
8,305
Female
Births
1980to1985:
7,980
Annual
Births
1986
to
1990:
3,663
Total
Births
1986
to
1990:
18,315
Male
Births
1986to1990:
9,341
Female
Births
1986
to
1990:
8,974
~
210
alent to the specificity of the cohorts. If age-, sex-, and ethnicity-
specific cohorts are used, then the birth, death, and mortality data
used must be age-, sex-, and ethnicity-specific. It should also be
evident from this example that cohort procedures not only have
extensive data needs, they also have detailed outputs that are useful
for detailed planning and marketing efforts. Finally, the data in this
example should make it apparent that the most difficult aspect of
using cohort-component procedures is determining the fertility,
mortality, and migration rates that one assumes to apply from the
base date to the estimate date. These are the critical assumptions
that must be examined in the use of the cohort-component method
of population estimation. The limitations of cohort-component
methods are their extensive data requirements and the difficulty of
obtaining such data for the estimation period. Their strengths lie in
their explicit inclusion of the characteristics of populations and
components of population change in the estimation process and the
detailed data they provide.
All of the methods of population estimation noted above have
particular strengths and limitations. In general, the choice of
method must be dictated by the data available for implementing an
estimation procedure, the time available to complete the estimate,
and the nature of the detail needed in the estimate. H estimates for
very short periods since the last census are needed and no character-
istic detail is required, then one may wish to use either an extrapola-
tive technique or some very simple symptomatic technique. If
several years have passed since the last census and data are avail-
able on one or more symptomatic indicators but no data on charac-
teristics are required, it may be advantageous to use symptomatic
methods. If one intends to employ available estimates for larger
geographies to control his/her estimates for smaller component
areas, then ratio-correlation methods may be appropriate. If one
needs age, sex, or other detail in the estimates, some form of cohort-
component technique may be appropriate, if the necessary time and
data are available for its implementation. The choice of the best
estimation method requires a careful balancing of needs and data
availability.
Methods of Population Projection
Population projections involve techniques to determine future
populations. Because they cannot use symptoms or other indirect
indicators of population change (since no such factors exist for future
periods), they are, in some ways, more difficult to complete than
211
population estimates. A wide variety of methods, many of which
are closely related to those used in completing population estimates
are commonly used in population projections. Descriptions of each
of several major categories of methods are presented below (Irwin,
1977; Leistritz and Murdock, 1981; Rives and Serow, 1984; and
Murdock et al., 1987b):
1. Extrapolative, curve-fitting, and
regression-based techniques
2. Ratio-based techniques
3. Land-use techniques
4. Economic-based techniques
5. Cohort-component techniques.
Extrapolative, Curve-Fitting, and Begression-
Based Techniques
The techniques described in this chapter include a wide range of
procedures which attempt to predict the path of future population
growth on the basis of past trends in total population growth.
Included among such techniques are (1) arithmetic, geometric, and
exponential growth rate techniques; (2) curve-fitting techniques
(including polynomial, Gompertz, and logistic curves); and (3) re-
gression-based techniques (linear and nonlinear). Basic to such
techniques is the tendency to project only total population size using
assumed levels, rates, or trends in growth over time. Since these
have been discussed above in the examination of methods of popu-
lation estimation, only those unique aspects of these techniques as
used as methods of population projection are presented here.
The extrapolation techniques discussed above in the examination ·
of methods of population estimation can also be used in projecting
populations. By simply using the rates of growth for past periods as
shown in the formulas for the arithmetic, geometric, and exponen-
tial rates of growth in Chapter 2 and applying them to a base popu-
lation, one can obtain a projection for a future period. For projec-
tions for very short periods of time, these techniques may be quite
useful. For longer periods, particularly for areas that may show
substantial population changes, these techniques are likely to be less
acceptable.
Polynomial growth techniques can also be used. In fact, they
form the basis of many of the curve-fitting techniques. Unlike
arithmetic techniques, they involve patterns or trends which form
212
curves that, when graphed, are nonlinear in form. Whereas a linear
model would be of the form:
Y=a+bx,
a polynomial would include one or more additional terms, such as:
Y = a + bx + cxf. . . . zxn
and would form a curve rather than a straight line when graphed.
The Gompertz and logistic curves described above are examples
of such nonlinear curves. To use any of these curve-based patterns
to project population, one discerns the pattern of change for past
periods, fits the appropriate curve to that pattern, and extends that
curve to find the projected value for a latter period. Such curves
have not been widely used in population projections, particularly for
small areas, because they have seldom been found to be sufficiently
accurate to characterize future population patterns (Ascher, 1978)
and the data required to implement them are often not available.
More commonly used are regression-based techniques in which
the relation5hip of various factors to population growth are known
and used to predict future population levels. As noted above, these
techniques require establishing a set of factors or independent varia-
bles that accurately predict population levels for some past period
and assuming that the past relationships between these predictor or
independent variables and population levels will persist in the
future. Whereas one can use values for symptomatic variables for
the independent variables when such techniques are used for esti-
mating population, no such values are available for future periods;
and so, the values for the independent variables must be projected
before the values of population can be projected. Usually the pro-
jection of independent variable values for future periods is complet-
ed by extrapolating or completing additional regressions on past
historical patterns for the independent variable. The fact that the
use of multiple regression for projecting populations requires projec-
tions of independent variables' values and future values of regres-
sion coefficients substantially restricts the use of regression for
population projections.
Whatever the specific form of the extrapolation techniques used,
the advantages of using such techniques lie in the fact that they use
historical data, which are relatively easy to obtain, and use generally
easy-to-complete computational forms.
213
On the other hand, the dependence on past patterns can also be
a major source of error in projections for rapidly changing areas. In
addition, data needs for some techniques, particularly the projec-
tions of predictor variables needed to determine future populations,
may place considerable data collection demands on the research
analyst. Finally, these techniques seldom provide sufficient detail
on the demographic characteristics (e.g., population of school age)
necessary for some public service and planning needs. For such
methods, then, the data needs can vary from little more than total
population figures for two past censuses (arithmetic or exponential
techniques) to data on multiple variables for past and future time
periods (multiple regression based methods). These methods may
provide adequate short-term projections for past periods and for
populations whose compositions are unlikely to alter rapidly over
time. These methods, however, should be used carefully and with
full knowledge of their limitations.
Ratio-Based Techniques
Ratio techniques consist of procedures in which the population of a
subarea is projected on the basis of its proportion of a larger area's projected
population. In general, ratio techniques are subarea techniques that
are used in conjunction with other projection procedures. They are
frequently used in allocating projected regional or county popula-
tions to municipalities (Murdock et al., 1979a; 1979b).
Although the proportions or ratios of the subareas' populations
to the larger area's population may be assumed to remain constant
over time, it is more common to trend areas' ratios over time and to
adjust the sum of the areas' projections to the projection of the total
area's population (Pittenger, 1976; Murdock et al., 1987b). The
trends in shares are usually determined either by an extrapolation of
baseline patterns or by regression or a similar procedure. When
regression techniques are used with the subarea's share serving as
the dependent variable and the subarea's population attributes as
the independent variables, the technique is basically the ratio-
correlation technique discussed above.
Ratio techniques are most widely used in projecting population ·
for subareas of cities and municipal populations from county or
region totals. Their utility as a major projection technique is clearly
214
limited, but their use in subarea analysis is extensive. The advan-
tages of such techniques lie in their relatively limited data
requirements and simple computational procedures. Potential
disadvantages stem from the need to assume a given ratio or trend
in ratios of subareas to the total area's population over time and
from the lack of demographic detail provided by the outputs of such
procedures.
Figure 5.13 presents a simple example of the use of a ratio-based
technique for projecting the population of Bryan and College Sta-
tion, Texas in the year 2000 given a projection for 2000 for Brazos
County which contains these cities. Three alternative ratios are
examined in the example, but numerous other alternatives for pro-
jecting such ratios are available (see Pittenger, 1976).
Land-Use Techniques
Irwin (1977) delineates two separate types of land-use approach-
es: (1) the saturation approach, in which projected populations for
an area are limited by the number of housing units that can be built
in the area, and (2) density methods, in which limits are placed on
the population in an area on the basis of predetermined levels of
population per unit of area. Both techniques are most often used in
projections of subarea populations in urban areas (Portland State
University, 1975; Greenburg et al., 1978). These techniques, like the
ratio techniques, are seldom used except as part of more compre-
hensive procedures.
The saturation method is usually employed by assuming a
standard number and type of housing units per unit of area and
then computing population on the basis of an average number of
persons per unit. Among the problems with this method are the
determination of the upper limit for housing units per unit of area
and the need to obtain projections of average household size for
future periods.
The density method may be particularly useful for projecting
subarea populations within urban areas undergoing rapid growth.
In such areas, extrapolation of past trends may quickly lead to
unreasonable population levels. Controls of subareas' populations
to the total population are essential.
An example of this technique using a hypothetical city and a
density limit of 1,000 persons per square mile is shown in Figure
5.14. It demonstrates only one very simple means of controlling for
density and reallocating population to less dense areas. The use of
Figure
5.13:
Example
of
a
Ratio-Based
Technique
To
project
the
popu1ation
of
the
dttes
of
College
Station
and
Bryan
for
2000,
given
a
projection
for
Brazos
County
for
2000
Brazos
County
Bryan
College
Station
Remainder
Bryan
College
Station
Remainder
1980
Population
93,588
U,337
37,272
11,979
~
of
County
Population
-
47.4
39.8
12.8
1990
Population
121,862
55,002
52,456
U,404
~
of
County
Population
-
45.1
43.1
11.
8
2000
Projected
Population
lU,693
Projection!
Ysing:
Same
Proportions
Arithmetic
Trend
Exponential
Trend
as
in
1990
in
Share
in
Share
65,257
(45.
a)
62,218
(43.0~)
61,929
(42.U)
62,363
(43.a)
67,138
(46.U)
67,572
(46.7~)
17,073
(11.U)
15,337
(10.
0)
15,192
(10.5~)
~
216
Figure 5.14: Example of a Land-Use Technique
Given 1980 and 1990 Census populations and 2000 projected populations for five
census areas in Anyville Oty:
Area
1
2
3
4
5
Population
1980 1990
3,000
4,000
4,000
3,000
6,000
4,000
3,000
7,000
4,000
7,000
~ Change
1980-90
+33.3
-25.0
+75.0
+33.3
+16.7
Projected
2000
Population
5,332
2,250
12,250
5,332
8,169
Area in
Sq. Mi Jes
10
12
8
9
15
Hyou determine that density cannot exceed 1,000 persons per square mile, area 3
has too many people. You need to redistribute the population (4,250) that cannot
locate in area 3. There is no fixed procedure, but one could simply redistribute the
excess area 3 population proportionately.
For example:
Area
1
2
3
4
5
~ of
Remainder
of Popu I at ion
(not in Area 3)
in 2000
in Each Area
25.3
10.7
25.3
38.7
Di s t r i but ion
of Area 3
Population
Excess (4,250)
1,075
455
1,075
1,645
New
Population
Projection by
Census Area
6,407
2,705
8,000
6,407
9 ,814
217
more sophisticated techniques are described in the available litera-
ture (e.g., see Pittenger, 1976).
The advantages of these methods are clearly their utility in limit-
ing the rate of growth in component areas to feasible levels, while
their disadvantages lie in the difficulty encountered in determining
the density limits for housing units for an area and in the lack of
demographic detail produced by such procedures. Particularly for
rural areas that are not geographically confined, growth limits may
be extremely difficult to determine. On the other hand, in some
rural areas, topographic features or land ownership by federal or
state governments may limit the potential geographical expansion of
a jurisdiction (city). In such cases, land-use models may be appli-
cable.
Economic-Based Techniques
Economic-based techniques, as the name implies, project population on
the basis of assumed relationships between economic patterns and population
change. As the name also suggests, they tend to be the population
projection techniques most widely used by economists. They have
been widely used in the OBERS's (U.S. Bureau of Economic Analy-
sis, 1991) national and economic models. Their use is particularly
attractive when population growth in an area is expected to result
largely from economic development.
The basic methodology of such projections involves using an economic
model to determine employment change and then, either a direct or an
indirect method to determine either total population change or the level of
change within a key demographic component (usually migration) resulting
from the projected employment demand. In the simplest procedure,
projections of population are determined by applying a population-
to-employment ratio to the projection of employment. This
technique, however, relies on some very simple assumptions. In
particular, the assumption of a constant number of persons per
employee is often questionable because of wide variation in depend-
ency rates among populations in different areas. Thus, the use of
this simple application of the technique is of decreasing significance
as a means of population projection.
A more widely used procedure is to match the economic projec-
tions of labor demand with projections of labor supply to determine
migration levels. In this mode of use, an economic-based technique
is usually used to project labor demand in conjunction with a cohort
technique (cohort-survival technique) to project all but the migration
218
component of population change. Labor supply is usually deter-
mined by applying total, age, or age- and sex-specific labor force
participation rates to population projections (total, age, or age- and
sex-specific populations). Labor demand is then matched with labor
supply to determine migrating workers. If the labor supply exceeds
demand, workers are assumed to outmigrate. If demand exceeds
the labor supply, then workers are assumed to inmigrate. Inmigrat-
ing or outmigrating workers are then converted to population
estimates by the application of various assumed demographic char-
acteristics for migrating workers. In specific applications, however,
a detailed set of procedures and extensive sets of assumptions are
required for each of the following major steps:
1. Projecting labor demands over time
2. Projecting labor supplies over time
3. Matching labor supplies and labor demands
4. Determining levels of migration
5. Projecting the total population changes
accompanying the migration of labor
Each of these steps for standard models is briefly reviewed below.
The projection of labor demands is usually done using an input-
output model, an export base model, or some form of shift-share
analysis to project labor demands resulting from economic activity.
The projection of labor supplies usually involves the projection
of at least two major dimensions: (1) a baseline or closed popula-
tion to serve as the base to which estimators of employment supply
must be applied and (2) the expected levels of labor force participa-
tion of persons in the closed population during the projection peri-
od. The baseline population is often simply the last count of
persons adjusted for mortality and fertility changes since that count.
The levels of labor-force participation assumed for the projection
period are the key part of this technique, and if they are in error,
the level of migration predicted will be in error.
In general, the participation rates assumed to prevail are allowed
to vary over time. For local areas, these trends over time are often
linked to national projections of labor-force participation rates pub-
lished by the U.S. Bureau of the Census and the Bureau of Labor
Statistics. This patterning of local to national rates may be done by
calculating a ratio of local to national rates at a known (census)
period and then assuming this ratio will be maintained over time or
by altering the ratio in a prescribed manner over time. The fixed or
219
projected ratios for each period are then applied to the projections of
national participation rates to obtain local rates for use in projecting
employed population. This technique can be used with total popu-
lation labor-force participation rates or can be made characteristic-
specific (e.g., age-specific, age- and sex-specific, or age-, sex-, and
race/ethnicity- specific). Whatever technique is used, the participa-
tion rate, when applied to the baseline or closed population value,
becomes the major determinant of labor supply. This supply is
usually further adjusted by the local level of unemployment or
underemployment before being matched with labor demand.
The matching of labor demands and labor supplies may involve
relatively simple or highly complex procedures. That is, both labor
demands and supplies may involve one type of demand and supply
or several. In a procedure developed by Hertsgaard et al., (1978)
and Murdock et al., (1979b; 1984; 1987a), for example, at least four
separate types of demand and supply are used, and supplies are
examined with age and sex detail. Whatever the level of complex-
ity, however, the key assumption is that demands that cannot be
met by the local population will be met by inmigration, while excess
supplies will lead to outmigration. Research in economics and
demography points to a general relationship between employment
and migration (Sjaastad, 1962; Long, 1988), but there is some evi-
dence that this relationship is weaker and less pervasive than at
previous periods, and that employment changes are more directly
related to inmigration than to outmigration (Greenwood, 1985;
Ritchey, 1976; Long, 1988).
In recognition of the fact that not all migration behavior is
economically motivated, the level of migration resulting from the
matching of labor supply and demand is often altered by incorporat-
ing noneconomic procedures or by adjusting the basic matching or
interfacing procedure. For example, the OBERS's projections main-
tain three separate population groups: (1) those under 15 years of
age; (2) those 15-64 years of age; and (3) those 65 years of age and
over. Only the under 15 and 15-64 age groups' levels of migration
are determined by the employment matching procedure. The age
group 65 years of age and older is projected largely on the basis of
past trends with little regard being given to area employment pat-
terns. In other procedures, some populations, such as those at
military installations, colleges, and universities are treated in spe-
cial population• procedures and are exempt from employment
matching routines. Finally, some techniques have been developed
220
which allow the labor supply in an area to exceed labor demands or
demands to exceed supplies by predetermined rates before outmi-
gration or inmigration occurs (Hertsgaard et al., 1978; Murdock et
al., 1979a; 1979b; 1987a). In sum, then, the step of determining the
level of migration resulting from labor market changes has come to
use techniques that are increasingly complex and sensitive to differ-
ences in demographic composition.
Given that the matching procedure has been completed and the
number of migrating (in or outmigrating) workers determined, the
last step is to convert projections of migrating workers into projec-
tions of population. This usually involves applying a set of assumed
worker-related population characteristics to the projections of the
number of migrating worlcers. Though simple computationally, the
characteristics assumed for worlcers (such as family size, dependent
characteristics, etc.) will markedly affect the levels of population
projected. As with the use of data on average size of household or
other characteristics, the characteristics assumed for migrating work-
ers must be carefully determined.
Figure 5.15 presents a relatively simple example of the use of an
economic-based population projection model. As this example
suggests, population growth is assumed to be largely a function of
economic growth.
Economic-based techniques are relatively widely used (American
Statistical Association, 1977; Murdock et al., 1984). Their
advantages lie in the fact that, unlike many purely demographic
techniques, economic-based techniques allow the economic changes
expected to take place in an area to be taken into account. They
represent important attempts to integrate demographic and
economic factors that are clearly interrelated.
Their weaknesses must also be recognized. The number of
explicit assumptions on which such projections are based is large.
Accurate projections of both economic and demographic factors and
their interrelationships are required by such techniques. Since the
errors made in assumptions for basic factors at the beginning of such
computational procedures may be magnified as the computations
proceed (Alonso, 1968; Leistritz and Murdock, 1981), such a large
number of sequentially linked assumptions may be problematic. In
addition, the data requirements of such models are often extensive.
Data on economic and demographic trends such as labor force partic-
ipation rates, family size, and many other dimensions must be
obtained for the projection period. Finally, because they have been
developed relatively recently, these techniques have received even
less validation than other procedures, and it is unclear whether such
Figure 5.15: Hypothetical Example of a Simple F.conomic-Based Population
Projection Method
221
Given projected business acttvity of $19,511,775,000 and projected productivity per
worker of $3.5,440 in 2000 from an economic model (input-output, export-base, etc.),
project the population in Bexar County, Texas in 2000.
Steps in Projection Process
1. Project Jabor demand. If business activity Is $19,511,775,000 and productivity is
$3.5,440, then Jabor demand can be determined by dividing business activity by
productivity.
Business activity - $19,511,775,000
Productivity - $3.5,440 per wo:rker
Number of employees required - $19,511,775,000/$3.5,440 • 550,558
(Labor force demand)
2. Project Jabor supplies in 2000 given cohort survival projection of popuJatton in
2000. This is the popuJatlon for the preceding time period as altered by births
and deaths occurring between the preceding time period and 2000. The effects
of mtgratlon-reJated change have not been taken into account in the cohort-sur-
vived population. The Jabor supply Is projected by multiplying Jabor force partic-
ipation rates by the cohort-survived populations of the appropriate ages.
Bexar County Population by Age, Labor Force
Participation Rates by Age, and Projected
Labor Supply Age in 2000
Labor Force Projected
Cohort-Survived Part i c i pat ion Labor
Age Po2ulation Raiu Su22lx
0-4 124,825
5-9 120,516
10-U 105,266
15-19 105,629 40.U 42,463
20-24 101,638 64.U 65,861
25-29 121,998 69.7~ 85,033
30-34 121,388 69.7~ 84,607
35-39 90,034 69.7~ 62,754
40-44 83,429 69.7~ 58,150
45-49 62,540 69.7~ 43,590
50-54 50,030 69.7~ 34,871
55-59 46,171 50.2~ 23,178
60-64 43,405 50.U 21,789
65-69 41, 191 13.H 5,355
70+ 78,952 13.0~ 10,264
Total 1,297,012 537,915
(amtinutS)
222
Figure 5.15 (rontinued)
3. Match labor demand and supply and determine difference between them.
Labor demand - 550,558
Labor supply - 537,915
Difference - 12,643
4. Determine labor force migration. If one assumes that the difference between
labor demand and supply are those who must migrate, 12,643 workers would
migrate to Bexar County to take jobs In 2000.
5. Determine total population migration associated with labor force migration. If
the number of lnmigratlng workers equals 12,643 and each worker has a house-
hold size of 2.2 (Including the worker) the total number of lnmigratlng persons
would be 27,815.
6. Determine the projection of the total population for Bexar County In 2000. This
would be equal to the sum of the cohort-survived population or 1,297,012 and
the lnmigratlng population, 27,815; thus the projected total population for Bexar
County for 2000 would be 1,324,827.
In order for additional iterations of the model to be completed to obtain projections for
subsequent time periods, characteristics of new lnmigratlng persons (i.e., the 27,815)
would have to be assumed or determined. Thus, an assumed age distribution of the
lnmigratlng population would be necessary In order to obtain the lnmigratlng popula-
tion by age to merge with the base population to produce the new base population for
subsequent iterations of the cohort-survival model.
223
techniques provide more or less accurate population projections than
demographic techniques alone (Kendall, 1977; Murdock et al., 1984).
However, economic-based techniques represent an important set of
methods that are worthy of consideration, particularly in areas
where population change is closely tied to economic growth.
Cohort-Component Techniques
Cohort-component projection techniques are perhaps the most
widely used techniques for determining future population levels.
They are often seen as the most complex and sophisticated of the
purely demographic techniques and are usually preferred by profes-
sional demographers because they involve the direct simulation of
the demographic processes of fertility, mortality, and migration that
produce changes in population size.
As the name implies, the basic characteristics of these techniques are the
use of separate cohorts, persons with one or more common characteristics,
usually similar ages (i.e., persons born during the same period), and the
separate projection of each of the major components of population
change--fertility, mortality, and migration--for each of these cohorts.
These projections of components for each cohort are then combined
in the familiar •demographic bookkeeping equation• noted in
Chapters 2 and 4 (Barclay, 1958; Bogue, 1974; Murdock et al.,
1987b):
Where: Pt
2
pt2 = pt1 + Bt1 - t2- Dt1 - t2 +Mil - t2
• the population projected at some future date
t years hence
• the population at the base year tl
• the number of births that occur during the
interval tl - t2
Dli _l:z • the number of deaths that occur during the
interval tl - t2
M; _l:z • the amount of net migration that takes
·place during the interval tl - t2
224
When several cohorts are used, Pt may be seen as:
2
n
PL = l: Pc. t
-2 i .. 1 1' 2
Where: Pt is as in the equation above
2
Pt = population of a given cohort at time t2,
2
Where: all terms are specific to given cohorts q.
In general, single-year or five-year age and sex cohorts are used
in conjunction with age- and sex-specific survival rates, fertility
rates, and migration rates. The technique is seldom used for geo-
graphic areas smaller than counties because of the difficulty of
obtaining birth, death, and migration data for smaller areas and
because of the widely known problems of applying rates (or per-
centages) to small population bases (Irwin, 1977; Murdock et al.,
1987b). Whatever the geographical level of analysis, however, this
procedure can be seen as having four basic steps:
1. The selection of a baseline set of cohorts for the area of
study.
2. The determination of appropriate baseline migration,
mortality, and fertility measures for each cohort for the
baseline period.
3. The determination of the method for projecting trends
in fertility, mortality, and migration rates over the
projection period.
4. The selection of a computational procedure for apply-
ing the rates (from 3.) to the cohorts over the projec-
tion period.
Each of these steps involves consideration of numerous alternatives
that are discussed briefly below.
225
Selection of Baseline Cohorts. The selection of baseline cohorts
is usually done by selecting data from the last population census.
The data so selected are usually age- and sex- or age-, sex-, and
race/ethnicity-specific cohorts in single- or five-year age groups. Of
all the data requirements, the baseline cohort data required for the
procedure are the most readily available. In addition, the major
adjustments to such baseline data that may be necessary (in addition
to those noted below) are relatively simple, such as the adjustment
of cohorts to appropriate age groupings (Pittenger, 1976; Irwin,
1977; Haub, 1987).
Determination of Appropriate Baseline Measures. The selection
of the appropriate migration, fertility, and mortality rates to be used
in the projection is the key step in the projection process. The
accuracy of the assumptions about these rates and their trends over
time will determine the accuracy of the projections. The selection of
these rates involves numerous considerations.
Determination of Mortality Rates. Mortality levels can generally be
readily determined because of the availability of data on mortality
and the relatively slow rate of change in mortality levels over time
(at least in developed areas of the world). Life tables for states and
other areas are published periodically (for example, see National
Center for Health Statistics, 1975; 1986), and generally, state-level
rates can be assumed to be applicable to local areas without marked-
ly affecting the accuracy of the analysis. Given a life table, the
mortality measure most often used in projections is the age- and
sex-specific survival rate which indicates the probability of persons
of a given age and sex living from period (x) to the next period (x +
t). So considered, the survival rates for any age group can be
computed from the nLx column of the life table (as noted in
Chapter4).
An alternative to life table derived survival rates are national
census survival rates, computed from census data at the national
level. National-level data are used to control for the confounding of
mortality and migration factors. Thus, when national data are used,
the effect of migration on age groups can be assumed to be negligi-
ble because immigration is a very small percentage of total national
population change. To compute these rates, age groups at two
consecutive censuses are examined in the following computational
form:
226
Where:
Px+ t
Sx,x+t =--
Px
Sx X + t = is the survival rate from x to x + t
I
Px + t = population in a given cohort at the
second census period
Px =population in a given cohort at the
first census period
The problem with this method is that the national rates computed
are less likely than rates derived from state life tables to reflect local
conditions and hence these rates are generally used only when
appropriate life tables are not available. One additional advantage
of census survival rates is that because one is comparing counts for
two censuses at the national level, values are largely unaffected by
errors of closure (i.e., the extent of undercount or overcount).
Determination of Fertility Rates. The methods for determining
fertility levels fall into three general categories: (1) period fertility
measures; (2) cohort fertility measures; and (3) marriage-parity-
interval progression measures (Shryock and Siegel, 1980).
Period fertility measures are among the most often used meas-
ures of fertility in projections. They involve the use of rates show-
ing the number of births likely to occur to a group of women during
the projection period. The rates used most often are general fertility
rates and age-specific fertility rates computed in the manner noted
in Chapter 4. The distinctive characteristics of these rates are that
they are rates computed at a given point in time. They do not take
into account the fact that the time period covered by a set of projec-
tions will involve the fertility experiences of women as they age
over the projection period. Rather, these period measures are based
on the experiences of women of different ages at one point in time.
Cohort fertility measures attempt to overcome the limitations in
period measures by attempting to simulate a set of rates that will
characterize the actual experiences of a cohort of women as they age
through the life cycle. The most widely used form for simulating
these experiences is to choose a set of age-specific fertility rates that
would result in the average female giving birth to a given number of
children by the completion of her reproductive years. Among the
targeted values often chosen is the Total Fertility Rate of 2.1 births
per female. This replacement level of fertility, as noted in Chapter
227
4, is that number of births necessary for the women in a population
(with levels of mortality similar to those in the United States) to
replace themselves and their mates, taking into account (the .1) that
some children will die prior to reaching reproductive ages.
The advantage of using total fertility rates is that they allow
analysis in terms of family size and other similar concepts that are
familiar to a wide range of persons who may use the projections.
Although they are often based on the experiences of actual cohorts
of women who have completed their childbearing years, the obvious
disadvantage of using these rates is the difficulty encountered in
choosing the set of rates that will correctly characterize the experi-
ences of future cohorts of women.
Marriage-parity-interval progression measures refer to the use of
sets of sequential probabiUty measures that take into account the
probability that women with different marital statuses and complet-
ed family sizes will give birth to another child during the projection
period. Although this and similar techniques may be more widely
used in the future (Pittenger, 1976) and have been used in some of
the recent U.S. Bureau of the Census projections (U.S. Bureau of the
Census, 1979; Spencer, 1986; 1989), it is a relatively complex proce-
dure with extensive data requirements (numbers of women by
marital status, age, and parity, births by parity, etc.). Marriage-
parity-interval progression procedures have received relatively little
use in small-area projections and will not be discussed in further
detail here. They are, however, worthy of further examination (see
Shryock and Siegel, 1980: 789-90), and their use may become more
prevalent as the availability of detailed local area data increases.
In whatever manner fertility rates are determined, the goal at
the end of this step of the cohort-component procedure is to have
determined a set of fertility rates for each female cohort that can be
used to determine the number of births likely to occur during the
projection period. These procedures, then, are ones aimed at pro-
viding the Bt1- t2 function in the bookkeeping equation.
Determination of Migration Rates. Migration is the most difficult
demographic process to predict and the most difficult on which to
obtain current data when cohort-specific values are required. The
difficulty is further increased by the fact that migration may involve
two different forms with opposite effects on population change.
These forms are inmigration and outmigration. Any time an area
changes from a predominance of one of these patterns to the other
(thus changing from a positive to a negative or from a negative to a
positive value), the increased potential for error in the projections is
228
evident. Assumptions regarding migration are usually the major
area of contention in population projections.
Methods for projecting migration fall into two broad categories:
(1) net migration projection procedures and (2) gross migration
procedures. Whereas net migration procedures attempt only to
discern the net difference between the levels of in- and outmigration
in an area, gross migration procedures project inmigration and
outmigration separately.
Net migration procedures usually involve determining migration
using residual methods. The formula for the residual method of
migration was provided in Chapter 4. The advantage of the use of
residual methods is that these methods are ones for which it is rela-
tively easy to obtain the necessary data. The disadvantage of these
methods is that net migration is only a statistical difference between
the two processes of in- and out-migration and, as such, can result
from highly different patterns of activity in an area (for example, an
area that had inmigration of 50,100 and outmigration of 50,000 and
one which had inmigration of 200 and outmigration of 100 would
both have net migration of 100, but the level of mobility in the areas
would be very different). Thus, net migration may not accurately
characterize migration behavior in a projection area.
Gross migration measures are used less often but are more at-
tractive conceptually because they simulate the behavior of actual
individuals. The difficulty with the use of gross migration measures
is that the necessary data to determine them are often not available
for local areas or, when made available, are likely to be extremely
dated (U.S. Bureau of the Census, 1977; 1984). When appropriate
data are available, the projection involves projecting outmigration
for each area, usually on the basis of past patterns, and then, pro-
jecting the pool of outmigrants as inmigrants to each area on the
basis of past trends in the ratio of inmigrants in the local area to
total inmigrants in the pool (Shryock and Siegel, 1980; Irwin, 1977).
Although additional procedures for projecting local area migra-
tion levels have been suggested (Pittenger, 1974; Murdock et al.,
1987b), those discussed here are the main procedures presently in
use. Each method places a heavy reliance on the use of assumptions
based on past patterns. Unlike mortality or fertility patterns where
some theoretical limits can be set, the range of possible values for
migration is indeterminant and the reasons for changes in direction
from net in- to outmigration or net out- to inmigration are not
adequately understood.
Perhaps the most ambitious and theoretically complete means
for projecting migration have been those methods developed by
229
Rogers and others (Land and Rogers, 1982). In their most de-
veloped form, these multi-dimensional, multi-state models attempt
to simulate gross migration flows among all areas on a cohort-by-
cohort bases. Using matrices of probabilities of inmigration and
outmigration for each cohort for each combination of areas, these
techniques have been used to examine interstate migration and
selected flows among counties. They promise to be extended to
ever smaller levels of geography over time. At present, they are
seldom used for small-area projections because of their extensive
data requirements and the fact that such data {e.g., on flows of
persons in and out of all areas from and to all other areas) are
simply not available for small population areas in the United States.
Methods for Projecting Rates Over Time. Given that a baseline
set of mortality, fertility, and migration rates has been established,
the third major step involves developing procedures for projecting
the trends in these rates over time. There are three widely used
procedures: (1) continuation of baseline rates; (2) use of targeted
rates; and (3) trending of local area rates to regional, national, or
other standard• area's rates.
Continuation of rates determined for the baseline period may be
preferable in many instances, particularly if the area is large and is
not changing rapidly and the projection is for only a short period in
the future. For long-term projections, however, and particularly for
areas undergoing rapid development, such assumptions are seldom
warranted. Increasingly, then, projections using continuations of
past trends are being questioned and used only when projections
based on alternative assumptions are also used.
The use of targeted rates for specific periods or targeted levels of
change in rates over specific periods are more frequently employed.
In using these procedures, baseline rates are assumed to reach
predetermined rates by certain points in the projection period. The
U.S. Bureau of the Census has historically used rates of fertility that
are trended over time to reach a given level (1.6, 1.8, 2.1, 2.5, etc.
levels of 1FRs) by a specific year (U.S. Bureau of the Census, 1979;
Spencer 1984; 1986; 1989) and has also often used targeted rates for
migration--such as assuming immigration will be negligible by a
certain point in time (U.S. Bureau of the Census, 1977; Spencer,
1984).
The choice of rates using this procedure is usually tied to a
conceptual perspective on population, such as stable population
theory (a stable population being one with a fixed level of births and
deaths per year), or to assumptions that local area rates will con-
230
verge toward those of a larger area, such as the state or nation. The
rates chosen, then, are the targeted levels that will result in a given
stable population or that characterize a large area to which local area
rates will converge.
As should be evident, this procedure is also dependent on a
number of assumptions and requires the analyst to make projections
of long-term trends in each of the vital rates and assumptions about
the time period necessary for an area to reach a given level of fertili-
ty, migration, and mortality. The task involved is a difficult one.
The third approach is similar to the other two in that it involves
choosing a standard area after which local rates can be patterned.
However, its widespread use requires that it be given special
emphasis in this discussion.
In this third approach, the trending of local rates to a larger
area's rates, the analyst (1) selects a standard population to which to
relate the local area; (2) determines the ratio or relationship of the
local area's rates to the standard population's rates at a given point
in time; and (3) assumes that the local area's rates will either main-
tain a constant ratio or relationship to the standard population's
rates or change in a fixed manner over the projection period. Using
this procedure, the analyst can make widespread use of projections
made by various agencies and groups. The work of the U.S. Census
Bureau on projecting long-term national trends in fertility, mortality,
and migration have been used as the standard in many local area
projections (Tarver and Black, 1966; Murdock and Ostenson, 1976;
Hertsgaard et al., 1978; Murdock et al., 1987a). As with the first
two procedures discussed, the utility of this technique is heavily
dependent on the correctness of the analyst's assumptions about
projected long-term trends in vital rates in the standard• area and
about the comparability of local rates to those for other areas. It
shares the disadvantages and limitations of the other techniques, but
provides the researcher with the possibility of using the work of
analysts from agencies whose long-term projections and data bases
may be superior to his or her own.
Each of these three techniques for projecting trends in rates over
time requires the use of assumptions that are often quite heroic in
nature, given demographers' present abilities to predict mortality,
fertility, and migration phenomena. However these trends are
projected over time, the applied demographer should be the first to
view his or her assumptions with skepticism and should make the
speculative characteristics of such assumptions clear to potential
users of his/her projections.
231
Selection of Computational Procedures. Although all cohort-
component procedures compute their final population values on the
basis of the general summation procedure implied by the population
equation, several aspects of these procedures require brief considera-
tion. It should be made evident, for example, that few analysts
using the cohort-component technique feel confident enough of their
assumptions about vital rates to suggest that a single set of assump-
tions will be correct for all areas and periods. As a result, cohort-
component projections will generally involve making several sets of
alternative computations with different assumed rates resulting in
several alternative projection series.
A number of other considerations must also be addressed.
These considerations relate to adjustments required during the
computations and may be most efficiently examined by presenting a
standard set of steps used for deriving the values denoted in the
population equation. Although a number of analysts provide step-
by-step instructions for doing cohort-component procedures
(Murdock et al., 1987b; Irwin, 1977; Morrison, 1971; Pittenger, 1976;
Barclay, 1958; Tarver and Black, 1966; Shryock and Siegel, 1980;
Bogue, 1974), the general steps delineated below appear to be the
most useful for purposes of this discussion:
1. Adjust the baseline population cohorts for the correct
time periods and spatial referents.
2. Adjust rates of migration, fertility, and mortality
making sure that all rates are
a. based on consistent population bases;
b. adjusted to consistent time, place, and cohort
factors; and
c. specific to the characteristic detail desired in the
projections.
3. Survive baseline cohorts to the end of the projection
period to obtain their expected• populations.
4. Compute migration by applying cohort-specific migra-
tion rates to the appropriate expected population for
the projection date.
5. Compute births and add births to the initial cohorts of
the appropriate base population (if sex-specific cohorts
are used, births are allocated to sex groups in accord-
ance with sex ratios at birth).
6. Sum components for cohorts as desired to obtain the
total population or the population of subgroups.
232
7. Control the sum of populations for subareas to the
population total for the larger area.
Each of these steps entails adjustments that are briefly delineated
below.
In step one, it is essential to ensure that all data are made con-
sistent in terms of time and place referents. That is, all population
values should be adjusted for similar time frames. Population
censuses, for example, are for populations as of April 1 of the
census years. These figures should either be adjusted to be consist-
ent with the periods for which other data are available, such as
calendar years, or other data should be adjusted to be applicable to
April 1 of the year. Whatever geographical unit has been chosen for
analysis, all data must be adjusted to that unit by appropriate alloca-
tions or other procedures. It is particularly important to make sure
that constant boundaries are assumed across time and have been
taken into account in any historic data used. Special attention
should be given to such factors in urban areas where boundary
changes are frequent.
It is also essential in this initial step to consider what provisions,
if any, should be made for •special populations:• As noted above,
these are populations that are unlikely to be exposed to the same set
of demographic processes as the remainder of the population and
include such groups as college and university populations, military
base populations, and institutional populations. In general, such
populations are treated in one of two ways.
One commonly used procedure is simply to exclude them from
the cohort-component procedure and separately project their total
size for each projection date. For special populations in which the
population totals vary little from period to period, the age distribu-
tions are concentrated, and integration with the rest of the popula-
tion is limited (such as military bases and college populations), this
may be an adequate way to project the influence of such groups.
For other groups, their distinct demographic rates may be such and
their distributions across age groups extensive enough to merit a
second procedure--the development of separate fertility, mortality,
and migration rates and the use of separate cohort procedures. In
any case, it is in this initial step of determining baseline cohorts that
special populations must be designated.
Step two notes that the rates for each component must also be
adjusted. These adjustments include not only the same time and
place adjustments as for total population bases, but also those for.
cohorts. Whatever the level of detail-age, sex, ethnicity, etc.--for
233
which projections are desired, appropriate rates must be developed
for each detailed characteristic. Rates must also be made consistent
with the period of the projection and the size of cohorts. That is, if
the projection interval is one year and single-year cohorts are to be
used, rates must be single-year, not five- or ten-year rates and must
be for single years of age. Pittenger (1976), among others, provides
readily usable formulas for preparing adjustments of rates to appro-
priate periods, and Irwin (1977) provides excellent examples of
adjusting cohorts to be temporally and areally specific.
Similar concerns also relate to steps three, four, and five. One
such concern is the need to adjust the baseline populations to which
projected rates are to be applied. Some projection analysts (Pitteng-
er, 1976) recommend applying survival rates to the base period
population (e.g., 1990 in a projection beginning with 1990 data) and
then using the survived population as the base for fertility and
migration computations (for example, this procedure is used in the
example shown in Figure 5.16). Other analysts (Irwin, 1977; Tarver
and Black, 1966) recommend the use of an average number of
persons at risk. For example, if a five-year projection cycle is being
used with five-year age and sex cohorts, parts of at least two differ-
ent cohorts will be involved in each projection cycle. For example,
if the age·group of males 15-19 in 1990 is to be projected to 1995, the
five-year rates should be applied to an average number of persons
who are 15-19 during the 1990-1995 period. This will, in fact, in-
clude different parts of different cohorts being exposed to rates for
15-19 year olds for different lengths of time. Fifteen year olds in
1990 will be exposed to the rates for all five years (1990-1995), but 16
year olds will experience such rates for only four years, and 17 year
olds for only three years, etc. On the other hand, those 14 years old
in 1990 will experience the 15-19 year-old rates for four years, while
those 13 will experience these rates for three years, etc. To adjust
these cohorts, an adjacent cohort technique (Irwin, 1977) is neces-
sary in which the average of the two cohorts is used as the base for
projections. These adjustments should be made for all cohorts
before component rates are applied. Secondly, it should be noted in
step five that the births produced by adjusted sets of female cohorts
must be allocated to each initial sex distribution. This is usually
done by taking data on sex ratios at birth, available from state vital
statistics and health departments, and applying them to the total
number of births.
Finally, step seven points to the need to ensure that, if relatively
large areas with multiple subareas are to be projected, some attempt
to control the sum of local area totals to the total of the larger area
234
be made. If this is not done, the summation of subarea migrants or
births may exceed those that are reasonable for the larger area (see
Irwin, 1977; Murdock et al., 1987b for a discussion of this problem).
Although the adjustments noted in the seven computational
steps are all relatively minor, their omission can lead to serious
errors in computations. The computations as well as the assump-
tions underlying the cohort component procedure may, therefore, be
quite complex: Fortunately, however, a number of readily available
computer programs for performing such projections are available
(Bogue, 1974; U.S. Bureau of the Census, 1976, Strong, 1987;
McGirr and Rutstein, 1987).
Figure 5.16 presents an example of the use of a cohort-
component procedure to project the population of Harris County,
Texas to the year 2000. Although this is a comparatively simple
example, it demonstrates the detailed computations required to use
component projection procedures.
Cohort-component procedures are among the most developed
techniques available for population projections. The advantages in
the use of cohort-component procedures are that their use allows
demographic processes to be simulated and age, sex, and other
detail to be provided in the outputs from such procedures. The
disadvantages are equally evident. The data requirements are
extensive and a relatively large number of assumptions must be
made about each of the major components. The utility of such
procedures in making projections is dependent on their judicious
use and further development of our understanding of the determi-
nants of basic demographic processes.
Estimates and Projections of Population-Based
Statuses and Characteristics
Population estimates and projections are often used as the basis
for estimating and projecting other factors that are affected by the
size, distribution, and composition of populations. Among such
estimates and projections are those of the labor force; .school enroll-
ment (elementary and secondary as well as higher education);
households and households by tenure; incidences of various diseases
and other health-related conditions; demand for specific types of
goods and services (as measured by the number of persons with
certain use-related demographic characteristics); and numerous other
dimensions (Murdock et al., 1989a). Although such estimates and
Figure
5.16:
Steps
In
and
Example
of
the
Use
of
the
Cohort-Component
Method
to
Project
the
Poiulation
of
Harris
County,
Texas
by
Hve-Year
Cohorts
from
1990
to
2000
Assuming
1980
Age-Sex
Specific
Fertility
Rates
and
Age-Sex
Specific
Survival
Rates
and
1970-1980
Age-Specific
Net
Migration
Rates
1.
Record
base
population
age
groups
for
the
base
year
(In
this
example,
the
Harris
County,
Texas
population
by
five-year
age
groups
for
1990
(see
Column
1,
Panel
A)
and
for
the
projection
year
(see
Column
2,
Panel
A).
2.
Record
number
of
persons
by
age
for
the
base
year
(Column
3,
Panel
A).
The
first
entry
value
is
those
persons
born
between
the
base
year
and
the
projection
year
(see
Panel
B).
3.
Record
appropriate
age-specific
survival
rates
(Column
4,
Panel
A)
and
age-specific
net
migration
rates
(Column
6,
Panel
A).
4.
Determine
the
number
of
births
between
the
base
year
and
the
projectlon
year
as
shown
In
Panel
B:
a.
Recording
appropriate
female
age
groups
for
the
base
year
(Column
1,
Panel
B)
and
the
projectlon
year
(Column
2,
Panel
B)
and
the
number
of
females
by
age
(Column
3,
Panel
B).
Note
that
the
age
groups
of
females
shown
Include
not
only
those
In
the
childbearing
ages
15-44,
but
also
those
who
will
enter
the
childbearing
ages
from
1990-2000.
b.
Record
age-spedftc
survival
rates
(Column
4,
Panel
B)
and
birth
rates
(Column
6,
Panel
B)
for
females
and
age-specific
net
migration
rates
(Column
8,
Panel
B).
Note
that
only
age-spedflc
migration
rates
are
used
In
this
example,
but
age-sex-
specific
rates
would
be
preferable
In
order
to
maintain
consistency
and
Increase
precision.
c.
Survive
the
female
population
from
the
base
year
to
the
projectlon
year
by
multiplying
the
survival
rates
(Column
4,
Panel
B)
by
the
number
of
females
In
each
corresponding
age
group
(Column
3,
Panel
B)
to
obtain
the
expected
population
of
females
In
the
projection
year
(Column
5,
Panel
B).
Note
that
the
births
between
the
base
and
projection
years
(as
deter-
mined
In
d.
below)
are
also
survived.
d.
Determine
the
number
of
births
to
females
between
the
base
year
and
the
projection
year
(Column
7,
Panel
B)
by
multiply-
ing
the
age-speclftc
birth
rates
(Column
6,
Panel
B)
by
the
survived
females
In
the
corresponding
age
groups
(Column
5,
Panel
B).
As
shown
at
the
bottom
of
Panel
B,
because
the
projection
period
is
five
years
and
the
birth
rates
are
for
single
years,
the
number
of
births
obtained
by
multiplying
the
birth
rates
by
the
survived
female
population
must
be
multiplied
by
5
(i.e.,
the
number
of
years
In
the
projection
period)
to
obtain
the
total
number
of
births
occurring
between
the
base
and
projection
year.
Also,
note
that
In
order
to
obtain
the
number
of
males
and
females
born
during
the
projection
period
for
(.ontinues)
81
Figure
5.16
(rontinued)
use
in
the
next
projection
iteration,
the
total
number
of
births
is
multiplied
by
the
proportion
of
births
that
are
male
and
female
(51%
male
and
49%
female)
to
obtain
the
number
of
male
and
female
births.
Finally,
note
that
the
option
chosen
here
of
using
the
survived
population
as
the
base
for
calculations
is
only
one
of
several
options.
Other
acceptable
options
include
the
use
of
the
base
year
population
or
the
midpoint
population.
e.
Determine
the
number
of
females
who
will
migrate
between
the
base
year
and
the
projection
year
(Column
9,
Panel
B)
by
multiplying
the
age-specific
migration
rates
(Column
8,
Panel
B)
by
the
survived
female
population
in
the
corresponding
age
group
(Column
5,
Panel
B).
Note
that
a
negative
migration
rate
would
Indicate
net
outmigration
from
the
age
group.
f.
Determine
the
total
number
of
females
and
females
by
age
who
will
be
in
the
ages
0-44
in
the
projection
year
(Column
10,
Panel
B)
by
summing
the
number
of
survived
females
(Column
5,
Panel
B)
and
the
number
of
female
migrants
(Column
9,
Panel
B).
Note
these
values
become
the
beginning
population
values
for
the
next
iteration
of
the
projection
of
births
as
shown
in
Panel
D.
5.
Survive
the
population
from
the
base
year
to
the
projection
year
by
multiplying
the
age-specific
survival
rates
(Column
4,
Panel
A)
by
the
number
of
persons
in
the
corresponding
age
group
(Column
3,
Panel
A)
to
obtain
the
number
of
persons
by
age
surviving
to
the
projection
year
(Column
5,
Panel
A).
Note
that
the
births
between
the
base
year
and
the
projection
year
(as
computed
in
Panel
B)
are
also
survived
to
the
projection
year.
6.
Determine
the
number
of
persons
who
will
migrate
between
the
base
year
and
the
projection
year
(Column
7,
Panel
A)
by
multiplying
the
age-specific
migration
rates
(Column
6,
Panel
A)
by
the
corresponding
number
of
expected
persons
by
age
(Column
5,
Panel
A).
Note
that
the
use
of
the
survived
population
as
the
base
for
computing
migration
is
only
one
of
several
options
that
might
be
used.
Other
options
include
the
use
of
the
base
year
population
or
the
midpoint
population.
Also
note
that
if
the
migration
rate
is
negative,
this
indicates
outmigration
from
the
corresponding
age
group.
7.
Determine
the
total
population
and
the
total
population
by
age
for
Harris
County,
Texas
(Column
8,
Panel
A)
in
the
projection
year
by
summing
the
survived
population
(Column
5,
Panel
A)
and
the
number
of
net
migrants
(Column
7,
Panel
A)
for
the
corresponding
age
groups
and
across
age
groups.
This
population
becomes
the
beginning
(base
year)
population
for
the
next
iteration
of
the
projection
process
shown
in
Panel
C.
The
steps
delineated
above
will
be
repeated
for
each
iteration
of
the
projection
process.
(rontinues)
~
Figure
5.16
(amtinued)
Panel
A:
Projection
of
Population,
1995
Population
Survived
Age
of
April
1,
1990
Life
Table
Population
Net
Net
Total
Population
Plus
Births
Survival
April
1,
Milration
Migration
Population
1990
1995
1990-1995
Rates
1995
ates
1990-1995
1995
1
2
3
4
5
6
7
8
0-4
242,525
.9868
239,324
.0135
3,231
242,555
0-4
5-9
242,870
.9971
242,
166
.0390
9,444
251,610
5-9
10-14
230,837
.9986
230,514
.0641
14,776
245,290
10-14
15-19
209,144
.9968
208,475
.0632
13,176
221,651
15-19
20-24
206,843
.9934:
205,478
.0890
18,288
223,766
20-24:
25-29
223,612
.9919
221,801
.0962
21,337
24:3,
138
25-29
30-34
280,436
.9919
278,
164
.0797
22,
170
300,334
30-34
35-39
293,074
.9909
290,407
.0721
20,938
311,345
35.39
4:0-44
255,673
.9879
252,579
.0615
15,
534:
268,
113
4:0-4:4
45-4:9
211,781
.9818
207,927
.0526
10,937
218,864
4:5-49
50-54
158,343
.9714:
153,814
.0407
6,260
160,074
50-54
55-59
117
,728
.9562
112,572
.0354:
3,985
116,557
55-59
60-64
100,518
.9350
93,
984
.0326
3,064
97,0U
60-64
65-69
89,
118
.9058
80,723
.0310
2,502
83,225
65-69
70-74
73,807
.8635
63,732
.0266
1,695
65,427
70-74:
75-79
49,036
.8024
39,346
.0221
870
40,216
75+
80+
75,379
.5480
41,308
.0221
913
42,221
Tota
I:
3,131,434
(continues)
~
Figure
5.16
(continued)
Apri
1
1,.
1990
Age
Population
of
Females
Plus
Births
1990
1995
1990-1995
1
2
3
0-4
118,837
0-4
5-9
118,757
5-9
10-14
113,
105
10-14
15-19
102,484
15-19
20-24
100,791
20-24
25-29
110,
960
25-29
30-34
138,702
30-34
35-39
144,699
35-39
40-44
126,607
40-44
45-49
106,
183
Panel
B:
Projection
of
Births,
1990-1995
Female
Survived
Annual
Life
Table
Females
Number
Net
Net
Survival
April
1,
Birth
of
Births
Migration
Migration
Rates
1995
Rate
1990-1995
Rates
1990-1995
4
5
6
7
8
9
.9981
118,611
-
-
.0135
1,601
.9975
118,460
-
-
.0390
4,620
.9990
112,992
-
-
.0641
7,243
.9982
102,300
-
-
.0632
6,465
.9968
100,468
.0711
7,
143
.0890
8,942
.9961
110,
527
.1284
14,
192
.0962
10,633
.9957
138,106
.1124
15,523
.0797
11,007
.9946
143,918
.0597
8,592
.0721
10,376
.9919
125,581
.0204
2,562
.0615
7,723
.9874
104,
845
.0047
493
Total
Births/Year
19~0-95
=
48,505
Total
Births
1990-95
=
242,525
Female
Births
1990-95
=
118,837
(242,525
x
.49)
~
Female
Population
Ages
0-44
1995
10
120,212
123,080
120,235
108,765
109,UO
121,160
149,
113
154,294
133,305
(continues)
Figure
5.16
(amtinual)
Panel
C:
Projection
of
Population,
2000
Population
Sur:vived
Age
of
April
1,
1995
Life
Table
Population
Net
Net
Total
Population
Plus
Births
Survival
Apri
I
1,
Migration
Migration
Population
1995
2000
1995-2000
Rates
2000
Rates
1995-2000
2000
1
2
3
4
5
6
7
8
0-4
239,280
.9868
236,122
.0135
3,188
239,310
0-4
5-9
242,552
.9971
241,849
.0390
9,432
251,281
5-9
10-14
251,610
.9986
251,258
.0641
16,106
267,364
10-14
15-19
245,290
.9968
244,505
.0632
15,453
259,958
15-19
20-24
221,650
.9934
220,
187
.0890
19,597
239,784
20-24
25-29
223,765
.9919
221,953
.0962
21,352
243,305
25-29
30-34
243,
138
.9919
241,
169
.0797
19,221
260,390
30-34
35-39
300,334
.9909
297,601
.0721
21,457
319,058
35-39
40-44
311,345
.9879
307,578
.0615
18,916
326,494
40-44
45-49
268,
113
.9818
263,233
.0526
13,846
277,079
45-49
50-54
218,864
.9114
212,604
.0407
8,653
221,257
50-54
55-59
160,075
.9562
153,064
.0354
5,418
158,482
55-59
60-64
116,557
.9350
108,981
.0326
3,553
112,534
60-64
65-69
97,048
.9058
87,906
.0310
2,725
90,631
65-69
70-74
83,226
.8635
71,866
.0266
1,912
73,778
70-74
75-79
65,428
.8024
52,499
.0221
1,160
53,659
75+
80+
82,437
.5480
45,175
.0221
998
46,173
To
ta
I:
3,440,537
(continues)
~
Figure
5.16
(rontinued)
Age
of
Females
1995
2000
1
0-4
5-9
l0-14
15-19
20-24
25-29
30-34
35-39
40-U
2
0-4
5-9
10-14
15-19
20-24
25-29
30-34
35-39
40-U
45-49
Population
Apr
i
1
1,
1995
Plus
Births
1995-2000
3
111,
247
120'
211
123,080
120,235
108,765
109,UO
121,160
149,113
154,294
133'
305
Panel
D:
Life
Table
Survival
Rates
4
.9981
.9915
.9990
.9982
.9968
.9961
.9951
.9946
.9919
.9874
Projection
of
Births,
1995-2000
Survived
Females
April
1,
2000
5
111,024
119,910
122,957
120,019
108,417
108,983
120,639
148,308
153,0U
131,625
Birth
Rate
6
.0711
.1284
.1124
.0597
.0204
.0047
Annual
Number
Net
of
Births
Migration
1995-2000
Rates
1
7,708
13,993
13,560
8,854
3,
122
619
8
.0135
.0390
.0641
.0632
.0890
.0962
.0797
.0721
.0615
Total
Births/Year
1995-2000
=
47,856
Total
Births
1995-2000
=
239,280
Net
Migration
1995-2000
9
1,580
4,677
7,882
7,585
9,649
10,484
9,615
10,693
9,412
Female
Births
1995-2000
=
117,247
(239,280
x
.49)
Female
Population
Ages
0-U
2000
10
118,604
124,587
130,839
127,
604
118,066
119,467
130,
254
159,001
162,456
~
241
projections cannot be extensively described here (due to space limi-
tations), they generally involve applying a set of estimated or pro-
jected rates for the characteristic to be estimated or projected that
indicates the relative frequency of occurrence or incidence of the
characteristic in the population-such as rates of labor force participa-
tion, enrollment in school, householder status, persons with a given
health condition, or persons using a given product or service-to the
estimated or projected population. The rate may be a single rate for
the total population but more often occurrence or incidence rates are
used that are specific to given population cohorts (e.g., rates that are
specific to certain age, sex, race/ethnicity, or other characteristics).
Whatever the form of rate used, it is essential to recognize that
such population-based estimates and projections are subject to errors
due to both the assumptions underlying the population estimates or
projections and the assumptions about the rates of occurrence or
incidence for the population-based factor being estimated or project-
ed. Such population-based estimates and projections are of substan-
tial interest to those applied analyst who wish to discern the impli-
cations of a set of population estimates or projections for other
socioeconomic dimensions (Robey, 1985; Fosler et al., 1990) and
general knowledge of such procedures should be incorporated in the
knowledge base of applied analysts (Murdock et al., 1987b; Pitteng-
er, 1976).
Evaluation of Population Estimates
and Projections
The estimation and projection of populations is an inexact
science. In fact, nearly all evaluations of estimates and projections
relative to actual population trends suggest that errors are likely to
be substantial even for relatively short periods of time (Ascher, 1978;
Isserman, 1977, 1984; Keyfitz, 1982; Murdock et al., 1984; Stoto,
1983; Smith and Sincich, 1991). Because most estimates and projec-
tions utilize data on historical population patterns to determine the
assumptions underlying the estimates and projections, departures in
the demographic patterns of areas from those observed in historical
periods are likely to be unanticipated, resulting in estimates or
projections that are substantially different than the population pat-
terns that actually occur. Since there appears to be few bases (other
than historical patterns), for formulating assumptions about popula-
tion growth for periods for which population counts were not avail-
able or for future periods, marked departures from historical pat-
terns are likely to continue to negatively impact the accuracy of
242
population estimates and projections. The accuracy of estimates and
projections of populations for rapidly changing areas is thus likely to
continue to be problematic.
Despite the fact that estimates and projections have often been
found to be inaccurate even when carefully prepared, attempts to
evaluate the accuracy of estimates and projections are not without
merit. As noted by Murdock et al. (1989b; 1991c), the evaluation of
estimates and projections is one of the most essential elements in
the process of preparing population estimates and projections, par-
ticularly if the process is part of a long-term population analysis
program. Only by assessing the accuracy of past attempts to esti-
mate and project populations can the limitations of the methods and
assumptions underlying the use of a given method be identified for
any given projection area.
Evaluation Procedures
Although one cannot be certain (no matter how much prelimi-
nary analysis is completed), that a set of estimates or projections
will correctly estimate the population at an estimate date or predict
an area's future population, it is possible to assess the degree to
which a set of estimates or projections is logical relative to past
patterns. The following steps can be taken to assess estimates or
projections:
1. Examine them in comparison to historical patterns of
population change and to changes in the components of
population.
2. Evaluate them relative to other estimates or projections
that have been made for the estimation or projection area
or areas similar to the projection area.
3. Submit them to selected knowledgeable persons in the
estimation or projection areas for their assessment of the
validity of the assumptions and the estimated or projected
populations.
4. Complete sensitivity analysis of the effects of alterations
in key parameter assumptions.
5. Perform historical simulations in which the estimation or
projection model's accuracy in estimating or projecting
population change in past periods is evaluated.
Once a set of estimates or projections has been made and the
accuracy of the mathematical computations thoroughly validated, it
243
is useful to examine the trends suggested by the estimates or projec-
tions relative to historical patterns. In particular, by examining the
exponential rates implied by the estimated or projected changes in
the population relative to past patterns, the direction and magnitude
of changes for the total population and population subgroups rela-
tive to past patterns, and the assumptions used in computing the
estimates and projections, it should be possible to determine wheth-
er the projected values are consistent (or inconsistent) with historical
events. Although consistency with historical patterns does not
ensure accuracy (because the future may produce patterns different
than those of the past), departures from expected patterns that were
not intentionally induced by the analyst through the assumptions
made about the future in the methodology should lead one to
complete additional assessments of the computational accuracy and
consistency of the estimates or projections. ·
Comparisons to other available sets of estimates or projections
should also be made where possible. Although comparisons be-
tween the estimates or projections one has prepared and those
prepared by other persons or agencies do not provide certainty of
which (yours or the other) is most likely to be correct, such a
comparison, coupled with a comparison of the assumptions underly-
ing the estimates or projections, can indicate the effects of alterna-
tive assumptions on the estimates or projections. In addition,
comparisons with other estimates and projections made by other
sources can provide assurance that the parameter assumptions are
compatible with the judgment of other professionals involved in
estimation and projection activities.
Similarly, it is often useful to obtain reviews by knowledgeable
persons residing in the estimation or projection areas of both critical
assumptions underlying a set of estimates or projections and of the
final estimates or projections. In many cases, such persons have
observed and analyzed population changes in their areas over
extended periods of time and may be more knowledgeable about
local area population patterns than the analyst. If a large number of
geographically diverse areas is to be included in the estimates or
projections, consultation with a network of local persons such as city
or regional planners, demographers in local universities, and other
public and private service personnel can be useful in providing
information on the consistency of assumptions and of the estimates
or projections with the patterns experienced in the past in local
estimation or projection areas.
Sensitivity and historical simulation analyses are widely used
evaluation techniques (Alonso, 1968; Murdock et al., 1984; 1991c).
244
In sensitivity analysis, values for key parameters (demographic pro-
cesses or characteristics), such as birth or migration rates, are sys-
tematically altered and the results examined. If the changes which
occur are as expected, then some certainty that the estimation or
projection model is correctly simulating the key processes can be
obtained.
Historical simulations involve comparisons of estimation or
projections for census time periods to census counts for those same
periods. This usually involves using rates for historical periods
(e.g., 1970-80) to project population patterns for a known period of
time (e.g., 1980-90) and then assessing the accuracy of the estimates
or projections for a known date with the census count for the same
date (e.g., comparing estimates or projections for 1990 with 1990
census counts). The accuracy of estimates or projections relative to
counts can then be assessed using standard measures of error (see
below). Although accuracy in estimating or projecting populations
for past patterns does not guarantee the accuracy of estimates for
more recent periods or projections for future periods, an assessment
of the accuracy of estimates and projections relative to historical
patterns can provide at least some indication of the adequacy of the
estimation or projection procedure.
Historical simulation is an especially important process for an
ongoing estimation or projection program. Assessments of the
accuracy of past estimation and projection efforts relative to census
counts is essential to the refinement of procedures for such a pro-
gram. Such assessments should allow one to identify which as-
sumptions have been faulty for past periods and alert you to those
aspects of the estimation or projection procedure that require careful
monitoring in future estimation or projection activities.
Assessment Criteria and Measures of Accuracy
In any comparison of estimates or projections to census counts,
whether for historical or the most recent time periods, the assess-
ment of accuracy usually involves the use of certain criteria and
error measures. The standard criteria for assessing the results of
historical simulations is to examine estimation error; that is, the
difference between the estimated or projected population value and
the census value or count for a given date. In examining this differ-
ence, estimation error is usually evaluated in terms of rates (usually
percents) of error. Such rates of error are normally examined across
the entire population of areas (counties, cities, etc.) for which esti-
mates or projections have been made and evaluated in terms of
1. their absolute magnitude and relative magnitude
(compared to errors for other estimates or projections);
2. bias--that is, the extent to which the estimates or
projections overestimate or underestimate the census
values (i.e., the number or percent of areas that were
underestimated or overestimated and by how much);
and
3. patterns of variation in estimation error relative to:
-population size of areas,
-areas' rates of population growth, and
-type of area (counties, places, etc.).
245
In general, the smaller the estimation error and the less the bias,
as indicated by nearly equal percentages of areas being underesti-
mated and overestimated, the more acceptable the estimates or
projections. In addition, estimation errors would ideally be small
across all population size, growth rate, and type of area categories.
In most cases, however (as was noted in the introduction to this
chapter), rates of estimation error will be larger for areas with small-
er population sizes, areas that have shown the largest population
changes (either positive or negative), and (because of the association
between population size and type of areas) for subplace areas
(census tracts, etc.) and places than for counties or states.
Figure 5.17 presents the formulas for the most widely used
measures of estimation error. These measures differ in the manner
to which they take the direction of the error (that is, whether it is
positive or negative) and the population size of areas into account in
computing the rates of error. The mean percent eor (MPE) is a
simple mean of values in which negative and positive values cancel
one another. The mean absolute percent error (MAPE) measure's use of
absolute values does not allow positive and negative errors to cancel
one another and so provides a measure in which overall accuracy is
the focus. The mean percent absolute difference (MPAD) measure (also
referred to as the weighted mean absolute percentage error) controls
for both the effects of different types of errors (positive or negative)
and the effects of the population size of the estimation or projection
area. Whereas the mean absolute percent error gives all areas equal
weight (such that a 3-percent error for a city of 1,000 affects the
overall value by the same extent as a 3-percent error for a city of
1,000,000), the mean percent absolute difference measure weights all
areas by their population size. As shown in Figure 5.17, these
Figure
5.17:
Example
of
the
Use
of
Three
Commonly
Used
Error
Measures
Given:
Hypothetical
estimates
for
counties
in
the
St.
Louis
area
for
1988
and
using
Census
Bureau
prellmlnary
estimates
for
1988
as
the
standard
(assumed
to
be
the
correct
values)
County
St.
Charles
St.
Loui
11
Jefferson
Frankl
in
Sum
for
St.
Louis
Mean
Percent
Error
(MPE)
Mean
Absolute
Percent
Error
(MAPE)
Mean
Percent
Absolute
Difference
(MPAD).
1988
Estimate
206,000
961,000
172,500
78,500
1,418,000
n
I
isl
n
I
i=l
n
I
i=l
1988
Census
Estimate
Value
203,400
1,008,800
170,400
78,700
1,461,300
Error
(diffe-
rence)
2,600
-47,800
2,100
-200
-43,300
Percent
Error
1.
28
-4.74
1.
23
-0.25
-2.48
Estimate
Value
-
Census
Value
Census
Count
n
Estimate
Value
-
Census
Value
Census
Count
n
Estimate
Value
-
Census
Value
n
I
Census
Count
i=l
Absolute
Error
2,600
47,800
2,100
200
52,700
-2.48
4
7.50
4
52,700
Absolute
Percent
Error
1.
28
4.74
1.
23
0.25
7.50
-.62
1.88
3.61
1,461,300
~
247
measures produce different estimates of error. Which of these
measures is of most utility in evaluating a set of estimates or projec-
tions depends on the likely uses of the estimates or projections. In
general, the mean absolute percent error and the mean percent
absolute difference are likely to be of greater utility than simple
mean percent error measures since they provide a better indication
of the extent to which the average area is being correctly estimated
or projected.
The criteria and measures described above can be useful in
evaluating a set of estimates or projections, but none of them pro-
vides a definitive answer to the question of whether a set of esti-
mates or projections is sufficiently accurate. The answer to that
question is inherently judgmental. The question of whether a set of
estimates or projections will be sufficiently accurate also depends on
the likely uses of such estimates or projections. For example, if a set
of estimates or projections is to be used for facility planning and
error levels of up to 10 percent would not require changes in plans
for facility construction, then estimates or projections with errors of
10 percent may be acceptable; while if errors of 5 percent would
lead to population differences sufficient to require changes in facility
siz.e or location, then 10-percent errors would be unacceptable. The
acceptability of a set of estimates or projections must be ascer-
tained by the user in relation to specific needs (Murdock et al.,
1991c; lsserman, 1984).
In sum, the evaluation of estimates and projections is essential
to the estimation and the projection processes. Although an evalua-
tion can neither ensure the accuracy of a set of estimates or projec-
tions nor provide a definitive answer concerning the acceptability of
the level of error, it can provide important insight into the character-
istics of the estimates or projections and estimation or projection
methodologies and alert one to the potential strengths and weak-
nesses of such estimates or projections relative to events that have
occurred recently or are projected to occur in the future.
As noted above, although there is no fixed or single standard for
evaluating a set of estimates or projections, the procedures described
above are extremely useful for the applied analyst. More detailed
examinations of procedures for evaluating population estimates and
projections have recently been made by Murdock et al., (1989b;
1991c). These works provide some of the first systematic attempts
to develop a model for evaluating population estimates and projec-
tions. Readers interested in additional information on the evalua-
tion process may wish to review these publications.
248
Conclusions
In this chapter, we have described several estimation and projec-
tion methodologies for estimating and projecting populations. The
data requirements, assumptions, and computational steps for each of
several separate methodologies have been reviewed. In addition,
procedures for evaluating a set of estimates or projections relative to
past population patterns for the estimation or projection area, other
areas, and other available estimation and projection series have been
examined. In sum, a brief and basic introduction to the processes of
population estimation and projection has been presented. It should
be evident to the reader that in making or using population esti-
mates or projections, caution and discretion are essential. The fact
that no single technique has consistently produced accurate esti-
mates or projections and that any technique is only as accurate as
the assumptions upon which its procedures are based must be clear-
ly and continually stressed to potential users. _
The processes of population estimation and projection have
sometimes been referred to as being more similar to arts than to sci-
ences because of the need to utilize considerable judgment in speci-
fying assumptions for either estimates or projections. Therefore, it
is essential that any applied demographer attempting to complete a
set of population estimates or projections make a concerted effort to
master not only the mechanics of the population estimation and
projection processes, but also to obtain first-hand knowledge of the
estimation or projection area and of the limitations and the concep-
tual bases underlying the estimation and projection processes.
6
Summary and Condusions: The Future of
Population Change and Applied Demography
in the United States
This work has attempted to provide an introduction to the
concepts, methods, and data of applied demography. In so doing,
we have defined applied demography and delineated the key
elements and variables used in applied demographic analyses
(Chapter 1). The concepts of applied demography have also been
defined and recent trends in the variables used to measure these
concepts have been examined (Chapter 2). The major sources of
data for demographic and related areas were described, principles
for data use provided, and examples of typical applied uses of data
presented (Chapter 3). Basic measures of demographic processes
and characteristics as well as techniques for controlling the effects of
demographic variables were also examined (Chapter 4). Finally,
methods for completing and means for evaluating population esti-
mates and projections were reviewed (Chapter 5).
Throughout the description of these materials, the intent has
been to provide a concise overview of the major dimensions of
demography as used in applied analyses and to provide examples of
its application. Because it is only an introduction, anyone who
wishes to complete extensive applied demographic analyses will
need to utilize additional materials and references. Hopefully,
however, the work has provided both a useful introduction to the
field of applied demography and an initial indication of the wealth
of capabilities and insights that can be obtained by the applied use
of demographic perspectives and methods.
In this final chapter, we delineate those trends that are likely to
characterize future population patterns (and be the focus of applied
demographic analyses) in the coming decades. We also examine the
developments that are likely to characterize applied demography in
the future. Our intent is twofold. We wish to assist those involved
in applied analyses to anticipate future demographic patterns that
will impact the form and level of demand for future public- and
250
private-sector goods and services. We hope, as well, to assist ana-
lysts who may wish to pursue careers in applied demography to
discern those areas of the field that are likely to be the major areas
of growth and development in the coming decades.
Future Demographic Trends Impading
Products and Services
An Overview of Future Demographic Trends
Although it is difficult to anticipate future demographic trends,
an attempt is made here to (1) describe several major patterns of
change which are likely to have a pervasive impact on the United
States in the coming decades, and (2) delineate several demographic
patterns that, although unlikely to show the dramatic change antici-
pated for the preceding factors, appear likely to continue to effect
the population of the United States in the coming years. We con-
clude this section by examining the implications of these changes for
applied analyses.
Major Patterns Affecting the Population of the United States. At
least three patterns seem likely to be sufficiently pervasive to impact
future events in ways that will make them of importance for nearly
all applied analyses:
1. decreased rates of population growth;
2. an aging population base; and
3. an increasing number and proportion of minority residents.
Although these patterns cannot be examined in detail here, it is
possible to briefly delineate future trends related to these three
factors and examine some of their implications for selected areas.
Tables 6.1 through 6.3 provide projections of the total United States
population and of the population by age and race/ethnicity through
2050, and Tables 6.4 through 6.6 present data on the implications of
the projected population change for the future work force and for
college enrollment. These dimensions are only some of those likely
to be impacted by these demographic trends, but an examination of
them should be useful for delineating the general patterns likely to
impact numerous public- and private-sector goods and services in
the coming decades.
The data in Tables 6.1 through 6.3 indicate that many of the
current population and related patterns noted in Chapter 2 are
251
expected to continue. Population growth is projected to slow sub-
stantially such that the population would reach its maximum size
between 2040 and 2050 and begin to decline thereafter (Spencer,
1986; 1989). The minority population would grow rapidly, however,
with the proportion of the population composed of minority group
members increasing from about 25 percent in 1990 to more than 40
percent by 2050. Equally important, the growth in the minority
population is projected to account for nearly all net growth in the
United States population from now through 2050 with the Anglo
population declining (based on analysis of data in Table 6.1 in which
Hispanics have been subtracted from the white racial category to
produce Anglos).
The continued aging of the population is evident in Table 6.3.
The data in this table indicate that nearly 23 percent of the United
States population is projected to be 65 years of age or older by 2050
and 28 percent will be under 25 years of age. The data in this table
also show that there will be substantial variation in age among
ethnic groups. Although nearly 24 percent of the white population
is projected to be composed of persons 65 years of age or older by
2050, only 15 to 16 percent of Hispanics are projected to be 65 years
of age or older. On the other hand, while 35 percent of Hispanics
will be less than 25 years of age in 2050, only 28 percent of whites
will be of that age. Age differentials among ethnic groups will be of
critical importance in planning for future service and consumer
populations.
Equally important for near-term market and service analyses is
the need to recognize that, between now and 2010, the population
of the United States might best be characterized as middle-aged
rather than old. After 2010, the beginning edge of the baby-boom
generation will reach retirement ages, and as this generation enters
retirement ages, the population will age rapidly. Between now and
2010, the proportion of the population in elderly ages will change
relatively little but the proportion in middle-age age groups will
grow rapidly. The aging of the population is thus a long-term proc-
ess.
Tables 6.4 through 6.6 provide projections of some of the impli-
cations of the projected future change in population for the labor
force and for enrollment in higher education through 2025. Table
6.4 is derived from projections by the U.S. Bureau of Labor Statistics
(1989), while Table 6.5 uses data from the Bureau of Labor Statistics'
projections of future labor force participation rates (1987) and the
U.S. Census Bureau's population projections (Spencer, 1986; 1989)
to extend the projection of the labor force from 2000 to 2025. Table
252
Table 6.1: Historical and Projected Popu1ation
Growth In the United States ~ Race
and Spanish Origin, 1950-205
Population (in millions)
Total Other Spanishb
Year Population White Black Races Origin
1950 150.7 134.9 15.0 0.8
1960 180.7 160.0 19.0 1. 7
1970 205.1 179.7 22.8 2.6
1980 227.8 195.6 26.9 5.3 14.6
1990 250.4 210.6 31.1 8.7 19.9
2000 268.3 221.5 35.1 11. 7 25.2
2010 282.6 229.0 38.8 14.8 30.8
2020 294.4 234.4 42.1 17.9 36.5
2030 300.6 235.2 44.6 20.8 41. 9
2040 301. 8 232.0 46.2 23.6 46.7
2050 299.8 226.6 47.1 26.1 50.8
Percent Change from Previous Decade
1960 19.9 18.6 26.7 112.5
1970 13.5 12.3 20.0 53.9
1980 11. 1 8.9 18.0 103.9c
1990 9.9 7.7 15.6 64.2c 35.3
2000 7.2 5.2 12.9 34.5 26.6
2010 5.3 3.4 10.5 26.5 22.2
2020 4.2 2.4 8.5 21.0 18.5
2030 2. 1 0.3 5.9 16.2 14 .8
2040 0.4 -1.4 3.6 13.5 11.5
2050 -0.7 -2.3 1. 9 10.6 8.8
aValues for some years may differ from those shown in preceding
tables due to corrections made by the U.S. Bureau of the Census
following the reporting of the decennial census counts. The 1990
values shown are those projected in the source noted below, not
the 1990 census counts.
lpersons of Spanish origin may be of any race.
Cyalues are affected by the self-reporting by Hispanics as being of
other• racial group in 1980.
Source: Population values for 1950 are from the 1950 Decennial
Census from the United States Department of Commerce, Bureau
of the Census. Other values by race and ethnicity are from
Spencer (1986; 1989).
Tatie 6.2: Percent of Population by Race and
Spanish Origin In the United States,
1950--
Other Span is~
Year Total White Black .Races Origin
1950 100.0 89.5 10.0 .5
1960 100.0 88.5 10.5 1.0
1970 100.0 87.6 11. 1 1.3
1980 100.0 85.9 11. 8 2.3 6.5
1990 100.0 84. l 12.4 3.5 7.9
2000 100.0 82.6 13.1 4.3 9.4
2010 100.0 81. l 13.7 5.2 10.9
2020 100.0 79.6 14.3 6.1 12.4
2030 100.0 78.3 14.8 6.9 13.9
2040 100.0 76.9 15.3 7.8 15.5
2050 100.0 75.6 15.7 8.7 16.9
'1values for some years may differ from those shown In preceding
tables due to corrections made by the U.S. Bureau of the Census
following the reporting of the decennJal census counts. The 1990
values shown are those projected In the source noted below, not
the 1990 census counts.
~rsons of Spanish origin may be of any race.
Source: Population values for 1950 are from the 1950 decennial
census from the U.S. Bureau of the Census. Other values by
race and ethniclty are from Spencer (1986; 1989).
253
254
Table 6.3: Projections of the Percent of the U.S. Population
by Age and Race/Ethnicity for Selected Years,
1990-2ffi0 (total population in thousands)
Percent Population by Age
and Race/Ethnicity
Age Total
Year Group White Black Other Hispanica Percent
1990 18 24.4 32.1 30.3 35.7 25.6
18-24 10.1 12.2 11.5 12.0 10.4
25-44 32.7 31. 8 34.7 32.3 32.7
45-64 19.3 15.5 16.5 14.3 18.7
65+ 13.5 8.4 7.0 5.7 12.6
Total Population 210,616 31,148 8,646 19,887 250,410
2000 18 23.4 30.3 27.3 34.5 24 .5
18-24 9.0 11. 2 11.3 11. 0 9.4
25-44 30.1 30.6 32.3 30.1 30.2
45-64 23.6 19.0 20.7 17.6 22.9
65+ 13.9 8.9 8.4 6.8 13.0
Total Population 221,514 35,129 11, 623 25,233 268,266
2030 18 19.9 24.2 22.3 27.6 20.7
18-24 8.1 9.6 9.8 11.8 8.4
25-44 24 .7 26.0 28.0 27.5 25.1
45-64 24.2 22.7 23.8 20.0 24.0
65+ 23.1 17.5 16.1 13. 1 21. 8
Total Population 235,167 44. 596 20,866 42,514 300,629
2050 18 19.5 21. 9 20.3 24.3 19.9
18-24 7.9 8.9 9.1 11. 2 8. 1
25-44 24.3 25.1 27.4 27.7 24.7
45-64 24.6 23.8 23.9 22.6 24.4
65+ 23.8 20.3 19.3 15.6 22.9
Total Population 226,611 47' 146 26,093 50,790 299,849
aHispanlcs may be of any race.
Source: Computed from Spencer (1986; 1989).
255
6.6 uses United States population projections and 1986 eth-
nicity-specific college enrollment rates to examine the implications of
future population change for college enrollment in the United States
(Murdock et al., 1989a). Since the projected values reflect different
assumptions among population and service projection series, the
absolute values vary slightly from one table to another.
An examination of the data in Tables 6.4 and 6.5 suggests that
rates of growth in the labor force will slow substantially in the
coming years with rates of growth among middle-aged workers
exceeding those for younger workers, increases among women
exceeding those among men, and increases for minorities exceeding
those for other ethnic groups both in the immediate future (Table
6.4) and in the longterm (Table 6.5). Thus the labor force increased
by nearly 3 percent per year during the 1970s and by roughly 2
percent per year from 1980 to 1988. From 1988 to 2000, only the
highest rate of growth projected would equal that of the 1980s, and
from 2000 to 2025 (see Table 6.5) the growth would be very slow.
The labor force would increase by about 5 percent during the decade
from 2000 to 2010 (by only about 0.5% per year), but would decline
between 2010 and 2025 such that the total percentage increase for
the 25-year period would be only about two percent, an annual rate
of growth of less than one-tenth of one percent per year.
The data in Table 6.5 also suggest that patterns of change in the
labor force would vary widely among racial/ethnic groups. The
white labor force would decline by more than 3.0 million from 2000
to 2025, the black labor force would increase by about 3.0 million,
the number of persons in the labor force from other racial and ethnic
groups would increase by 3.5 million by 2025. The number of
Hispanics in the labor force would increase by more than 6.2 mil-
lion. Oearly the coming years will witness a substantial increase in
the minority labor force.
The data in Table 6.6 show the impacts of projected population
change in the United States on enrollment in higher education. The
data in this table indicate that there is likely to be little increase in
the total number of persons enrolled in college in the coming dec-
ades. Total enrollment is projected to decrease from 1990 to 2000,
increase from 2000 to 2010, and then decline to only 200,000 more
than in 1990 by 2025. The total growth from 2000 to 2025 would be
only two percent, and although the fastest period of growth from
2000 to 2010 would result in a 6.2 percent increase in enrollment for
the decade, the overall rate of growth is substantially slower than
the more than 100-percent increase in enrollment during the 1970s
Table
6.4:
Three
Alternative
Projections
of
the
U.S.
Ovilian
Labor
Force
by
Selected
Characteristics
for
2000
Projected
in
2000
by
Scenario
Percent
Change
(in
thousands)
1988
-
2000
Number
in
1988
Characteristic
(in
thousands)
High
Moderate
Low
High
Moderate
Low
Total
Labor
Force
121,669
146,
770
141,
134
137
,684
20.6
16.0
13.2
Age:
16-24
22,535
23,581
22,456
21,788
4.6
-.004
-0.3
25-54
84,042
104,471
101,267
100,686
24.3
20.5
19.8
55+
15,092
18,718
17,411
15,210
24.0
15.4
0.8
Sex:
Men
66,927
77,323
74,324
72,519
15.5
11.1
8.4
Women
54,742
69,447
66,810
65,165
26.9
22.0
19.0
Race/Ethnicity:
White
104,756
123,392
118,981
116,041
17.8
13.6
10.8
Black
13,205
17,074
16,465
16,103
29.3
24.7
21.
9
Asian
ang
Other
a
3,709
6,304
5,688
5,540
70.0
53.4
49.4
Hispanic
8,982
14,
696
14,
321
13,971
63.6
59.4
55.5
aThe
•Asian
and
Other
group
Includes
American
Indians,
AJaskan
Natives,
Asians,
and
Pacific
Islanders.
The
historic
data
are
derived
by
subtracting
Black
from
the
Black
and
Other
group.
11-ersons
of
Hispanic
origin
may
be
of
any
race.
Source:
United
States
Department
of
Labor,
Bureau
of
Labor
Statistics.
Monthly
IAbor
Review
WasNngton,
DC:
U.S.
Government
Printing
Office,
November,
1989.
~
Table
6.5:
Projections
of
the
Number
of
Persons
Jn
the
Labor
Force
Jn
the
United
States
by
Race/Ethnicity,
1986-2025
White
Black
Other
Spanish
Origin•
Total
Labor
Force
Year
Number
Percent
Number
Percent
Number
Percent
Number
1986
104,372,692
1990
108,874,115
2000
118,970,169
2010
122,482,481
2020
118,154,550
2025
115,329,677
86.00
13,278,913
10.94
3,718,256
3.06
7,854,495
85.46
14,418,615
11.32
4,110,047
3.23
8,880,561
83.92
16,945,391
11.95
5,851,990
4.13
11,702,066
82.31
18,904,561
12.70
7,420,189
4.99
14,490,615
80.59
19,719,732
13.45
8,740,350
5.96
16,848,400
79.73
19,934,836
13.78
9,378,810
6.48
17,982,304
aSpanish-orlgln
persons
may
be
of
any
race.
Percent
6.47
121,369,861
6.97
127,402,777
8.25
141,767,550
9.74
148,807,231
11.49
146,614,632
12.43
144,643,323
Souru:
Projected
by
the
authors
using
U.S.
Bureau
of
Labor
Statistics
(1987)
projections
of
rates
of
labor
force
partldpation
(United
States
Department
of
Labor,
Bureau
of
Labor
Statistics.
Projections
of
the
Economy,
Labor
Force
and
Occupational
Change
to
the
Year
2000,
•
Monthly
Ulbor
Review
110,(9)
November
1987)
and
population
data
from
Spencer
(1986;
1989).
~
'
I
258
and roughly the same as the relatively slow 6-percent increase
between 1980 and 1988 (U.S. Bureau of the Census, 1990a).
As with the labor force, however, the rate of growth in the
number of persons enrolled in college will vary widely by racial and
ethnic group. As is evident from an examination of Table 6.6,
whereas the number of whites enrolled would decline by more than
550,000 from 1990 to 2025, the number of blacks would increase by
nearly 400,000, the number of persons in other racial groups would
increase by more than 450,000 and the number of Hispanics would
increase by more than 650,000 from 1990 to 2025. College enroll-
ment will increasingly depend on minority involvement in higher
education. Other data (not shown here) indicate that the college
population will also become older with persons 35 years of age
increasing to more than 26 percent of all college students by 2025
compared to 16 percent in 1988. The college population will be both
more ethnically diverse and older in the coming decades.
Patterns of Continuing Importance. In addition to the three
trends described above, several other factors seem likely to show
slower rates of change than in the past. However, they are likely to
continue to display trends and patterns that depart from those of the
past sufficiently to impact major dimensions of life in the United
States. These patterns include further reductions in the levels of
mortality, particularly at older ages; continued low rates of fertility;
a continuation of relatively high rates of immigration; continued
patterns of population redistribution, but at slower rates than in the
past; a continuing diversity of household types; and continuing
disparity in socioeconomic resources, especially between minorities
and other groups. Although most of the trends anticipated for these
factors assume a continuation of the patterns noted in Chapter 2,
they are nevertheless important to recognize in analyses for future
time periods. ·
Mortality declined markedly in the 1970s and 1980s, particularly
at older ages, and the existing trends in medical research suggest
that it is at older ages that the impacts of mortality reduction are
expected to be most substantial (Stoto and Durch, 1990). This
lengthening of life at the upper end of the age structure will have
implications for the health care system and for services oriented to
serving the elderly (Siegel and Taeuber, 1986), but it is unclear
whether the extension of life will lead to increased demands for
services required by healthy elderly persons or largely increase the
need for services required to meet the needs of an increasingly
large, but frail, elderly population (Brody et al., 1987).
Table
6.6:
Projections
of
the
Number
of
Residents
Enrolled
in
Higher
Education
in
the
United
States
by
Race/Ethnicity,
1986-2025
White
Black
Other
Spanish
Origina
Total
Year
Number
Percent
Number
Percent
Number
Percent
Number
Percent
Enro
11
men
t
1986
10,605,708
85.10
1,454,952
11.
67
401,795
3.22
733,869
5.89
12,462,455
1990
10,331,092
84.31
1,468,539
11.99
453,457
3.70
774,065
6.32
12,253,088
2000
9,912,997
82.17
1,553,888
12.88
597,478
4.95
914,085
7.58
12,064,363
2010
10,369,818
80.94
1,717,640
13.U
724,864
5.66
1,162,737
9.08
12,812,322
2020
9,905,754
79.10
1,
773
I
071
14.16
844,468
6.74
1,324,170
10.57
12,523,293
2025
9,778,767
78.25
1,805,290
14.45
913,
181
7.31
1,410,541
11.29
12,497,238
aSpanish-orlgtn
Pft'9C'lS
may
be
of
any
race.
Source:
Projected
by
the
authers
using
U.S.
Bureau
of
the
Census
enrollment
rates
for
1986
and
Spencer
(1986;
1989).
t8
260
As noted in Chapter 4, the number of births and the birth rate
have increased in the last several years, largely as a result of in-
creased fertility among older women. Despite this recent pattern,
no resurgence of substantially increased fertility is expected. The
increasing involvement of women in the labor force and the contin-
ued economic needs of American households are expected to contin-
ue to keep fertility relatively low (Ryder, 1990).
The Immigration Reform and Control Act of 1986 was intended,
in part, to curtail the level of illegal immigration into the United
States in light of an already high level of legal immigration. Wheth-
er it will have a long-term impact is still unclear (Bean et al., 1989).
It seems apparent, however, that the world demographic situation
(Menken, 1986) and the labor force supply compared to the demand
for labor in developing nations (Espenshade, 1989) will lead to
continued relatively substantial immigration into the United States
in the coming years.
As indicated in Chapter 2, population redistribution in the
United States in recent decades has involved patterns that have
redistributed the population from the northeastern and midwestern
parts of the country to the south and west (Long, 1988), from the
central cities to the suburbs (Frey and Speare, 1988), and from
nonmetropolitan to metropolitan areas (Fuguitt et al., 1989; Johnson,
1989). Although predicting patterns of population redistribution is
the most difficult of all forms of projection, we anticipate that these
patterns will continue but decrease in magnitude over time. This
expectation is based on the fact that the populations in the southern
and western regions and in the suburbs and metropolitan areas are
large. Therefore, future rates of growth in these areas will likely be
smaller simply because increasing volumes of redistribution will be
necessary to maintain the rates of the past which were based on
much smaller numerical population bases. In addition, however,
despite the extensive volume of immigration noted above, the aging
of the population should lead to a population that is less mobile.
Although mobility and associated population redistribution will con-
tinue, rates are likely to become slower over time.
It is evident that the composition of households in the United
States has become increasingly diverse (Sweet and Bumpass, 1987).
The aging of the population slowed the overall rate of growth in the
number of households in the 1980s (U.S. Bureau of the Census,
1991e), but the proportion of married-couple households has not
increased, and there is little indication that the traditional family is
being restored. We expect that the rate of household formation will
slow because of the aging population base, but that a diversity of
261
household types will continue to characterize the population of the
United States because of the social and economic forces that contin-
ue to produce high rates of divorce and family disruption and which
lead to diverse forms of unions (Bumpass and Sweet, 1989).
The disparities in socioeconomic resources for different popula-
tion groups in the United States, especially minorities, have existed
for decades affecting income and poverty patterns, educational at-
tainment, occupational mobility (Farley and Allen, 1987), and the
physical segregation of population groups (White, 1987). Although
there have been signs of improvement in some factors, such as
increased rates of high school graduation for blacks and increased
college graduation rates among Hispanics (National Center for
Education Statistics, 1989), the trends still point to continuing and
large socioeconomic differences between minorities and other
groups. We anticipate some, but limited, closure in the differences
in socioeconomic resources between minorities and other groups in
the years to come, but the large differences in levels of and access to
resources between minorities and others are, unfortunately, expect-
ed to remain.
The Implications of Future Demographic Change
The major and continuing demographic trends noted above have
numerous implications for applied analyses, only some of which can
be reviewed here. This discussion is not intended to eliminate the
need for the reader to examine more exhaustive analyses of the
implications of such change (see for example, Teitelbaum and
Winter, 1985; Robey, 1985; Fosler et al., 1990). It is simply an
attempt to indicate the relevance of the expected patterns for some
of the factors that are likely to be of concern in applied analyses.
The slower growth of the population is likely to impact markets
and the demand for public and private goods and services in several
ways. Slower population growth will result in slower increases in
the markets for many goods and services. Slower growth will mean
that if the market for a product is to be increased, it will likely re-
quire identifying new market segments, new persons with different
characteristics than those who have traditionally used a product or
service. Marlet segmentation is likely to be increasingly required in
marleting analysis and in product promotion and advertising.
In addition, reduced growth is likely to increase the need for
more careful planning in many industries (such as real estate).
During the 1970s and, to some extent, the 1980s, population growth
could often be counted on to offset small errors in site location and
262
other forms of feasibility assessments. Slower growth will likely
lead to smaller allowable margins of error and increase the impor-
tance of planning and analysis.
Slower population growth may also require that the performance
of public- and private-sector managers be evaluated on an increas-
ingly diverse array of indicators. Growth in service populations or
in the number of customers may be less useful in differentiating
levels of performance. Quality indicators will likely continue to
increase in importance in performance appraisal compared to the
quantitative indicators used historically.
Both the increasingly middle-aged population of the next two
decades and the increase in the population in elderly ages thereafter
may have substantial impacts on goods and services. Table 6.7
shows the median household income levels for persons with differ-
ent age and other characteristics. The data in this table show that
middle-aged persons (those with a middle-aged householder) are
likely to be in their peak earning years. A middle-aged population
is one that is a relatively wealthy population, while younger and
older populations are likely to have lower income levels. The next
two decades should bring increased demand for goods and services
oriented to middle-aged, relatively affluent, households.
The longterm trend toward an elderly population has been
widely discussed by managers in the public and private sectors
(Siegel and Taeuber, 1986). Older populations will require increased
health-related products and other assistance-oriented services and
will generally demand different forms and types of services than a
middle-aged population. Given the siz.e of the baby-boom popula-
tion, and the magnitude of its impacts on both the growth of the
middle-aged population in the coming two decades and of the
elderly population after 2010, it is evident that political and socioec-
onomic policies will likely shift toward increasing concerns with the
problems of the elderly when the baby-boom population begins to
reach the elderly ages. Those in the public sector will need to be
alert to such shifts in order to effectively serve these clientele (and
perhaps to survive politically), and those in the private sector will
likely need to shift their products and services toward those oriented
to being purchased and monitored by public-service entities as the
baby-boom generation ages.
The growth of minority populations represents either a substan-
tial opportunity for the Nation or a potential problem, depending on
how access to resources is altered for minorities over the coming
years. Because of the young age structure of minority populations,
they offer the potential to partially offset the effects of the aging
263
workforce that will characterize the population as a whole, particu-
larly the white or Anglo population. A young minority workforce, if
properly educated, could give the United States a competitive
advantage relative to other developed nations.
If minority populations do not experience increased access to
socioeconomic resources, including increased levels of education, the
future labor force could be characterized by increased levels of
unemployment and the overall per capita purchasing power of the
population could decline. The data in Table 6.7 show, as did several
tables in Chapter 2, that the socioeconomic resources of blacks and
Hispanics are substantially more limited than those for whites (e.g.,
income is only 60 to 70% of that for whites). Unless, the socioeco-
nomic resources of minorities are increased, the projected growth of
the United States population could lead to decreased relative pur-
chasing power and related reductions in public-sector revenues.
Several of the continuing demographic trends also seem likely to
have effects that will be of interest to applied demographers and
other analysts. Increased longevity may further increase the
demand for goods and services oriented to the elderly and to those
with various physical disabilities. Small families resulting from
continued relatively low levels of fertility are likely to lead to con-
tinuing low levels of growth in the demand for educational services
for persons in traditional school ages, but to relatively large invest-
ments per individual child.
Continuing high levels of legal and illegal immigration will
continue to make immigration policy a topic of public concern.
Recurrent policy changes, aimed alternatively at welcoming the
disadvantaged or preventing the entrance of those with specific
characteristics, are likely to continue. Immigration will remain a
component of American life and will continue to increase the ethnic
diversity of the country. Immigration and the cultural differences
among immigrant groups will likewise remain a basis for product
segmentation.
Patterns of population redistribution will impact both the areas
of origin and of destination of migrants. Many central cities in the
Northeast and Midwest and many rural areas of the Nation seem
likely to continue to experience losses of population with accompa-
nying problems in the maintenance of their tax bases and in the
staffing of public and social service agencies. The continued subur-
banization of the population may additionally disadvantage central
cities relative to their more affluent suburbs.
264
Table 6.7: Median U.S. Household Income in 1989
by Selected Characteristics
Type of Household
All Households
Age of Householder:
15 to 24
25 to 34
35 to 44
45 to 54
55 to 64
65 and older
White
BI3ck
Hispanica
Family Households:
Married couples
Other family, female head
Other family, male head
aHlspanlcs may be of any race.
Median Income
$28,906
18,663
29,823
37,635
41,523
30,819
15,771
30,406
18,083
21,921
34,633
38,664
17,383
30,336
Source: Money Income and Poverty Status In the United
States, 1989. Current Population Report P-60, No. 168.
U.S. Department of Commerce. U.S. Bureau of the
Census. Washington, DC: U.S. Government Printing
Office, 1990.
265
The diversity of American households will require that the
evolution of goods and services towards meeting the needs of non-
traditional households continue. Products and services for non-
traditional households, such as legal services to address new means
of merging the interests of persons in non-traditional unions, are
likely to increase as are additional services to assist single parents.
Employee benefits may more frequently include child-care and elder-
care options and public and charitable organizations may find it
necessary to increasingly recognize the reality of non-traditional
households and families.
The disparity in socioeconomic conditions may mean that many
of the new growth markets will be composed of consumers with
relatively modest resources. Products and services appropriate to
the resources available to such consumers will be demanded. For
example, if the market for new single-family housing is going to be
maintained, concerted plans to finance and construct modestly
priced units may be required. Public policy also seems increasingly
likely to need to address the issues related to this disparity. This
attention is likely to occur because it is those groups that are most
disadvantaged that are the fastest growing segments of the popula-
tion and who are thereby playing an increasingly larger role in
public dedsionmaking. Minority issues and minority rights will
continue to be concerns in the coming decades.
The implications of future demographic change noted above are
speculative, and the record suggests that any attempt to project the
future should be viewed cautiously. The implications noted above,
however, are ones that reflect change in population growth and in
the characteristics of populations. Whether they occur to the extent
and in the form noted is uncertain, but the fact that demographic
change will substantially impact future events in the United States is
evident.
The Future of Applied Demography
Interest in the application of demographic perspectives and
methods to the analysis of applied problems is increasing. This is
evident in the growth in the reporting of demographic events in the
popular press, as well as in increasingly frequent inclusions of
demographic data and analyses in public- and private-sector plan-
ning and marketing analyses. It seems likely that the field of ap-
plied demography will continue to grow, becoming increasingly
important as data products and services become more accessible to
individual analysts, and that applied demographers will form a
266
larger component of the demographic profession. In this final sec-
tion, we examine the likely areas of growth and development of the
field in the coming years and delineate some of the potential oppor-
tunities and limitations that may affect that development. Although
we make no attempt to predict the exact time frames related to the
occurrence of these developments, we concentrate on those we
believe will emerge and become substantively important in the next
two decades.
Areas of Future Growth and Development
The concepts and methods of applied demography will be ap-
plied to additional areas of analyses in the coming years and grow
in their spheres of application in yet other areas. The traditional
role of applied demography and its practitioners in the analyses of
demographic variables for private-sector marketing, strategic plan-
ning, site-selection, market segmentation, and similar forms of
private-sector analysis will certainly continue. The use of applied
analyses in state and local demography for the production of esti-
mates, projections, and other information for governmental and
public-service planning, budgeting, and related forms of analysis
will remain areas of importance for applied demographers. Similar-
ly, applied demographers will continue to play instrumental roles in
the provision and analysis of demographic and other information
through data vending and consulting firms. Together, these areas
have been and will continue to form the base of applied demogra-
phy. Growth in these areas, however, may be limited. Federal,
state, and local governmental budget problems seem unlikely to be
quickly resolved, the areas in which many private-sector demogra-
phers are employed may show only modest growth, and traditional
forms of data provision and related consulting activities are increas-
ingly mature fields.
Demographic and socioeconomic events in the United States and
throughout the world, however, seem likely to create areas where
growth in demand for applied demographic services will be particu-
larly pronounced. Among those areas in which the most substantial
growth seems likely to occur are:
1. human resources planning;
2. health care service planning and marketing;
3. long-term care planning;
4. pension fund investment and utilization planning;
5. legislative redistricting;
267
6. environmental impact assessment and mitigation;
7. social, political, and socioeconomic policy analysis;
8. international business and marketing analysis; and
9. individualized data use and analysis.
Human resources are likely to become more difficult to manage
in the coming decades as population growth slows and the charac-
teristics of the population change. The slower growth of the labor
force discussed above clearly suggests that employers will need to be
more competitive in attracting new employees. At the same time,
the faster growth of minority populations could result in either a
younger and more viable work force or a less competitive one,
depending on whether or not minority and other disadvantaged
populations are provided with the access to educational and other
training opportunities necessary to develop competitive labor market
skills. Finally, it is evident that the growth of minority and other
low-income populations are likely to require an initial infusion of
expanded services to address their presently inadequate levels of
education and income so that they can develop competitive skills.
As a result, the level of demand for education, employment, and
other types of human services is likely to increase. These patterns
suggest that the need for applied demographic expertise in the
planning for human resources and human services is likely to in-
crease in both the public- and private-sectors in the coming years.
It is obvious that the aging of the United States population will
lead to increased demand for health care and long-term care for the
elderly. Applied demography can be used to discern much about
the patterns of population change likely to impact health and
morbidity in the coming years. Analyses of the demand for differ-
ent types of health care services, the feasibility of advanced technol-
ogy acquisition relative to the population base in specific service
areas, the demand for specialty services such as drug and alcohol
counseling, and other areas will increasingly require demographic
expertise. Similarly, long-term health and care facilities require
careful analysis of such factors as the likely mix of Medicaid and
private paying clients and careful siting to ensure that there is a
sufficient population within close proximity of the site and that the
site is sufficiently close to clients' relatives and friends (Murdock
and Hamm, 1991). Health and long-term care are likely to be
important areas of growth for applied demographic analysts.
Another area likely to receive increased emphasis because of the
aging of the United States population base is that of pension fund
investment and utilization planning. Managers in both public- and
268
private-sector entities are beginning to recognize that pension funds
may be extensively impacted by the coming increase in elderly reti-
rees. How many persons are likely to retire and at what periods is
critical information for establishing what types of investments
should be pursued by the managers of retirement funds. Demo-
graphic analysis is important as well in determining where invest-
ments in real estate and other developments and in various types of
corporations should be made. As the likely impacts of the aging
population base become apparent, demands for demographic exper-
tise to assist in the selection of pension fund investments is likely to
increase substantially.
The rapid growth of minority populations lies at the base of a
substantial increase in demand for applied demographic analysis
related to legislative and local area redistricting (see Hill and Kent,
1988). Particularly in the Voting Rights Act's designated (southern)
states that have had rapidly increasing minority populations, the
demand for persons who have expertise in population analysis and
knowledge of redistricting is growing rapidly. The expertise of
applied demographers is essential to assist in the development of
voting districts for state and local governments, for school and
junior college districts, to assist in the analysis of racial block voting
patterns, and to serve as expert witnesses regarding the demograph-
ic bases of alternative redistricting plans. As additional 1990 Census
data become available and the number of additional areas involved
in redistricting grows, the services of applied demographers are
likely to be in increased demand.
During the 1970s and the first few years of the 1980s, environ-
mental impact assessment firms employed demographers to deter-
mine the number of persons likely to be directly and indirectly
impacted by large-scale developments. This activity declined sub-
stantially by the last part of the 1980s as energy prices fell and large-
scale energy and other projects were canceled or delayed (Murdock
et al., 1986). There is renewed concern about environmental issues,
however, about the storage and/or disposal of industrial and nuclear
wastes (Murdock et al., 1983), and the need to address such issues
as the impacts of global climate change on human populations
(Murdock and Leistritz, 1991). Increased demand for environmental-
ly related impact assessments seems likely to occur with emphasis
being placed on estimating the populations impacted by past waste
and/or other noxious products and on the determination of the
populations that should be compensated for past impacts. Applied
demographers will play a key role in such analyses.
269
Policy analyses have always employed demographic data.
However, there is a new found awareness of the role of demograph-
ic factors in such changes as those projected to occur in the labor
force (U.S. Bureau of Labor Statistics, 1989), in health (Brody et al.,
1987), and in other areas (Robey, 1985). We expect that governmen-
tal agencies providing health and human services will increasingly
include demographic analyses in their planning efforts and, as a
result, increasingly require the services of applied demographers.
Although most applied demographers are presently employed to
complete domestic analysis (and this work has emphasized such
analyses), it appears likely that the global economy will require
expansion of American firms' marketing efforts in other nations.
Demographers have long been involved in international develop-
ment and family planning throughout the world as part of academic,
United Nations, U.S. Agency for International Development, and/or
foundation-sponsored activities. The new demand, however, will
likely be for applied demographers to assist firms in determining the
markets for different types of products and services. The present
involvement of applied demographers in the private-sector makes
this emerging area one that may expand the demand for applied
private-sector demographers.
The explosion of such data-handling capabilities as high-speed,
large-storage capacity microcomputers coupled with such data media
as CD-ROM makes demographic data more accessible to analysts
who are not affiliated with large public-sector organizations or large
corporations. Use of these and related forms of technology will
produce an expanding market for the products and services of the
individual data entrepreneur and analyst. Applied demographic
products, such as specialized software for demographic analysis,
additional on-line data bases, and numerous other products to assist
the individual data user and analyst, should produce increased
demand for the services of applied demographers.
Overall, then, these and many other areas should expand the
demand for applied demographic data and analyses and for applied
analysts. For those interested in careers in applied demography, the
future appears likely to provide substantial opportunities.
Potential Opportunities and Problems
for Applied Demography
Although several specific areas where opportunities may develop
for applied demographic analysts were described in the last section,
here we wish to discuss several generic opportunities and problems
270
that are not related to a specific area or subfield of analysis. We
first discuss emerging opportunities and then discuss potential prob-
lems affecting the future of applied demography.
Emerging Opportunities. We believe that there are substantial
opportunities for the field of applied demography to improve its
general level of conceptual and analytical capabilities by:
1. developing concepts and methods to integrate its knowl-
edge base with that in related fields such as regional
economics, sociology, geography, urban planning, and
applied psychology and social psychology;
2. ensuring that it employs the most sophisticated appropri-
ate methodologies available; and by
3. developing procedures to integrate its methods with
computer-based geographic methods such as Geographic
Information Systems (GIS).
Many of the concepts of demography have been developed or
are at least widely used in other fields of analysis. In this regard,
such areas as regional economics, which examines the role of
changes in local economies on employment and income growth, is
clearly of importance for such applied demographic activities as
determining local levels of migration and related population esti-
mates. Such areas in sociology as human ecology and urban and
rural sociology tend to view social change in terms of population-
based concepts that may be of use to applied demographers. Many
geographers are also demographers, but applied demography has
tended to ignore geographic-based concepts of geographers interest-
ed in demographic patterns. In fact, many demographers with a
sociological or economic background are largely unaware of the
parallel literature in geography on such topics as population redistri-
bution and suburbanization, or minority population growth. Simi-
larly, applicable knowledge from urban planning, such as the effects
of physical and transportation planning on population growth, is
often not part of the base of knowledge of applied demographers.
Finally, although applied demographers are often employed in
interdisciplinary research units within marketing or other depart-
ments and work on a regular basis with psychologists and social
psychologists, there is relatively little indication that such work has
been appropriately incorporated in applied demographic analyses.
These are only some examples; others could have been noted. The
point, however, is that applied, real-world problems are seldom
271
resolved by analysts from a single field; they are inherently multi-
dimensional and require multidisciplinary approaches. Applied
demographers should utilize existing opportunities to incorporate
relevant knowledge from other disciplines into their knowledge
base.
Applied demography should also take advantage of the expand-
ing range of increasingly sophisticated forms of analysis employed in
formal demography and other statistical and social science disci-
plines. _Although the applied analyst must always remain sensitive
to the need to effectively communicate results to clientele groups,
the analysis underlying the results reported should be as appropri-
ately sophisticated as possible. This is not meant to imply that
applied demographers should employ complex methods simply to
show their academic prowess, but rather to emphasize that the need
for a constant updating of knowledge is as important in applied as
in other areas of demography. The fact that such techniques as
hazard models, multi-dimensional and multi-state projection models,
and even log-linear models are seldom used in applied demographic
analysis suggests that applied demographers should take steps to
develop such methods for use in their more complex forms of analy-
sis. Applied demography, like the overall field of demography,
requires substantial and continuing methodological and conceptual
development.
The development of geographic-based products such as Geo-
graphic Information Systems (GIS) and the TIGER census maps
suggest the need for applied demographers (whose work tends to be
centered on specific local areas) to become more heavily involved in
the opportunities to develop geographic-based demographic analy-
ses. For example, such areas as population estimation may well
benefit from such an approach (Tayman, 1991); the applicability of
GIS techniques for estimating the population in areas within speci-
fied distances of given locations is clearly relevant to site location
analyses and is widely used (Merrick and Tordella, 1988). The
simple mapping capabilities of GIS systems allow one to complete
examinations of patterns of population change within urban areas at
an unprecedented level of detail. Although we would not presume
at this early stage of their utilization to suggest how GIS and other
such systems might be integrated with applied demographic con-
cepts and techniques, it seems evident that this is an area with
substantial opportunities for applied demographers.
272
Potential Problems. As in nearly all fields of study, past devel-
opments and future demands may also create problems which could
limit the developing field of applied demography. Among the
potential problems that we believe must be carefully avoided are:
1. the extension of demographic concepts and methods
beyond their empirical and conceptual bases; and
2. the popularization of demographic concepts and the
demographic approach such that they are inappropriately
applied and their limitations unrecognized.
Demography has a base of knowledge and methods that have
been developed over several centuries. It is a mature field
with much to offer the applied analyst. Its base of knowledge is
limited, however, and some tendency has arisen to examine the
demographic concomitants of nearly any phenomena as a means of
demonstrating the relevance of demographic factors. The old adages
that correlation is not causation and that demography is not destiny
should always be kept in mind when applying demographic con-
cepts. The simple fact that some behavior or phenomenon varies
with a demographic characteristic is not a sufficient reason to
assume the importance of the demographic correlate. The conceptu-
al, substantive, empirical, and statistical bases of such relationships
must be examined before the relevance of a demographic character-
istic can be assumed. It is essential that applied demography not
extend its application too far beyond the conceptual and empirical
base of knowledge in demography and related fields. This is not
intended to imply that applied demographers should limit their
attempts to discern how demographic factors relate to as many
previously unexamined factors as possible, but is only an admoni-
tion that such relationships should be thoroughly analyzed before
they are assumed to be substantively significant.
We are also concerned that the popularization of demography be
pursued with care. This is not because we believe that familiarity
breeds contempt, but rather because of the concern, noted above,
that we not claim importance for demographic variables prior to
finding empirical support for such importance. In addition, unless
carefully qualified and contextualized, popularization can lead to the
widespread misuse of the methods and concepts of applied demog-
raphy by persons who lack adequate training in their use. This is
not a statement based on a pandering after academic elitism, be-
cause we strongly believe that applied demography should be
extended to nondemographers for their use in resolving applied
273
problems. It is, however, a call for caution in implementing that
extension to be sure that what is conveyed is also understood.
Although popularized demographic analyses done by entities such
as American Demographics have been competently completed and
properly qualified, the same cannot be said for some of the newly
emerging coverage appearing in the print and broadcast media.
There is a clear need to ensure that applied demographic knowledge
is not trivialized or its credibility eroded by careless popularization
of its concepts and methods.
Condusions
In sum, this work has attempted to provide an introduction to
the field of applied demography. As the discussion in this chapter
suggests, we believe the field is one with significant opportunities
and that it is likely to expand substantially in the coming years if it
remains firmly grounded in a solid conceptual and empirical base of
knowledge. We trust that this effort will be but one of many that
will further expand and systematize the field of applied demogra-
phy. Even more important, we hope this work, and those to follow,
provide concepts, methods for analysis, and understanding of
human populations that are useful to those who are attempting to
arrive at solutions to real-world problems.
Steve H. Murdock, David R. Ellis - Applied Demography_ An Introduction to Basic Concepts, Methods, and Data-Routledge (2020).pdf
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Population Reports. Series P-25, No. 796. U.S. Bureau of the Census.
Washington, DC: U.S. Government Printing Office.
1989 Projections of the population of the United States, by age, sex,
and race: 1983 to 2080. Current Population Reports. Series P-25,
No. 1018. U.S. Bureau of the Census. Washington, DC: U.S.
Government Printing Office.
Sternlieb, G., and J.W. Hughes
1986 Demographics and housing in America. Population Bulletin 41:2-
34. Washington, DC: Population Reference Bureau, Inc.
Stahura, J.M., and J.J. Sloan, m
1988 Urban stratification of places, routine activities and suburban
crime rates. Social Forces 66:1102-1118.
285
Stoto, M.A.
1983 The accuracy of population projections.• Journal of the American
Statistical Association 78:13-20.
Stoto, M.A.,and J.S. Durch
1990 National health objectives for the year 2000: the demographic
impact of health promotion and disease prevention. Paper present-
ed at the annual meeting of the Population Association of America.
Toronto, Canada.
Strong, M.A.
1987 Software for demographic research.• Population Index 2:183-199.
Swanson, D.A.
1978 An evaluation of 'ratio' and 'difference' regression methods for
estimating small, highly concentrated populations: the case of
ethnic groups.• Review of Public Data Use 6:18-27.
1980 Improving accuracy in multiple regression estimates of population
using principles from causal modeling.• Demography 17:413-427.
Swanson, D.A., and L.M. Tedrow
1984 Improving the measurement of temporal change in regression
models used for county population estimates.• Demography 21:373-
382.
Sweet, J.A.
1984 Components of change in migration and destination-propensity
rates for metropolitan and nonmetropolitan areas: 1935-1980. •
Demography 21:129-140.
Sweet, J.A., and L.L. Bumpass
1987 American Families and Households. New York: Russell Sage Founda-
tion.
Tarver, J.D., and T.R. Black
1966 Making County Population Projections: A Detailed Explanation of a
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Tayman, J.
1991 Population and housing estimates for microgeographic areas: a
blend of demographic and geographic information system tech-
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Association of America. Washington, DC.
Teitelbaum, M.S., and J.M. Winter
1985 The Fear of Population Decline. New York: Academic Press.
U.S. Bureau of the Census
1976 Computer Programs for Demographic Analysis. Bureau of the Census.
Washington, DC: U.S. Government Printing Office.
286
1977 Gross migration by county: 1965 to 1970.• Current Population
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1984 Gross migration for counties: 1975 to 1980.• Census of Population
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1990a School Enrollment-social and economic characteristics of students:
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1991a Census Bureau releases preliminary coverage estimates from the
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1991b Census Bureau releases refined estimates from post enumeration
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U.S. Government Printing Office.
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Washington, DC: U.S. Government Printing Office.
1991e 1991 Census showed gain of 14 million housing units since 1980.•
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1991 1990 OBERS BEA Regional Projections: Economic Activity in the
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United States Bureau of Labor Statistics
1987 Monthly Labor Review 110:9.
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van der Vate, B.J.
287
1988 Methods used in estimating the population of substate areas in the
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Steve H. Murdock, David R. Ellis - Applied Demography_ An Introduction to Basic Concepts, Methods, and Data-Routledge (2020).pdf
Age,
data sources for, 75-96
defined, 18
measures of, 149-152
median, 41, 117, 149
Index
pyramid, 151-152
standardization for, 158-164
trends in, 18, 38, 43-46, 93, 251
American Demographics, 103, 273
American Statistical Index, 70-71
Annual Housing Survey, 92
Arithmetic change, 120-121
Baby boom, 12, 15, 18, 28-32, 184, 251
Baby bust, 13, 18
Bibliography of Agriculture, 73-74
Birth rate,
age-specific, 31, 117, 119, 124
crude; 115-117
data sources for, 75-78, 97-98, 100-102
general, 115-118
trends in, 32
Bookkeeping equation, 13, 134, 178, 228
CENDATA, 95
Censal ratio, 184-186, 188-191
Census, 81, 92
Census Bureau. See U.S. Bureau of the Census
Census and You, 95
Census survival rates, 134-138, 225
Child-woman ratio, 124-126
Cohabitation, 21-22
Cohort
analysis of, 13
definition of, 12
Cohort-component methods
estimates, 181, 203-210
projections, 211, 223-243
Commuting, 16
290
Compact Disk-Read-only Memory (CD-ROM), 92, 106
Concepts. See Demography-concepts,
Congressional District Data Book, 76, 78
Congressional Information Service Index, 70-72
Controlling to a total, 178, 180
County and Oty Data Book, 76-78, 110
County Business Patterns, 94
Current Business Survey, 93
Current Construction Survey, 92
Current Industrial Survey, 93
Current Population Survey, 92-94
Data
compilations of, 76-79
examples of uses, 110-112
general indices
American Statistical Index, 70-71
Congressional Information Service, 70-72
Index to U.S. Government Periodicals, 70, 72
Index to International Statistics, 71-72
Monthly Catalog of U.S. Government Publications, 71
Statistical Reference Index, 71-72
media for, 108-109
principles of use, 106-109
sources, Federal, 79-100
Agency indices, 73-74
Bibliography of Agriculture, 73-74
Censuses, 80-81
Census of Agriculture, 80
Census of Construction Industries, 80
Census of Governments, 80
Census of Housing, 82
Census of Manufacturing, 80
Census of Mineral Industries, 80
Census of Population and Housing, 80-81, 83-87
Census of Retail Trade, 80
Census of Service Industries, 80
Census of Transportation, 80
Census of Wholesale Trade, 80
1990 Census, 81-92
U.S. Bureau of the Census, 73
U.S. Bureau of Economic Analysis, 83, 96-97
U.S. Bureau of Labor Statistics, 83, 97
Federal compilations, 76-78
Congressional District Atlas, 78
Congressional District Data Book, 76, 78
County and Oty Data Book, 76-78
Historical Statistics of the United States, 76-77
State and Metropolitan Area Data Book, 76, 78
Statistical Abstract of the United States, 76-77
National Center for Education Statistics, 79, 98-99
National Center for Health Statistics, 79, 97-98, 124
P-Series, 93-94
Superintendent of Documents' Oassification System, 75
surveys, 92-94
U.S. Bureau of the Census, 80-96
sources, nongovernmental (private), 103-105
sources, state, 100-102
agricultural, 100-101
economic, 100-101
education, 100-101
employment, 100-101
health, 100-101
human services, 100-102
state data center, 100, 102
state libraries, 100, 102
Data Users News, 95-96
Death. See Mortality
Death rate,
age-specific, 124, 126, 128-129, 132-133
crude, 124, 126
data sources for, 80-82, 94-95, 97-99
infant, 126, 128-129
neonatal, 126, 128-129
post neonatal, 126, 128-129
Decomposition of rates. See Rate decomposition
Demographic processes. See Fertility; Migration; Mortality
Demography, 1-8, 272-273
applied
concepts and variables in, 6-7
definition of, 6
dimensions of, 6-7
limitations affecting, 272-273
opportunities in, 269-271
291
292
trends in, 265-269
concepts of, 6-7
definition of, 4
formal, 4
social, 4
Dependency ratio, 149-150, 152
Economic-based techniques, 217-223
Economic characteristics, 7
data sources for, 75-81, 92-97, 100-105
income, 7, 25
industry, 7, 24
measures of, 156-157
occupation, 7,24, 26
trends in, 24-25
Economic development, 101
Education, 7, 21, 23-24, 26, 48, 75, 98, 259
attainment, 93
characteristics, 153, 156
data sources for, 75-81, 92-94, 98-101
Grade Graduation Rate, 139-140, 153, 155
Grade Retention Rate, 139-140, 153, 155
measures of, 153, 155-156
trends in, 24
Elderly, 18, 251
Employment, 7, 24-25, 156
data sources for, 75-81, 94, 97, 100-101
definition of, 24
industry, 24-25
measures of, 156-157
occupation, 24-25
trends in, 24-25
underemployment, 24
unemployment, 24
Errors,
mean absolute percent, 244-246
mean percent absolute, 245-246
mean percent error, 245-246
of closure, 92
of estimation, 244, 246-247
Estimates
accuracy of, 244-247
adjustments in, 178-181
concepts, 176-177
definition of, 176
evaluation of, 241-247
limitations of, 177-178
population-based statuses and conditions, 234, 241
principles of, 177-178
techniques for
component methods, 204-210
administrative records method, 204
component method II, 204-205
cohort-component methods, 204-210, 251
extrapolative, 182-184
arithmetic rates, 182
geometric rates, 182
exponential rates, 182
Gompertz Curve, 182-183
logistic curve, 182-183
regression-based, 196-204
ratio-correlation, 198-204, 247-250
symptomatic, 184-196
censal-ratio methods, 184-196, 199-202, 238-250
housing unit method, 186-191, 197-200
other ratio-based methods, 191-1%, 243
Ethnicity, 7, 19-21, 47, 55, 152-153, 234-235, 252-254
data sources for, 75-81, 92-94, 100-103
definition of, 19-20
measures of, 153, 252-254
trends in, 20-21, 251
Exponential change, 120, 123, 124
Families, 7, 22-23, 25, 48, 92-93
data sources for, 75-81, 92-94, 100-102, 104
definition of, 22-23
measures of, 153
trends in, 22-23, 48, 59
types of, 22
Fecundity, 15
293
294
Fertility, 15, 26
definition of, 15
measures of, 30, 124-126, 127
age-specific rates, 28, 119
child-woman ratio, 124-126
crude rate, 117, 124
data sources for, 75-81, 92-94, 97-98, 100-102
general rate, 117-118, 124
total fertility rate, 124, 126-127
trends in, 28-30
Forecasts. See Projections
Foreign Trade Survey, 93
Gender. See Sex
Geographic Information System(s), 82, 270-271
Geometric change, 120, 122
Gini Coefficient, 145-148
Gompertz Curve, 182-183
Health care planning, 79-98, 266-267, 279-280
Hispanic origin. See also Spanish origin, 19-21, 47, 49-54
Historical Statistics of the United States, 76-71
Households, 7-8, 21-25, 48, 53, ~, 153
average size of, 23, 48-60
data sources for, 75-81, 92-94, 100-102
definition of, 22
measures of, 153
trends in, 28, 48, 56, 58-60
types of, 22-23
Housing Unit Method, 186-191
Immigration, 16, 28, 32, 60, 168, 263
Immigration Reform and Control Act, 260
Income,
data sources for, 75-81, 92-94, 96-97, 100-103
definition of, 25
measures of, 156, 264
trends in, 25
Index of Dissimilarity, 145-149, 152-153
Index to International Statistics, 71-72
Index to U.S. Government Periodicals, 70, 72, 74, 76,
Infant mortality rate, 26, 30, 32, 126, 128
lnnrlgration, 16-17,32,38, 134, 139, 141
International marketing, 267
Labor force, 255-258
definition of, 24
measures of, 140, 156-157, 217-223
participation rate, 140, 156-157, 217-223
age-specific, 140, 156-157
crude, 140, 156-157
general, 140, 156-157
trends in, 25, 255-257
Life expectancy, 129, 132
Life table, 129-134, 169, 171-174
definition of, 129, 132
elements of, 129-134
multi-decrement, 169, 171-174
nuptiality, 169-171
school life, 169-171
working life, 169-174
Life table survival rates, 134-138
Logistic curve, 182
Long-term care planning, 266
Lorenz Curve, 144, 147-148
Marital status, 7, 21-22, 48, 55-57, 59, 153
data sources for, 75-81, 92-94, 97, 100-102
definition of, 21
measures of, 153-154
age-specific marriage rate, 153-154
crude marriage rate, 153-154
general marriage rate, 153-154
trends in, 21-22, 48, 55-57
Mean, 117
Mean absolute percent error. See Estimates and Projections
Mean percent absolute difference. See Estimates and Projections
Mean percent error. See Estimates and Projections
Median, 117
Metropolitan Statistical Area (MSA), 18
Migration, 7, 13-14, 16-17, 26, 28-32, 134, 139-141, 227-229, 260
data sources for, 75-78, 93
defination of, 16-17
295
296
measures of, 31, 134, 139-141
gross, 134, 228
net, 134, 139, 228
residual, 134, 140-141, 228
trends in, 28-32, 260
Minority. See Ethnicity and Race
Mobility. See Migration
Mode, 125
Monthly Catalog of U.S. Government Publications, 70-71
Mortality, 7, 15-16, 28, 30, 32, 66, 98, 126, 128-129, 225, 230
age-curve of, 28
data sources for, 75-81, 97-98, 100-102
definition, 15-16
measures of,
age-specific mortality (death) rate, 129
cause-specific death rate, 129
crude death rate, 126
infant mortality rate, 126, 128-129
neonatal death rate, 126, 128
post-neonatal death rate, 126, 128-129
life table. See Life table
trends in, 28, 30-31, 258
Multi-state projection models, 9, 271
National Center for Education Statistics, 73, 79, 98-99
National Center for Health Statistics, 73, 79, 97-98
Natural decrease, 28, 60
Natural increase, 28-29, 60
Neonatal mortality, 126, 128
Old-age dependency ratio, 152
Outnligration, 16, 134, 139
Population
data sources for, 75-105
defined, 11-12
change, 7, 13-14, 114
arithmetic, 120-121
definition of, 13-14
doubling rate, 124
exponential, 120, 123
measures of, 120-124
trends in, 26-28, 250-254
geometric, 120, 122
characteristics, 7, 17-25, 38, 42, 48, 59~, 137, 152-153, 156,
158-159, 163-164, 167-169, 171,174, 250-261
definition of, 17-26
controlling the effects of, 158-174
measures of, 149-158
trends in, 38-67
composition. Su Characteristics
components of change. See Fertility; Migration; Mortality
data sources. Su Data
distribution, 7, 17, 32-38
definition of, 7
measures of, 141-142, 147-149
density, 141
Gini Coefficient, 145-146, 148
Index of Dissimilarity, 145-146, 148
Lorenz Curve, 144, 147-148
potential, 141-143
trends in, 32:-38, 263
equation, 13-14, 178
estimates. See Estimates
ethnicity. See Ethnicity
fertility. Su Fertility
growth rate. See Change
projections. Su Projections
mortality. See Mortality
potential. Su Population-distribution
pyramid. Su Age
race. See Race
special population, 179
subpopulation. See Cohort
Poverty,
definition of, 25
trends in, 66.07
Projections,
accuracy of, 244-247
adjustments in, 178-179, 181
concepts in, 76-177
definition of, 177
evaluation of, 241-247
297
298
limitations of, 177-178
population-based statuses and conditions, 234, 241
principles of, 177-178
techniques for, 210
cohort-component, 223-243
economic-based, 217-223
extrapolative, 211
land-use, 214, 216-217
ratio-based, 213-215
Public Use Microdata Sample (PUMS), 80
Pyramid, 151, 152
Race. See also Ethnicity
data sources for, 76-81, 92-94
definition of, 19-20
measures of, 152-153
trends in, 19-21, 250-256, 262-263
Rates, 28, 32, 113, 115
crude, 28, 30, 32, 115-116
general, 28, 32, 118
decomposition of, 158, 163-169
specific, 31, 32
Ratio-correlation, 198-203
Sex, 7, 19, 38, 42, 149, 152
data sources for, 76-81, 92-94
definition of, 19
measures of, 149, 152
pyramid, 151-152
ratio, 150, 152
trends in, 38, 42
Socioeconomic status, 7, 25-26, 60
data sources for, 76-81, 92-94
definition of, 25
measures of, 156
trends in, 60, 261
Spanish origin. See also Hispanic origin, 19-21
Standardization, 158-163
direct, 158-163
indirect, 158-163
State and Metropolitan Area Data Book, 76, 78
Statistical Abstract of the United States, 76
Statistical Reference Index, 71-72
Superintendent of Documents Classification System, 75
Survey of Income and Program Participation (SIPP), 93
Survey of Minority-Owned Businesses, 93
Texas Almanac, 78
The U.S. Government Manual, 74-75
Topologically Integrated Geographic Encoding and
Referencing System (IlGER), 81-82
Total Fertility Rate, 126-127
U.S. Bureau of Economic Analysis, 79, 96-97
U.S. Bureau of Labor Statistics, 79, 97
U.S. Bureau of the Census, 80-100
U.S. Department of Agriculture, 73
U.S. Government Manual, The, 74-75
Vital statistics data, 76-81, 97-98, 100-101, 124
Wealth. See Economics
Youth dependency ratio, 149-150, 152
299

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Steve H. Murdock, David R. Ellis - Applied Demography_ An Introduction to Basic Concepts, Methods, and Data-Routledge (2020).pdf

  • 1. Applied Demography An Introduction to Basic Concepts, Methods, and Data Steve H. Murdock David R. Ellis www.routledge.com an informa business ISBN 978-0-367-01259-5 Applied Demography Steve H. Murdock and David R. Ellis 9780367012595.indd 1 10/21/2018 2:26:07 PM
  • 4. Applied Demography An Introduction to Basic Concepts, Methods, and Data Steve H. Murdock and David R. Ellis ~l Routledge ::S~ TaylorFram Croup AND TORK
  • 5. Library of Congress Cataloging-in-Publication Data Murdock, Steven H. Applied demography : an introduction to basic concepts, methods, and data / by Steve H. Murdock and David R. Ellis. p. cm. · Includes bibliographical references and index. ISBN 0-8133-8372-2 1. Demography. I. Ellis, David R. (David Rennie), 1953- 11. Title. HB849.4.M87 1991 304.6-dc20 91-35208 CIP ISBN 13: 978-0-367-01259-5 (hbk) First published 1991 by Westview Press Published 2018 by Routledge 52 Vanderbilt Avenue, New York, NY 10017 2 Park Square, Milton Park, Abingdon, Oxon OX14 4RN All rights reserved. No part of this book may be reprinted or reproduced or utilised in any form or by any electronic, mechanical, or other means, now known or hereafter invented, including photocopying and recording, or in any information storage or retrieval system, without permission in writing from the publishers. Notice: Product or corporate names may be trademarks or registered trademarks, and are used only for identification and explanation without intent to infringe. Copyright © 1991 by Taylor Francis Routledge is an imprint of the Taylor Francis Group, an informa business
  • 6. To Joann and Roger June and Lee Marijane and Bo
  • 8. Contents Ust of Tables and Figures Preface Acknowledgments 1 2 Introduction Rationale and Background, 1 Definition and the Dimensions of Applied Demography, 3 Organization of the Text, 8 Limitations of the Book, 9 Demographic Concepts and Trends: The Conceptual Base and Recent Patterns of Demographic Change Defining Key Concepts and Terms, 11 An Overview of Major Demographic Trends in the United States, 26 Summary, 66 Conclusions, 67 3 The Materials of Appliecl Demographic Analyses: 4 Data Sources and Principles of Data Use Indices for Locating Secondary Data, 70 Federal and State Data Compilations, 75 Federal Data Sources, 79 State Data Sources, 100 Nongovernmental Data Sources, 103 Using Secondary Data, 105 Summary and Conclusions, 112 Basic Methods and Measures of Applied Demography General Measures, 113 Measures of the Major Demographic Processes and Variables, 120 Selected Methods for Controlling the Effects of Demographic Change and Characteristics, 156 Conclusions, 174 ix xv xix 1 11 69 113
  • 9. viii 5 6 Methods for Estimating and Projecting Populations Basic Definitions and Concepts, Principles and Limitations, and General Procedures for Use in Population Estimation and Projection, 176 Methods of Population Estimation, 181 Methods of Population Projection, 210 Estimates and Projections of Population-Based Statuses and Characteristics, 234 Evaluation of Population Estimates and Projections, 241 Conclusions, 248 Summary and Conclusions: The Future of Population Change and Applied Demography in the United States Future Demographic Trends Impacting Products and Services, 250 The Future of Applied Demography, 265 Conclusions, 273 References Index 175 249 275 289
  • 10. Tables and Figures Tables 2.1 Total Resident Population and Percent Population Change in the United States, 1790-1990 27 2.2 Components of Population Change for the United States, 1940-1990 29 2.3 Birth, Death, and Net Migration Measures for the United States, 1940-1990 30 2.4 Age-Specific Birth, Death, and Migration Rates in the United States for Selected Years 31 2.5 Population of the United States, Regions, Divisions, and States, 1900-1990 33 2.6 Population Change in the United States, Regions and Divisions, 1960-1990 37 2.7 Population and Percentage of Population in the United States by Urban, Rural, Rural Farm, and Rural Nonfarm Residence, 1930-1980 39 2.8 Proportion of U.S. Population that Is Metropolitan and Nonmetropolitan, 1950-1990 40 2.9 Median Age and the Sex Ratio in the United States, 1900-1990 41 2.10 Population of the United States by Age and Sex, 1940-1989 42 2.11 Percent of the Population by Age Groups in the United States, 1940-1989 45 2.12 U.S. Population, 1970, 1980, and 1990, Percent Change in Population 1970 to 1980 and 1980 to 1990, and Proportion of Population 1970, 1980, and 1990 by Race, Hispanic Origin, and Ethnicity 47 2.13 Percent Distribution of the Resident Population of the United States by Regions and for the Ten Largest States by Race and Hispanic Origin, 1990 48 2.14 Percent Distribution of the Resident Population of the United States, Regions and States by Race and Hispanic Origin, 1990 49
  • 11. x 2.15 Demographic and Socioeconomic Characteristics of the Population of the United States by Race/Ethnicity for Selected Years 53 2.16 Marital Status of the Population of the United States, 1970-1988 56 2.17 Households in the United States by Type, 1970-1990 57 2.18 Estimates of Cohabitation and Marriage Before the Age of 25 by Age Cohort in 1988 58 2.19 Number and Percent of Households by Persons in the Household and Average Household Size for the United States, 1940-1990 59 2.20 Selected Socioeconomic Characteristics of the Population of the United States, 1940-1988 61 4.1 A Decomposition of the Projected Difference in the Rate of Participation in Different Recreational Activities Among Residents of the United States by Activity, 1990-2000 and 2000-2025 165 4.2 A Decomposition of the Projected Difference in the Rates of Participation in Different Recreational Activities Among Residents of Texas by Activity, 1990-2000 and 2000-2025 166 4.3 Components of a Working Life Table Derived Using a Standard Life Table 173 6.1 Historical and Projected Population Growth in the United States by Race and Spanish Origin, 1950-2050 252 6.2 Percent of Population by Race and Spanish Origin in the United States, 1950-2050 253 6.3 Projections of the Percent of the U.S. Population by Age and Race/Ethnicity for Selected Years, 1990-2050 254 6.4 Three Alternative Projections of the U.S. Civilian Labor Force by Selected Characteristics for 2000 256
  • 12. xi 6.5 Projections of the Number of Persons in the Labor Force in the United States by Race/Ethnicity, 1986-2025 257 6.6 Projections of the Number of Residents Enrolled in Higher Education in the United States by Race/Ethnicity, 1986- 2025 259 6.7 Median U.S. Household Income in 1989 by Selected Characteristics 264 Figures 3.1 Short-Form (100% Items) and Long-Form (Sample Items) Topics in the 1990 Census of Population and Housing 83 3.2 Publications of the 1990 Census of Population and Housing 84 3.3 Computerized Products from the 1990 Census 88 4.1 Percentage Change in Population 114 4.2 Crude Rates 116 4.3 General Rates 118 4.4 Specific Rates 119 4.5 Arithmetic Rate of Change 121 4.6 Geometric Rate of Change 122 4.7 Exponential Rate of Change 123 4.8 Child-Woman Ratio (CWR) 125 4.9 Total Fertility Rate (TFR) · 127 4.10 Selected Measures of Infant Mortality 128 4.11 Abridged Life Table for the Male Population of a Hypothetical Area, 1990 130 4.12 Elements of a Life Table 131 4.13 Life Table Survival Rates 135 4.14 Procedure for Computing Survival Rates for Multi-Age Age Groups from a Life Table for Single-Year Age Groups 136 4.15 Procedure for Computing Beginning and Terminal Age Survival Rates 137 4.16 Migration Rates 139 4.17 Net Migration Rate (NMR) 139 4.18 Residual Migration 140
  • 13. xii 4.19 Population Density 140 4.20 Population Potential Measure with an Example of Its Application for a Hypothetical Set of Areas 143 4.21 Distribution of a Hypothetical Population by Size of Place Category and the Related Lorenz Curve 144 4.22 The Cini Coefficient and Index of Dissimilarity Measures of Population Distribution 145 4.23 Dependency Ratio (DR) 150 4.24 The Sex Ratio (SR) 150 4.25 Population Pyramid, Texas 151 4.26 Crude, General, and Age-Specific Marriage Rates 154 4.27 Measures of Educational Progression 155 4.28 Measures of Economic Activity 157 4.29 Direct and Indirect Age Standardization 160 4.30 Unique Components of Nuptiality Tables, Tables of School Life, and Tables of Working Life 170 4.31 Example of Using a Table of Working Life to Determine Income Loss 172 5.1 Example of Controlling to a Total 180 5.2 Projections for a College-Dominated County by Age for 1980-2020 NOT Adjusting for Special Populations 180 5.3 Censal-Ratio Method with Symptomatic Data 185 5.4 Censal-Ratio Procedure with Housing Permit Data: To Estimate the Austin, Texas, Population for April 1, 1984 188 5.5 Censal-Ratio Method Using Electric Meter Billing: To Estimate the Austin, Texas, Population for April 1, 1988 190 5.6 Example of a Simple Ratio Technique 192 5.7 Vital Rates Method 193 5.8 Example of the Use of a Proration Technique 194 5.9 Composite Method 195 5.10 Steps for Completing an Estimate Using the Ratio-Correlation Method 199
  • 14. xiii 5.11 Ratio-Correlation Method: To Estimate Population of Waco, Texas, 1982 200 5.12 Steps in and Example of the Use of a Cohort- Survival Method of Population Estimation to Estimate the Population of McLennan County, Texas, April 1, 1988 206 5.13 Example of a Ratio-Based Technique 215 5.14 Example of a Land-Use Technique 216 5.15 Hypothetical Example of a Simple Economic- Based Population Projection Method 221 5.16 Steps in and Example of the Use of the Cohort- Component Method to Project the Population of Harris County, Texas, by Five-Year Cohorts from 1990 to 2000, Assuming 1980 Age-Sex Specific Fertility Rates and Age-Sex Specific Survival Rates and 1970-1980 Age-Specific Net Migration Rates 235 5.17 Example of the Use of Three Commonly Used Error Measures 246
  • 16. Preface For more than 15 years I have worked with local and state planners and analysts and private-sector marketing and planning specialists, attempting to share with them knowledge of demograph- ic. concepts, data bases, and methods for addressing pragmatic issues. At the same time, I have been involved with numerous professional demographers in gaining recognition of the needs of decisionmakers and the role of demographic data in the decision- making process. I have also taught both social demography and basic demographic methods courses to a diverse set of students from such disciplines as sociology, psychology, political science, urban and regional planning, history, anthropology, real estate develop- ment, recreation and parks, and numerous other disciplines. All of these activities have convinced me that demographic knowledge is not only required in many different forms of analysis, but that much of the existing demographic literature is too specialized for the applied analyst who must examine a diverse range of phenomena, only some of which are demographic. The second author has likewise worked with private- and public- sector decisionmakers for more than a decade. This experience, coupled with his return to graduate school and his enrollment in several classes in demography, convinced him that demography had much to offer the policy analyst. At the same time, most works on demography were either too specialized to meet the needs of ap- plied analysts or attempted to provide broad overviews of interna- tional population patterns that, although informative, were likely to be of little direct utility to policy analysts. This work reflects our belief that a single-source document is necessary that can both introduce someone with only a basic social science background to the concepts, data, and methods of applied demography and can offer insight to professional demographers regarding the specific methods and issues likely to be required of them in pursuing applied demographic problems. This work also represents our attempt to, at least partially, ad- dress the need of the emerging area of applied demography for texts that attempt to define its subject matter, its data, and its methods. It represents an attempt to contribute to the development of what we believe will be an increasingly important area of analysis in the coming decades.
  • 17. xvi Finally, this work represents an effort aimed at drawing together in a single source works that we have developed over 15 years in the course of attempting to meet the needs of those who do demo- graphic analyses. We have compiled numerous sets of workshop materials and related workbooks and manuals on such topics as small-area population estimates and projections, basic demographic methods, and sources of information for business and government. These materials, although clearly not sufficient to form the total basis for this worlc, made it evident that a single, synthesized work that was concisely focused on the concepts, methods, and materials of greatest utility in completing applied analyses was needed and likely to be of utility to applied analysts. To address these concerns, we have developed a work that we hope provides a basic introduction to the subject matter and meth- ods of demography as applied to pragmatic issues and that is useful to professional demographers who need more detailed information on the areas of analyses likely to be of most importance in applied uses of demography. Thus, the first two chapters introduce the reader to demography and applied demography and provide a base of knowledge about basic demographic concepts and current demo- graphic trends. Chapter 3 introduces the data sources most often used in demography. Although many of the data sources discussed are widely known, we believe they are sufficiently detailed that even professional demographers will benefit from it. Chapter 4 presents an introduction to the methods of applied demography that provides essential background knowledge for those new to the subject and examples of the applied uses of demographic data and methods that introduce the professional demographer to substantive issues addressed by applied analysts. Chapter 5 provides a detailed discussion of methods of population estimation and projection and of the evaluation of estimates and projections. These are among the tasks most frequently required of applied demographers, and their applications to small areas is seldom sufficiently covered in standard demography curricula. Finally, Chapter 6 examines the problems and opportunities likely to emerge from future changes in the population and in applied demography in the United States in the coming decades. The work is intended to be useful to those with a basic educa- tion in a social science or related discipline and requires no mathe- matical skills beyond basic algebra. It will serve as a useful text for multidisciplinary upper-level undergraduate and beginning-level graduate courses in applied demography. It should also be a useful
  • 18. xvii reference source for the libraries of those who do applied demo- graphic analysis in business, government, and academia. Anyone attempting such a work is painfully aware that space and other limitations prevent its being as comprehensive as one would like. Likewise, it is not possible for this work to provide sufficiently thorough discussions of several complex procedures to allow its readers to employ such methods without the use of addi- tional references. We have described such methods and demon- strated them sufficiently to allow users to both know where to obtain information necessary to apply these methods and the types of uses to which these procedures may be appropriately applied. Although the work has limitations, we hope that it proves bene- ficial to its intended audiences in gaining basic knowledge of the applied uses of demographic concepts, data, and methods. We trust that it will soon be followed by other works providing additional, and increasingly sophisticated, assistance to those who use demog- raphy to address pragmatic issues. Even more important, we hope that the work assists readers to more effectively use applied demo- graphic concepts, data, and methods to arrive at solutions to real- world problems. Steve H. Murdock
  • 20. Acknowledgments In the completion of this work, the support, assistance, and encouragement of numerous persons and agencies must be acknowl- edged. The Department of Rural Sociology and the Texas Agricul- tural Experiment Station in the Texas A:M University System provided financial support for this effort and receive our sincere appreciation. We wish also to thank the Real Estate Center at Texas A:M University, especially its director, Dr. Richard Floyd. The support of the center for the authors has been essential to the completion of the work and to our gaining sensitivity to the needs of a major segment of data users. We also extend our appreciation to the Texas State Data Center and Texas Population Estimates and Projections Programs and to the coordinating agency for these programs, the Texas Department of Commerce, for allowing us to be involved in these programs and to thus gain insight into the needs of some of those persons most likely to use this work. In the preparation of the book, numerous people have provided assistance in preparing examples, in manuscript preparation, and in providing critical reviews of the volume. Those who have assisted in the development of initial examples for the works on which this volume is partially based include Sean-Shong Hwang, Banoo Parpia, John DeMontel, Pam Hopkins, Ken Backman, and Martha Nelson. We thank them, even if belatedly. Recent students who have given of their time and deserve our appreciation include Gavin Smith, Rickie Fletcher, Jaime Vinas, Alvin Luedke, Marie Ballejos, Erik Koehlert, and Paul Johnston. We also thank several staff members including Beverly Pecotte, Darrell Fannin, Md. Nazrul Hoque, George Galdiano, and Stephanie Rogers for their tireless efforts in preparing data, proofreading, and copying the work for various purposes. We owe special appreciation to Delma Jones and Teresa Ray who tirelessly typed repeated drafts of the work and to Edwin Gene and Elizabeth Porter whose expertise was essential to finishing the work. We owe our most sincere thanks to Patricia Bramwell, who was instrumental in the completion of every phase of the work and who cheerfully tolerated the cranky authors during the final , phases of the work. The work clearly would not have been com- pleted without her extraordinary efforts in organizing and directly participating in nearly all aspects of the work. Special appreciation is also due to a former colleague who made major contributions to all of the earlier works from which parts of this work are drawn. This is Rita R. Leistritz. Her encouragement
  • 21. xx to undertake the works from which this is drawn and her tireless efforts in developing countless examples cannot be adequately acknowledged. Thank you, Rita, for your decade of effort. We also wish to thank Donna Nunez who tirelessly edited the work, repairing the authors' damaged grammar and punctuation and providing consistency for two people who seem to thrive on inconsistency. Thank you, Donna, for your efforts~ We owe particular appreciation to our reviewers who reviewed the entire document and gave us useful and constructive criticisms. These include Ken Backman, Stan Drezek, Tom Hirschi, Dan Lich- ter, Rogelio Saenz, and Paul Voss. To each of them, we extend our sincere appreciation for assisting us in making this a better work. Finally, we extend our thanks to our colleagues, staff, friends, and families who endured our impatience and our neglect of other activities during the completion of the work. S.H.M.
  • 22. 1 Introduction Rationale and Background Demography has been popularized as it has become evident that demographic characteristics and trends impact many aspects of our society. Population change and the characteristics of the population have effects on a wide range of factors, including markets for private goods and services (Pol, 1987), forms of urban and regional growth (Berry and Kasarda, 1977), the potential for economic development (Backman, 1989), the likely incidence of disease and mortality (Murdock et al., 1989a), and political redistricting and voting pat- terns (Hill and Kent, 1988). Population patterns affect levels of economic resources and poverty (Macunovich and Easterlin, 1990), incidences of crime (Cohen and Felson, 1979; Stahura and Sloan, 1988), characteristics of the labor force (U.S. Bureau of Labor Statis- tics, 1989), changes in enrollments in elementary and secondary schools and in higher education (National Center for Educational Statistics, 1989), changes in housing and real estate patterns (Stern- lieb and Hughes, 1986; Murdock and Hamm, 1988a), and numerous other factors (Russell, 1984; Merrick and Tordella, 1988). Demogra- phy is important to those involved in product and service market- ing, strategic and corporate planning, urban and regional analyses, real estate development, economic development, medical and health care, political analysis, financial analysis, crime prevention, person- nel and human resource development, education, and many other fields. It is not the population patterns and trends themselves that are the focus of attention for such persons, however, but the implica- tions of these trends for nondemographic factors and events. Applied demography thus focuses on pragmatic concerns of interest to professionals whose training and experience lie largely outside the small community of professional demographers.
  • 23. 2 In fact, recognition of the importance of demographics is so pervasive that nearly all professionals involved in private- or public- sector marketing and planning use demographic data and perform demographic analysis. Many have been forced to gain knowledge of demographic processes and concepts, learn how to obtain and manipulate demographic data, and master demographic analysis techniques. These professionals often find themselves needing to locate information to profile the current characteristics of the popula- tion of alternative market or service areas; estimate the current and project future populations likely to effect the demand for goods and services; and to identify and quantify the effects of age, race/ethnici- ty, household composition, and other factors on the use of goods and services. Even when they are not directly responsible for the development of demographic data and analyses (because the data are purchased from private data provision firms), these analysts are usually responsible for ensuring that the data and analyses are appropriate. Such analysts must obtain knowledge of the demo- graphic concepts, data sources, and the techniques underlying the data and analyses that have been purchased. Unfortunately, these professionals often find it difficult to obtain the knowledge required to complete such tasks, because it is scat- tered among a number of courses offered in formal demographic training programs in academic settings or is available in a growing but widely scattered set of materials in applied demography (Rives and Serow, 1984; Pol, 1987; Saunders, 1988; Merrick and Tordella, 1988). Information on data sources are even more difficult to locate because it is part of many different academic and applied fields of study but unique to no single discipline (Murdock and Hamm, 1988b). In sum, practitioners have found that no single source exists to address their needs. Many professional demographers who were formally trained in academic settings are becoming increasingly involved in the applied uses of demography and are finding their formal training has not properly prepared them to complete the tasks required of them in an applied setting. For example, although they may have had several courses that have provided them with indepth information on alter- native techniques for completing regression analyses, they may have had as little as a single class period in a demographic methods course on techniques of population estimation. In this class period they may have only examined such techniques as they are applied to nations or states rather than small areas such as counties, places, or
  • 24. 3 census tracts. They are likely to find, however, that the formulation of population estimates for such small areas is among those tasks most often required of them. They may also find that they are required to extend their demo- graphic knowledge far beyond the areas pursued in their graduate training. This training may have required them to complete analy- ses of the effects of demographic factors on social stratification and inequality, segregation, suburbanization, and levels of socioeconom- ic development. They are likely to have reviewed numerous studies of the interrelationships between fertility control and economic development, the determinants of mortality differentials, and the factors affecting the adoption of contraception or abortion practices. They are much less likely to have examined analyses of the effects of migration on the market for multi-family housing, the effects of changing racial/ethnic composition on retail markets, or the implica- tions of differential rates of population growth on the need to relo- cate a public health clinic. Professional demographers new to the world of applied research may find themselves searching unsuccess- fully for a source that brings together the information they are likely to require on a frequent basis. This book attempts to meet the needs of both those who are not trained in demography, but who are increasingly required to either do demographic analyses or evaluate the results of such analyses, and of those who have been trained in demography but require more information on its applied dimensions. It does this by provid- ing an introduction to: (1) demographic concepts and processes as used in demography and applied demography; (2) sources and typical applied uses of the most widely used demographic data; and (3) techniques for analyzing demographic patterns and the effects of demographic factors on socioeconomic conditions and characteristics. Its intent is to provide one of the first relatively comprehensive single-source introductions to the concepts, methods, and data of applied demography. We begin this task by defining and delineat- ing the subject matter of applied demography. Definition and the Dimensions of Applied Demography An important starting point for any work is the definition of its subject matter, in this case, applied demography. Applied demog- raphy must be seen as a part of the broader field of demography.
  • 25. 4 However, within neither demography nor applied demography is there universal agreement concerning the definition of what is, and what is not, a proper area for demographic analysis. Therefore, the reader should be aware that the definitions provided here do not necessarily represent a consensus among demographers about the definition of demography or applied demography. The overall field of demography can be simply defined as the study of human populations. Hauser and Duncan (1959), however, note that demography has maintained two parallel traditions. One is the domain of formal demography which has focused on the precise mathematical measurement of the three demographic processes of fertility, mortality, and migration. The sources of change in these processes, the trends in these processes, the differentials in these processes, and the interrelationships among these processes form the major emphases in formal demography. The study of formal demographic processes is often closely associated with mathematical demography. Formal demography is an important but rather specialized subfield within demography. The second tradition in demography is broader and has a larger number of adherents. It examines the determinants and conse- quences of the demographic processes and of the size, distribution, and composition of the populations that result from them. Thus social demography can be defined as the study of the determinants and consequences of population size, distribution, and composition and of the demographic processes of fertility, mortality, and migration that determine them. The emphases within this area of study has been on examin- ing the interrelationships between demographic variables and other social and economic variables. This concept of demography is dominant in most academic departments teaching demography in the United States. By comparison to formal demography, social demography represents a substantial broadening of the subject matter of demography. In many regards, applied demography represents a further extension of demography from the broader issues and dimensions examined in social demography. As Rives and Serow note, In our view, applied demography is that branch of the disci- pline (of demography) that is directed toward the production, dissemination, and analysis of demographic and closely relat- ed socioeconomic information for quite specific purposes of planning and reporting. To distinguish 11 applied11 pursuits from other lines of demographic inquiry, we would further suggest that applied demography is more concerned with the
  • 26. measurement and interpretation of current and prospective population change than with the behavioral determinants of this change. . . . Applied demography almost always deals with information on population size, growth and composition for specific geo- graphic areas. Thus there is an identifiable difference in the unit of analysis: Applied demographers tend to focus on geographic units and their population characteristics, while others are more concerned with individuals and their demo- graphic behavior (1984: 9-10). 5 Applied demography is thus different than the broader field of demography in its relative emphases within the content areas of demography. Rives and Serow (1984), suggest several emphases that they believe separate the applied from the more basic aspects of the discipline. We add to the areas delineated by Rives and Serow (items 2, 3, and 5 below) and suggest that the differences between basic and applied demography can be seen in terms of different emphases within the following dimensions: 1. Scientific goal - Science can be seen as having three pri- mary goals: description, explanation, and prediction. Demography as a basic science tends to emphasize expla- nation with secondary emphases on description and prediction. Applied demography tends to emphasize prediction, followed by description and explanation. In addition, many applied uses of demography attempt to establish concomitant demographic factors (e.g., for profil- ing market segments). Such coincidental• occurrences are seldom the focus of basic demographic analyses. 2. Time referent - Basic demography may examine demo- graphic phenomena for historical, current, or future time periods, but most frequently tends to involve attempts to explain past events. Applied demography tends to place emphasis on current and future patterns. 3. Geographic focus - Basic demography often attempts to explain either international- or national-level patterns. Applied demography tends to examine patterns for subnational areas such as county and/or subcounty areas (e.g., blocks, tracts). In addition, although general
  • 27. 6 demographic analyses are nearly equally likely to employ aggregate areal data and data on individuals, applied demographic analyses place very heavy reliance on aggre- gate areal data for small areas. 4. Purpose of the analyses - The science of demography in its basic form tends to emphasize analyses intended to generate basic knowledge about the causes of demograph- ic change which can be generalized as widely as possible across as many different types of areas as possible. In applied demographic analyses, the emphasis is on the application of knowledge to discern the consequences or concomitants of demographic change rather than on basic knowledge generation. Applied demographic analyses often use data to discern the extent to which the findings from general studies of other areas apply to a specific study area. 5. Intended use of analytical results - Basic demography is intended primarily to enhance the base of knowledge in the discipline, knowledge which is shared among scholars within the discipline. The results of applied demographic analyses are intended to inform decisionmaking among non-demographers relative to the planning, development, and/or distribution of public- or private-sector goods or services. Taken together, these emphases suggest that applied demography can be defined as the study of population size, distribution, and composition and of the processes of fertility, mortality, and migration in a specified study area or areas with emphases on gaining knowledge of the consequences and concomitants of demo- graphic change to guide decisionmaking related to the planning, development, and/or distribution of public- or private-sector goods or services for current and future use in the study area or areas. As such a definition suggests, applied demography requires knowledge of both the basic science of demography and the means by which it can be applied to address pragmatic and policy-related questions.
  • 28. 7 The content of applied demography may also be examined by describing the demographic variables on which its analyses tend to concentrate. These variables include both demographic and those found to have such dose relationships to demographic variables that it is common practice to include them in almost any demographic profiling of an area. These variables are -population size -population change -mortality -fertility -migration (both national and international) -population distribution (relative to metropolitan and non-metropolitan areas, central cities and suburbs, rural and urban areas, by the population size, density of settlement, and among blocks, tracts, etc. of an area) -compositional characteristics ·age ·sex/gender ·race ·ethnicity ·marital status (including never married, married, separated, divorced, and widowed) ·household and family types (including family and nonfamily households and family and nonfamily households by sex and marital status of householder [head] and presence and/or number of children) ·educational status (both years and degrees completed) ·employment by -status (employed, unemployed or underemployed) -occupation -industry ·income, wealth, and poverty ·socioeconomic status (summative measures using income, education, and occupational variables). Of these variables, the education, employment, income, and soci- oeconomic status variables might be considered as social and economic rather than demographic variables. However, common practice has so often included them in demographic analyses that it is essential for those wishing to do applied demographic analyses to
  • 29. 8 be familiar with the data sources and measures of these variables. Oearly other analysts might include additional variables or delete some of the variables noted here, but we believe that such variables are sufficiently encompassing that, if one has gathered data and completed analyses of these variables for an area, one can be said to have completed a relatively complete demographic analysis of an area. Consideration of these variables relative to the applied dimen- sions noted above can thus be seen as delineating the content of applied demography. The description of the content and trends in these variables, the sources of data on them, and the measures and techniques for analyzing them is the focus of this book. Organization of the Text In the remainder of Chapter 1, we describe the organization of the text and delineate the limitations of the work. In so doing, we attempt to introduce readers to key dimensions examined in the work and alert them to topics for which additional references should be consulted. At the end of the work, references to additional de- tailed sources are provided. Chapter 2 defines and delineates the major trends in each demographic concept covered in the work. As noted above, these include the basic demographic variables of population change, age, sex, race/ethnicity, household, family, and marital status, population size, geographic patterns of population distribution, and the three demographic processes of fertility, mortality, and migration. Also examined are variables closely related to the basic demographic variables, including employment status, occupation, industry, income, education, and socioeconomic status. These variables are defined and the trends in such variables likely to impact factors of interest to applied demographers are described. As a result of examining this chapter, the reader should obtain a basic understand- ing of demographic variables and of the role of such variables in altering socioeconomic factors of relevance to applied private- and public-sector interests. Chapter 3 examines the sources of data on the variables de- scribed in Chapter 2. National and international, state and local, and private data sources are described. The discussion includes an examination of the forms of data available and of the limitations in obtaining and using such data. A detailed examination of the data products from the 1990 Census is presented and an analysis of the implications of these products for data use is provided. The next section describes measures and techniques for analyz-
  • 30. 9 ing the variables discussed in Chapters 2 and 3. Chapter 4 examines basic measures of each of the variables and provides an introduction to more comprehensive techniques utilizing multiple variables and concepts such as life-table techniques (including a basic introduction to multiple-decrement techniques), methods of standardization, and rate decomposition. Because applied analyses tend to emphasize current and future patterns, an entire chapter, Chapter 5, is devoted to this topic. Thus, techniques to estimate and project population and to evaluate population estimates and projections are examined in Chapter 5. For each of these topics, examples of the use of the techniques to address applied questions are presented. The concluding chapter, Chapter 6, examines future trends that are likely to become the focus of applied demographic analyses in the future. Topical and substantive areas expected to provide the basis for the expansion of applied demographic analyses in the coming decades are then discussed. Finally, we examine the current status of applied demography and suggest opportunities and poten- tial problems affecting its future development. Limitations of the Book As with any such effort, space considerations, as well as the experience and knowledge base of the authors, have limited this book. The variables and techniques described and demonstrated are limited to those we believe are most likely to be of use in applied demography and are clearly only some of those which might be examined. In addition, the use of these factors are demonstrated for areas in the United States so that the increasingly important international uses of demography are not directly addressed. Similarly, emphasis is placed on data sources used for applications in the United States. It is also important to note that since this book was written as 1990 Census materials were just beginning to be released, much of the discussion of 1990 Census products is based on the publication plans of the U.S. Bureau of the Census. If the 1990 Census is similar to past censuses, the final products are likely to be somewhat different in form and more limited than those initially planned. Greater emphasis is also placed on somewhat simpler techniques rather than more sophisticated methods. For example, sophisticated multiple-decrement life table techniques and multi-state regional projection models are examined in only a very general manner. This reflects our attempt to cover those topics we believe are likely to be most frequently used by those who are entering the field of
  • 31. 10 applied demography and which are used in applied demography as presently practiced. As the field of applied demography develops, increasingly sophisticated techniques should come into more common usage, and efforts such as this will require updating and expansion. Finally, it is likely that this effort is limited somewhat by the au- thors' bases of experience which have largely been in the public sector. Although a concerted effort was made to overcome this limitation, it is likely that the authors' backgrounds and experiences affected and perhaps limited the work in regard to some private- sector uses of demographic techniques. Despite. these limitations, we hope the work will be a useful addition to the applied demographic literature. We also hope that this attempt to introduce the concepts, methods, and data of applied demography will encourage other scholars and practitioners to develop additional works of utility for those who, not only study, but also apply the body of knowledge in demography to address pragmatic issues. It is to further explicate such issues and concepts, as well as the data and techniques used to address them, that we now tum our attention.
  • 32. 2 Demographic Concepts and Trends: The Conceptual Base and Recent Patterns of Demographic Change The discussion in this chapter is intended to define the major concepts and variables used in applied demography and to provide information that will allow the reader to obtain an initial base of demographic knowledge regarding current patterns for the measures of these concepts and variables. It must be recognized, however, that no single chapter, or any single work, can replace the need for continuous study to obtain and maintain knowledge of demographic change. Defining Key Concepts and Terms In this section, we examine some of the key concepts and terms used in demography and demographic analyses. It is essential for those using demographic data to be aware of the underlying defini- tions and dimensions of demography's key concepts. We delineate these concepts briefly below indicating both how they are defined and the major differentials or variations in them among different demographic groups and relative to other demographic, social, and economic factors. Population Perhaps the most basic of all terms in demography is that of population. A population consists of the persons living in a specific geo- graphical area at a specific point in time (see Ryder, 1964 for a useful description of the concept of population). Two aspects of the con- cept of population as used in demography are important to empha- size.
  • 33. 12 First, the term population tends to be used to refer to aggregate characteristics of a population living in an area; that is, to character- istics that are descriptive of the population but not necessarily of any given individual within the population. For example, a population's death rate is not reducible to the individuals within the population. That is, any given person in an area is either alive or dead at a given point in time; he or she has no death rate. On the other hand, a population's death rate is the aggregate effect of all deaths in the population. A death rate is thus uniquely an aggregate rather than an individualistic measure. A second aspect of the concept of population as used in demog- raphy (and in statistics) is that it is used to refer to all of the persons rather than to simply some (a sample) of the persons in an area. Demographers often refer to a subgroup of a total population as the population of persons with certain characteristics (e.g., the popula- tion of females, the population of black residents), but when the term population is used, the emphasis is generally on the total, the sum total of, persons within an area. Subpopulations and Cohorts Persons using demographic data often also refer to subpopula- tions such as the old, the young, blacks, whites, Hispanics, the baby boomers, and similar groups. Any population group in a specified area composed of persons with one or more common characteristics can be referred to as a subpopulation. The concept of a cohort is more specific and refers to agroup of persons with the common character- istic of being born during the same period of time. Members of a cohort may have other common characteristics (e.g., they may be males or females, black, Hispanic, white), but they will always be persons of similar ages. In addition, it should be recognized that the cohort is a concept used in a very unique way in the social sciences (Glenn, 1977). It tends to refer not only to the possession of a common biological age, but also to the fact that persons in any given cohort are passing through the life cycle exposed to certain similar effects. Cohort connotes not only birth during aspecified period, but commonality resulting from the fact that its members have been socializ.ed during a period of time with specific socioeconomic and historical events that are likely to cause them to exhibit similar behaviors and have similar perspectives. For example, those who reached adulthood during the Great Depression of the 1930s are commonly referred to as the depression cohort, those socialized during the 1960s as the sixties generation, those
  • 34. 13 born from 1946 to 1964 as the baby-boom generation, and those born after 1964 as the baby-bust generation. Such groups are seen as having unique characteristics that are a function not only of age, but also of sharing a commonality of experiences during their childhood and young-adult formation years (Ryder, 1965). In demography and the social sciences generally, the concept of cohort is also used to connote a specific form of analysis in which groups of persons (i.e., given cohorts) are followed through time in an attempt to discern whether certain characteristics displayed by them, such as changes in rates of births, income levels, etc., are a function of cohort effects or of other factors. Often, cohort effects are differentiated relative to the effects of a specific period of time (referred to as period effects) and effects that are a function of age (that is, age effects). By comparing the patterns for a cohort across time relative to the patterns for persons at the cohort's age at several different points in time (relative to period effects) and relative to patterns for different age groups at different points in time (age effects), the unique effects of being a member of a given cohort can be, at least partially, identified (Mason et al., 1973; Glenn, 1977; Palmore, 1978; Rodgers, 1982). Population Change Population change is a function of three processes referred to as the demographic processes or components. These are births, deaths and migration. The relationship between these variables is perhaps best seen in the simple population equation (sometimes also called the lJookkeeping equation of population). This equation is as follows: P P B D M t2 = tl + tl - t2 - tl - t2 + tl - t2 Where: Pt2 = population for a second date (t2) Pt1 = population at the base date (t1) Bt1 - t2 = number of births that occur during the time interval from the base date (t1) to the second date (t2) 0 t1 - t2 = number of deaths that occur during the time interval from the base date (t1) to the second date (t2)
  • 35. 14 Mt1 - 12 = amount of net migration that occurs during the time interval from the base date (t1) to the second date (12) Therefore, to understand population change, it is necessary to understand patterns of births, deaths, and migration. Understanding the sources of population change, whether it is a result of patterns of births and deaths (processes whose combined effects are referred to as natural increase or natural change) or of migra- tion, is of vital importance because the determinants and conse- quences of the processes of natural increase and migration are quite different. Death is a result of physiological processes and the attempt to lengthen life is a major goal of nearly every society. Fertility in- volves a biological process which results from sexual behavior that may or may not hav~ been intended to produce a conception and birth. Migration is a behavior involving moving from one area to another. Although migration often involves reactions to physical factors (e.g., shortages of food and other basic necessities for surviv- al), migration is clearly the demographic process that is most often a result of non-physiological processes, such as employment, income, and other socioeconomic changes (Long, 1988). As a result, although deaths and births impact a population by decreasing or increasing its size, their effects on other nondemo- graphic and socioeconomic factors are usually long-term. Migration by contrast has a more immediate impact on an area because it is more likely to involve young adults in their family-formation ages. In terms of commercial activities, births and deaths are likely to have immediate impacts on only a few markets (such as markets for baby goods) and may lead to long-term growth or decline in markets for housing and other goods and services. However, migration tends to have immediate impacts, reducing markets for products and services in areas with net outmigration and creating immediate demands for all those goods and services necessary to establish a residence in areas with patterns of net inrnigration. The Demographic Processes (Components of Population Change) As noted above, the three processes that change populations are fertil- ity, mortality, and migration. These involve births into a population, deaths from a population, and migration either into or out of a
  • 36. 15 population. Although these processes are sufficiently well known as to not require the presentation of extensive definitions, selected aspects of each, and related terms often associated with each, re- quire some description. Fertility. Fertility refers to reproductive behavior in populations. Fertility rates indicate the relative incidence of births in a popula- tion. Fertility is commonly distinguished from fecundity which refers to the biological capacity to conceive and bear children. Fertility tends to be highest among women in their twenties and lower among women of younger or older ages with the child-bearing ages being variously defined as starting at age 10 or 15 years of age and extend- ing to ages 44 or 49. Recently, women in their thirties have shown increases in fertility. Although the rates for women in their thirties remain lower than those for women in their twenties, the pattern of high fertility for women in their late thirties is largely unprecedent- ed. At present, it is unclear whether this new pattern is a tempo- rary result of delayed child-bearing among baby-boom-era women or a new longer term pattern of increased fertility (however, see Ryder, 1990). Fertility has also tended to be higher among populations with fewer socioeconomic resources. This applies both to societies taken as a whole (e.g., fertility is generally higher in developing than in developed nations} and also to specific groups within any given society (i.e., persons with fewer socioeconomic resources tend to have more children than those with more socio-economic re- sources}. Mortality. Mortality refers to the incidence of deaths in a popula- tion. It is commonly distinguished from morbidity which refers to the incidence of disease in a population. It is often discussed in terms of the contravailing process of survival-that is, the probability of surviving over a given period of time. Mortality in the United States and other developed nations has tended to demonstrate the presence of what some refer to as an epidemiological transition (Preston, 1976). This is a shift in an area from conditions in which a majority of deaths occur from infectious diseases (pneumonia, diarrhea, dysen- tery, etc.} to ones in which chronic diseases (coronary disease, cancer, etc.) are the major causes of death. Mortality tends to also be differentiated by socioeconomic factors such that mortality is substantially higher among those with more limited socioeconomic resources. As discussed in detail below, the analysis of mortality is often completed using a set of procedures referred to as life-table
  • 37. 16 techniques, techniques in which the distribution and impacts of deaths over time are simulated in a hypothetical population. Be- cause it is one indicator of an area's likely level of economic devel- opment, infant mortality (deaths to persons during their first year of life) is often used as a measure of socioeconomic development in analyses of socioeconomic conditions. Migration. Migration refers to the movement of persons in a popula- tion from one area to another. Unlike the demographic processes of fertility and mortality, migration is not discretely fixed in time and space, that is, to define migration requires that one define when and how far someone has moved. Migration is usually distinguished from both daily patterns of movement and short-distance permanent moves. That is, commuting and similar, frequent patterns of re- peated travel that do not involve a change in residence and move- ments within the same general residence area (e.g., a move from one housing unit to another in the same neighborhood) are not commonly referred to as migration. The U.S. Bureau of the Census defines migration in terms of a change in residence in which the origin residence and the destination residence are in different counties. Migration researchers have variously defined migration (Ritchey, 1976) but Mangalam and Schwarzweller (1968) have usefully defined migration as involving movement of a person from one social system to another in which the migrant is required to change friendship and social and economic interrelationships. Whatever the definition, migration tends to result from a complex set of economic, demo- graphic, and social factors (Long, 1988) and has, as a result, received extensive attention from other social scientists as well as demogra- phers (Ritchey, 1976; Greenwood, 1985; Lichter and DeJong, 1990). Migration is distinguished also by its direction and by whether or not it involves crossing a national boundary. Migration involving two nations is referred to by the terms immigration and emigration. When referenced in regard to the receiving nation, persons moving into that nation have immigrated to it while persons leaving it are emigrating from it. Migration within a nation is referred to using the terms inmigration and outmigration for movement (in the United States defined as movement involving a change in residence from one county to another) from the perspective of the receiving and sending areas respectively. All areas tend to have both in- and outmigration (and/or if it also involves international movement, im- and emigration). As a result, two terms are frequently used to
  • 38. 17 identify the joint effects of in and out migration (or im- and emigra- tion). These terms are gross migration, to refer to the sum of in and out movements, and net migration, to refer to the difference between in and out movement. Net migration is perhaps the most widely used term with a plus sign being used before a net migration value to indicate net inmigration and a negative sign used to indicate net outmigration relative to a reference area. As a process, migration tends to occur most frequently among young adults and to decrease in frequency with age, to be more prevalent among members of populations with higher levels of education, higher incomes, and higher status occupations (that is, among persons with greater socioeconomic resources) and among those in developed nations. The level of migration also tends to increase during periods of economic expansion and to be reduced by periods of recession and depression (Greenwood, 1985). Population Distribution Population distribution refers to how the population of an area is dis- tributed relative to its physical land area and according to key sites or types of sites (e.g., rural and urban areas, small and large cities) in the area.. Populations are distributed within an area as a result of a variety of physical and socioeconomic factors such as environmental features or employment patterns. Populations redistribute themselves by the three demographic processes of fertility, mortality, and migration, with migration providing the most common form of rapid redistribu- tion. An area's population distribution is commonly described according to such categories as rural and urban, metropolitan and nonmetropolitan, and by the size of the population of settlement sites, by the density of settlement, etc. In general, developed nations such as the United States have shown patterns of increasing concentration of their populations in large urban centers. As a result of such patterns, by 1990, 77.5 percent of the population of the United States lived in metropolitan centers compared to 22.S percent who lived in nonmetropolitan areas. Also prevalent in the United States in recent decades has been an increasing concentration of residents in suburban areas within larger metropolitan areas (Frey and Speare, 1988) and the more extensive growth of the southern and western regions of the United States relative to the northeastern and midwestem regions of the United States (Long, 1988).
  • 39. 18 Population Composition Population composition refers to the characteristics of a population. Such characteristics include whether the population is young, middle aged, or elderly; predominantly male or female; composed primarily of single or married adults; and of persons living primarily in single-person or multi-person households or in families. It in- volves knowing how many occupied housing units are rented and how many are owned; how many persons are white or black; Hispanic or non-Hispanic; wealthy or poor; well-educated or poorly educated; employed in professional and white-collar occupations or blue-collar and laborer occupations; and employed primarily in ex- tractive industries (such as agriculture or mining), or in manufactur- ing or service industries. Knowledge of such characteristics is among the most important factors in understanding how to use demographic information to address such pragmatic issues as how a population will react to a given set of events or a new product or service. We briefly examine key compositional characteristics of populations by describing several of the major demographic charac- teristics and the major differentials associated with them within the U.S. population. Age. Age is commonly measured as the age of a person as of their last birthday. Age is a biological and chronological factor with demographic, social, and economic importance. Certain rights, (e.g., the right to vote and to marry) and obligations (for military duty or legal culpability) are related to age. As noted above, the concept of cohort, referring to a group of persons born during a specific period of time, is a commonly used age-related concept in demography. Similarly, certain age-determined groups related to specific stages in the life cycle and/or specific dates are also commonly referred to in applied demographic analyses. School-age persons are commonly those 3-to-17 or 18 years of age, college-aged are generally those 18- to-24 years of age, women of child-bearing age are those who are 10 or 15-to-44 or 49 years of age, middle-aged those 40 or 45-to-60 or 64 years of age, and the elderly those 65 years of age or older. The baby-boom generation refers to those born in the years inclusive of 1946 through 1964 and the baby-bust generation to those born after 1964. Age is generally reported in either single years or five-year age groups starting with the five-year age group of 0 through 4 years of age and ending with an age group that includes persons in a specific age and all older ages (e.g., 65 or 75 and older). Median
  • 40. 19 age is perhaps the most commonly used measure of age. The most often noted trend is that the age of the population (at least in de- veloped nations such as the United States), has increased substan- tially such that the median age of residents of the United States was roughly 23 in 1900, 33 in 1990, and is expected to be about 36 in the year 2000 (Spencer, 1989). Sex or Gender. Sex is a variable with biological, demographic, social., and economic significance. Gender is now the commonly used term to connote the nonbiological differences associated with differences in sex. In this text, we use the term sex because emphasis is placed on biologi- cal differences. This is not intended, however, to diminish the importance of the critical socioeconomic dimensions entailed in gender differences. Although approximately 105 males are born per 100 females, due to the greater life-expectancy of females, the number of females becomes roughly equal to the number of males between the ages of 20 and 30, and females outnumber males by nearly 2-to-1 at ages over 80. Females have historically been the focus of discrimination and received substantially lower returns to their labors, earning 60 to 65 percent of that earned by males in the same jobs. In addition, females are heavily concentrated in clerical and other occupations with low returns to labor. The distribution between the sexes is generally described simply in terms of the percent of the population 0£ each sex or by the sex ratio which indicates the number of males per 100 females. Race/Ethnicity. Race and ethnicity are commonly used to refer to differences among population groups related to differences in cultural, historical, or national-origin characteristics. Although the concept of race was once assumed by some segments 0£ some socie- ties to describe a base of biological differences, race has come to indi- .cate differences that are largely socioeconomic and cultural. Ethnicity generally refers to the national, cultural, or ancestral. origins of a people. In the two most recent censuses, both concepts were measured by respondents self-identifying themselves using two separate ques- tions. For example, one question on the 1990 Census form asked re- spondents to identify themselves using the racial categories of white; black; American Indian, Eskimo or Aleut; or Asian and Pacif- ic Islander with the last category having nine alternative Asian and Pacific Islander categories (Chinese, Filipino, Hawaiian, Korean, Vietnamese, Japanese, Asian Indian, Samoan, Guamanian) plus an other (Asian and Pacific Islander) category with space provided to
  • 41. 20 write in a response. Finally, this question provided an other category with a space for the respondent to write in a response. A second question asked census respondents to indicate whether they were of Spanish/Hispanic Origin, for which they were given the response categories of no and yes with the yes response having the alternative categories of response of Mexican or Mexican Ameri- can or Chicano; Puerto Rican; Cuban; and other Hispanic with a blank being provided to write in a specific response to the other Hispanic category. These two questions are intended to determine both the race and Spanish/Hispanic Origin for each respondent but many respondents are apparently confused by these questions. For example, nearly 90 percent of Hispanics have historically reported themselves to be white but in the 1980 and 1990 Censuses many reported themselves as being in the other race category. Thus, of the 9.8 million persons who indicated that their race was other in 1990, more than 97 percent were Hispanics. Many Hispanics appar- ently used the Other category as a residual category because they were uncertain how to respond to the race question. Terms such as Anglo, which is commonly used to refer to white non-Hispanics, cannot be determined directly from the census items but must be derived by cross-classifying the results from the race and ethnicity questions. It is obvious that race and ethnicity are complex concepts both for those who would measure them and for persons who respond to questions about them. In addition to questions on race and ethnicity, other data on heritage are also available from the census and elsewhere. These indicators of heritage include country of birth and ancestry (such as whether a respondent is English, German, etc.). These latter data are important for identifying such factors as preferences in food and other products that have distinct cultural origins. In analyses for the United States, the minority groups most often examined are blacks, Hispanics, and Asians. The most impor- tant demographic differentials among such groups in the United States are the substantially faster rates of growth among minority populations relative to majority groups and the increasing share of the population that is minority. In 1980, for example, blacks were 11.7 percent of the population, persons of Asian extraction made up 1.5 percent of the population and persons of Hispanic origin ac- counted for 6.4 percent of the U.S. resident population of 226,545,805. From 1980 to 1990, the total population increased by 9.8 percent, but the black population increased by 13.2 percent, the Asian population by 107.8 percent and the Hispanic population by
  • 42. 21 53.1 percent. By 1990, blacks made up 12.1 percent, Asians 2.9 percent and Hispanics 9.0 percent of the 248,709,873 persons in the United States, together accounting for nearly 60 million persons. In addition, by 2025, U.S. Bureau of the Census projections (Spencer 1986; 1989) suggest that blacks could account for 14.6 percent of the population, persons in other races (including Asians) for 6.5 percent and Hispanics for 13.1 percent. Clearly, patterns associated with these groups will increasingly shape public- and private-sector events in U. S. Society. For purposes of applied product- and service-related analyses, the importance of race and ethnicity lies primarily in the fact that racial and ethnic minorities, such as blacks and Hispanic Americans, tend to have more limited socioeconomic resources. Poverty rates are two to three times those for whites, incomes approximately 60 to 70 percent of those for whites, and levels of education are substan- tially less than those for whites (for example, in 1980, 40% of Hispanics in the United States and 27% of blacks had 8 or fewer years of education compared to just 17% of whites, while roughly 8% of Hispanics and blacks had a college education compared to 17% of whites). This affects the purchasing powers of such minori- ties and increases their levels of need for many types of public serv- ices. This unfortunate relationship between minority status and reduced socioeconomic resources is pervasive across nearly all re- gions of the United States and is evident among certain minority groups in other nations as well. By contrast, Asians tend to have lower levels of poverty, to be more highly educated, and to have higher incomes than whites. Because of such differences, race and ethnic differences are a major topic of demographic analyses. Marital Status. Marital status is closely related to the likely economic circumstances of the household members within married- couple versus unmarried-person households, the probability that a woman will bear off-spring, and numerous other factors. Distinc- tions are usually made between those persons who have never been in an officially recognized union, referred to as the never married; those in such a union, the married; and those who have previously been in such a union but are either separated, divorced, or wid- owed. Increasingly, however, it is evident that a substantial number of persons are in unions that lead them to make joint decisions, but whose unions lack the formal status of marriage, such as persons who are cohabitating (Bumpass and Sweet, 1989). The trends in marital status over time show that an increasing proportion of
  • 43. 22 persons will either not ever be married or will find themselves in a broken union of some form. Marital status and its trends are important for those who do applied analyses because those in marital unions tend to have more resources than those in other forms of unions or those who are not in unions. Analyses show that persons in households that have been disrupted by marital dissolution are likely to experience substantial disadvantages compared to those in intact households relative to income and socioeconomic opportunities (Bianchi and McArthur, 1991). They are likely to have lower purchasing power and more imminent needs for public services than those in married unions. The delineation of the variable of marital status thus continues to be of importance. Household and Family Characteristics. Household and family characteristics are important because they indicate ways that group- ings of intimate persons are united in response to demographic, social, and economic conditions. They are purchasing and consum- ing units, and their numbers and characteristics have significant implications for the demand for goods and services. As generally defined, a household refers to the persons living in a single housing unit. A housing unit is any type of residence (house, apartment, mobile home, townhouse, condominium, etc.) that is occupied as a separate living quarters (quarters in which occupants live and eat separately from persons in other households and which have access to their living area from the outside of a building). Households are of one of two types, family or nonfamily. Family households c.onsist of two or more persons who are related by marriage, birth, or adoption, while nonfamily households c.onsist of one person or two or more unrelated persons living in a single housing unit. Within family households, distinctions are commonly made between families with married couples (both with and without children) and those involving a male or female house- holder with one or more children or other relative. The term householder was established in the late 1970s to avoid the use of the term of head of household which persons tended to assume referred to a male. A householder is the person in whose name a unit is owned or rented or anyone so designated as the major supporter of the household by other household mem11ers. As with the term head, it is largely used as a term indicative of the person who provides a majority of the support for a household. Trends in households and families have been among the most important demographic changes affecting the public and private
  • 44. 23 sectors. In general, these trends show that the size of households has decreased (from an average of 3.67 persons in 1940 to 2.63 per- sons per household in 1990), the number of households involving married-couple families has declined (from 70.6% in 1970 to 55.1% in 1990), and nonfamily households are growing more rapidly than family households (e.g., family households increased by 11% from 1980 to 1990, while nonfamily households increased by 29.0%). These changes are important because they have affected both the number of households and the socioeconomic resources of house- holds. For example, the number of households in the United. States increased from 63.4 million in 1970 to 91.9 million in 1990, an in- crease of 28.5 million. However, if the average size of households in 1970 of 3.17 persons had prevailed in 1990 (instead of the average household size of 2.63 persons), there would have been only 76.3 million households in 1990 rather than 91.9 million. Thus, it can be argued that 15.6 million of the 28.5 million increase in households from 1970 to 1990 was a result of changes in household size, rather than population change and other factors. The wealth of house- holds is also markedly affected by their composition. For example, although median household income in all households in the United States was $28,906 in 1989, it was $38,664 for married-couple fami- lies but only $17,383 for families with a female householder and no spouse present. Household and family characteristics clearly require careful analysis because they have quantitative and qualitative impacts on a population's standard of living. The only persons who do not live in households are those who live in various types of institutions, such as those in college dormito- ries, long-term care facilities, ·military bases, prisons, and other insti- tutional settings. These persons are referred to as the group-quarters population. Although they are a small proportion of the total U.S. population (about 6.7 million of 248.7 million in 1990), they must be removed from the total population in examining and computing household size and are a significant part of the populations of some areas. Their significance for applied public- and private-sector analyses lies in the fact that they tend to have distinctly different patterns of expenditures and service usage. Failure to recognize that an area has a large group-quarters' population is likely to lead to a faulty analysis of the socioeconomic limitations and opportunities of the population in a .market or service-delivery area. In addition, as noted below, failure to adjust for group quarters populations in making population estimates and projections can lead to inaccuracies in estimates and projections.
  • 45. 24 Educational Status. The level of education and training in a population is an increasingly important indication of that population's ability to compete in the global market place. Education is commonly measured in either years of school completed or in terms of the attainment of certain levels of education such as grade school, high school, technical school, college, graduate school, or professional school. Although educational involvement can occur at any age, it is most commonly examined relative to such involvement in the ages from about 3 or 5 years of age to 35 years of age. Trends in education have generally been ones of increased general levels of education in the United States since 1940 with the proportion of persons completing high school nearly tripling since 1940 but with marked differentials in education remaining between those with larger socioeconomic resource bases and those with smaller resource bases. Employment Status, Occupation, and Industry of Employment. Employment refers to the characteristic of being involved in an activi.ty that results in the attainment of resources for the person or per$ons involved. In the United States, the characteristic of employment in a popula- tion is most often assessed relative to a population's involvement in gainful activity as measured by the proportion of eligible persons (usually defined as persons 14 or 16 through 64 years of age) who are either employed or unemployed. It is also measured in terms of the type of job held by those employed, referred to as the occupa- tion of employment (e.g., employment in professional or technical occupations, crafts or service occupations), or the type of business, referred to as the industry of employment (e.g., agriculture, mining, manufacturing, services). Those in the labor force but not employed at a given point in time are the unemployed. Attempts are also sometimes made to assess the extent to which a population is underemployed as indicated by fewer hours of work than is considered normal for a person employed full-time (full-time employment is variously de- fined as involving employment of 30, 35, or 40 or more hours per week) and/or employment of persons in jobs with skill and educa- tional requirements that are less than the levels of education and skill they possess (Lichter and Constanzo, 1987). The major trends in patterns of employment are those toward increased proportions of persons being employed in service occupa- tions and industries and a decreasing proportion employed in labor and other low-skill occupations and in extractive (such as agriculture
  • 46. 25 and mining) or manufacturing industries. Of significance as well is the increase in the proportion of women in the labor force, even among those with young children. Finally, there remains a substan- tial difference in levels of unemployment and underemployment among those with larger and fewer socioeconomic resources, those with fewer resources having substantially higher rates of unem- ployment and underemployment, lower economic returns to their labor, and longer periods of unemployment between jobs. Income, Wealth, and Poverty. These characteristics indicate the relative resources of a population for obtaining goods and services. Income generally refers to money income received. on a recurrent basis as a return for labor. It may include wages, pension funds, various forms of public assistance, interest income, and even in-kind resources (e.g., the value of a rent-free residence). The three measures most commonly used to measure it are per capita income, mean income, and median income. Per capita income is the arithmetic mean income per person in an area. Mean income is often computed per household or family. Median income is the income level that equally divides a ranked income distribution of persons, households or families. Wealth refers to the possession of goods, property, and other items that have a market value; that is, that could be sold for a given amount. Poverty is the absence of wealth and is an officially designated amount of money which varies over time (depending on assess- ments of the cost of living, household type and size, and the number of children in a household). Income is commonly discussed either in terms of current (nominal) dollar values or in terms of constant dollars; that is, expressed in terms of the dollars for a specific year for which adjustments have been made for rates of inflation. Data on income have shown relatively little change in incomes for households since the late 1970s, when constant dollar income values are examined. The elderly have shown the largest increases in income of any age group, while relative incomes of racial and ethnic minorities and of women and children have shown few gains in the last decade relative to those for majority populations and males. Wealth tends to be concentrated in majority populations and among those in middle and elderly ages and much of the asset wealth of Americans has been found to lie in the value of homes (U.S. Bureau of the Census, 1990c). Poverty has remained relatively stable in the total population but has increased among children and decreased among the elderly.
  • 47. 26 Socioeconomic Status. Sodoeconomic status is a variable which attempts to measure the combined effects of income, occupation, and educa- tion. As commonly defined, the socioeconomic status of persons in a population is a function of employment in certain occupations and the possession of higher income and educational levels. In the United States, employment in professional fields (such as medicine and law), high incomes, and advanced levels of education common- ly connote higher socioeconomic status. This status involves both the possession of monetary resources and of prestige that allows one to have a greater influence on decisions. Although socioeconomic status is largely a social variable, the influence of socioeconomic characteristics on such demographic factors as infant mortality, fertil- ity rates, rates of migration, the density of settlement, household size, as well as numerous other factors, suggest its relevance in demographic analyses. Socioeconomic status can be formally measured through the use of several widely used indices which combine income, educa- tion, and occupational factors into a single score. Among the most widely used of such scales are those by Duncan et al. (1972) and Nam and Powers (1983). However measured, socioeconomic status is an important variable in the determination of purchasing patterns and preferences for private-sector goods and services and the need for many types of public services. An Overview of ¥ajor Demographic Trends in the United States The above concepts are ones that are central to demographic analyses. Having provided a basic overview of their content, it is important to briefly describe changes in the patterns related to these factors. Such basic knowledge is essential because it allows the applied analyst to anticipate the demographic conditions and trends likely to be evident in an analysis for any given area and to evaluate the likely accuracy of an analysis by comparing patterns identified in it to general patterns and trends. Below, a basic overview is provid- ed of recent and projected future trends in the demographic factors described above for the United States. Population Change Table 2.1 provides data showing the historical growth of the population of the United States from the first census in 1790 to the most recent 1990 Census. The data in this table show that the United States has had a history of rapid growth, exceeding 30
  • 48. Year 1790 1800 1810 1820 1830 1840 1850 1860 1870 1880 1890 1900 1910 1920 1930 1940 1950 1960 1970 1980 1990 Table 2.1: Total Resident Population and Percent Population Change In the United States, 1790-1990 Tota I Percent Population Change 3,929,214 5,308,483 35.1 7,239,881 36.4 9,638,453 33.1 12,866,020 33.5 17,069,453 32.7 23,191,876 35.9 31,443,321 35.6 39,818,449 26.6 50,155,783 26.0 62,947,714 25.5 75,994,575 20.7 91,972,266 21.0 105,710,620 14.9 122,775,046 16.1 131,669,275 7.2 151,325,790 14.9 179,323,175 18.5 203,302,031 13.4 226,545,805 11.4 248,709,873 9.8 Source: Values for 1790-1970 from United States Department of Commerce, Bureau of the Census. Historlcal Statistics of the United States: Colonial Times to 1970, Part 1 and Part 2, Washington DC: U.S. Government Printing Office, 1975. Values for 1980 and 1990 from the PL94-171 Census Tapes for the appropriate censuses. 27
  • 49. 28 percent per decade for all decades from 1790 through 1860 and 20 percent for those from 1860 through 1910. Most of the decades of the twentieth century have produced patterns of reduced growth relative to those of the eighteenth and nineteenth century. Rates of growth after 1910 have been at levels of less than two percent per year, and the most recent census shows the 1980 to 1990 period to have produced the slowest growth of any decade in the twentieth century, except for the decade of the Great Depression. Slow growth is the prevailing pattern and one that is likely to con- tinue. Components of Population Change U.S. population growth has been largely dependent on natural increase, despite extensive immigration. In fact, analyses of data since the early 1800s suggests that even during the period of most extensive immigration to the United States, 1880 to 1920, migration never accounted for more than 40 percent of population growth in any decade (Nam and Philliber, 1984). Table 2.2 shows the components of growth for the period from 1940 to 1990. An analysis of this table shows that migration has become a renewed source of growth in recent decades. Migration, which was 3.3 to 3.5 million in the 1950s and 1960s, exceeded 14 million between 1970 and 1990, while natural increase peaked during the height of the baby boom in the 1950s and then declined. Thus, the estimates of intercensal change in Table 2.2, indicate that natural increase was 16.9 million during the 1980s compared to 24.6 million in the 1950s, a decline of 31 percent. Such trends suggest that population growth in the United States will be increasingly dependent on immigration from other nations. In addition, the origin of immigrants to the United States have shifted from Europe and other developed west- ern nations of the world during the last few decades of the last century and the first decades of this century to Mexico, South and Central America, and Asia during the most recent decades (Bouvier and Gardner, 1986). The data in Tables 2.3 and 2.4 show patterns for the three demographic components both over time (Table 2.3) and by age (Table 2.4). The patterns by age are critical to understanding the impacts of these processes, because the wide variability in the rates for these processes by age can lead to substantial changes in the number of vital events and in the number of migrants, even if the rates by age have shown relatively little change.
  • 50. Table 2.2: Components of Population Olange for the United States, 1940-1990 (numbers In thousands) Population Natura I Percent of Net Percent of Change Increase Increase Immigration Increase Total Previous Previous from Natural Previous from Net Year Population Decade Decade Increase Decade Immigration 1940 131,669 1950 151,326 19,657 13,791 70.2 5,866 29.8 1960 179,323 27,997 24,635 88.0 3,362 12.0 1970 203,302 23,979 20,448 85.3 3,531 14.7 1980 226,546 23,244 13,999 60.2 9,245 39.8 1990 248,710 22,164 16,893 76.2 5,271 23.8 Souru: Population values for 1940-1980 from the Census of Population for selected years. Population values for 1990 from United States Department of Commerce, Bureau of the Census. Population Trends and Congressional Apportion- ment,• 1990 Census Profile No.1, Washington, DC: U.S. Government Printing Office, 1991. Estimates of components of population change for 1940-50, 1950-60, and 1960-70 from Bogue, D.J. The Population of the United States. New York: Free Press, 1985. Estimates of components of population change for 1970-80, • United States Department of Com- merce, Bureau of the Census. Cumnt Population Reports, P-25, No. 1023, Washington, DC: U.S. Government Printing Office, 1989. Components of change for 1980 to 1990 computed using data from United States Department of Com- merce, Bureau of the Census. Current Population Reports, P-25, No. 1044, Washington, DC: U.S. Government Printing Office, 1989 and from Monthly Vital Statistic Report, Vol. 39, No.12, Washington DC: National Center for Health Statis- tics, April, 1991. ~
  • 51. 30 Table 2.3: Birth, Death, and Net Migration Measures• for the United States, 1940-1990 Year 1940 1950 1960 1970 1980 1990 Year 1940 1950 1960 1970 1980 1990 Year 1940 1950 1960 1970 1980 1988 Crude Birth Rate 19.4 24.1 23.7 18.4 15.9 16.7 Crude Death Rate 10.8 9.6 9.5 9.5 8.1 8.6 Annual Number of Immigrants 70,756 249,187 265,798 438,000 530,639 643,025 Fertility Measures General Fertility Rate 79.9 106.2 118 .8 87.9 68.4 71.1 Total Fertility Rate 2.3 3.1 3.7 2.5 1. 8 1.9 Mortality Measures Infant Morta 1i ty Rate 54.9 33.0 27.0 21. 4 12.9 9.1 Life Expectancy at Birth (yrs.) 62.9 68.2 69.7 70.8 13.1 75.0 Migration Measures Year 50-51 60-61 70-71 80-81 85-86 Total Percent Involved in Internal Migration 5.6 6.3 6.5 6.2 6.7 *For definitions of these rates, See Chapter 4 Source: Birth and death data from the National Center for Health Statistics for the respective years. Migration data for 1940-1980 from Bogue, D.J. The Population of the United States, New York: Free Press, 195. Data for 1988 for migration from United States Department of Commerce, Bureau of the Census. Current Population Reports, P-25, No. 1057, Washington, DC: U.S. Gov- ernment Printing Office, 1990. Values for 1990 com- puted using data from Current Population Reports, P-25, No. 1018.
  • 52. Table 2.4: Age-S~ Birth, Death, and Migration Rates In the United States for Selected Years 1980 1990 Age Birth Rate Birth Rate 10-14 1. 1 0.8 15-19 53.0 49.3 20-24 115.1 105.5 25-29 112.9 110.9 30-34 61.9 72.3 35-39 19.8 26.0 40-44 3.9 5.0 45-49 0.2 0.2 1980 1990 Age Death Rate Death Rate 1 year 12.9 9.4 1-.4 0.6 0.5 5-14 0.3 0.2 15-24 1. 2 1.0 25-34 1.4 1.4 35-44 2.3 2.2 45-54 5.8 4.7 55-64 13.5 11.8 65-74 29.9 26.2 75-84 66.9 61.4 85+ 159.8 149.7 1985-86 Age Migration Rate 1-4 9. 1 5-9 6.7 10-14 5. 1 15-19 6.5 20-24 13. 1 25-29 12.5 30-34 8.1 35-44 6.0 45-54 4.0 55-64 3.5 65-74 2.0 aAll rates are per 1,000 persons. Rates for 1990 as projected In Current Population Reports, Series P-25, No. 1018. Source: Birth and death rates from the National Center for Health Statistics for the respective years. Migration rates from United States Department of Commerce, Bureau of the Census. Current Population Reports P-20, No. 425. Washington, DC: U.S. Government Printing Office, 1988. 31
  • 53. 32 The fertility rates in Table 2.3 clearly show that fertility peaked during the baby-boom decades of the 1950s and 1960s and declined substantially by 1980. Although the rates for 1990 suggest that fertility rates increased during the 1980s, the rates for 1990 are still substantially lower than those in 1960 or 1970. Mortality measures indicate that mortality has declined and life expectancy increased during the last several decades. The crude death rate has declined by 20 percent, the infant mortality rate has declined by more than 80 percent, and life expectancy has increased by 12 years since 1940. Finally, the data on migration in this table point to an in- creasing level of international immigration and to a continuing, rela- tively high incidence of internal migration within the United States. The age-specific rates in Table 2.4 show how sensitive each of the three demographic processes is to age differences. Fertility rates reach their peak between the ages of 20 and 30. Although rates for those over 30 have increased substantially in recent years, the birth rate is still highest in the age groups under 30 years of age and declines thereafter. Death rates show a pattern sometimes referred to as the age-curve of mortality, with relatively high death rates occurring among persons under one-year of age, followed by relatively low rates through ages 35-44. Mortality then begins to in- crease so that between the ages of 55 and 64 mortality is again as high as during infancy and then increases sharply in older age groups. Finally, the data in Table 2.4 show that migration is, like fertility, concentrated in the young adult years. These age-specific patterns suggest that populations with large proportions of their populations in their young adult years will tend to have high levels of migration and fertility and relatively low levels of mortality, while aging populations will show increased levels of mortality and reduced fertility and migration. The high levels of population growth and mobility during the 1960s and 1970s, and to some extent, the 1980s were promoted by the relative- ly young age structure of the population resulting from the large size of the baby-boom cohort born during 1946 to 1964. Given the much smaller size of succeeding cohorts, the future seems likely to bring patterns of reduced fertility, lower mobility, and increased mortality. Population Distribution Knowledge of how a population is distributed is of critical importance for understanding the distribution of population-related
  • 54. Table 2.5: Population of the United States, Regions, Divisions, and States, 1900-1990 United States/ Population (in thousands)a Regions and Divisions/ States 1990 1980 1970 1960 1950 1900 United States 248,710 226,546 203,302 179,323 151,326 76,212 Regions and Divisions Northeast 50,109 .9,135 .9,061 H,671 39,71 21,0.7 New England 13,207 12,348 11,847 10,509 9,314 5,592 Middle Atlantic 37,602 36,787 37,213 34,168 30,164 15,455 llidwest 59,669 51,166 56,590 51,619 H,61 26,333 East North Central 42,009 41, 682 40,263 36,225 30,399 15,986 West North Central 17,660 17,183 16,328 15,394 14,061 10,347 South 15,..6 75,372 62,113 5.,973 .7,197 2.,52. South Atlantic 43,567 36,959 30,679 25,972 21,182 10,443 East South Central 15,176 14,666 12,808 12,050 11,477 7,548 West South Central 26,703 23,747 19,326 16,951 14,538 6,532 West 52,716 .3,172 3.,131 21,053 20, 190 .,309 Mountain 13,659 ll, 373 8,290 6,855 5,075 1,675 Pacific 39,127 31,800 26,548 21, 198 15, 115 2,634 States by Division New England Maine 1,228 1,125 994 969 914 694 New Hampshire 1, 109 921 738 607 533 412 Vermont 563 511 445 390 378 344 Massachusetts 6,016 5,737 5,689 5,149 4,691 2,805 Rhode Island 1,003 947 950 859 792 429 Connecticut 3,287 3, 108 3,032 2,535 2,007 908 (continues) CJ. CJ.
  • 55. ~ Table 2.5 (rontinued) United States/ Population (in thousands)a Regions and Divisions/ States 1990 1980 1970 1960 1950 1900 lliddle Atlantic New York 17,990 17,558 18, 241 16,782 14,830 7,269 New Jersey 7,730 7,365 7,171 6,067 4,835 1,884 Pennsylvania 11, 882 11,864 11,801 11,319 10,498 6,302 Hast North Central Ohio 10,847 10,798 10,657 9,706 7,947 4, 158 Indiana 5,544 5,490 5,195 4,662 3,934 2,516 Illinois 11, 431 11,427 11, 110 10,081 8,712 4,822 Michigan 9,295 9,262 8,882 7,823 6,372 2,421 Wisconsin 4,892 4,706 4,418 3,952 3,435 2,069 West North Central Minnesota 4,375 4,076 3,806 3,414 2,982 1,751 Iowa 2,777 2,914 2,825 2,758 2,621 2,232 Missouri 5, 117 4,917 4,678 4,320 3,955 3, 107 North Dakota 639 653 618 632 620 319 South Dakota 696 691 666 681 653 402 Nebraska 1,578 1,570 1,485 1,411 1,326 1,066 Kansas 2,478 2,364 2,249 2,179 1,905 1,470 (amtinues)
  • 56. Table 2.5 (amtinuetl) United States/ Population (in thousands)a Regions and Divisions/ States 1990 1980 1970 1960 1950 1900 South Atlantic Delaware 666 594 548 446 318 185 Maryland 4,781 4,217 3,924 3,101 2,343 1,188 District of Columbia 607 638 757 764 802 279 Virginia 6,187 5,347 4,651 3,967 3,319 1,854 West Virginia 1,793 1,950 1,744 1,860 2,006 959 North Carolina 6,629 5,882 5,084 4,556 4,062 1,894 South Carolina 3,487 3,122 2,591 2,383 2, 117 1,340 Georgia 6,478 5,463 4,588 3,943 3,445 2,216 Florida 12,938 9,746 6,791 4,952 2,771 529 Baal South Central Kentucky 3,685 3,661 3,221 3,038 2,945 2,147 Tennessee 4,877 4,591 3,926 3,567 3,292 2,021 Alabama 4,041 3,894 3,444 3,267 3,062 1,829 Mississippi 2,573 2,521 2,217 2,178 2,179 1,551 Weal South Central Arkansas 2,351 2,286 1,923 1,786 1,910 1,312 Louisiana 4,220 4,206 3,645 3,257 2,684 1,382 Oklahoma 3, 146 3,025 2,559 2,328 2,233 790 Texas 16,987 14,229 11, 199 9,580 7 ,711 3,049 (continues) ~
  • 57. Table 2.5 (amtinued) United States/ Population (in thousands)a Regions and Divisions/ States 1990 1980 1970 1960 1950 1900 llo-tain Montana 799 787 694 675 591 243 Idaho 1,007 944 713 667 589 162 Wyoming 454 470 332 330 291 93 Colorado 3,294 2,890 2,210 1,754 1,325 540 New Mexico 1,515 1,303 1,017 951 681 195 Arizona 3,665 2,718 1,775 1,302 750 123 Utah 1,723 1,461 1,059 891 689 277 Nevada 1,202 800 489 285 160 42 Pacific Washington 4,867 4,132 3,413 2,853 2,379 518 Oregon 2,842 2,633 2,092 1,769 1,521 414 Ca Ii forni a 29,760 23,668 19,971 15,717 10,586 1,485 Alaska 550 402 303 226 129 64 Hawaii 1,108 965 770 633 500 154 ~otals shown are derived from unrounded values. Source: United States Department of Commerce, Bureau of the Census. PopuJatton Trends and Congressional Appor- tionment,• 1990 Census Profile No. 1, Washington, DC: U.S. Government Printing Office, March, 1991. ~
  • 58. Table 2.6: Population Change in the United States, Regions and Divisions, 1960-1990 Change in Population Number (in thousands) Percent 1980 1970 1960 1980 1970 1960 United States/ to to to to to to Regions and Divisions 1990 1980 1970 1990 1980 1970 - United States 22,16' 23,2·H 23,979 9.1 11.f 13.t Kegions and Divisions Northeast 1,674' 75 f,313 3.f 0.2 9.1 New England 858 501 1,338 7.0 4.2 12.7 Middle Atlantic 815 -426 3,045 2.2 -1. 1 8.9 Midwest 803 2,275 t,971 1.f 4.0 9.6 East North Central 327 1,419 4,038 0.8 3.5 11. 1 West North Central 476 856 933 2.8 5.2 6.1 South 10,074' 12,559 7,140 13.f 20.0 14.3 South Atlantic 6,608 6,280 4,707 17.9 20.5 18.1 East South Central 510 1,858 758 3.5 14.5 6.3 West South Central 2,956 4,421 2,375 12.4 22.9 14.0 West 9,614' 1,334 6,715 22.3 23.9 24.2 Moun ta in 2,286 3,083 1,435 20.1 37.2 20.9 Pacific 7,328 5,251 5,350 23.0 19.8 25.2 Source: Population Trends and Congressional Apportionment,• 1990 Census Profile No. 1, U.S. Bureau of the Census, Washington, DC: U.S. Government Printing Office, March, 1991. () 'I
  • 59. 38 effects. Within the United States, population redistribution has been nearly a continuous process since the founding of the Nation. As is evident in Tables 2.5 and 2.6, recent decades have brought patterns of more rapid growth and inmigration to the western and southern parts of the United States and reduced growth and outmigration from the northeastern and midwestern parts of the United States. During the 1970s, the population of the Northeast increased by only 0.2 percent, the population of the Midwest by 4.0 percent, the South's by 20.0 percent, and the West's by 23.9 percent. Similarly in the 1980s, the population of the Northeast increased by 3.4 percent, that in the Midwest by 1.4 percent, that in the South by 13.4 percent, and that in the West by 22.3 percent. The growth of the West has been particularly dramatic, with its population increas- ing from 4.3 million persons in 1900 to 52.8 million in 1990--an increase of more than 1,100 percent. A few states have played a major role in recent patterns of population growth. California, Texas, and Florida together account- ed for 42 percent of all population growth in the United States from 1970 to 1980 and for 54 percent of all growth from 1980 to 1990. By 1990 nearly 12 percent of all Americans lived in California, and California, New York, Texas, and Florida together were the homes of nearly 1 out of every 3 persons in the United States. Tables 2.7 and 2.8 present data on the distribution of the population according to two other widely used geographical catego- ries. The data in Table 2.7 show how the population of the Nation has increasingly shifted from rural to urban residences, from 44 percent of persons living in rural areas and nearly 25 percent living on farms in 1940 to 26 percent living in rural areas and only 2.5 percent living on farms in 1980. Similarly, the proportion of non- metropolitan residents has declined from 44 percent of the popula- tion in 1950 to less than 23 percent in 1990 (Table 2.8). Oearly, the distribution of the population of the United States has changed substantially during the past half century. Age and Sex Characteristics The age and sex composition of the population affects the demand for goods and services by affecting the level and types of demands of the population. Tables 2.9 through 2.11 provide data on these characteristics for the population of the United States.
  • 60. Table 2.7: Population and Percentage of Population in the United States by Urban, Rural, Rural Farm, and Rural Nonfarm Residence, 1930-1980 Population Percentage of Population Total Rural Rural Rural Rural Year Population Urban Rural Farm Non farm Urban Rural Farm Non farm 1930 122,775,046 68,954,823 53,820,223 30,157,513 23,662,710 56.2 43.8 24.5 19.3 1940 131,669,275 74,423,702 57,245,573 30,216,188 27,029,385 56.5 43.5 22.9 20.6 1950a 150,697,361 96,467,686 54,229,675 23,048,350 31,181,325 64.0 36.0 15.3 20.7 1960b 178,466,732 124,714,055 53,752,677 13,431,791 40,320,886 69.9 30.1 7.5 22.6 1970 203,212,877 149,334,020 53,878,857 10,588,534 43,290,323 73.5 26.5 5.2 21. 3 1980c 226,545,805 167,054,638 59,491,167 5,617,903 53,873,264 73.7 26.3 2.5 23.8 a1950 census definitions of urban-rural and rural farm and nonfarm. The total population as reported here for 1950 ls different than in previous tables because data in previous tables reflect post-1950 corrections while data on rural and urban populations are available only for the count values shown here. b1960 census definitions of urban-rural and rural farm and nonfarm. c1980 census definitions of urban-rural and rural farm and nonfarm. Source: Data were obtained from the U.S. Census of Population and Housing (United States Department of Commerce, Bureau of the Census, 1930-1980). ~
  • 62. Table 2.9: Median Age and the Sex Ratio In the United States, 1900-1990 Year Median Age Sex Ratio 1900 22.9 104.4 1910 24.1 106.0 1920 25.3 104.0 1930 26.5 102.5 1940 29.0 100.7 1950 30.1 98.6 1960 29.5 97.1 1970 28.1 94.8 1980 30.0 94.5 1990 32.9 95.1 Source: From United States Department of Commerce, Bureau of the Census. Charac- teristics of the Population,• U.S. Census of Population 1980, Chapter 3, General Popula- tion Characteristics PCB0-1-81 (United States) Washington, DC: U.S. Government Printing Office, 1983. Values for 1990 from STFlA for the United States. 41
  • 63. ~ Table 2.10: Population of the United States by Age and Sex, 1940-1989 Under 5-9 10-14 15-19 Year Total 5 years years years years Total 1940a 131,669,275 10,541,524 10,684,622 11,745,935 12,333,523 1950b 150,697,361 16,163,571 13,199,685 11,119,268 10,616,598 1960c 179,323,175 20,320,901 18,691,780 16,773,492 13,219,243 1970 203, 211, 926 17,154,337 19,956,247 20,789,468 19,070,348 1980 226,545,805 16,348,254 16,699,956 18,242,129 21,168,124 1989 248,239,000 18,752,000 18,212,000 16,950,000 17,812,000 Male 1940a 66,061,592 5,354,808 5,418,823 5,952,329 6,180,153 1950b 74,833,239 8,236,164 6,714,555 5,660,399 5,311,342 1960c 88,331,494 10,329,729 9,504,368 8,524,289 6,633,661 1970 98,912,192 8,745,499 10,168,496 10,590,737 9,633,847 1980 110,053, 161 8,362,009 8,539,080 9,316,221 10,755,409 1989 120,982,000 9,598,000 9,321,000 8,689,000 9,091,000 Female 1940a 65,607,683 5,186,716 5,265,799 5,793,606 6,153,370 1950b 75,864,122 7,927,407 6,485,130 5,458,869 5,305,256 1960c 90,991,681 9,991,172 9,187,412 8,249,203 6,585,582 1970 104,299,734 8,408,838 9,787,751 10,198,731 9,436,501 1980 116,492,644 7,986,245 8,160,876 8,925,908 10,412,715 1989 127,258,000 9,155,000 8,891,000 8,260,000 8,721,000 (amtinues)
  • 64. Table 2.10 (amtinued) 20-24 25-29 30-34 35-39 40-44 Year years years years years years Total 1940a 11,587 ,835 11,096,638 10,242,388 9,545,377 8,787,843 1950b 11,481,828 12,242,260 11,517,007 11,246,386 10,203,973 1960c 10,800,761 10,869,124 11,949,186 12,481,109 11,600, 243 1970 16,371,021 13,476,993 11,430,436 11, 106,851 11,980,954 1980 21,318,704 19,520,919 17,560,920 13,965,302 11,669,408 1989 18,702,000 21,699,000 22,135,000 19,6:al,OOO 16,882,000 Male 1940a 5,692,392 5,450,662 5,070,312 4,745,659 4,419, 135 1950b 5,606,293 5,972,078 5,624,723 5,517,544 5,070,269 1960c 5,272,340 5,333,075 5,846,224 6,079,512 5,675,881 1970 7,917,269 6,621,567 5,595,790 5,412,423 5,818,813 1980 10,663,231 9,705,107 8,676,796 6,861,509 5,708,210 1989 9,368,000 10,865,000 11, 078,000 9,731,000 8,294,000 Female 1940a 5,895,443 5, 645, 916 5,172,076 4,799,718 4,368,708 1950b 5,875,535 6,270,182 5,892,284 5,728,842 5,133,704 1960c 5,528,421 5,536,049 6,102,962 6,401,597 5,924,362 1970 8,453,752 6,855,426 5,834,646 5,694,428 6,162,141 1980 10,655,473 9,815,812 8,884,124 7,103,793 5,961,198 1989 9,334,000 10,834,000 11, 058, 000 9,890,000 8,588,000 (amtinues) .... (JJ
  • 65. Table 2.10 (amtinued) 45-49 50-54 55-59 60-64 65 years Year years years years years and over Total 1940a 8,255,225 7,256,846 5,843,865 4,728,340 9,019,314 1950b 9,070,465 8,272,188 7,235,120 6,059,475 12,269,537 1960c 10,879,485 9,605,954 8,429,865 7,142,452 16,559,580 1970 12, 115,939 11, 104,018 9,973,028 8,616,784 20,065,502 1980 11,089,755 11,710,032 11,615,254 10,087,621 25,549,427 1989 13,521,000 11,375, 000 10,726,000 10,867,000 30,984,000 Male 1940a 4,209,269 3,752,750 3,011,364 2,397,816 4,406,120 1950b 4,526,366 4, 128,648 3,630,046 3,037,838 5,796,974 1960c 5,357,925 4,734,829 4, 127, 245 3,409,319 7,503,097 1970 5,851,334 5,347,916 4,765,821 4,026,972 8,415,708 1980 5,388,249 5,620,670 5,481,863 4,669,892 10,304,915 1989 6,601,000 5,509,000 5,121,000 5,079,000 12,636,000 Female 1940a 4,045,956 3,504,096 2,832,501 2,330,524 4,613,194 1950b 4,544,099 4,143,540 3,605,074 3,021,637 6,472,563 1960c 5,521,560 4,871,125 4,302,620 3,733, 133 9,056,483 1970 6,264,605 5,756,102 5,207,207 4,589,812 11, 649, 794 1980 5,701,506 6,089,362 6,133,391 5,417,729 15,244,512 1989 6,920,000 5,866,000 5,605,000 5,788,000 18,348,000 a The total Jipulation for 1950 shown here ls different than that shown in previous tables because the data in previous tables reflect post-1950 corrections while data on population by age and sex are available only for the count values shown here. b Denotes first year for which figures include Alaska and Hawaii. c Excludes 23,372 persons for whom age ls not available. Source: Data for 1940 throug!! 1980 from the decennial censuses for each period. Data for 1989 from United States De- partment of Commerce, Bureau of the Census. Current Population Reports P-25, No. 1057, Washington DC: U.S. Government Printing Office, 1990. ,,.. ,,..
  • 66. Table 2.11: Pen:ent of the Population by Age Groups In the United States, 1940-1989 Year 5yrs 5-9 10-14 15-19 20-24 25-29 30-34 35-39 40-44 45-49 50-54 55-59 60-64 65+ 1940 8.0 8.1 8.9 9.4 8.8 8.4 7.8 7.3 6.7 6.3 5.5 4.3 3.6 6.9 1950 10.7 8.8 7.4 7.0 7.7 8.1 7.6 7.5 6.8 6.0 5.5 4.8 4.0 8.1 1960 11.3 10.4 9.4 7.3 6.0 6.1 6.7 7.0 6.5 6. 1 5.4 4.6 4.0 9.2 1970 8.4 9.8 10.2 9.4 8. 1 6.6 5.6 5.5 5.9 6.0 5.5 4.9 4.2 9.9 1980 7.2 7.4 8.1 9.2 9.4 8.6 7.7 6.2 5.2 4.9 5.2 5. 1 4.5 11.3 1989 7.6 7.3 6.8 7.2 7.5 8.7 8.9 7.9 6.8 5.4 4.6 4.4 4.4 12.5 Source: Data for 1940 through 1980 from the decennial censuses for each period. Data for 1989 from United States De- partment of Commerce, Bureau of the Census. Current Population Reports P-25, No. 1057, Washington DC: U.S. Government Printing Office, 1990. ~
  • 67. 46 The data in Table 2.9 point to several key dimensions of age and sex differences. During the period from 1900 to 1990, the median age increased rapidly such that by 1990 the median age was 10 years older than in 1900. Similarly, changes in the sex ratio (the number of males per 100 females) reflect an aging population and changes in immigration patterns. Males predominate at younger ages with about 105 males being born per 100 females, but because survival rates for females are higher than those for males, as a population ages the ratio of males to females declines. Thus, the decline in the sex ratio from 104 in 1900 to 95 in 1990 reflects an aging population base in which the lower mortality among females leads to the number of females decreasing less rapidly than the number of males. It may also reflect the disproportionate number of males among immigrants to the United States during the last decades of the nineteenth and first decades of the twentieth centuries. Tables 2.10 and 2.11 provide further information on the age and sex composition of the population. An analysis of the data in these tables show several patterns of significance. First, it is evident that for each time period the number of males exceeds the number of females at the younger ages; but, between the ages of 20 and 30, the number of females comes to exceed the number of males, and by age 65, the number of females exceeds the number of males by 40 to 50 percent. The data in these tables also demonstrate the continued aging of the U.S. population, particularly since the 1960s. Whereas over 38 percent of the population was less than 20 years of age and only 9 percent was 65 years of age or older in 1960, by 1989, the percentage under 20 years of age was 28 percent and the percent 65 years of age or older was 12.5 percent. Racial and Ethnic Characteristics Race and ethnicity are characteristics that have historically been closely related to access to socioeconomic resources, with those from minority groups having substantially lower levels of access and smaller resource bases than majority group members. Tables 2.12 through 2.14 present information on the racial and ethnic character- istics of the population of the United States for recent periods. In examining these data, it is critical to recognize that race and ethnici- ty as measured by the census questionnaire are two separate items (see the discussion above). The data in the top panel of Table 2.12
  • 68. Table 2.12: U.S. Population, 1970, 1980, and 1990, Percent Change In Population 1970 to 1980 and 1980to1990, and Proportion of Population 1970, 1980, and 1990 by Race, Hispanic origin, and Ethnidty Percent Proportion of Racia 1 I Number Change Population Ethnic Category 1970 1980 1990 1970-80 1980-90 1970 1980 1990 Race and Hispanic Origin White 178,107,190 189,035,012 199,686,070 6. 1 5.6 87.6 83.4 80.3 Black 22,549,815 26,482,349 29,986,060 17.4 13.2 11. 1 11. 7 12.1 Other 2,555,872 11,028,444 19,037,743 331.5 ' 72.6 1. 3 4.9 7.6 Hispanic• 9,294,509 14,603,683 22,354,059 57.1 53.1 4.6 6.5 9.0 Total 203,212,877 226,545,805 248,709,873 11.5 9.8 Ethnicity Ang lob 168,812,682 180,602,838 188,128,296 7.0 4.2 83.1 79.7 75.7 Black 22,549,815 26,091,857 29,216,293 15 .. 7 12.0 11. 1 11.5 11. 7 Hispa~ic 9,294,509 14,603,683 22,354,059 57.1 53.1 4.6 6.5 9.0 Other 2,555,872 5,247,427 9,011,225 105.3 71. 7 1. 2 2.3 3.6 Total 203,212,877 226,545,805 248,709,873 11.5 9.8 100.0 100.0 100.0 aHispanlcs may be of any race. As a result, white, black and other sum to the total population and Hispanics are Included among those In these three radal categories as well as being shown as a separate ethnic group. ~or 1970, Spanish-surnamed persons were assumed to be Hispanic and all Hispanics were subtracted from the white total to obtain Anglos. The values shown for the black and other populations for 1980 and 1990 In this table do not Include blacks or persons of other races who are of Hispanic origin. Source: U.S. Bureau of the Census, U.S. Census of Population, fourth count census tapes for 1970 and the PL94-171 tape files for 1980 and 1990. ,,,. ' I
  • 69. Table 2.13: Percent Distribution of the Resident Population of the United States by Regions and for the Ten Largest ~ States by Race and Hispanic Origin, 1990 American Asian United States/ Indian, or Regions/ Eskimo or Pacific Other Hispanic States Total White Black Aleut Islander Race Origin• United States 100.0 100.0 100.0 100.0 100.0 100.0 100.0 R.egions Northeast 20.4 21.1 18.7 6.4 18.4 17.0 16.8 Midwest 24.0 26.1 19.1 17.3 10.6 8.4 7.7 South 34.4 32.8 52.8 28.7 15.4 24.0 30.3 West 21. 2 20.0 9.4 47.6 55.6 50.6 45.2 States California 12.0 10.3 7.4 12.4 39.1 40.2 34.4 New York 7.2 6.7 9.5 3.2 9.5 JO.I 9.9 Texas 6.8 6.4 6.7 3.4 4.4 18.4 19.4 Florida 5.2 5.4 5.9 1.9 2.1 2.4 7.0 Pennsylvania 4.8 5.3 3.6 0.8 1.9 I. 2 1.0 111 ino is 4.6 4.5 5.7 I. I 3.9 4.9 4.0 Ohio 4.4 4.8 3.9 I. 0 1.3 0.6 0.6 Michigan 3.7 3.9 4.3 2.8 1.4 0.9 0.9 New Jersey 3. 1 3. I 3.5 0.8 3.7 2.8 3.3 North Carolina 2.7 2.5 4.9 4.1 0.7 0.3 0.3 aPersons of Hispanic origin can be of any race. Souru: Census Bureau Completes Distribution of 1990 Redistricting Tabulations to States,• U.S. Bureau of the Census Press Release CB91-100, March 11, 1991.
  • 70. Table 2.14: Percent Distribution of the Resident Population of the United States, Regions and States, by Race and Hispanic Origin, 1990 American Asian United States/ Indian, or Regions/ Eskimo or Pacific Other Hispanic States Total White Black Aleut Islander Race Origin United States 100.0 10.3 12.1 0.1 2.9 3.9 9.0 llortheast 100.0 12.1 11.0 0.2 2.6 3.3 7 .4: Connecticut 100 . . 0 87.0 8.3 0.2 1. 5 2.9 6.5 Maine 100.0 98.4 0.4 0.5 0.5 0.1 0.6 Massachusetts 100.0 89.8 5.0 0.2 2.4 2.6 4.8 New Hampshire 100.0 98.0 0.6 0.2 0.8 0.3 1.0 New Jersey 100.0 79.3 13.4 0.2 3.5 3.6 9.6 New York 100.0 74.4 15.9 0.3 3.9 5.5 12.3 Pennsylvania 100.0 88.5 9.2 0 .,1 1. 2 1.0 2.0 Rhode Island 100.0 91.4 3.9 0.4 1.8 2.5 4.6 Vermont 100.0 98.6 0.3 0.3 0.6 0.1 0.7 llidwest 100.0 17.2 9.6 0.6 1.3 1.4: 2.9 I 11 i no is 100.0 78.3 14.8 0.2 2.5 4.2 7.9 Indiana 100.0 90.6 7.8 0.2 0.7 0.7 1.8 Iowa 100.0 96.6 1. 7 0.3 0.9 0.5 1. 2 Kansas 100.0 90.1 5.8 0.9 1. 3 2.0 3.8 Michigan 100.0 83.4 13.9 0.6 1. 1 0.9 2.2 Minnesota 100.0 94.4 2.2 1. 1 1. 8 0.5 1.2 Missouri 100.0 87.7 10.7 0.4 0.8 0.4 1.2 Nebraska 100. 0 93.8 3.6 0.8 0.8 1.0 2.3 North Dakota 100.0 94.6 0.6 4.1 0.5 0.3 0.7 Ohio 100.0 87.8 10.6 0.2 0.8 0.5 1.3 South Dakota 100.0 91.6 0.5 7.3 0.4 0.2 0.8 Wisconsin 100.0 92.2 5.0 0.8 1.1 0.9 1.9 (continues) tt
  • 71. 01 0 Table 2.14 (amtinued) American Asian United States/ Indian, or Regions/ Eskimo or Pacific Other Hispanic States Total White Black Aleut Islander Race Origina South 100.0 76.1 11.5 0.7 1.3 2.1 7.9 Alabama 100.0 73.6 25.3 0.4 0.5 0.1 0.6 Arkansas 100.0 82.7 15.9 0.5 0.5 0.3 0.8 Delaware 100.0 80.3 16.9 0.3 1.4 1. 1 2.4 Florida 100.0 83.1 13.6 0.3 1. 2 1. 8 12.2 Georgia 100.0 71.0 27.0 0.2 1. 2 0.7 1.7 Kentucky 100.0 92.0 7.1 0.2 0.5 0.2 0.6 Louisiana 100.0 67.3 30.8 0.4 1.0 0.5 2.2 Maryland 100.0 71.0 24. 9 0.3 2.9 0.9 2.6 Mi s 5 i SS i pp i 100.0 63.5 35.6 0.3 0.5 0.1 0.6 North Carolina 100.0 75.6 22.0 1. 2 0.8 0.5 1. 2 Oklahoma 100.0 82.1 7.4 8.0 1. 1 1. 3 2.7 South Carolina 100.0 69.0 29.8 0.2 0.6 0.3 0.9 Tennessee 100.0 83.0 16.0 0.2 0.7 0.2 0.7 Texas 100.0 75.2 11.9 0.4 1. 9 10.6 25.5 Virginia 100.0 77.4 18.8 0.2 2.6 0.9 2.6 West Virginia 100.0 96.2 3. 1 0.1 0.4 0.1 0.5 (mntinues)
  • 72. Table 2.14 (continued) American Asian United States/ Indian, or Regions/ Eskimo or Pacific Other Hispanic States Total White Black Aleut Islander Race Origin We•t 100.0 75.1 5.- 1.1 7.7 9.- 19.J A I a ska 100.0 75.5 4. 1 15.6 3.6 1. 2 3.2 Arizona 100.0 80.8 3.0 5.6 1. 5 9.1 18.8 California 100.0 69.0 7.4 0.8 9.6 13.2 25.8 Colorado 100.0 88.2 4.0 0.8 1. 8 5.1 12.9 Hawaii 100.0 33.4 2.5 0.5 61. 8 1. 9 7.3 Idaho 100.0 94.4 0.3 1.4 0.9 3.0 5.3 Montana 100.0 92.7 0.3 6.0 0.5 0.5 1. 5 Nevada 100.0 84.3 6.6 1.6 3.2 4.4 10.4 New Mexico 100.0 75.6 2.0 8.9 0.9 12.6 38.2 Oregon 100.0 92.8 1. 6 1.4 2.4 1.8 4.0 Utah 100.0 93.8 0.7 1.4 1. 9 2.2 4.9 Washington 100.0 88.5 3.1 1. 7 4.3 2.4 4.4 Wyoming 100.0 94.2 0.8 2. 1 0.6 2.3 5.7 aPersons of Hispanic origin can be of any race. Source: ·eensus Bureau Completes Distribution of 1990 Redistricting Tabulations to States,• U.S. Bureau of the Census Press Re- lease CB91-100, March 11, 1991. 01 .....
  • 73. 52 show the number of persons by race (white, black, and other) and by Spanish-origin (who can be of any race and are thus also includ- ed in the data by race) so that the values do not sum to 100 percent of the population. In the bottom panel, four mutually exclusive groups have been derived by subtracting the Spanish-origin popula- tion by race from the total population by race. The data in Table 2.12 show that minority population growth has been substantially faster than that of the white and Anglo major- ity groups and that the proportion of the population consisting of minority group members has increased substantially in recent decades. The proportion composed of black Americans has shown a moderate increase, but the proportion composed of other groups has increased by roughly six times and the proportion of the population that is Spanish-origin (Hispanic) has doubled between 1970 and 1990. By 1990, approximately one-fourth of the U.S. population was of minority status. In addition, a majority of the net growth in the U.S. population in the period from 1970 to 1990 (58% of all growth) was a result of increases in non-Anglo population groups. The data in Tables 2.13 and 2.14 show those states and regions in which the largest relative proportions and the largest number of persons in different racial and ethnic groups are located. These data indicate that the four largest states of California, New York, Texas, and Florida accounted for 31 percent of the total popu- lation, 30 percent of the black population, nearly 71 percent of the Hispanic population, and 55 percent of the Asian population in 1990. California alone was the area of residence for 34 percent of all Hispanics, 39 percent of Asians, 7 percent of blacks, and was the residence of nearly l-in-8 of all Americans in 1990. The South was the area of residence for nearly 53 percent of all black Americans, the West the home of nearly 56 percent of all Asians and of more than 45 percent of all Hispanics. Together, the South and West were the areas of residence for 62 percent of blacks, 76 percent of American Indians, 71 percent of Asians, and 75 percent of all His- panics in 1990. Clearly, then, the western and southern regions of the United States are the major regions of residence of America's minority populations. As noted above, minorities have distinct characteristics that affect their socioeconomic and other resources. Some of the charac- teristics of minority groups which affect their life chances are shown in Table 2.15. The data in this table clearly show minorities to be younger than the white population and to have higher fertility and lower life expectancies than nonminority populations. Their family sizes are generally larger and the proportion of their households that
  • 75. Table 2.15 (continued) Characteristic Income and Poverty (1989) Median Household Income (1989) Poverty Status (1989) Percent of Persons in Poverty Percent of Families in Poverty Median Years of Education (a): Data not available. (1988) Total Population $28,906 12.8 10.3 12.7 Racial Group Ethnicity White Black Other Hispanic $30,406 $18,083 (a) $21,921 10.0 30.7 (a) 26.2 7.8 27.8 (a) 23.4 12.7 12.4 (a) 12.0 Scmu: United States Department of Commerce, Bureau of the Census. U.S. PopuJation Estimates by Age, Sex, Race and Hispanic Origin: 1989, • Cumnt Population Reports P-25, No. 1057, Washington, DC: U. S. Government Printing Office, 1990. United States Department of Commerce, Bureau of the Census. Money, Income and Poverty Status in the United States, 1989, • Cumnt Population Reports P-60, No. 168, Washington, DC: U.S. Government Printing Office, 1990. United States Department of Commerce, Bureau of the Census. Household and Family Characteristics: March, 1990 and 1989, • Cumnt Population Reports P-20, No. 447, Washington, DC: U.S. Government Printing Office, 1990. United States Department of Commerce, Bureau of the Census. The Hispanic PopuJation in the United States: March, 1990, • Current Population Report P-20, No. 449, Washington, DC: U.S. Government Printing Office, 1991. ~
  • 76. 55 tend to be of nontraditional forms is higher. Minority incomes tend to be about 60 percent of those of nonminority groups, while their levels of poverty are two to three times those of nonminorities. They also tend to have substantially lower levels of education. The data in Table 2.15 suggest that minorities have demographic and socioeconomic characteristics that are likely to give them unique client and consumer characteristics. Marital and Household Characteristics The characteristics of the population relative to marital status and household characteristics play a major role in determining the demand characteristics of the primary consuming units in the United States--households and families. Tables 2.16 through 2.19 provide data showing changes in marital status, family and nonfamily household status, rates of cohabitation, households by number of persons, and average household size for recent periods. _ The data in Tables 2.16 through 2.19 show an increasing proportion of persons living in nontraditional marital and household arrangements and decreases in the size of households. The data in Table 2.16 show an increase in the proportion divorced from 3.3 percent in 1970 to 7.2 percent in 1988 and decreases in the propor- tion of persons married. Similarly the data in Table 2.17 show an 11 percent decline in the proportion of family households (from about 81% to 70%) and a corresponding increase in nonfamily households (from 19% to 30%) during the period from 1970 to 1990. Equally apparent is the fact that within family households, growth has been slowest among the married-couple family type. For example, from 1970 to 1980 the number of married-couple households increased by less than 10 percent while households with male and female house- holders increased by 41and58 percent, respectively. Similarly, in the 1980s, married-couple households increased by only 3.2 percent, while households with male and female householders increased by 84 and 22 percent, respectively. The aging of the large baby-boom generation out of the initial household formation ages into the more stable middle-ages led to substantially smaller overall rates of in- crease in the number of households in the 1980s than in the 1970s. However, traditional household types continued to show dispropor- tionately low rates of growth during the 1980s such that married- couple households accounted for only 55 percent of all households by 1990. Table 2.18 provides data which suggest that nontraditional arrangements have been increasing proportionately. These data
  • 77. Table 2.16: Marital Status of the PopuJation of the United States, 1970-1988 1970 1980 1988 Marital Status Number ~ Number ~ Number ~ Never Married 38,051,042 25.5 43,236,000 25.1 49,496,000 25.7 (Single) Divorced 4,930,875 3.3 9,711,000 5.7 13,968,000 7.2 Separated 5,588,426 3.7 3,920,000 2.3 4,458,000 2.3 Widowed 11,746,212 7.9 12,451,000 7.2 13,532,000 7.0 Married 89,079,417 59.6 102,800,000 59.7 111,456,000 57.8 Total 149 t 395 I 972 100.0 172, 118,000 100.0 192,910,000 100.0 Source: Data on married, widowed, divorced, separated, and sJngle (never married) for 1970 from the United States Department of Commerce, Bureau of the Census. Historical Statistics of the United States, Colonial Times to 1970, Part 1 and Part 2, Washington, DC: U.S. Government Printing Office, 1975 and data for 1980 and 1988 from the United States Department of Commerce, Bureau of the Census, Marital Status and Living Arrangements: March, 1988, Current Population Reports P-20, No. 433, Washington DC: U.S. Government Printing Office, 1989. 01 °'
  • 80. Table 2.19: Nwnber and Percent of Households by Persons Jn the Household and Average Household Size for the United States, 1940-1990 (numbers Jn thousands) Households 1940 1950 1960 1970 1980 1990 by Persons Per Household Number ~ Number ~ Number ~ Number ~ Number ~ Number ~ One person 2,481 7 .1 4,737 10.9 6,871 13.0 10,692 17.1 18,300 22.6 22,999 24.7 Two persons 8,667 24.8 12,529 28.8 14,616 27.8 18,129 28.8 25,300 31.3 30, 114 32.3 Three persons 7,829 22.4 9,808 22.6 9,941 19.0 10,903 17.3 14,100 17.5 16,128 17.3 Four persons 6,326 18. 1 7,729 17.8 9,277 17.6 9,935 15.8 12,700 15.7 14,456 15.4 Five or more 9,646 27.6 8,666 19.9 11,905 22.6 13,215 21. 0 10,400 12.9 9,651 10.3 All Households 34,949 100.0 43,469 100.0 52,610 100.0 62,874 100.0 80,800 100.0 93,348 100.0 Average Persons Per Household 3.67 - 3.37 - 3.35 - 3 .17 - 2.75 - 2.63 100.0 Sourrt: Bogue, D.J. The Population of the United States: Historical Trends and Future Projections New York: The Free Press, 1985. United States Department of Commerce, Bureau of the Census. Historical Statistics of the United States Colonial Times to 1970, Washington, DC: U.S. Government Printing Office, 1975. United States Department of Commerce, Bureau of the Census. Household and Family Characteris- tics: March 1990 and 1989, •Current Population Reports P-20, No. 447, Washington, DC: U.S. Government Printing Office, 1990.
  • 81. 60 show that for males who were 25 to 29 years of age at the time of the survey in 1988, nearly as many had cohabitated as had married by the age of 25. Among those males who were 25 years old in 1940 to 1944 (who were 45 to 49 in 1988), the proportion married at the age of 25 was more than 8 times the proportion cohabitating. Also of interest in this table are the data showing that the propor- tion of males in unions has changed relatively little over the years represented by these cohorts (1965 through 1988). These data suggest that it is the form of unions, not the tendency to be in unions, that has changed over the past few decades. Table 2.19 presents data on the number and proportion of households by size from 1940 through 1990. It is evident that the average size of households has declined from 1940 through 1990 as a result of both a decline in the number of larger households and an increase in the number of smaller households. From 1940 to 1990, the proportion of one- and two-person households increased from 32 percent to 57 percent of all households, while the number in four- and five-person households decreased from 46 to 26 percent. An analysis of the data in Tables 2.16 through 2.19 suggests that there have been dramatic changes in American households and families in the past several decades (Sweet and Bumpass, 1987). These are changes that have produced a very different consuming unit than existed previously and one which is likely to demand a more diverse range of products and services. Socioeconomic Characteristics Table 2.20 provides selected data on changes in the socioec- onomic characteristics of the population during recent decades. The data in this table verify several well-known patterns. They show a substantial increase in the U.S. population during the past 50 years with the proportion of high school graduates increasing from 24 percent in 1940 to 76 percent in 1988 and the proportion of persons with 4 or more years of college increasing from less than 5 to more than 20 percent. Also apparent is the increase in employment in service industries and white-collar professions and the decline in employment in extractive industries (such as agriculture and mining) and in blue-collar occupations. Finally, the data point to little in- crease in wealth during the 1970s and 1980s. The data in Table 2.20 suggest that the socioeconomic characteristics of the U.S. popula- tion, like its demographic characteristics, have changed substantially over the past several decades.
  • 86. Table 2.20 (c.ontinued) Poverty Percent of P·ercent of Year Families Persons 1960 20.7 22.2 1970 10.9 12.6 1980 11. 5 13.0 1989 10.3 12.8 aOccupation and Industry data for different years are not directly comparable because of changes in categories over time. Source: School Enrollment: Social and Economic Characteristics of Students,• Currtnt Population Reports P-20, No. 433, Washington, DC: U.S. Government Printing Office, 1990. U.S. Bureau of Labor Statistics. Employmmt and Earnings (Table A-33). Also data for 1950 to 1980 from Employment and Earnings (Tables 1 and 2), and Handl1oolc of lAbor Statistics (Table 15). Data for 1940 from U.S. Bureau of the Census. Historical Statistics of the United States (Series Dtt-25). Washington, DC: U.S. Government Printing Office, 1975. Data for 1988 from U.S. Bureau of Labor Statistics, Employment and Earnings, Washington, DC: U.S. Government Printing Office, January, 1989. United States Department of Commerce, Bureau of the Census. Money, Income and Poverty Status in the United States, 1989, • Cumnt Population Reports P-60, No. 168, Washington, DC: U.S. Government Printing Office, 1990. $
  • 87. 66 Summary The data in this section have shown several patterns which can be summarized as follows: 1. The rate of population growth in the United States has shown a nearly continuous decline since the Nation's formation. It is expected to continue to decline in the future (see Chapter 6). 2. The Nation's growth has resulted primarily from natural increase but immigration has played an increasingly important role in recent decades with the origins of immigrants having shifted from Europe to Mexico, South and Central America, and Asia in recent decades. 3. The most rapid population growth in the United States in recent decades has been in the West and South with slower growth occurring in the Northeast and Midwest. Three western and south- ern states--California, Florida, and Texas-were the major centers of such growth in the 1970s and the 1980s. 4. The population of the United States is aging. The median age in the United States was nearly 33 in 1990 compared to about 23 in 1900 and is projected to be more than 40 by 2050. 5. The sex ratio has declined from 104 males per 100 females at the turn of the century to about 95 in 1990. More male than female babies are born, but because of lower mortality rates among females, they come to outnumber males between the ages of 20 to 30 and by the elderly ages the number of females is nearly double that of the number of males. 6. The U.S. population is becoming increasingly racially and ethnically diverse. Growth among Hispanic, Asian, black, and other racial/ethnic minorities is substantially greater than among whites or Anglos. As a result, ethnic minorities made up about 25 percent of the total population in 1990. These patterns are consequential because minority populations have characteristics that are quite different than those of majority populations, most notably they have a much lower level of access to socioeconomic resources and smaller resource bases than majority groups.
  • 88. 67 7. The proportion of married-couple households is declining relative to nontraditional household forms. Because of the decrease in married-couple households, the increasing rate of dissolution of marriages, and higher ages at first.marriage, the size of households has declined substantially with one- and two-person households now accounting for a majority of all households. Smaller sized consuming units seem likely to prevail for some time into the future. 8. The socioeconomic characteristics of the population of the United States point to a nation that has an increasing proportion of its people employed in service industries and managerial occupa- tions. Income levels are relatively high but poverty rates also remain relatively high for some persons (particularly minorities). Gains in real income have been limited in the past decade, making the future socioeconomic characteristics of the population difficult to predict. Conclusions In this chapter, we have examined basic demographic con- cepts and trends in some of the variables used to measure them. The intent has been to provide an introduction to both the key concepts and variables in demography and to establish a base of information on the major trends in these factors in the population of the United States. Although this is but an introduction to the concepts and to the trends in their respective measures, the discus- sion has hopefully demonstrated that the study of demographic factors is likely to be of relevance to nearly all those involved in planning, marketing, and other analyses of products and services.
  • 90. 3 The Materials of Applied Demographic Analyses: Data Sources and Prindples of Data Use In this chapter we examine the data sources commonly used in applied demographic analyses. Because single sources usually con- tain data on more than one of the demographic concepts and varia- bles discussed in Chapter 2, the discussion here focuses on general sources rather than on sources of data for each variable. This format is necessary to avoid redundancy and also provides information on data on non-demographic variables likely to be of utility to applied analysts. Applied demographic analyses may involve either (or both) primary data collected by the analysts through survey or other techniques and secondary data collected by other, usually govern- mental, entities. However, because of the large number of areas included in demographic analyses, the wide range of data items required for such analyses, and the time and monetary costs associ- ated with primary data collection, secondary data are the major sources of information used in demographic analyses. The emphasis here is thus largely limited to an examination of secondary sources of demographic and related information. In addition, because emphasis in this work is placed on applied analyses involving demographic and other variables, we examine not only data sources for information that are specifically demo- graphic, but also sources of information on related topics that are commonly used in conjunction with demographic information for addressing pragmatic issues. These include information on econom- ic, social, governmental, as well as demographic factors. Finally, because it is difficult to anticipate the range of data needs of applied analysts, we begin the discussion with an examination of indices that can be used to locate data on a wide array of topics. After the discussion of such indices, we present sources of information pro- vided by federal, state, and private data sources. In the final section
  • 91. 70 of the chapter, we examine principles and procedures that should be considered in the use of secondary data. No claim is made that the sources examined are exhaustive of all those likely to be of utility to the applied demographer, nor that the uses and limitations described are applicable to such factors for any given data set. In addition, the reader should recognize that the sources of secondary data are so extensive that no single discussion can adequately describe all available sources of information. The fact that this provides only an introduction to secondary data sources for applied demographic analysis must be recognized. Indices for Locating Secondary Data Frequently, applied demographic analysts are asked to examine the relationships between demographic variables and other factors with which they may be unfamiliar or on which they may have only limited information. For example, they may have been asked to obtain data on a topic which they have never before analyzed, or they may have become aware of data on a topic but cannot recall the organization that published it; perhaps they know the author of the publication or its date of publication, but not the full citation neces- sary to readily obtain the information. Under such circumstances, it is useful to have knowledge of indices which provide references to data sources. These indices are primarily available for public data sources published within the United States, but a limited number are also available for international and for private data sources. These indices usually present citations to data sources arranged by author, subject, the sponsoring or publishing agency, year, publica- tion series, and similar categories. They are generally published several times a year and cumulated into quarterly, annual, and multi-year volumes. These indices are discussed below in terms of general indices and agency and state indices. General Indices Among the general indices to federal and other data sources, several are particularly useful. These include: · The Monthly Catalog of U.S. Government Publications · The American Statistical Index (ASD · The Congressional Information Service Index (CIS) ·The Index to U.S. Government Periodicals
  • 92. 71 · The Index to International Statistics · The Statistical Reference Index The Monthly Catalog of U.S. Government Publications is the oldest (published since 1895), most comprehensive, and inclusive single source for locating items published by the U.S. Government. Nearly all items published by any agency, department, office or other part of the U.S. Government are cited in the Monthly Cata- log. As the name implies, it is published monthly, cumulated annually, and periodically (every 5 to 10 years). All items in the Monthly Catalog are cross referenced by department or agency, title, author, subject, and by report series for periodically appearing reports. If one knows very little about the source for the exact data item needed (i.e., one knows only the publication date for a data item, only the subject matter, only the author, only the title, etc.), the Monthly Catalog is usually the best starting point. It is avail- able in any library with a government documents section. The American Statistical Index (ASI) is intended to be a master guide and index to the statistical publications of the U.S. Govern- ment. The term statistical is loosely interpreted, however, and nearly every item published by the U.S. Government that has numerical data will be listed in the ASL The ASI is a relatively new index compared to the Monthly Catalog and consists of a Retrospec- tive Edition published in 1974 and annual and monthly supple- ments. The Retrospective Edition contains some statistical items going back to the early 1960s, but its comprehensive coverage is essentially limited to periods since the early 1970s. Its monthly and cumulated annual supplements are indexed by subject, title, author, and geographical area. A particularly useful aspect of the ASI is its two-part organiza- tion. Each issue has a Part I that contains a cross-listed index of items, and a Part II that contains a brief abstract of the item. This· abstract can often be useful in eliminating items whose titles make them appear to be appropriate but which on closer examination do not provide the data desired. If one knows that quantitative, numer- ical data are required, the use of the American Statistical Index is nearly always desirable. As with the Monthly Catalog, nearly all libraries will have the ASI. The Congressional Information Service (CIS) index contains citations for all items published by the U.S. Congress, including committee reports and hearings. Although it is less likely to be of interest to the statistical data user than the ASI, the CIS is a very
  • 93. 72 useful index and can be a time saving reference if one knows that the data item required is a product of Congressional activities. The as is published monthly, cumulated annually, and like the ASI, is cross referenced by numerous categories. The Index to U.S. Government Periodicals provides an index to major U.S. Government periodicals (journals or magazines). Al- though the U.S. Government publishes over 1,000 periodicals, the Index attempts to provide references only to those which have substantive articles of lasting research and reference value. Thus, its coverage is limited to about 200 such periodicals, but a majority of those likely to be of interest to applied analysts are indexed. The Index to U.S. Government Periodicals is published quarterly, cumulated annually, and cross referenced by several title and subject categories. The Index to International Statistics was first published in the early 1980s. Prior to that time there were few indices that referenced publications from international organizations such as the United Nations. This index covers publications of more than 80 International Intergovernmental Organizations (IGOs), such as the United Nations, the Organization of American States, the Organiza- tion for E.conomic Development, and similar entities. It is published monthly and cumulated quarterly and annually. It includes a refer- ence and an abstract for each citation. Items are indexed by subject, title, geographical area, issuing source, publication number, and author. This index is published by a private company and thus, unlike all of the other indices noted above, it will not be found in the government documents section of libraries, but in the general references section. The Statistical Reference Index was first published in 1983. It is one of the first indices to provide references to items published by private organizations and by state governments. Among the types of organizations included are trade, professional, and nonprofit institutions and associations, business organizations, commercial publishers, independent research organizations, state government agencies, and university and affiliated research organizations. It is published monthly and cumulated quarterly and annually. Items are indexed by subject, author, title, issuing source, and subject categories. As with the international index, this index is published by a private firm and is in the general reference rather than the government publications section of most libraries. Although these are only six of a large number of general indices, they are extremely useful ones. A few minutes with each of these
  • 94. 73 indices will assist one in identifying their particular strengths and weaknesses and their likely utility for different types of analysis. Agency and State-Spedfic lndia!s In addition to the general indices to publications and data de- scribed above, nearly every federal agency publishes a separate index to its own publications, and most states produce one or more similar indices. The Bureau of the Census, the U.S. Department of Agriculture, the National Center for Health Statistics, the U.S. Department of Labor, the Department of Health and Human Serv- ices, the Department of Energy, the Department of Defense, the Department of Education, and numerous other departments and agencies publish such indices. In this section, two such indices are examined as examples of such indices. The reader is reminded, however, that for whatever agency one is interested in, an index to publications and data is usually available and can expedite the loca- tions of specific data items. The Bureau of the Census Catalog is one of the most useful agency-based catalogs for economic, business, demographic, and social data users. It is published quarterly and cumulated annually and for multi-year periods. One particularly useful version of the Bureau's catalog is the Bureau of the Census Catalog of Publica- tions: 1790-1972. This single source contains citations for every- thing published by the Bureau from the first census in 1790 through 1972. With this single source and the yearly supplements since 1972, one can readily obtain a set of references to an extensive set of historical data bases. The catalog is arranged by subject field, geographic area, and subject, and contains two major parts. The first part lists Census Bureau publications, and the second part lists data files (computer- ized data) and special tabulations. If one knows that the data re- quired have been published by the Bureau, the Bureau of the Census Catalog is the reference to use. The most recent issues of the census catalog for individual years now include extensive histor- ical references on the subjects of recently published reports. It also contains the names, addresses, and telephone numbers for other federal and state sources of assistance for obtaining economic and demographic data. The Bibliography of Agriculture plays a similar role to the Census Bureau's catalog. The bibliography is published monthly from sources compiled by the U.S. National Agricultural Library, the
  • 95. 74 Food and Nutrition Information Center, the American Agricultural F.conomics Documentation Center, and Agriculture Canada. The Bibliography of Agriailture is divided into ten sections: a main entry section, five main entry subsections, a geographic index, a corporate author index, a personal author index, and a subject index. For those engaged in agricultural research, this index is an extremely valuable reference source. As noted above, nearly all major federal agencies and depart- ments have indices to their publications and data files. Analysts with specialized interests should become familiar with the indices for those agencies whose data they use frequently. In addition to the agency and general indices noted above, there are often additional sources of assistance in locating documents published by state agen- cies. Some states have an official entity such as the state library which indexes state documents and publishes the index. These indices sometimes include a periodicals section and are usually published monthly and cumulated quarterly and annually. They generally contain references to items indexed by agency, subject, author, and in several other ways. Even in states where such in- dices are not published, most state libraries maintain a checklist of state agency publications received by the library. Consultation with a librarian in a library's government documents' section will usually provide the necessary information on the existence and best means of accessing data items for states. Aids in Using Indices In using the above indices it is useful to be aware of both poten- tial sources that list federal and state agencies that publish data and any unique referencing systems that are used to catalog such refer- ences. In the final part of this section, we examine two such aids. One of the keys to locating a specific type of information is knowing of the existence of an agency charged with the responsibili- ty of collecting data on the item of interest. For federal agencies, one of the sources that is very useful in locating the applicable agency is a publication entitled The United States Government Manual. This volume is published annually as a special addition of the Federal Register. It is a comprehensive guide to the agencies, departments, bureaus, and other divisions of the Federal Govern- ment. For each government entity, it provides a description of its principal officials, purpose and role, history, source of authority,
  • 96. 75 major programs, and most importantly, an address and telephone number where information on available data can be obtained. This publication can be obtained from the Office of the Federal Register and is available in most public libraries. The indices described above are readily available in most public libraries, and the information requirements for their use are limited. However, one factor common to all of the bibliographies referencing federal government publications requires brief discussion here. This is the classification (or coding) scheme used to classify U.S. Government publications. This system, which is similar to the Library of Congress or Dewey Decimal Systems used for general library materials, is the Superintendent of Documents' Classifica- tion System. The system consists of a referencing code that uses a combina- tion of letters and numbers such as: C3.186/11:988 The letter refers to the government agency (in the example above, the U.S. Bureau of the Census) and the numbers refer to various subordinate offices, publication series, and other items specifying the exact nature of the publication. When such an entry ends in a number, that number usually refers to the year of publication of the reference. A more complete description of the Superintendent of Documents' Classification System and the system identifiers for selected key agencies' central offices is available in most of the Federal Government indices delineated above. The Superintendent of Documents' Oassification System code is as essential in locating a federal government publication in a library as the Library of Congress classification system is for locating other library books. Most libraries arrange their government documents sections in terms of such numbers, and given this number, docu- ment librarians can readily ascertain whether they have a given publication. This system identifier is referenced in all of the Federal Government bibliographies cited above, and the importance of obtaining sufficient familiarity with this system so that one can readily identify such numbers cannot be overemphasized. Federal and State Data Compilations The compiling of data items from multiple individual sources is a tedious task. Although it is often necessary to examine different
  • 97. 76 sources to compile different data items, there are an increasing number of publications that contain data compilations for specified areas and time periods. These compilations are extremely useful in preparing descriptions of areas for service or marketing profiles. Before proceeding to the discussion of individual sources, we briefly examine several commonly used national and state data compila- tions. Federal data compilations are presented first, followed by state compilations. Federal Data Compilations The number of data compilations available for examining the economic, demographic, and other characteristics of the Nation, and its component units, is extensive. The discussion here must be limited to only a few widely used sources. The discussion focuses on the following compilations: Statistical Abstract of the United States Historical Statistics of the United States: Colonial Times to 1970 County and City Data Book State and Metropolitan Area Data Book Congressional District Data Book The Statistical Abstract of the United States is a data source published annually by the Bureau of the Census that is familiar to nearly any analyst who has written a high school or college term paper. Its familiarity, however, often leads one to ignore the utility of this publication. Although the Abstract is oriented to the provi- sion of national and state level data, and contains few items for substate areas (other than major cities), it covers a large number of data items for several time periods. Demographic, health, educa- tion, law enforcement, environment, federal, state and local gov- ernment, social welfare, national defense, employment, income, consumer prices, national elections, banking, finance, insurance, business, communications, energy, science, transportation, basic industry statistics, and even selected international statistics are presented in the Abstract. It is a very useful data source for both obtaining national and state level data and for locating sources likely to contain substate data as well.
  • 98. 77 One of the most useful parts of the abstract is one of which most analysts are not aware. This is the exten.Sive Guide to Sources in- cluded in the appendices of every edition of the Abstract. Arranged alphabetically by subject, this guide contains references to the primary sources of statistical information for numerous items. Because of the general and familiar categories used in the guide, it serves as an excellent source for identifying the agencies likely to publish data on a given item and can serve as a useful first step in identifying sources that can be further identified through the use of the indices described above. Condensed versions of statistical ab- stract data are published periodically in the Pocket Data Book and in the U.S.A. Statistics in Brief. The Historical Statistics of the United States: Colonial Times to 1970 is a 1,200-page, two-volume data compilation prepared by the Bureau of the Census (1975) in celebration of the Nation's bicenten- nial. It is the third in a series of volumes (the two others appeared in 1949 and 1960) intended to provide a convenient reference source on key U.S. data items. It presents data for time periods from 1790 through 1970. A large majority of the data entries in these volumes are presented only for the Nation as a whole, though a few items contain state data as well. A few of the items for which data are presented include population, national income and wealth, land and water use, climate, forests, minerals, major industry indicators, energy, government, and communication. These volumes are useful primarily for the histories they present for each data item. For example, if one wishes to know the changes that have been made in the definition of the consumer price index, the poverty level index, in the definition of a farm, the year that a given data item was first collected, or the major sources of given data items, the descriptions of data items at the beginning of each major section of this source (e.g., population, energy) can be valuable. This source is extremely useful for those doing historical or time-series analyses. The County and City Data Book has been published since 1939 by the Bureau of the Census at roughly five-year intervals. The data book presents data items derived from each of the major U.S. Bureau of the Census' most recent population, housing, business, agriculture, and government censuses, surveys, and other programs. Although this volume provides data for only the most recent data collection point (the last census or other reecent data source), its strength lies in its geographical coverage. Hundreds of data items are provided not only for the Nation, federal administrative regions,
  • 99. 78 census divisions, and all states, but also for all counties, metropoli- tan statistical areas (MSAs), and cities having 25,000 inhabitants or more (and selected items for places of 2,500 or more) in the United States. The data book also provides extensive appendices and de- scriptive materials that are very useful in gaining familiarity with census terms and definitions. For profiling activities, the County and City Data Book is an extremely valuable resource. The State and Metropolitan Area Book is a recently (since 1980) developed data summary patterned after the County and City Data Book. It presents a variety of statistical information for states and for metropolitan areas in the United States. A recent volume, for example, contained state rankings for more than 128 items, nearly 1,900 statistical items for each state and 300 items for each metropol- itan area. The publication is published more frequently than the five-year interval used for the County and City Data Book. The Congressional District Data Book is also similar to the County and City Data Book but is published for the congressional districts as constituted after the most recent census. In addition to providing demographic, economic, and other data for each congres- sional district, this source has an accompanying Congressional Dis- trict Atlas that presents maps showing the boundaries and a list of the counties and municipalities in each district. It is an essential source for those involved in political analyses. The national data compilations described above are useful for a large number of descriptive data collection and analysis tasks. Although they cannot replace the need for frequent consultation with basic data sources, they can be used to expedite basic data collection and to locate data sources. State Data Compilations Data compilations at the state level have been produced much less systematically. Individual, agency, or university groups often prepare such summaries for given places or periods of time, but the content and frequency of publication of such items makes them generally less useful than the national compilations. Many states publish state almanacs or data books on a recurrent basis (e.g., the Texas Almanac published by The Dallas Morning News has been published for over fifty years). These almanacs often contain data as well as promotional material for counties and major cities and contain brief writeups on each of several major topics by state specialists on each topic. Although oriented to more
  • 100. 79 general audiences than the Census Bureau's compilations, state almanacs are often valuable references for those seeking to gain basic familiarity with the characteristics of a state. In summary, then, national and state-level data compilations provide summaries of a large number of data items produced by numerous sources. Although the geographical and time referents for such summaries vary widely, they are extremely useful for area profiling, for gaining a general familiarity with a large number of areas, and for locating potential data sources for specific data items and geographical areas. Federal Data Sources Any attempt to describe federal data sources must be a very limited one because literally hundreds of agencies produce data likely to be valuable to data users. The discussion here concentrates on a description of those agencies likely to be of greatest interest to applied demographic analysts. Although there are numerous agencies in the Federal Govern- ment that collect data, a few collect a large proportion of all data collected. The Economic Statistics Service.in the Department of Agriculture, the Bureau of the Census, and the Bureau of Labor Statistics have historically had roughly 50 percent of the total budget for statistical analysis for current (ongoing) programs and nearly all of the statistical budget for periodic programs. Many agencies simply provide funding for data collection by these three and still other agencies simply analyz.e such data or make other compilations from collected data. An analysis of just a few programs, then, can provide a useful overview of the major federal data sources (see also Wallman, 1988). The discussion in this section focuses on a description of the major programs of a selected number of agencies. The agencies included were selected on the basis of their overall importance in the Federal statistical system and on the basis of their likely utility to applied demographic analysts. The agencies to be described include: U.S. Bureau of the Census U.S. Bureau of Economic Analysis U.S. Bureau of Labor Statistics National Center for Health Statistics National Center for Education Statistics
  • 101. 80 The major programs and types of data provided by each of these five agencies are briefly described below. The U.S. Bureau of the Census The Bureau of the Census is clearly the dominant data collection agency in the Federal Government with the largest budget and number of personnel devoted to data collection. Its best known activities are those associated with decennial censuses, but it, in fact, is involved in a wide range of ongoing censuses and survey activi- ties in addition to the U.S. Census of Population and Housing. The Census Bureau publishes data for governmental jurisdictions and for statistically defined areas. Data are available for all units from the Nation as a whole down to the individual city block. Data are provided in published, tape, microfiche, floppy disk, and CD- ROM (compact) disk forms. Although most data published by the Bureau are for geographical units, data are also provided on micro- data• sets which contain information on individual persons and households (e.g., the Public Use Microdata Sample). In these microdata sets, precautions have been taken to prevent identification of individual persons and households to protect their confidentiality, but the full data set for each individual and household (except for those which would identify a specific person or household) are pro- vided. The Bureau's major data collection programs include various censuses and survey programs. Censuses of the U.S. Bureau of the Census. The major censuses conducted by the U. S. Bureau of the· Census are: Census of Population and Housing Census of Retail Trade Census of Wholesale Trade Census of Service Industries Census of Manufacturing Census of Mineral Industries Census of Construction Industries Census of Transportation Census of Governments Census of Agriculture Of these censuses, the Population and Housing Census is conducted every ten years in years ending in •o•. Each of the other censuses is conducted every five years in years ending in ·2· and
  • 102. 81 •7• (e.g. 1987 and 1992). As censuses, they attempt to obtain data on the universe of units of interest. The Population and Housing Census attempts to obtain selected data on every individual and household in the United States, while the other censuses attempt to ·obtain data on every unit or establishment (business, farm or unit of government) in the Nation. Other specialized data items are ob- tained from large sample surveys conducted in conjunction with each census. Data are provided for a large number of geographical units down to the county level for all of the censuses with subcoun- ty data being available from some censuses (e.g., Census of Popula- tion and Housing). The 1990 Census. The Census of Population and Housing is the census of most interest to applied demographers because it is the source of basic information for each decade. The 1990 Census provides data for the United States as a whole, for regions and divisions within the United States, for states, counties, minor civil divisions (or census county divisions), places (cities, towns, and villages), census tracts (or block numbering areas in areas without tracts [usually rural areas]), block groups, and blocks. The geo- graphical coverage of the 1990 Census is extensive. The 1990 Census was the largest and most expensive in history with more than 249 million persons being counted (including per- sons overseas) and the costs exceeding 2.6 billion dollars. The 1990 Census was not only the largest in history, it also introduced numerous innovations in procedures and products which are suffi- ciently different than those from past censuses to merit discussion here (see also Robey, 1989; U.S. Bureau of the Census, 1989). Two aspects of the procedures used in the census are particular- ly noteworthy. First, to complete the 1990 Census, the U.S. Bureau of the Census formulated census blocks for the entire Nation. This created the largest number of units for analysis ever used by the census and promises to improve data availability for many forms of analysis. Although such blocks are often composed of quite large geographical areas in low population density areas (such that some rural areas actually have fewer geographical tabulation areas than in previous censuses), the formation of blocks offers significant new opportunities for data users. . Of central importance to the delineation of blocks for the entire nation and the increased geographical coverage of the 1990 Census was the development of the Topologically Integrated Geographic Encoding and Referencing (TIGER) system. This system was de- veloped in cooperation with the U.S. Geological Survey and for the
  • 103. 82 first time produced a census for which there are computerized maps for the entire United States. This system contains geocodes (longi- tudes and latitudes for the boundaries) for all census geographic areas and additional information showing the topographic and other physical and man-made features of geographic areas. Although the U.S. Bureau of the Census does not provide software for the use of the TIGER system, when combined with a comprehensive Geo- graphical Information System (GIS) available from numerous sources in the private sector, it offers unprecedented abilities to use geo- graphically referenced census data with other geographically refer- enced information. The 1990 Census also resulted in new products, a rearrangement and referencing of products on a wider range of media than ever before, and new challenges in its completion. Its content and major products include publications and computer tapes such as those noted in Figures 3.1 through 3.3. As noted in Figure 3.1, as with past censuses, the census was conducted with a short form, which went to about 5-of-every-6 households and contained basic informa- tion, and a long form, which went to about 1-in-every-6 households and contained all of the items on the short form plus many more de- tailed items. The publications from the 1990 Census use a different referenc- ing system than in previous censuses. Prior to 1990, census reports were referred to by the initials PC for population census, HC for housing census and PHC for reports that combined items from the population and housing censuses. In 1990, as shown in Table 3.2, the reports are referred to by the initials CP for census of population reports, by CH for census of housing, and CPH for census of popu- lation and housing reports. In addition to this change in referencing systems, the 1990 reports also contain somewhat different informa- tion in different volumes than in previous censuses. Most notable among these changes is the fact that data for American Indian Reservations and Alaskan Native Areas, for Metropolitan Statistical Areas, and for Urbanized Areas are presented in separate reports. This was done in order to improve the timeliness of publication which has often been delayed by the inclusion of such areas in comprehensive, multi-area publications in previous censuses. Most notable among those items that were eliminated in the 1990 Census was the Detailed Characteristics of the Population,• which had been chapter D of the census volumes for several previous censuses. The computerized products of the 1990 Census shown in Figure 3.3 are similar in many regards to those for 1980. As with past censuses, the amount of information available on computer-related
  • 104. Figure 3.1: Short-Form (l!JO'lb Items) and Long-Form (Sample Items) Topics in the 1990 Census of Population and Housing Population Household relationship Sex Race Short-Form (100%) Items Housing Number of units in structure Number of rooms in unit Tenure (owned or rented) 83 Age Marital status Hispanic origin Value of home or monthly rent paid Congregate housing Vacancy characteristics Population Long-Form (Sample) Items Housing Social characteristics: Education (enrollment and attainment) Place of birth, citizenship, and year of entry to the United States Ancestry Language spoken at home Migration (residence in 1985 vs. 1990) Disability Fertility Veteran status Economic characteristics: Labor force Occupation, industry, and class of worker Place of work and journey to work Work experience in 1989 Income in 1989 Year last worked Condominium status Plumbing and kitchen fadlitles Telephone in unit House heating fuel Source of water and method of sewage disposal Vehicles available Year structure built Year moved into residence Number of bedrooms Farm residence Shelter costs, including utilities Source: The 1990 Census of Population and Housing: Tabulation and Publication Program. U.S. Department of Commerce. U.S. Bureau of the Census. Washington, DC: U.S. Bureau of the Census, 1989.
  • 105. 84 Figure 3.2: Publications of the 1990 Census of Population and Housing 1990 Census of Population and Housing (CPH) 100-Percent Data CPH-1-Sumrnary Population and Housing Oiaracteristics. This report provides total population and housing unit COWlts as well as summary statistics. on age, sex, race, Hispanic origin, household relationship, wli.ts in structure, value or rent, number of rooms, tenure, and vacancy characteristics for local governments. CPH-2-Population and Housing Unit Counts. This report provides total population and housing unit counts for 1990 and previous censuses. Data are shown for states, counties, minor civil divisions (MCDs)/census county divisions (CCDs), places, state component parts for MSA's and UA's, and summary geographic areas (for example, urban and rural, and metropolitan and nonmetropolltan residence). 100-Percent Data and Sample Data CPH-3-Population and Housing Characteristics for Census Tracts and Block Block Numbering Areas. One report published for each MSA/PMSA and one for the non-MSA/PMSA balance of each state showing data for most of the population and housing subjects included in the 1990 census. Statistics presented for a MSA/PMSA state-county-place of 10,000 or more-census tract/block numbering area geographic hierarchy. CPH-4-Population and Housing Characteristics for Congressional Districts of the 103rd Congress. One report ls available for each state and the District of Columbia showing population and housing data for congressional districts as well as counties, places of 10,000 o~ more inhabitants, and MCDs of 10,000 or more within each congressional district. Sample Data CPH-5-Summary Social, Economic, and Housing Characteristics. This report provides sample population and housing data for local governments, including American Indian and Alaskan Native Areas. 1990 Census of Population (CP) 100-Percent Data CP-1-General Population Oiaracteristics. Detailed statistics on age, sex, race, Hispanic origin, marital status, and household relationship characteristics are presented for states, counties, places of 1,000 or more inhabitants, MCDs of 1,000 or more inhabitants in selected states, and summary geographic areas. (rontinues)
  • 106. 85 Figure 3.2 (rontinued) CP-1-lA-General Population Characteristics for American Indian and Alaskan Native Areas (Al/ANA's). Data are shown for American Indian and AJaskan Native Areas-American Indian reservations, trust lands, tribal jurisdiction statistical areas in Oklahoma, tribal designated statistical areas, Alaskan Native village statistical areas, and AJaskan Native Regional Corpo- rations. CP-1-18-General Population Characteristics for Metropolitan Statistical Areas (MSA's). This report indudes data for individual MSA's and their compo- nent areas. CP-1-lC-General Population Characteristics for Urbanized Areas (UA's). This report indudes data for individual UA's and their component areas. Sample Data CP-2-Social and Economic Characteristics. This report focuses on the population subjects collected on a sample basis in 1990. Data are shown for states (induding summaries such as urban and rural), counties, places of 2,500 or more inhabitants, Minor Ovll Divisions (MCDs) of 2,500 or more inhabitants. CP-2-lA-Social and Economic Characteristics for American Indian and Alaskan Native Areas. Data are shown for American Indian and AJaskan Native Areas. CP-2-18-Sodal and Economic Characteristics for Metropolitan Statistical Areas. Data are shown for MSA's. CP-2-1C-Social and Economic Characteristics for Urbanized Areas. Data are shown for UA's. CP-3-Population Subject Reports. Thirty reports covering population subjects and subgroups. Geographic areas generally will include the United States, regions, and divisions; some reports may indude data for other large geograph- ic areas. Tentative topics and titles indude: -Characteristics of the Rural and Farm Population -Geographical Mobility for States and the Nation -Geographical Mobility for Metropolitan Areas -Recent and Lifetime Migration -Journey to Work: Metropolitan Commuting Flows -Journey to Work: Characteristics of the Workers ln Metropolitan Areas -Place of Work -Current Language of the American People -Education -The Older Population of the United States (rontinues)
  • 107. 86 Figure 3.2 (amtinued) -Persons In Institutions and Other Group Quarters -Detailed Social and Economic Characteristics of the Population -Households, Famllies, Marital Status, and Living Arrangements -Fertility -American IndJans, Eskimos, and Aleuts In the United States -Characteristics of American Indians by Tribe and Language for Selected Areas -Characteristics of the Asian and Pacific Islander Population In the United States -Characteristics of the Black Population In the United States -Persons of Hispanic Origin In the United States -Ancestry of the Population In the United States -The Foreign-Dom Population In the United States -Employment Status, Work Experience, and Veteran Status -Occupational Characteristics -Industrial Characteristics -Occupation by Industry -Earnings by Occupation and Education -Sources and Structure of Household and Family Income -Characteristics of Persons In Poverty -Poverty Areas In the United States -Characteristics of Adults with Work Disabilities, Mobility Umltations, or Self-Care Umltations 1990 Census of Housing (CH) 100-Percent Data CH-1-General Housing Characteristics. Detailed statistics on units in structure, value and rent, number of rooms, tenure, and vacancy characteristics are presented for states, counties, places of 1,000 or more Inhabitants, MCDs of 1,000 or more Inhabitants, and summary geographic areas. CH-1-lA-General Housing Characteristics for American Indian and Alaskan Native Areas. Data are shown for American Indian and Alaskan Native areas--American Indian reservations, trust lands, tribal jurisdiction statistical areas In Oklahoma, tribal designated statistical areas, Alaskan Native village statistical areas, and Alaskan Native Regional Corporations. CH-1-18-General Housing Characteristics for Metropolitan Statistical Areas. This report Includes data for the individual MSA's and their component areas. (amtinues)
  • 108. 87 Figure 3.2 (amtinued) CH-1-lC-General Housing Characteristics for Urbanized Areas. Data are shown for Individual UA's and their component areas. Sample Data CH-2-Detailed Housing Characteristics. This report focuses on housing data collected on a sample basis In 1990. Data are shown for states (Including summaries such as urban and rural), counties, places of 2,500 or more Inhabi- tants and MCDs of 2,500 or more Inhabitants. CH-2-lA-Detalled Housing Characteristics for American Indian and Alaskan Native Areas. Data are shown for American Indian and Alaskan Native areas. CH-2-lB-Detalled Housing Characteristics for Metropolitan Statistical Areas. Data are shown for MSA's. CH-2-lC-Detailed Housing Characteristics for Urbanized Areas. Data are shown for UA's. CH-3-Houslng Subject Reports. Ten housing subject reports are to be available for 1990. Geographic areas shown In the reports generally will Include the United States, regions, and divisions; some reports may Include data for other large geographic areas. Tentative topics and titles Include: -Metropolitan Housing Characteristics -Mobile Homes -Recent Mover Households -Housing of the Elderly -Condominium Housing -Structural Characteristics -Utilization of the Housing Stock -Housing Quality Indicators -Second Mortgage Households -Characteristics of New Housing Units Source: The 1990 Census ofPopulation and Housing: Tabulation and PubUcation Program. U.S. Department of Commerce. U.S. Bureau of the Census. Washington, DC: U.S. Bureau of the Census, 1989.
  • 109. 88 Figure 3.3: Computerized Products from the 1990 Census Public Law 94-171 File for 1990 Public Law 94-171 Census Tape for 1990 was developed for redistricting. Contains Information for: - states - counties - minor dvil divisions/census county divisions - places - census tracts/block numbering areas - block groups - blocks Contains data for the following characteristics for the total populations and for persons 18 years old and older: - total population - counts of the population by race for white; black; Asian and Padflc Islander; American Indian, F.sldmo and Aleut; and other - total Hispanic origin - cross tabulations of data for persons not of Hispanic origin by race STF1 - Summary Tape File 1 SlFl includes 100-percent population and housing counts and character- istics similar in subject content to the 1980 STFl but with expanded detail: ~ Ao provides data for states and their subareas in hierarchical sequence down to the block-group level. flk ~provides data for the full geographical hierarchy for states to the block level. ~ !:,;. for the United States has the following geographic struc- ture: United States, regions, divisions, states (including summaries such as urban and rural) counties, places of 10,000 or more, MSA's, and UA's. (amtinues)
  • 110. Figure 3.3 (amtinued) Bk Qi. provides data by state for congressional districts of the 103rd Congress as well as for counties and places of 10,000 or more inhabitants within each congressional district. STF2 - Summary Tape File 2 STF2 contains 100-percent population and housing characteristics similar to the 1980 S1F2. It lndudes records for the total population and itera- tions for race and Hispanic origin: ~ Ao provides data for census tracts/BNAs, places of 10,000 or more inhabitants (to the tract/BNA level), and whole tract/BNA summaries. ~ Jt is an inventory-type ftle rather than hierarchical in struc- ture. Data are presented for the state (including summaries such as urban and rural), counties, places of 1,000 or more inhabitants. ~ ~ shows data for the United States, regions, divisions, states, counties, and places of 10,000 or more inhabi- tants, MSA's, and UA's. STF3 - Summary Tape File 3 S'IF3 lndudes sample population and housing characteristics similar tn subject content to the 1980 S1F3 but with expanded detail: ~ Ao provides data for states and their subareas in hierarchical sequence down to the block group level. Summaries for whole places, whole census tracts/block numbering areas, and whole block groups. Bk B.;. provides data summarized for 5-digit ZIP Codes within each state, including county portions of the areas. Ek ~ provides data for the United States, regions, divisions, states, counUes, places of 10,000 or more inhabitants, MSA's, and UA's. (rontinues) 89
  • 111. 90 Figure 3.3 (continued) File D: provides data content by state for congressional districts, as well as for counties, places of 10,000 or more Inhabi- tants within each congressional district. STF4 • Summary Tape File 4 SlF4 contains sample population and housing characteristics but shows more subject detail than SlF3. Each file of SlF4 Includes records for the total population and iterations for race, Hispanic origin, and possibly selected ancestry groups: ~ A: provides data for census tracts/BNAs In MSAs and In the remainder of each state In a geographical hierarchy of county, places to the census tract/BNA level. Whole census tract/BNA summaries also are Included. File B: is an Inventory-type file rather than In a hierarchical structure. Data are presented for the state (Including summaries such as urban and rural), counties, places of 2,500 or more inhabitants, MCD's of 2,500 or more Inhabitants. File .C,: presents data for the United States, regions, divisions, states (Including urban and rural and metropolitan and nonmetropolitan components), counties, places of 10,000 or more Inhabitants, MSA's, and UA's. Public Use Microdata Sample (PUMS) PUMS are computerized files containing a sample of Individual long- form census records showing most population and housing characteris- tics: S·Percent County Groups PUMS: presents most population and housing characteristics on the sample questionnaire for a 5-percent sample of housing units. It shows data for county groups or smaller areas with 100,000 or more Inhabitants. This file is similar to the 1980 PUMS-A Sample. (continues)
  • 112. Figure 3.3 (amtinued) 1-Percent Metropolitan Statistical Areas PlJMS: presents most popula- tion and housing characteristics on the sample questionnaire for a 1- percent sample of housing units. It shows data for MSAs that are used in the 1990 Census. This me is similar to the 1980 PUMS-B Sample. Special Computer Tape Files Census/Equal Employment Opportunity (EBO): provides sample census data to support affirmative action planning for equal employment opportunity for all counties, MSA's, and places of 50,000 or more inhabitants. County-to-County Migration File: providing summary records by state for all intrastate county-to-county migration streams and significant interstate county-to-county migration streams. 1990 Census Data Available on CD-ROM: PL94-171 Redistricting Data STFlA STF lB (Block Statlstics) STFlC STF3A STF 3B (Zip Code) STF3C EEO County-to-County Migmtlon F1le Source: Tht 1990 Ctnsus of Population and Housing: Tabulation and Publica- tion Program. U.S. Department of Commerce. U.S. Bureau of the Census. Washington, DC: U.S. Bureau of the Census, 1989. 91
  • 113. 92 media is substantially greater than that which is published, with less than 10 percent of all information being available in printed form. What was perhaps most innovative in the 1990 Census was the use of new media for the dissemination of the 1990 results. Although used by the U.S. Census Bureau during the late 1980s, the 1990 Census was the first census to make extensive use of the release of data on CD-ROMs (Compact Disk Read Only Memory). These disks are similar to those used for recordings of popular music. They contain extensive information on a single disk (information equivalent to about four 6250 BPI computer tapes or about 1,500 low density floppy disks), are intended for use in a personal computer environment, and allow the user to access information at any loca- tion on the disk. This overcomes many of the data access problems encountered in the use of hierarchically arranged computer tapes. The 1990 Census is also controversial. Prior to the time it was conducted, legal suits and legislation were initiated to prevent the Bureau from counting illegal aliens, to include and to not include persons living overseas in the apportionment count, and to count military at their last permanent base rather than their state of induc- tion, etc. The most important challenge, however, was that related to the adjustment of the census for errors of closure (undercount and/or overcount). The results of the 1990 Post Enumeration Survey and of demographic analysis techniques used to assess coverage show that the 1990 Census likely missed at least 5.0 million people, a substantially larger number than the 2.2 million missed in 1980 and that, as with previous censuses, the errors of closure were largest for minority populations (see U.S. Bureau of the Census Press Release CB91-131, April 18, 1991a and CB91-221, June 13, 1991b). Although, the Secretary of Commerce has decided not to adjust the 1990 Census counts, the adequacy and coverage of census results will continue to be a topic of debate artd litigation. In sum, the range of data available from decennial censuses is extensive. It should be clear that knowledge of the data from the decennial censuses is critical to the applied analyst and must be a continuing area of study for applied demographers. The Suroeys oft~ U.S. Bureau oft~ Census. The Bureau of the Census also conducts a large ongoing survey program. Among these surveys are: Current Population Survey (CPS) American Housing Survey (AHS) Current Construction Survey
  • 114. Current Business Survey Survey of Minority-Owned Businesses Current Industrial Survey Foreign Trade Survey Survey of Income and Program Participation (SIPP) 93 These surveys are often conducted in conjunction with other agen- cies and are the source of such frequently cited annual statistics as those on population, household, and family characteristics, housing starts, international balance of payments, business failures, and wholesale and retail business inventories. The most widely used of these surveys are the Current Popula- tion Survey (CPS) and the Survey of Income and Program Participa- tion (SIPP). Conducted every month with expanded versions or supplements being administered in different months of the year, the Current Population Survey is the major source of data for the Current Population Report Series. The Current Population Survey obtains data from about 60,000 households, but it generally provides data representative at only the national and census region level. Its sampling design is now being analyzed to determine if it can be redesigned to provide data that are generalizable at the state level. The Survey of Income and Program Participation (SIPP) was first · conducted in 1983 after years of development and testing of its content and sampling procedures. The survey uses a panel design so that persons and households are interviewed once every 4 months over a 2 1/2 year time frame. The survey provides uniquely detailed data on such characteristics as educational attainment, work histories, health and disability characteristics, assets and liabilities, pension plan coverage, earnings and benefits, property taxes, and expenditures for detailed items such as childcare, child support, housing, etc. It provides the most detailed data available on income from roughly 50 separate sources. Although it provides data that are representative only at the national level, it is an important source of information for analysts doing research on income and economic benefits. Among the recurrent reports (popularly called the P-Series) produced from these surveys are: P-20: Population Characteristics-Periodic summaries of trends in demographic characteristics for the United States (e.g., age, race, sex, household composition, migration).
  • 115. 94 P-23: Special Studies--Periodic data summaries on demographic, economic, social, and other charac- teristics of the United States and other popula- tions (e.g., alimony, minority populations, world population, youth, etc.) produced as a result of special analysis efforts. P-25: Population Estimates and Projections-Estimates for the United States (monthly), states, counties, and incorporated areas (periodically) and projec- tions for selected periods. P-26: Federal-State Cooperative Program for Population Estimates--Population estimates produced through the Federal-State Cooperative Program involving state as well as federal demographers. P-28: Special Censuses--Basic population counts for special censuses conducted by the Census Bu- reau. P-60: Consumer Income-Data on individual, family, and household income and poverty levels. P-70: Household Economic Studies-Data on family and household income and other economic, demo- graphic, and social factors from the Survey of Income and Program Participation. Another widely used product of the Bureau's survey activities is County Business Patterns. This publication, and associated data files, provide information on business establishments, employees, and payrolls for major industry groups. It is the only Census Bureau publication providing such data at the county level that is available on an annual basis. In addition to its domestic programs, the Bureau produces . extensive data on other nations. The Bureau has several major programs in the area of international statistics. The products of these programs include such items as periodic population estimates for all major countries in the world, country-specific profiles, maps, and other useful data items. A recently expanded set of actjvities related to international statistics has been the Bureau's establish- ment of a Foreign Trade Division. It publishes information on foreign exports and imports for major metropolitan areas and states in the United States. The international programs of the Bureau are described in brief form in Factfinder for the Nation Number 21 (U.S. Bureau of the Census, 1991c) and its foreign trade data are
  • 116. 95 usefully summarized in a summary document entitled, A Guide to Foreign Trade Statistics (U.S. Bureau of the Census, 1991d). The Bureau also publishes a wide number of references that describe census data collection efforts and serve as aids in using census data. These include: catalogs of publications and directories of data files (computer tapes); guides and manuals for the use of major census products and for specific types of data and jurisdictions (e.g., direc- tories for using economic data or data for local areas); manuals explaining its major classification and other meth- odological systems (e.g., Standard Industry and Occupa- tion Oassification Manuals); statistical summaries or compilations; specialized methodological studies; and general works describing census products or history. Among the most useful of such general census products are the Census Bureau's guides to the Population and Housing Census and to the economic censuses. The Users' Guide to the 1980 Decennial Census, for example, presented a listing of every variable available in the Census, displayed every way it is used, independently and in conjunction with other variables, and indicated where in the Census each use could be found. A similar guide is under preparation at this time for the 1990 Census. Guides are also available on special- ized topics such as the Guide to Census Data on the Ederly. The U.S. Bureau of the Census is the major data collection and dissemination agency in the Federal Government and knowledge of its data is crucial to the applied analyst. However, given the volume of data produced, it is difficult to remain current on data available from the Bureau. In this regard, several services and publications provided by the Bureau may be especially helpful. These include the Bureau's on-line service which provides direct access (via computer terminal) to lists of new census data sets and publications. This on-line service is called CENDATA. Its content is developed and maintained by personnel from the Bureau but public access is offered only through several private on-line services. Information on gaining access to it can be obtained by contacting the Bureau's Data Users Services Division. Among the most useful of publications for keeping track of the Bureau's activities is the Census and You (formerly called the Data User News) which is published monthly. It describes major new
  • 117. % services and data sets. Among its most useful items is a frequently published list of telephone numbers for subject matter specialists in the Bureau. Another useful publication lists new data sets and publications available from the Bureau. It is called the Monthly Product Announcement. It presents brief lists and descriptions of new Census Bureau data sets. Other useful series include the Fact- finder for the Nation and the Statistical Briefs series. Information on these references can be obtained by writing the Data Users Serv- ices Division, U.S. Bureau of the Census, Washington, D.C. 20233. In sum, the U.S. Bureau of the Census is the major federal data source. Basic familiarity with its products and programs is essential for anyone doing applied demographic analysis. Bureau of Economic Analysis The Bureau of :Economic Analysis (BEA) like the Census Bureau is part of the Department of Commerce. The BEA is a major pro- vider of economic projections of employment and income. The function of BEA is to prepare the economic accounts of the United States and to interpret economic developments in the light of these accounts and other information. Among the major types of products and programs it provides are data on national income and the gross national product (GNP); data on business and other components of national wealth; balance of payments data giving details on U.S. transac- tions with foreign countries; data on interindustry relationships showing how the Nation's industries interact to produce GNP; and detailed data on economic activity by region, state, metropolitan area, and. county. These data are supplemented by various forecasts of · investment outlays and programs of U.S. business; and · leading, lagging, and coincident business cycle indicators. The Bureau's major publications include the monthly publica- tion, Survey of Current Business, the biennially produced Business Conditions Digest, and the periodically produced Long Term Economic Growth. Among its most widely used data items are its
  • 118. 97 yearly estimates of income and employment by sector for counties. These projections are extremely useful in providing baseline data for projecting the potential impacts of new economic development programs on an area's economy. Bureau of Labor Statistics The Bureau of Labor Statistics (BLS), located in the Department of Labor, is the chief agency providing data on labor and price statis- tics. Its major programs and products are described in its periodical- ly produced publication, Major Programs of the Bureau of Labor Statistics. Its major activi~es include programs and products on current labor force--size of the labor force and labor force projections; employment structure and trends--industrial and occupational data; prices and living conditions--including the Consumer and Industrial Price Indices; wages and industrial relations--including data on work stoppages, area wage surveys, and similar data; productivity and technology--including productivity measures and statistics; occupational safety and health statistics--including data on occupational injuries and illness; economic growth--including patterns and projections of economic growth; and general information on labor-related data use and analysis, including publications such as: Monthly Labor Review, Occupational OuUook Quarterly, Handbook of Labor Statistics, and BIS Handbook of Methods. The Bureau of Labor Statistics is clearly the major federal source for labor-related data. National Center for Health Statistics The National Center for Health Statistics (NCHS) is a major source of data on health and health services. Among the major
  • 119. 98 references of utility for accessing the data of the center are its Cata- log of Public Use Data Tapes From NCHS and its periodically published Catalog of Publkations of the NCHS. The center is a major provider of data in the following health and related areas: morbidity mortality natality · use of health services (e.g., hospitals, physicians, and clinical care nursing homes) health care costs and insurance marriage and divorce health planning data Among the most useful data compilations on health published periodically by NCHS is its Health: United States. The Center is also the source of data tapes and other information from numerous health-related surveys collected by NCHS including the: -National Health Interview Survey -National Health And Nutrition Examination Survey -National Survey of Family Growth -National Hospital Discharge Survey -National Ambulatory Medical Care Survey -National Nursing Home Survey -National Health Care Survey -National Maternal and Infant Health Survey For the data user interested in health statistics, familiarity with NCHS is essential. National Center for Eduation Statistics The National Center for Education Statistics (NCES) plays a similar role to NCHS in the area of education. It is a general-pur- pose federal statistical agency responsible for collecting, analyzing, and disseminating statistics about education. Among the key refer- ences essential for accessing NCES data are its periodically produced Catalog of Publiations and Directory of Computer Tapes.
  • 120. are: 99 Among the characteristics described by NCES data and products public school enrollments (elementary, secondary, and higher education), public school finance, teacher characteristics and salaries, school facility characteristics, vocational education characteristics, adult and continuing education characteristics, special education programs, and correlates of educational attainment. The NCES is a major source for data on the educational status, attainment, facility and personnel conditions, and characteristics of education in the United States. Other federal agencies provide data in their given areas of responsibility. The Department of Justice and the Federal Bureau of Investigation are key sources for crime and criminal justice system data. The Energy Information Center in the Department of Energy is the major source of data on energy conservation and use and the U.S. Geological Survey and the Bureau of Mines of data on energy reserves and resources. The Federal Reserve Board, the Internal Revenue Service, and the Federal Trade Commission are primary sources of data on financial statistics. Transportation data can be obtained from the Department of Transportation, and environmental data from the Environmental Protection Agency. Housing data not available from the Bureau of the Census can be obtained from the Department of Housing and Urban Development, and data on income maintenance and human services can be obtained from the Department of Health and Human Services. For each of these agencies, a review of data indices will usually reveal a newsletter or a guide to programs or data that can be used as an initial step in accessing the agency's data. Although no single source can provide copies of all government publications, tapes, etc., the National Technical Information Service (NTIS) in the Department of Commerce has been designated as the central source for the public distribution of government-sponsored research reports and data. It is an excellent source for governmental reports, especially those for historical time periods. The NTIS can be contacted by writing the U.S. Department of Commerce, National Technical Information Service, 5285 Port Royal Road, Springfield, Virginia 22161.
  • 121. 100 Federal data sources provide a wealth of data for corporate and governmental planning, management, and analysis. Although it is a major task to gain familiarity with the data available from even a few federal agencies, it is an essential task for an applied data user and one likely to provide better data for the research analyst. State Data Sources As with federal agencies, the number of state agencies produc- ing data is extensive. Nearly every state's agencies publish at least some information in an annual or biennial report, and many also publish newsletters, fact sheets or fact books, bulletins or similar items. As for federal agencies, knowing the name of the agency likely to produce data in a given subject area is often an essential first step in accessing the required data, and a simple list of agencies can be useful. Many states have handbooks or similar publications listing the names of all state agencies. A concerted attempt to locate such a reference is often an excellent investment of time. Given the number of state agencies in most states and the diversity among states, the discussion of state data sources presented here must be very general. In most states, however, there will be the following agencies: state department of agriculture; state education agency; state employment commission; state department of health; state industrial commission, economic development commission, or department of commerce; state departments of community affairs, human resources, or human services; state library; and state data center. Nearly all of these agencies in every state will provide data in both published and tape form and for geographical units down to the county. Each of these data sources ·are briefly described below. Most states have a state department of agriculture. These department's generally publish some data on the production and sales of major agricultural commodities in the state. Most such departments also complete several cooperative programs with the U.S. Department of Agriculture including the work of a State Crop
  • 122. 101 and Livestock Reporting Service which completes the surveys used to project the yearly production of key commodities in the United States, the number of farms, etc. Such departments are also excel- lent sources of directories of the members of commodity and other agricultural interest groups. State educational agencies are generally excellent sources of information on school enrollment, the number of teachers and administrators, school facilities, educational and facility standards, and educational financing for school districts. They often publish directories, annual reports, and various types of statistical briefs presenting such information. State employment commissions, agencies, or their equivalents exist in all states. They provide information on unemployment and employment obtained from offices which assist persons seeking employment. These agencies generally have data on employment by sector for substate areas such as metropolitan areas or counties, as well as data on wage levels and similar factors. Most also do some forecasting of employment outlooks for various industries and occupations in their states. All states have state health departments. Such departments have a number of regulatory and other functions but they are also excellent sources of information. They provide data on births and deaths, marriages and divorces, medical and health facilities (e.g., hospitals and nursing homes) and personnel, for county and other substate areas. They can provide information on morbidity such as the incidence of heart disease, cancer, sexually transmitted diseases, etc., and on such health concerns as water quality and inspection standards. This source of information is one of particular impor'. tance for those analysts charged with demographic analyses involv- ing an examination of trends in vital (i.e., births and deaths) events. Nearly all states have an agency responsible for economic devel- opment. They may be referred to as departments of economic development or commerce, industrial commissions, or by similar names. Their responsibilities usually include disseminating data on areas where prospective firms and businesses might wish to locate. As a result, they often have information on labor availability, busi- ness establishments, and community services, as well as other demographic and economic information·compiled in profile form for substate areas. They are also often willing to assist a local analyst in establishing a program to collect such data for use at both the state and local level. Human services agencies exist in every state. They are charged with different levels and types of programs in different
  • 123. 102 states but among their basic responsibilities is that of providing services to those with limited economic resources. As a result, they usually can provide information on such services as the number of persons receiving mental health services, the number of families receiving Aid to Families with Dependent Children, supplemental school lunch services and other forms of financial assistance, and the number and location of various types of human service centers. State libraries provide not only the standard services of a general library, but also some relatively unique services. These libraries are often charged with maintaining state data and other records for long historical periods. If one has a need for historical data for an area within a state, for histories of individual places within a state, and for detailed information on legislative events in a state, the state library is often an appropriate place to start. In addition, as noted earlier, since most libraries also serve as repositories of publications from agencies within a state, they are often excellent places to begin ones search for critical items published by state agencies. All states have a State Data Center. These centers were estab- lished as a result of a joint agreement between the Bureau of the Census and the Governor of each state. Under this agreement, the state agrees to make census information readily available and acces- sible to all its citizens and the Bureau agrees to provide free and low-cost data and training in the use of such information to the state's data center personnel. In most states, these centers consist of a lead state agency and one or more affiliate centers in universities, regional councils of governments, and other organizations. These centers provide ready access to census data and most also house state agency and other data. The Bureau of the Census Catalog for recent years provides the names of agencies and contact persons for each state data center in each state in the Nation. For a wide varie- ty of data needs these centers are a good .first source. They are likely to either have the information needed or know where to direct a potential user. Recently the state data center concept has been expanded to include business data. These Business and Industry Data Centers (BIDCs) exist in about one-third of the States and promise to expand access to business and industry data. State agencies and organizations then, like federal agencies, are major data producers and disseminators. Although the data from such agencies are often limited to the state and its component areas, state agencies are invaluable sources for describing the demographic, economic, and social characteristics of many geographical areas of interest to business and governmental analysts.
  • 124. 103 Nongovernmental Data Sources In addition to those data provided by federal and state sources, there are also a large number of nongovernmental (private and nonprofit) data providers. Because the number of such providers is so large and their range of services so diverse, the discussion here will focus on a description of the types of services provided by such providers rather than on descriptions of the services of specific providers. Several publications are available, however, that describe the services and data provided by such sources. These include the Green Book, one of several publications that lists consulting and research firms in the United States. A similar publication is The Marketing Services, Organizations and Membership Roster, pub- lished by the American Marketing Association. American Demo- graphics is a popular magazine dealing with demographic matters. Its advertisers include the major private vendors of demographic data, it contains extensive information on private firms, and it pub- lishes frequent directories on the services available from private- sector firms such as the Directory of Microcomputer Data and Software Analysis and its The Best 100 Sources for Marketing Information: Who's Who from American Demographics. Nongovernmental data providers offer a wide range of both secondary and primary data and a wide range of services that can be tailored to the specific needs of data users. They can generally provide quick turnaround times in the production and delivery of specialized analyses and can usually provide a wide range of serv- ices including data analysis and interpretation. They are then often excellent sources of information, particularly for the specialized data user. Although nearly any type of data-related service can be obtained from such entities, it is useful to discuss the general categories of services usually offered by nongovernmental sources. These cate- gories are not exhaustive, but exemplary. Those to be discussed in- clude primary data collection, secondary data manipulation and area profiling, secondary data analysis, on-line data location and manipulation, compilation of industrial and corporate directories and economic indicators, and socioeconomic trend analysis and interpretation.
  • 125. 104 Many nongovernmental data providers offer direct data collec- tion services, such as survey research services. Mail, personal inter- view, and telephone survey services are provided by a wide range of such firms. These services can usually be obtained for all survey phases--questionnaire design, sampling, data collection, analysis, and report preparation--or for one or more of these phases. When data on individuals or small population areas are required, direct surveys are often the only means available to collect the necessary data. A large number of firms and other groups are also actively engaged in the manipulation of secondary data and in the produc- tion of specialized data profiles from secondary data. Many of these firms can provide software packages for manipulating census and other data and can provide prepackaged data profiles for many geographical areas. Such services are usually provided on a per data item per area basis. Such firms may provide the user with access to a larger base of expertise and other services than could otherwise be supported by the user. Many governmental data providers have neither the mandate nor the resources to provide specialized analyses of secondary data, but many nongovernmental firms specialize in such services. They can usually provide services, such as determining market and service areas and locating target populations, and can bring together data from numerous sources to address specific issues. These entities can often provide such services more expeditiously than governmental agencies and can be specifically contracted to supplement the staff resources of the contracting agency or firm. The flexibility of the services available from such providers often makes their services nearly ideal for specific data users. On-line bibliographic reference and data systems are increasingly common. Although selected governmental sponsored data bases and bibliographies are often available from governmental agencies, such as public or university libraries, many nongovernmental enti- ties can provide access to numerous frequently updated public and private data bases. In addition, an increasingly large number of such entities allow the contracting user the opportunity to directly manipulate selected data bases or search for selected data items. The efficiency involved in obtaining such on-line access to a large number of data bases from a single source often makes such services particularly useful. Yet an additional service provided by many firms and business related associations consists of the compilation of specialized indus- trial directories and mailing lists and the publication of selected sets
  • 126. 105 of economic indicators. Several entities (e.g., Dunn and Bradstreet, Sales Management, a.nd the American Marketing Association) pro- duce such indicators and directories periodically. For users involved in specialized analysis, such directories can be useful. Many nongovernmental groups provide ongoing analysis and interpretation of national economic, demographic, and social trends and describe their implications for general or specific industries and interests. These services, usually provide~ through subscriptions to periodically produced papers, are used by many corporate groups to anticipate product trends and changing acceptability. Because pri- vate-sector providers may have access to a wide range of data and communication networks, they can often provide analyses of trends of importance to businesses and other users whose own staff's are heavily involved in day-to-day management. Nongovernmental groups are often able to provide information of utility to the long- term as well as the short-term planning and management needs of data analysts. Nongovernmental data sources play a crucial role in the provi- sion of data and data analysis services. They provide a wide range of services and provide flexibility and timeliness in data products. Although the costs for the services provided by such groups often exceed those from governmental entities, the range of services provided is extensive and such groups represent sources of data likely to be critical to many types of corporate and governmental planning and applied analyses. Using Secondary Data The sources identified in the preceding parts of this chapter· provide a wealth of data for addressing applied demographic issues related to business, governmental, and other areas. Locating such data, however, is only the first step in using them to address specif- ic questions. Factors affecting data use is therefore a necessary and complementary topic of discussion in any examination of data sources and is discussed briefly below. Because individual uses of data are likely to be specific to given types of users, however, the discussion presented focuses on issues likely to be of importance to nearly all uses-principles for data use and generic types of data use. Because of the general utility of census data, such data are a major focus in the discussion. The intent is to provide guidance applicable to a wide range of data uses and users.
  • 127. 106 Prindples of Data Use Although the criteria for applying specific types of data to address specific informational needs vary widely for different types of data, nearly all data uses will require that certain procedures be completed. These procedures or prindples for data use are essential to any application of census or other secondary data. These princi- ples include the need to carefully select the specific variables of interest, determine the level of aggregation desired in data items, select the geographical focus for data collection and use, evaluate the comparability of areal units, evaluate the comparability of the time referents for data elements, examine the definitions of key data items, evaluate the likely accuracy of available data, and determine the data form to be used. The obvious first step in data use is to select those variables to be used to address a given question. If one is collecting primary data, this process consists of properly wording a questionnaire or otherwise designing the data collection instrument to correctly solicit the information desired. In secondary data use, however, the task is one of discerning which of a large number of available variables most closely measures the variables of interest. For example, do you wish to measure wealth by income, value of housing, or owner- ship of certain items (e.g., cars, televisions)? H you select income as an indicator, do you use per capita income, household income, family income, gross area income, or some other measure? All of these income measures are readily available, but they measure dif- ferent aspects of an area's level of wealth. In like manner, if you wish to obtain information on groups of people residing in common housing areas, should household or family data be collected? Households and families are quite different conceptually, and the selection of one or the other as the focus of data collection must be a careful process. Although there is little general guidance that can be given for this process, careful selection of variables is critical to adequate data use. Oosely related to the selection of the variables of interest is the selection of the level of aggregation for which information is de- sired. That is, is information on individuals or on areas desired? If data on specific individuals is required, then it will generally be
  • 128. 107 necessary to use either microdata or conduct a primary data collec- tion effort. If one's interest is in identifying the effects of different personal characteristics on buying habits or service use characteris- tics, then microdata will be necessary. However, if the characteris- tics of a specific area are to be described, then aggregated areal data will be sufficient. The guiding principle in selecting the level of data to be used should be whether or not one is likely to incorrectly describe the factor of interest by using a given level of data. That is, if the use of aggregate data could lead to erroneous conclusions, then data on individuals should be used. A third requirement is the need to carefully select the area for which data are required. Is the appropriate area for data collection the metropolitan area, the city, the block group, census tract, or some other unit? As self-evident as this selection may appear to be, users are continually misled by data for units that appear by title, but are not by definition, the appropriate area of interest. There is simply no recourse to obtaining detailed knowledge of areal units' definitions. For the user of census data, then, knowledge of census geography is critical. It is also essential to evaluate the comparability of different areal units, particularly if data for several periods of time are to be used. Definitions of areas, particularly metropolitan areas, change fre- quently, and, as a result, the subareas included in them also change frequently. In like manner, due to annexation, many places change their boundaries {and thereby their populations) periodically. It is essential to know the exact boundaries of the areas being analyzed. Yet another factor requiring careful consideration is the time referent of data items. Are 1990 data sufficient or are more current data required? Can one use 1987 data with 1990 data, or should the 1987 data be adjusted to 1990 before analysis begins? Such ques- tions must be carefully considered. Although decisions concerning the timeliness of data are a constant topic of concern among ana- lysts, they are sometimes over emphasized. Many characteristics, such as the socioeconomic characteristics of a population, change relatively slowly. Data that are ten years old may be too old to use to assess the socioeconomic characteristics of an area, but data that are several years old may be adequate if only general patterns and relative differences among areas are of interest. One of the guiding principles is the likely degree of change that has occurred in the area of interest. If it is a rapidly growing or declining area, then recent data are essential, while for slower changing areas, older data may be sufficient. Yet an additional point of guidance can be drawn from the nature of the characteristics being examined and their likely
  • 129. 108 rate of change. Income and cost data, for example, change rapidly, particularly during inflationary or recessionary periods, and recent data are essential for the adequate description of such variables. On the other hand, the age composition of an area generally changes relatively slowly. The time referents of available data and of the data necessary to address a specific question must be carefully compared. An additional factor requiring careful examination is the defini- tion of key data items, particularly if data for several periods of time are to be used. Some definitions, such as the definition of a metro- politan area, a farm or of the poverty level, have changed several times in recent years. As with areal definitions and time referents, the definitions of data items must be carefully examined for each data use. It is also important to consider the likely magnitude of errors in the data for an area of interest. Many data items, even those from censuses, are based on samples rather than complete counts and as such their accuracy is subject to sampling, coverage, measurement, and other types of error. The likely effects of such errors must be carefully considered for they can affect both the selection of varia- bles and of the geographical areas for analysis. For example, the selection of the specific measure of income used, the choice of block versus tract data, and similar decisions should take such potential errors into account. Most data sources, such as the Census Bureau, carefully describe such errors and provide range of error estimates in the appendices of their publications. Finally, economical and efficient use of data require careful consideration of the form of data to be used. Data for demographic, economic, marketing, and other analyses are available in an increas- ing number of forms. These forms differ in their ease of acquisition (and usually their costs as well) and in terms of the ease of manipu- lating the data contained within them. Some of the major forms listed in order of their ease of acquisition (from the easiest to the more difficult to obtain) and their potential for manipulation (from those that are most difficult for the user to manipulate for special- ized analysis to those which possess numerous options for such manipulations) are published data, data on microfiche, data on floppy disks, data on high-density computer tapes, and data on laser or optical (e.g., CD-ROM) disks.
  • 130. 109 In obtaining data, it is important to evaluate the economic feasi- bility of obtaining information in various forms. Printed data are usually relatively inexpensive; for example, but they cannot be manipulated to obtain information for forms of variables or for areas not contained in the publication. Microfiche allows one to have access to a larger volume of data than could easily be obtained (and stored) in paper form but does not allow for manipulation of the data. Floppy disks for microcomputers allow some manipulation but such disks can store only a small proportion of the data contained on a tape. Computer tapes contain more information but require access to a large microcomputer, a workstation, or a mainframe computer. Laser and compact disks which can be accessed by microcomputers and which can store as much data as four high- density computer tapes are revolutionizing access to data for use on microcomputers, but require readers as well as sufficient computer memory to manipulate the data. The key factors in choosing the form of data to be used are the potential frequency of use and the need to manipulate the data for addressing the question(s) of interest. If the data are to be accessed for a one-time use, and the data are for the area and in the form needed, it may be more cost-effective to use paper forms of the data; while computerized forms are likely to be cost-effective if the data must be accessed frequently and manipulated. Each of the factors discussed above are performed relatively routinely by most analysts, but even experienced analysts can occa- sionally forget one of them with negative consequences. Their systematic consideration (e.g., the use of a checklist of such princi- ples) must be a standard part of the data use process. Many data providers are increasingly aware of the need to address such con- cerns in their publications. Census publications generally contain at least four elements that address such concerns. That is, most census publications contain a table-finding guide that shows the variables covered in a publication and the geographic areas for which such data are available. One appendix provides definitions of the areal units used in the analysis. A second appendix provides definitions of variables (e.g., of a farm or the poverty level), and a third appen- dix presents data on the sampling and other potential errors in the .data provided in the publication. Similar information can and should be obtained on all data one wishes to use. In sum, then, any user of data from the sources described in this chapter should attempt to address the principles described above.
  • 131. 110 If these and other basic principles of data use are maintained, the utility of such uses will be increased substantially. Examples of Data Use in Addressing Topics of Applied Analyses Having described a variety of data sources and factors that must be considered in the use of such data, it is useful to conclude this discussion by indicating how the data noted above can be used to address the types of analyses in which applied demographic analysts are often involved. The intent is to assist the reader in recognizing how different categories of the data provided by data sources noted above can be used to address pragmatic issues. The uses to be brief- ly discussed here include · area profiling, · determination of market potential, · determination of market penetration, · facility siting, · program and data evaluation, · product feasibility analysis, and · projections of future markets and facility requirements. One of the uses for which data such as those described above are beneficial is in profiling the characteristics of an area's popula- tion. Such profiles are, in turn, a useful source of general guidance for marketing and management decisions, particularly if profiles are created which show trends in characteristics across time, as well as the characteristics of the area for a recent point in time. They can serve as an initial cost-effective means of screening areas for facility placement or product and service marketing. In this regard, data compilations such as the County and City Data Book can often provide basic profiles. In addition, with the ready availability of computerized data, standardized software routines can be written to provide quick compilations of such profiles. Such profiling is a useful first step for many business and other applied analyses. One of the most frequent uses of such data is in determining the potential market for a particular product or the service population for a particular service. By taking the size of populations from decennial censuses or P-25 and P-26 estimates for given areas with specific characteristics and applying estimates of the number of purchases or clients per unit of population, the potential market for
  • 132. 111 a particular product or for a particular service can be roughly deter- mined. In addition, data on a firm's share of the market in areas presently being served can often be obtained from such censuses as the census of retail trade. Given such data, one can make estimates of the potential share of that market that a firm or agency might receive (its market share). A related use of such data is in the determination of market penetration--the extent to which a firm or agency is obtaining the desired proportion of sales of a given product or clients for a given service. By using data from the censuses of business on the number of firms of a given type in an area and data on total sales of the products of such firms, one can determine whether a firm's market share is as expected. Similarly, by examining the client populations of other service agencies (usually available from state data sources) and data on total expected and actual clients for a given service, the extent to which a service agency is serving the needs of a given clientele can be discerned. Such data can also be useful in selecting the site for a facility or business. By using census maps in conjunction with data on the number of firms or agencies of different types in different areas from the censuses of business and data from the census of population to determine client or customer type, the best location for a facility can be determined. Nearly every facility siting of a major business or corporation relies on the use of such data, but the needs of even a small business concern can often be met with such data because of its relative low costs. Census and other data can also be used .effectively to evaluate a firm or agency's programs and to evaluate data obtained from various sources. Given even limited data on the location of a firm's or agency's clients or customers and their characteristics, and census data on the characteristics of the population in the firm or agency's primary service areas, it is possible to discern how its clientele compares to the general population, and to identify additional types of clientele who might be served (e.g., additional product markets). In addition, census and other data can easily be used to evaluate the likely representativeness of data contracted for or purchased from another entity. If the characteristics of the respondents of such a study differ significantly from those of the population or firms de- scribed in the most recent population and economic censuses of an area, then such data should be closely examined. Another use of such data is in product feasibility analyses. That is, determining whether there would be a market of customers with
  • 133. 112 the resources necessary to purchase a product if it could be pro- duced at a given price. By using data on income from such sources as the Bureau of F.conomic Analysis, particularly disposable income, population, and the sales of particular products and other data from recent censuses or surveys, one can discern the likely market for a product in a given area or select a market area where such a product might be marketable. Finally, census data in conjunction with other economic data and vital statistics data can serve as a base for projecting future markets and facility requirements. By examining trends in population, sales, business growth, and the projected characteristics of a population at specific points in time in the future, one can estimate future mar- kets. Many of the nongovernmental data sources noted above are excellent sources of such projections. In addition, by examining such data in conjunction with census maps and other data, it is possible to identify potential future facility sites. For long-term as well as short-term analyses, then, census and the other data de- scribed above are of critical importance. Summary and Conclusions A large number of federal, state and nongovernmental concerns produce data likely to be of utility for applied demographic analyses. Although the magnitude of available data and its varied levels of areal and temporal coverage are often confusing to even the sophis- ticated data user, there are numerous indices and general compila- t.ions of data that can assist one in identifying particular items of interest. Such data can be instrumental in addressing applied questions if care is taken to adhere to certain principles in data use so that the conclusions arrived at are accurate and correctly focused on the topics and areas of interest. As a result, any investment made by an analyst in obtaining detailed knowledge of such data is likely to be well rewarded.
  • 134. 4 Basic Methods and Measures of Applied Demography In this chapter, we examine several general methods and meas- ures used in applied demography. These are methods and measures that are used in descriptive studies and are basic to nearly any demographic analysis. Although many are very simple measures with which readers may already be familiar, they are essential to any analysis and necessary for understanding the remaining materi- als in this work. We begin with several general measures that are used in the analysis of many different demographic factors and then discuss measures as they relate to each of the individual demograph- ic concepts and variables outlined in Chapters 1 and 2. General Measures The Use of Rates Among the most basic measures in demography is the meas- urement of rates of incidence and change. Perhaps the most widely used of all measures of change is simply the percentage change from one period to another. As shown in Figure 4.1, this is expressed as the amount of increase or decrease in population per 100 persons. This percentage change measure is thus a rate per 100 persons in the population. Rates are the most basic measures used to evaluate the incidence of demographic factors and processes. Rates measure the relative frequency of occurrence of an event in a population. In demographic analyses, the most common form of a rate is simply a numerator consisting of a number of events for a given time pe~od divided by a denominator which is the population experiencing or exposed to the risk of the event during the same time period as the occurrence of the event. The value obtained after the numerator is divided by the denominator is then multiplied by a constant, such as 1,000. This constant places values on a common base and eliminates the need to use small decimal values.
  • 136. 115 Because demographic events are measured for discrete time periods and because populations change over time, both the numer- ator and denominator for rates are often adjusted. In the numera- tor, the most common adjustment is to take an average number of events for several years rather than a single year. For example, a birth rate for 1990 might employ a numerator that was the mean or arithmetic average number of births for 1989, 1990, and 1991. This is done because there can be substantial year-to-year fluctuations in the number of events, and one wishes to obtain a rate that indicates the usual incidence of an event in a population. For an area with a small number of events, year-to-year fluctuations can lead to very misleading rates if the time at which the events are measured is an unusual period. A choice of denominators is also likely to be required. That is, rates are variously computed with denominators which are popula- tion values at the beginning of the period of interest (e.g., 1980 in a 1980-to-1990 rate), at the midpoint (e.g., 1985 for a 1980-to-1990 rate), or at the end of the period (e.g., 1990 for a 1980-to-1990 rate). When the beginning of the period population is used, the rate expresses change in the event relative to the beginning population base. The midpoint population (usually obtained by using an aver- age of a beginning and end of period population) is the most often used to compute basic rates and represents an attempt to measure the average number of persons at risk of the event. The endpoint population is often used to assess change relative to the population remaining after a period of change. Net migration rates (discussed below), for example, are often based on expected populations which are end-of-period populations. Whatever procedure is used to obtain the numerator or the denominator, it is essential that all rates to be compared for various areas use values for equivalent time periods. Three types of rates are commonly employed in demographic analyses. They are used to measure the incidence of demographic processes and numerous other factors as well. These three types of rates are crude, general, and specific rates. These rates are shown in Figures 4.2 through 4.4. They differ in the extent to which they measure an event relative to the population at risk of the event. That is, a crude rate measures the occurrence relative to the total popula- tion, only part of which is actually subject to the risk of experiencing the event. For example, births occur only to females of certain ages, while the crude birth rate shown in Figure 4.2 measures births rela- tive to the total population. Crude rates can be misleading if a population is composed of a disproportionate number of persons
  • 138. 117 with or without the characteristics likely to lead to their experiencing the event. As the name implies, crude rates only crudely measure the frequency of occurrence of the phenomenon in a population. General rates, such as the example shown in Figure 4.3, more closely limit the measurement of the base to those persons actually at risk of the event. The general fertility rate shown in this figure is a rate per 1,000 women in the ages in which child-bearing is most likely to occur, 15-44 years of age. Specific rates, such as that shown in Figure 4.4, show the greatest specificity measuring events relative to the specific population at risk. Thus, the events shown in this figure are the births to women 20-24 years of age relative to the number of women 20-24 years of age. The advantage of the use of specific rates is clearly that they more exactly measure the events relative to those persons most likely to actually experience them. If the data are available to obtain specific rates, they are usually pteferred because they are less likely to mislead one relative to the incidence of the phenomena in the populations of interest. Descriptive Statistical Measures Numerous widely used measures from general statistical analysis are also commonly applied in demographic analysis to measure the characteristics of the distribution of a variable within a population. Among these are the three measures of central tendency, the mean, the median, and the mode. The mean or simple arithmetic average is widely used to measure demographic factors (e.g., age, income, etc.). The advantage of using the mean is that its properties are well- known statistically and associated measures, such as the variance and standard deviation and measures of statistical significance, can be used to describe the characteristics of a distribution. The mean is often replaced in general analyses with either the mode or the median because the value of the mean can be skewed by extreme cases, while the mode and median are not affected by extreme values. The mode simply indicates the value occurring most often, while the median is the value that divides a ranked distribution in half (with 50% above and 50% below the median value). Which of the three measures should be used depends on the nature of the distribution and the norms of use in an analytical area. The median is normally used to describe age and income, the mean to describe such factors as age at first marriage, and the mode to refer to such factors as the most common occupation of employment in an area. Other descriptive statistics and procedures such as histograms, graphs, charts, fre- quency distributions, etc. are also widely used. The applied
  • 139. 118 Figure 4.3: General Rates Number of Occurrences General Rate Population at Risk Example: Number of Births General Fertility Rate (GFR) Females 15-44 GFR (U.S. 1990) 4,181,069 ~~~~- x 1000 58,483,000a x 1~00 71. 5 aValue is derived from the 1989 population estimate for the United States (Hollman, 1989).
  • 141. 120 demographic analyst must thus develop a basic knowledge of gener- al statistics as well as knowledge of methods unique to demography. Each of these general measures is used in numerous areas of demographic analysis and many will appear repeatedly in the examples provided below. Although they are not measures unique to demography, familiarity with them should not lead to hesitancy to use these measures when they are appropriate. They are often the most appropriate measures for an analysis. Measures of the Major Demographic Processes and Variables Population Change In addition to the percentage change measure discussed in the section on general measures, there are several other widely used measures of population change. Among these are the arithmetic, geometric, and exponential rates of change shown in Figures 4.5 through 4.7. In each of these figures the base measures from which the rate is derived are shown as well as the basic formula for deter- mining the rate of change. Because one may want to compare change in areas using data for different lengths of time, the meas- ures are shown on a per-year basis. As is evident in these figures, arithmetic change is simply the numerical change betwe.en two populations at different points in time. The geometric rate of change is that determined 'by the compound interest formu- la familiar to those who haoe calculated interest rates for financial analyses. It computes rates based on fixed intervals of time. By contrast, the expo- nential rate of change is based on continuous compounding. It is the rate that is most commonly referred to when rates of population change for areas are discussed because its continuous process characteristic most closely simulates the continuous nature of demographic change (e.g., the continuous patterns of births and deaths in a population). When the world's population is indicated as increasing at a rate of 1.8 percent per year, it is the exponential rate of change in the world's population being referenced. One widely used means of describing rates of change is in terms of the number of years it would take for an area to double its exist- ing population at its present rate of change. By solving the expo- nential formula for time (t) in years with the population set at double its existing size (that is, at 2P), one finds that the formula produced shows that the doubling time can be determined 'by dividing the rate of change per year into 0.6932. Since no matter what the size of the population, the value 0.6932 will be obtained by solving the
  • 142. Figure 4.5: Arithmetic Rate of Change pt pt + bn 2 1 b r = Where: population at second date Pt = population for a base date 1 b mean annual numerical change n years between base date and second date Example: To obtain arithmetic change for the United States for 1980 to 1990 Given: U.S. Population, 1990 U.S. Population, 1980 248,709,873 226,545,805 b (248,709,873-226,545,805)/10 b 2,216,407 r = 2,216,407/226,545,805 x 100 r = .0098 x 100 r = 0.98 121
  • 143. 122 Figure 4.6: Geometric Rate of Otange (1) P = Pt (l+r)n t2 1 and Where: pt pt popu 1at ion at the estimate 2 date population at the base 1 date r = rate of change n = number of years between base and estimate date Example: To obtain geometric rate for the United States for 1980 to 1990. 248,709,873 ) r = 1 226,545,805 r = 1.0093777 1 r = 0.0093777 x 100 r = 0.90
  • 144. 123 Figure 4.7: Exponential Rate of Change (1) pt 2 pt 1 ern and (2) ,....c::) r = n log10e Where: pt population at time 2 (t2) 2 pt population at time 1 ( t 1) 1 e a constant (2.71828) r rate of change n time period between tl and t2 Example: To ob ta in U.S. change from 1980 to 1990 l ( 248,709,873) oglO 226,545,805 .0405370 0.009333 r = 10 (.4342942) 4.342942 r = 0.009333 X 100 = 0.93%
  • 145. 124 exponential formula for 2P, one can always find the doubling rate of a population by dividing its exponential rate of growth into 0.6932. Thus, the doubling period for the world's population at an annual growth rate of 1.8 percent per year would be 38.5 years (0.6932 divided by an exponential rate of growth of 0.018). When expressed in rates per 100 so that 0.6932 becomes 69.32, this relationship is sometimes referred to as the rule of 69, because one can obtain the doubling period by dividing the annual rate of growth (expressed as a percent) into 69. (This rule is also sometimes referred to as the rule of 70, since if the geometric formula of change is used to com- pute the doubling rate, the value obtained is 0.6968 which, when multiplied by 100 and rounded, is 70). Whichever form is used, the doubling period is a quite useful way of describing the implications of a specific rate of population change. Measures of the Demographic Processes The three demographic processes of fertility, mortality, and migration use many of the general measures noted above as well as several unique measures. Crude, general, and specific rates are widely used to describe the processes. The three rates shown in Figures 4.2 through 4.4 are the rates most often used to measure fertility. The number of births used in the values is obtained from vital statistics departments in state departments of health or from the National Center for Health Statistics with births being those by the place of residence of the mother (rather than place of occur- rence). For mortality and migration, crude and age-specific rates are used with both applying to such events by place of residence. However, since all persons are subject to the risk of death and of migrating, there is no counterpart to the general rate for mortality or migration. Fertility Measures. In addition to the crude, general, and specific fertility rates shown in Figures 4.2 through 4.4, two additional measures will be examined here. These are the child-woman ratio and the total fertility rate. The formula for the child-woman ratio is shown in Figure 4.8. This ratio simply shows the number of persons O- to-4 years of age divided by the number of females of child-bearing age (note that in this example we have used women aged 15-49 as being those of child-bearing ages; whereas 15-44 was used in Figure 4.3, alternative ages from 10 or 15-to-44 or 49 are variously used to indicate women in child-bearing ages). This rate is only generally indicative of fertility levels in a population because both mortality
  • 146. Example: Figure 4.8: Child-Woman Ratio (CWR) Chi Id-Woman Ratio =---- X 1000 Where: P0 _4 population ages 0-4 Pp 15 _49 females ages 15-49 CWR (U.S. 1990) 18,408,000a 65,872,000a x 1000 279.5 3Estimated using data from Spencer (1989). 125
  • 147. 126 and migration may also have affected the number of persons ages 0- 4. The reason for including this rate in this discussion is that it can be computed using only census or other count data and does not require vital statistics data as do the other rates shown above. As such, it is often useful for measuring fertility in small areas for which vital statistics data are not available. Perhaps the most widely discussed measure of fertility is the total fertility rate shown in Figure 4.9. It is the sum of the age-specific fertility rates for all women in the child-bearing ages, and when adjusted to be per-person-specific, indicates the number of children that the average woman would have in her reproductive lifetime if she aged through her reproductive years exposed to the age-specific rates prevailing at a specific point in time. In the example shown in Figure 4.9, the rate indicates that the average woman would have had 1.96 children during her reproductive lifetime. Among the most widely discussed levels of total fertility is the rate of 2.1, referred to as the replacement rate of fertility. This is the total fertility rate that must prevail in a popula- tion (with survival rates similar to those of the United States) for it to replace itself because the average woman must replace both herself and her mate. The value required for replacement is slightly larger than 2.0 because some children do not survive to reproductive age. Mortality Measures. In addition to the crude death rate and age-specific death rates delineated above, the measurement of the incidence of death in a population tends to center on the incidence of deaths at certain ages, on the causes of death, and on the effects of a given set of death rates over the life-cycle of a population. Death rates among infants are of particular interest because infant mortality is often indicative of the general level of health care in a society and because, as noted in the discussion in Chapter 2, the death rate is higher during the first year of life than for any other age prior to about age 55. Figure 4.10 presents three widely used measures of infant deaths. Infant mortality is simply the number of deaths occurring to persons less than one year of age. Since persons less than one year ofage are those born during the last year, the number of infant deaths (i.e., those deaths to persons less than one- year of age) is divided by the number of births to obtain the infant mortality rate. The infant mortality rate is also often examined in terms of two components, deaths to infants less than a month old, re- ferred to as the neonatal death rate, and deaths to infants one month to one year of age, referred to as the post-neonatal death rate (see Figure 4.10). The reason for the use of these two rates is that deaths
  • 148. 127 Figure 4.9: Total Fertility Rate (TFR) i=45-49 Total Fertility Rate (N ) :E ASFR. X 1000 j i=15-19 I Where: Example: For the age group ASFRi = age-sp~cific fertility rate for age group 1 Ni number of years in age group i Age ASFRa 1990 for 15-19 52.4 United States 20-24 113. 3 25-29 117 .5 30-34 = 76.1 35-39 .. 27.1 40-44 5.2 45-49 .. 0.2 E= 391.8 TFR = 391.8 X 5 1959.0 TFR per woman = 1.959 aValues from Spencer (1989).
  • 149. 128 Figure 4.10: Selected Measures of Infant Mortality Infant Mortality Rate (IMR) D0-1. IMR - - - 1- x 1000 Where: D0_1. I deaths to persons less than one year of age during year Bi births during year i Neonatal Mortality Rate (NMR) NMR Dl month. ~~~~~ 1- X 1000 B.I Where: D 1 month. I deaths to persons less than one month of age in year i Bi = births in year Post-Neonatal Mortality Rate (PNMR) PNMR 01-12 monthsi Bi Where: Dl-12 months. I x 1000 deaths to person one month to one year of age in year i Bi births in year
  • 150. 129 to infants less than a month old are often related to problems in gestation and to such factors as the level of prenatal care received by the mother during pregnancy. Post-neonatal mortality is likely to reflect post-birth environmental factors rather than problems related to gestation. Whatever measure of infant mortality used, it is some- times necessary in areas with substantial year-to-year fluctuations in births and infant deaths to adjust the numerators and denominators of infant mortality rates to ensure that infant deaths in a year are being measured relative to the correct base of births. In such cases, it is necessary to use separation factors to separate births and infant deaths into comparable annual periods (see Shryock and Siegel, 1980: 412). Because different causes of death are more likely to occur to persons in certain ages and to persons with different socioeconomic characteristics, there is also considerable interest in the incidence of deaths by cause. The cause-specific death rate, defined as the number of deaths from a given cause in an area divided by the population of the area, is commonly used. Such analyses generally show coronary disease and cancer to be the major causes of death in nearly all areas of the United States. Among the most unique techniques used to measure the impacts of mortality is the set of procedures referred to as life-table analysis. Life-table analysis is a procedure that simulates the impacts of a given set of age-specific mortality rates on a population over the entire lifetime of the population. It simulates how many persons would die at each age until the last person in the population dies. A hypothetical popula- tion of 100,000 (called the radix) is used with elements of the table being computed for each age. Figure 4.11 provides an example of a life table and Figure 4.12 briefly defines the standard elements of a life table. The n prefix before these elements and the x suffix after them refer respectively to the size of the age groupings being examined and to the initial age (x) of the age group being consid- ered (e.g., 511.5 would refer to the five-year age group of 15-19). As shown m Figures 4.11 and 4.12, a life table contains informa- tion on the proportion of persons dying and the number living at each age, given a particular set of age-specific mortality rates. Two particularly important elements of the table are the nLx and the gx values. The latter represents the value for life expectancy at age x with the value at birth (or age 0) being commonly referred to
  • 151. ...... Hgure 4.11 Abridged Life Table for the Male Population of a Hypothetical Area, 1990 ~ Number Total Person Average Living Number Number of Years Lived N.umber of Years Age Proportion at Dying Person in This and of Life Remaining Interval Dying In Beginning of During Years Lived All Subsequent at Beginning of (in Years) Interval Age x Interval In Interval Ages Age x (nqx) (ndx) 0 x to x+n. ( 1 x) (nLx) (TX) (ex) 0 - 1 0 .01152 100,000 1,152 98,951 7,534,601 75.35 1 - 5 0.00214 98,848 212 394,891 7,435,650 75.22 5 -10 0.00129 98,636 127 492,824 7,040,758 71. 38 10 - 15 0.00140 98,509 138 492,227 6,547,934 66.47 15 - 20 0.00465 98,371 457 490,918 6,055,707 61.56 20 - 25 0.00630 97,914 617 487,996 5,564,789 56.83 25 - 30 0.00695 97,297 676 484,829 5,076,793 52.18 30 - 35 0.00779 96,621 753 481,298 4,591,964 47.53 35 - 40 0.00908 95,868 870 477,297 4, 110,666 42.88 40 - 45 0.01155 94,998 1,097 472,468 3,633,369 38.25 45 - 50 0.01741 93,901 1,635 465,666 3,160,901 33.66 50 - 55 0.02913 92,266 2,688 455,019 2,695,235 29.21 55 - 60 0.04756 89,578 4,260 437,671 2,240,216 25.01 60 - 65 0.07326 85,318 6,250 411,594 1,802,545 21.13 65 - 70 0.10299 79,068 8,143 375,391 1,390,951 17.59 70 - 75 0.15271 70,925 10,831 328,630 1,015,560 14.32 75 - 80 0.22217 60,094 13,351 267,759 686,929 11.43 80 - 85 0.31761 46,743 14,846 196,598 419,170 8.97 85+ 1.00000 31,897 31,897 222,572 222,572 6.98
  • 152. Figure 4.12: Elements of a Life Table x to x + n - the period of life between two exact ages. (x and x + n where n - age interval) n'lx n~ - the proportion of the persons in the age group alive at the beginning of an indicated age interval (x) who die before reaching the end of that age interval (x + n). - the number of persons living at the beginning of the indicated age interval (x) out of the total number of births assumed as the radix of the table. - the number of persons who die within the indicated age interval (x to x + n). - the number of person-years lived within the Indicated age Interval (x to x + n) by all persons from age x to x+n. - the total number of person-years lived after the beginning of the indicated age interval. - the average remaining lifetime (in years) for a person who survives to the beginning of the indicated age interval. This ls also referred to as life expectancy. 131
  • 153. 132 as simply life expectancy rather than by its full title which is life ex- pectancy at birth. The nLx values are used to compute survival rates which are widely used in mortality analysis. Life tables vary in form and in coverage. Complete life tables are computed for single years of age from 0 to 1, 1 to 2, etc. to some terminal age, such as 75 years of age and older. An abridged life table uses 5-year or some other set of multiple-age categories. Life tables may also examine only the effect of rates of transition from life to death (in which case they are referred to as single-decrement life tables), or the effects of mortality and one or more other factor(s), such as labor force participation, first marriage rates, or school enrollment rates (in which case they are referred to as multiple- decrement life tables). Life tables are usually used to trace the implica- tions of a set of rates for a given point in time. This type of life table is properly referred to as a current or period life table. A life table can also be constructed using rates derived from the historical expe- riences of a cohort as it aged over time. This table is referred to as a generation or cohort life table. Life tables can also be used to examine the implications of a set of death rates for a stationary population (that is, a population with an equal number of births and deaths). In this use, rather than being seen as providing a mortality history of a group of people as they pass through life, it is seen as the history of a population with a new birth cohort of 100,000 persons entering the population each year and 100,000 persons dying each year. The nLx values can then be seen as indicating the number of persons who would be in each age group in a population rather than the number of person years lived by all pers0ns in an age group. Analyses of stationary popula- tions are useful for determining the age composition that a popula- tion would assume over time if exposed to a given set of age-specific mortality rates. Although it is not possible here to provide all of the computa- tional components of a life table, if is important to describe how a life table is constructed so that its elements can be more adequately understood. To construct a life table, a set of age-specific death rates referred to as nmx values in life-table descriptions must be converted to nqx (proportion dying) values. The difference in these values is that an age-specific death rate indicates the relative fre- quency of occurrence of death in a population while the nqx value refers to the proportion dying. Age-specific rates are computed by dividing the number of deaths to persons of a given age by the number of persons of that age in a population, while the proportion dying value of q is obtained by dividing the number of deaths to
  • 154. 133 persons of a given age by the number of persons of that age plus the number who have died. The denominator for the nmx values is simply p, the population, while the denominator for the nqx value is p, plus the deaths during the period. The nqx value is a measure of the probability of dying during any given age interval. There are a number of procedures for converting nmx values to nqx values including several widely used standard tables (e.g., Reed-Merrell and Greville's methods, see Shryock and Siegel, 1980 or Namboodiri and Suchindran, 1987 for descriptions of these procedures). However, with access to computers, nqx values can be readily computed from nmx values using standard formulas (again see Shryock and Siegel, 1980; Pollard et al., 1990). All other elements of the life table can be derived from the nqx values. That is, the Ix value (the number of persons still living at the beginning of a specific age) is the difference between the number beginning a preceding age interval and those who died during the interval. The ndx value is simply the number dying during a time interval and can be obtained either by multiplying the nqx value for an interval by the Ix value at the beginning of the interval or by subtracting two adjoining Ix values. The large nLx value is the total number of person years lived (a person surviving from 20 to 25 would have lived 5 person years) by all of the persons in the age group during the interval and is obtained by averaging the Ix and Ix+ n values, it being assumed that those who died during the interval lived on average one-half of the x to x+n period. The Tx value is the sum of all remaining years to be lived by all persons in the population at the age of interest and is obtained by adding all of the nLovalues from the bottom of the table to the age of interest. The ex value is the average remaining lifetime in years for a person at age x and is obtained by dividing the Tx value for a given age by the Ix value for that age. Life table techniques are, in fact, techniques with wide applica- bility. They are used to determine the lifetime loss in earnings for disabled workers, to examine the implications of school enrollment rates on enrollment patterns over time, and to determine the number of persons married at different points in time as a result of a set of age-specific marriage rates. Furthermore, life-table techniques are not limited to such demographic uses but allow one to examine the lifetime depletion of any population or part of a population and can be applied to the aging of any factor, good, or service that is likely to be depleted over time. For example, such techniques might be used to examine the aging and eventual demolition of housing
  • 155. 134 stock. Life-table techniques can be used to examine the implications for a population of any set of age-specific death (or other form of depletion) rates. Among the most frequently used elements of a life table is the nLx function which can be employed to compute life table survival rates. The formula for this rate is shown in Figure 4.13. Figures 4.14 and 4.15 provide examples of the computation of these values for middle, beginning, and terminal age groups. As the formula and the examples suggest, the life table survival rate indicates the probability of surviving from one age to another. It is a widely used measure of the effects of mortality on a population and appears as a component measure in many forms of demographic analysis. Migration Rates. Migration is a difficult process to measure in the United States because there is no direct registration system (as in some nations) that requires residents of the United States to indicate when they change residences. Migration must be measured primari- ly with data from the decennial census, from periodic surveys, or by indirect methods. In the decennial census, migration is measured by asking respondents their place of residence five years ago. If their residence at the time of the census and five years earlier are different, respondents are considered to have moved, but if the respondent's residence at the time of the census and five years earli- er are in different counties (or countries), the respondent is then considered to have migrated. As noted above, persons are consid- ered to have inmigrated or outmigrated from the standpoint of a given area, while the difference between inmigration and outmigra- tion for an area is referred to as net migration. Figure 4.16 shows several rates commonly employed to measure migration. Migration is usually measured using what are referred to as residual methods. These methods are equivalent to solving the bookkeeping or population equation for the migration component. Thus, the amount of total population change attributable to births and deaths is accounted for and the remaining difference between the total change and that due to births and deaths--the residual--is assumed to be migration. Figures 4.17 and 4.18 show alternative forms of the net migration formula for computing residual measures of net migration. Figure 4.17 shows the formula directly derived from the book- keeping equation. This equation provides the formula for comput- ing the net migration rate for the total population. This formula could also be used to compute the rate for individual ages (with
  • 156. s Figure 4.13: Ufe Table Survival Rates ·--- x, x + n Where: sx, x + n - probability of a member of an age group surviving from the time period, x to x + n Lx + n - number of persons alive at the end of the period, x+n Lx ... number of persons alive at the beginnJng of the period, x Example: To obtain life table survival rates for ages 15-20 to 25-30 (given values In Figure 4.11). L2s.30 515-20, 25-30 = L15-20 484,829 00,918 0.98759 135
  • 157. 136 Given: s Use: s Example: Figure 4.14: Procedure for Computing Survival Rates for Multi-age Age Groups from a Life Table for Single-Year Age Groups x, x + n x, x + mean of L for age in ye~r x + n mean of L for age in ylar x Given Lx values as follows: 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 98,123 98,048 97,959 97,857 97,739 97,608 97,461 97,303 97,140 96,978 96,818 96,662 96,508 96,357 96,205 s To compute survival rate from ages 15-19 to 25-29 (96,818 + 96,662 + 96~508 + 96,357 + 96,205) x, x + n sx, x + n sx, x + n (98,123 + 98,048 + 97~959 + 97,857 + 97,739) 96,510 97,945 0.98535
  • 160. NMRt 2 Flgme 4.16: Migration Rates lnmigration rate p x k Outmigration rate = 0 p x k Net migration rate Where: I inmigrants 0 • outmigrants P = popu la t ion k constant Figure 4.17: Net Migration Rate (NMR) pt - ptl ) - ( Bt t2 - 2 1 - 1/2 ( pt + 2 pt ) 1 Dt Where: pt population at an earlier 1 of time ( t 1) 1 t - 2 period pt population at a later period of 2 time (t2) Bt -t = births between t 1 and t 2 1 2 Dt -t = deaths between t 1 and t 2 1 2 139
  • 161. 140 Figure 4.18: Residual Migration Where: Mx + residual migration x = an age or age group p x the interval in years between x and x + t population aged x at the first time period the population at the next time period at age x + t s = the survival rate between x and x + Figure 4.19: Population Density Popu Iat ion Density Example: Population Density in the U.S.in 1990 Total Population Land Area (square miles) 248,709,873 3,539,289 70.3 persons per square mile
  • 162. 141 births being ignored for all but the beginning cohort), but requires death data by the age of the deceased and relatively detailed proce- dures for adjusting ages and yearly death data. Figure 4.18 shows the most widely used formulation for computing residual migration for age groups (cohorts). In this formula, the impacts of deaths are computed using a survival rate (usually computed from a life table) so that migration is computed as the residual difference between the persons actually counted at agiven date and the expected population of such persons obtained by surviving the group of persons from an earlier date to the date of the count. For example, to compute residual net migration for persons who are 20-24 years of age in 1990, persons 10-14 years of age in 1980 can be survived to 1990 when they are 20-24. The difference between this survived population (referred to as the expected population) and the count of persons 20-24 years of age in 1990, is the estimate of residual net migration. To obtain residual migration estimates for the beginning ages of life, births from the beginning period to the estimate date (usually the date of a popula- tion count) are survived using the same formulation as shown in Figure 4.18, but with births substituted for the Px component. However it is computed, it is critical to remember that a residual net migration measure uses a residual not a direct measure as the estimate of migration. It requires one to assume that all of the residual is due to migration. In fact, the residual difference may also include such nonmigration factors as differences in the coverage in the counts of the population in the two successive periods, errors of various types in reporting or analyzing data, etc. If the existence of such additional factors are known, they should be eliminated before the rate is computed. Since other factors affecting the residu- al are usually not known and cannot therefore be eliminated, it is essential to recognize the limitations of residual migration measures. Measures of Population Distribution Measures of population distribution attempt to identify how a population is distributed relative to the physical space or land area its members inhabit. Among the most often used measures of population distribution are simply the percentages or proportions of persons in different types of areas, such as metropolitan or nonmet- ropolitan, rural or urban, cities and towns versus open country, and in places of different population six.es. Another widely used meas- ure is the average number of persons per unit of land (usually square miles) referred to as population density. Figure 4.19 shows
  • 163. 142 the standard measure of density with an example for the United States in 1990. · Several other measures of population distribution (that are also used to measure other demographic factors) are shown in Figures 4.20 through 4.22. Figure 4.20 describes the population potential measure which provides a relative measure of population distribu- tion relative to two or more specific geographic sites. It indicates the number of persons for whom each of several alternative geo- graphic locations is the most accessible. In the example in Figure 4.20, the population potential of areas 1 and 2 are compared. These areas could be census tracts, blocks, counties, or any other geo- graphic unit, and any number of units could be compared. In this example, the distances shown are the distances between the area of interest (i.e., area 1 in the top panel and area 2 in the bottom panel) and each of the other areas. Usually the distance is measured from the center of one area to the center of the other. The distances shown for the reference areas for which the population potentials are being measured (i.e., the 3 miles shown for area 1 in the top panel and the 2 miles shown for area 2 in the bottom panel) is the average distance a person in the reference area would have to travel to reach the reference point in the reference area (usually this is the center of the area). In this example, area 2 has a larger population potential than area 1 and is thus accessible to a larger number of persons than area 1. The population potential and related measures are often used for site selection. If one is considering several alternative sites for a commercial or public-service facility, one can use this measure (ad- justing for physical features, transportation, and other factors) to determine which of several sites is the most accessible to the largest number of persons. The basic formula is used with its components restricted to the items of interest. For example, population may be replaced by households or by households or persons with given purchasing capabilities, incomes, or other characteristics. Distance may be replaced by travel time to the site or other relevant factors. This measure is easily computed using procedures incorporated in many standard geographic information systems and in many other widely available software packages. Figures 4.21 and 4.22 show several other widely used measures of population distribution. The top panel of Figure 4.21 provides a table containing a set of data for a hypothetical area. The first three columns of this table show five population size categories of areas (column 1), the total population accounted for by all areas in each category (column 2), and the number of individual areas in each
  • 164. Figure 4.20: Population Potential Measure with an Example of its Application for a Hypothetical set of Areas n Population Potential at L0 (Location) = I: P.I i=l D.I Example: Area 1 Area Population (P) Distance (D) P/D 1 50,000 3 miles 16,667 2 60,000 8 mi 1es 7,500 3 10,000 2 mi Ies 5,000 Total Population Potential for Area 1 29,167 Area 2 Area Population (P) Distance (D) P/D 1 50,000 8 miles 6,250 2 60,000 2 miles 30,000 3 10,000 5 miles 2,000 Total Population Potential for Area 2 = 38,250 143
  • 165. 144 Figure 4.21: Distribution of a Hypothetlcal Population by Size of Place Category and the Related Lorenz Curve Population By Size Number Cumulative of Place Total of Pe[cenl fe ts:eo 1 Category Pop. Areas (xi) (y i) (Xi) (Yi) 50,000 + 80,000 1 40 10 40 10 20,000-49,999 90,000 2 45 20 85 30 10,000-19,999 10, 000 1 5 10 90 40 5,000- 9,999 10,000 2 5 20 95 60 5,000 10,000 4 5 40 100 100 Lorenz Curve 100 90 80 70 60 Proportion of 50 Places 40 30 20 10 0 10 20 30 40 50 60 70 80 90 101 Proportion of Population
  • 168. 147 population size category (column 3). Thus, the first row of data for these items shows that there was 1 area in the size category of 50,000 or more persons that had 80,000 persons, row 2 shows that there were 2 areas in the size category with 20,000 to 49,999 persons which together had 90,000 persons, etc. Columns 4 and 5 show the simple percentage distributions of population and areas. That is, the first row of data indicates that areas of 50,000 or more persons accounted for 40 percent of the total population (of 200,000) in the areas (column 4) and for 10 percent of the areas (of 10 areas) includ- ed in the table (column 5). Columns 6 and 7 show the cumulative percentage distributions, cumulating from the largest to the smallest size of place categories. Ten percent of all areas were in the 50,000+ category, another 20 percent, or a cumulative percentage of 30 percent, were in places in the 50,000+ plus the 20,000-49,999 category (column 6). Forty percent of the population was in places of 50,000+, another 45 percent in places of 20,000 to 49,999 for a total cumulative percentage of 85 percent of the population in areas of 50,000+ plus areas of 20,000 to 49,999 (column 7). The Lorenz Curve shown in the bottom panel of Figure 4.21 shows a graphical representation of the two cumulative percentage distributions (columns 6 and 7) relative to one another. This curve was constructed by connecting points which indicate the proportion of population relative to the proportion of areas with a line drawn through the points and connecting the two ends of the diagonal line. In this example, 10 percent of the places accounted for 40 percent of the population, 30 percent of the places for 85 percent of the population, etc. The diagonal line is provided as a base for comparison because it represents the condition in which the two cumulative percentage distributions would be identical (e.g., 10% of the areas would have 10% of the population, 20% of the areas would account for 20% of the population, etc.). The distance between the diagonal line and the curve construct- ed from the cumulative percentage distributions of the two factors shows how similar the percentage distributions of the two factors are given the size categories shown. The greater the distance between the diagonal line and the curve, the greater the difference in the distribution of the two factors. This curve may be drawn either above or below the diagonal depending on whether the cumulative distributions are cumulated from the highest to the lowest category or from the lowest to the highest. For example, the curve in Figure 4.21 would have shown the same area between the diagonal and the curve had the percentage distribution shown in the table been cumulated from the smallest to the largest population
  • 169. 148 size category (i.e., from the bottom up rather than from the top down), but the curve would have been above instead of below the diagonal (so computed, 40% of the areas or places would have accounted for 5% of the population, and 60% of the places would have had 10% of the population, etc.). The Lorenz Curve is widely used because it presents an easy-to- construct graph of the relationship between any two cumulative percentage distributions. For example, it is often used in economic analyses to indicate the distribution of income relative to the popula- tion or the number of households and, when used as such, can be seen as a graphical measure of income inequality. An examination of the Lorenz Curve reveals that the area between the diagonal and the curve indicates the extent of maldis- tribution between the two factors graphed on the two axis. The relevant measure is the proportion of the area between the diagonal and the curve of the total area under (or over) the diagonal. The measure of this area is called the Gini Coefficient. The formula for this coeffi- cient is shown in Figure 4.22 along with an example of its use with the data in Figure 4.21. This coefficient is simply the difference in the cross products of the cumulative percentage distribution. In the example shown, the Gini Coefficient indicates that roughly 60 percent of the area under the diagonal is between the diagonal and the Lorenz Curve, indicating the population in places tends to be concentrated relative to the size of place categories. Another useful measure of distribution is the Index of Dissimilari- ty which indicates the similarity of two categorical percentage distri- butions (not cumulative, but simple percentage distributions). This measure, which is simply one-half the sum of the absolute differences between the percentage values in the categories of the two distributions, is interpreted as indicating the proportion of population that would have to change categories for the two distributions to be identical. In the example in Figure 4.22, the Index of Dissimilarity is 55 indi- cating that 55 percent of the population would have to change categories for the two distributions to be identical. Both the Gini Coefficient and the Index of Dissimilarity have been extensively used to assess inequalities in distributions. The latter measure, in fact, is often referred to as the segregation index (see discussion below) because it is employed to measure the segre- gation of racial/ethnic groups in cities and other areas. These and related measures are among the most useful for assessing how two factors are distributed relative to one another and are some of the only simple summative measures available for measuring the differ- ences between percentage distribution of two categorical variables
  • 170. 149 (see Massey and Denton, 1988 for a discussion of other segregation measures). It is important to recognize the wide applicability of these measures. They can be used in at least three ways: (1) to assess the difference between two factors for several different areas (such as the distribution of customers and income among market areas or the distribution of service centers relative to the number of clients for a public service); (2) to compare two different areas relative to their distribution across categories of a single variable (e.g., to compare the income distributions for two different market areas); or (3) to examine changes in the distribution of a variable over time (e.g., the proportion of a product's users in different income categories in two different years). These measures are ones that are not only usefully applied to examine the geographic distribution of population relative to land area, but can also be used to examine the distribution of other factors likely to be of interest to the applied analyst. Measures of Population Composition Many of the general measures described at the beginning of this chapter are also employed to measure the characteristics of a popula- tion. For example, median age is a common measure of the age structure of a population as are simple percentage distributions showing the number and percentage of persons in each age group. Similarly, median income and median years of education are widely used measures. In the following discussion of measures of popula- tion composition, only the relatively unique measures of each varia- ble are delineated. Readers should be aware, however, that many of the general measures can also usefully be applied to describe the characteristics of a population. Age and Sex Composition. The age and sex composition of a population affect many other characteristics of a population from its rates of fertility to the nature of the goods and services it is likely to demand. Age is often measured by the use of simple percentage distributions and the mean or median years of age. Sex is similarly a key variable which is often measured in terms of the percentage of the population that is male or female. Figures 4.23 through 4.25 provide other basic measures of these two variables. Figure 4.23 shows the dependency ratio. This ratio indicates the number of persons in dependent ages relative to the number in the working ages. The dependent ages are variously defined as those 0-14 or 0-19
  • 171. 150 Figure 4.23: Dependency Ratio (DR) DR = Where: P0 _14 number of persons 0-14 years of age Example: Texas DR (1990) SR number of persons 65 years ol age and older number of persons 15-64 years of age 4,080,580 + 1,716,576 ~--------- x 100 11,189,354 Figure 4.24: The Sex Ratio (SR) PM -X 100 PF Where: PM number of males PF Example: SR Texas 1990 number of females 8,365,963 - - - - X 100 8,620,547 97.1 51. 8
  • 173. 152 and those 65 years of age or older with those in the working ages being all those at ages between the young and old dependent ages. The ratio is sometimes computed separately for the young, in which case it is referred to as the youth dependency ratio, or for the old, referred to as the old-age dependency ratio. The dependency ratio indicates how a population's age structure is likely to affect its abili- ty to support itself and is therefore used both as a measure of age and as a measure of the economic characteristics of a population. Figure 4.24 presents perhaps the most widely used measure of the sex composition of the population. This is the sex ratio, the number of males divided 11y the number of females and multiplied 11y 100. The sex ratio is extensively used in many forms of analyses because of its consistency. In most developed countries, the sex ratio at birth is approximately 105 males per 100 females, decreasing to about 100 by age 20 to 30 and to about 60 by age 80. Wide variation from these expected levels can be used to identify areas where unique demographic events have occurred. For example, Bean et al., (1982; 1983) used sex ratio differences between Mexican states bordering the United States and those within the interior of Mexico to estimate the number of illegal immigrants from Mexico in the United States. In addition, the sex ratio has come to be increasingly used as a factor which is indicative of conditions likely to lead to particular patterns of behavior and family change (see for example, Fossett and Kiecolt, 1990; Messner and Sampson, 1991). One often employed technique to indicate the joint distribution of age and sex in a population is the age-sex pyramid. Age-sex pyramids are constructed simply 11y taking the number of males and females of each age and graphing their numbers as shown in Figure 4.25 or by using percentages in which the number of each sex in each age group is divided by the total population and the percentages shown graphically. By tradition, females are placed on the right and males on the left side of the pyramid. In general, it is the width of the base (beginning years) of the pyramid relative to its width at other ages that is of interest in analyzing such pyramids. Pyramids with larger bases reveal populations that are generally younger popula- tions, while those with age categories that are more uniform in width are likely to be indicative of an older population. Race/Ethnicity. There are relatively few unique measures for assessing the race/ethnicity composition of a population. Rather, these characteristics are usually described in terms of simple numeri- cal and percentage comparisons of the numbers and proportions of persons in each race/ethnicity group in a population. However, two
  • 174. 153 measures that are used to measure the similarity in the patterns of distribution of racial/ethnic groups across geographical areas are the Index of Dissimilarity, or segregation index, and the Gini Coefficient described under the discussion of measures of population distribu- tion. If the proportions of persons in two different racial/ethnic groups are compared for a set of areas, then the Index of Dissimilar- ity and Gini Coefficient measures can be computed in the manner shown in Figures 4.21 and 4.22. These can be interpreted as indicat- ing the extent to which two racial/ethnic groups are physically segregated from one another. A review of such measures (Massey and Denton, 1988; 1989) shows that they are widely applicable across areas and point to high levels of segregation among racial and ethnic groups throughout the United States. Household, Family, and Marital Composition. The measures of household, family, and marital composition most used are simply the number and percent of persons in specific categories of house- holds and marital statuses. Other frequently used measures are aoerage household siu (the number of persons living in households divided 11y the number of households), median or average age at first marriage, and nuptiality (life) tables showing the numbers and proportions married and single in populations with different levels of age-specif- ic marriage and mortality rates. Figure 4.26 shows the formulations for the crude, general, and age-specific marriage rates. Household, family, and marital characteristics are measured by the use of quite general measures. Educational Characteristics. Shryock and Siegel (f980) note that measures of educational characteristics can be grouped into those that measure the inputs into the educational system, those that measure progression in the system, and those that measure outputs from the system. The measures of educational input most often used are simply the crude, general, and age-specific rates of enrollment with ages 5-34 used in the general rate. Similarly, the measures of educational output most often employed are simply the crude and age-specific illiteracy rates (with illiteracy variously defined either by measured skills or less than 3 or less than 5 or some other designat- ed number of years of formal education) and the attainment rate, the proportion of the population achieving a given level of educa- tion. Figure 4.27 shows two measures of educational progression. Such retention and graduation rates can be usefully applied to measure the progress of persons through an educational system. These measure when combined with other descriptive measures
  • 175. 154 Figure 4.26: Crude, General, and Age-Specific Marriage Rates Crude Marriage 'Rate (CMR) CMR ~ x 1,000 p Where: CMR Crude Marriage Rate M Number of marriages during time period (usually one year) of interest P Total population General Marriage Rate (GMR) GMR M x 1,000 p15+ Where: GMR General Marriage Rate M Number of marriages during time period of interest Population 15 years of age and older Age-Specific Marriage Rate (ASMR) ASMR Ma p x 1,000 a Where: ASMR M a p a Age-Specific Marriage Rate Marriages to people of age a during time period of interest Number of people of age a
  • 176. Figure 4.27: Measures of Educational Progression Grade Retention Rate (GRR) GRR =--- x 100 Where: GRR Grade Retention Rate Entrants to, or enroll- ments in, grade g in year y Ey + x E 11 = ntrants to, or enro - g + x ments in, grade g + x in year y + x Grade Graduation Rate (GGR) GGR = x + 1 x x 100 Where: GGR = Grade Graduation Rate EY =Entrants to, or enroll- g ment in, grade g in year y Hy + x + 1 = Number completing g + x school grade g + x in year y + x + 1 155
  • 177. 156 of education, such as the median years of school completed, can provide a comprehensive overview of the educational characteristics of a population. Economic Characteristics. The most commonly used means of describing the economic characteristics of the population are such descriptive measures as median income, per capita income (which is simply the mean income per person in a population), the percent of the labor force employed and unemployed, and the percent em- ployed by occupational and industrial categories. Among the other measures commonly used to describe the labor force are the labor force participation rates shown in Figure 4.28. Although labor force participation rates are widely known and used, the fact that these rates are simply crude, general, and specific rates of labor force participation is seldom recognized. In fact, the general labor force participation rate is commonly referred to simply as the labor force participation rate. Such rates, together with basic descriptive measures, can provide a relatively complete description of the basic economic characteristics of a population. Selected Methods for Controlling the Effects of Demographic Change and Characteristics Measures and methods that provide means of describing the extent and form of demographic processes and characteristics in a population have been presented. In the final section of this chapter, procedures are examined that attempt to determine how much dif- ference demographic factors make in the determination of a pattern of events or behaviors. Viewed alternatively, analysts are some- times interested in knowing how similar patterns of events or behav- iors would be in two different populations if they had the same age structure, ethnic composition, etc. For example, the sales for a given product may be less in one area than in another, but the populations of the areas may have very different age structures. Is the difference in sales due to age structure differences or to other factors? Service centers for a public service may have been estab- lished on the basis of similar total populations, but the case load in one center may be much higher than in another. Is the difference in case loads due to differences in the ethnic, household, and income compositions of the populations of the areas or due to other factors, such as differences in staff interpretations of regulations? This process of separating the effects of one set or type of factor from
  • 178. Figure 4.28: Measures of F.conomlc Activity Crude Labor Force Participation Rate (CLFPR) LF CLFPR - - X 100 p Where: CLFPR Crude Labor Force Participation Rate LF = Labor force P = Total population General Labor Force Participation Rate (GLFPR) GLFPR LF --- x 100 p15-64 Where: GLFPR = General Labor Force Participation Rate LF = Labor force p15-64 =Population in economically active population 15-64 (or 20-64) years of age Age-Specific Labor Force Participation Rate (ASLFPR) LFa ASLFPR =- X 100 p a Where: ASLFPR LFa pa Age-Specific Labor Force Participation Rate Labor force age group a .. Population in age group a 157
  • 179. 158 another can be seen as a process of controlling for the effects of such factors. Controls can be completed using several alternative procedures ranging from very complex statistical procedures to the use of simple rates and ratios. In this section, an introduction is provided to a few general procedures likely to be of utility to the applied analyst. Procedures for determining the statistical effects of demographic variables and involving relatively complex multivariate modeling (e.g., multiple regression, log-linear, path analysis, and hazard models) techniques are not examined because such procedures are too complex to be presented in the space available, and because they are extensively descri}?ed elsewhere (Kerlinger and Pedhazur, 1973; Snedecor and Cochran, 1967). At the same time, since rates and ratios were examined earlier in this chapter, they will not be revisit- ed here. Rather, we focus on widely used techniques that are rela- tively simple to apply. The specific procedures to be examined are: (1) direct and indirect standardization; (2) rate decomposition; and (3) multiple-decrement life tables. For each of these techniques, the basic approach and uses within demography, computational procedures, and examples of applied uses of the technique are presented. Readers should be aware that more complete descriptions of these techniques are available from other sources, and these sources should be consulted for more complex applications of these techniques (see for example Shryock and Siegel, 1980; Namboodiri and Suchindran, 1987; Das Gupta, 1978; 1990; Land and Rogers, 1982; Pollard et al., 1990). Direct and Indirect Standardization Standardization is among the most widely used methods to control the effects of demographic variables. This technique involves comparing two or more populations to determine whether or not differences among them in the occurrence of an event or phenomenon are due to differ- ences in population characteristics. The basic logic behind this tech- nique is that if two or more populations being compared can be standardized relative to the factor or factors believed to be leading to the difference, then the effects of such differences can be deter- mined. If the differences disappear when the factor is standardized, then it can be concluded that it was the populations' differences
  • 180. 159 relative to the standardized factor that led to the differences in the number of occurrences. Differences in the occurrence of factors between populations can result from two general sets of factors which provide alternative procedures for standardizing demographic data. Such differences may be due to the fact that the rate of occurrence of the phenome- non is different in the two populations or because the compositions of the populations are different. The same number of occurrences can be obtained by either a high rate of occurrence in a small population or by a low rate of occurrence in a large population. Two alterna- tive forms of standardization are based on these two forms of differ- ences. Direct methods standardize two or more populations by comparing the numbers of occurrences that one obtains in each population by applying the specific rates for each population to the composition of a standard popula- tion. This standard population can be any population but usually that for a larger area of which the areas to be compared are a part, or areas that are similar to the areas being compared, are used. For example, a state may be used as the standard population to compare counties and a county as the standard to compare cities within it. Indirect standardization applies a set of specific rates from a standard population to each of the population compositions of the areas to be compared. As with the population used as the standard in·direct standardization, the rates used as the standard rates are generally obtained from a population that is either a parent area for the areas to be compared or is similar to the areas being compared. Figure 4.29 presents an example of the use of both direct and indirect standardization to examine differences in home sales among two sales territories which had populations with very different age structures. In the first part of this example, age is standardized using the method of direct standardization. Using this form of standardization, rates for each of the areas to be compared are applied to the population of a standard area, in this case the city in which the sales areas are located. In the latter half of Figure 4.29, indirect standardization is demonstrated with the rates for the city being used as a standard which is applied to each area's population by age. The analysis in Figure 4.29 shows that differences in the age structures of the two areas are largely responsible for the differ- ences in the sales observed between the two areas. Unlike the example in Figure 4.29, in many potential uses of standardization, data are not available on both rates of occurrence for the factors being compared or on the detailed age structure of
  • 181. Figure 4.29: Direct and Indirect Age Standardization Purpose: To determme whether apparent differences in the Incidence of an occurrence of a phenomenon in two or more populations are due to differences in the age structures of the populations of the areas or to other factors. Example: To determme If the sales of single-family homes In two different areas of a hypothetical dty are due to age structure differences in the populations of the two areas or to other differences. Given: Two areas, 1 and 2, of a hypothetical dty with popuJations of 36,800 (area 1) and 29,000 (area 2) had sales of 3,570 and 1,932 respectively in January through May of 1991. You wish to evaluate whether the difference in sales Is because the population in area 2 is concentrated in age groups less likely to purchase homes or whether such factors as your advertising, the skills of sales personnel, etc., have created the differences in sales. Use Direct Standardization in which age-specific rates for the areas to be compared are multiplied by the age structure of a standard population. Given annual age-specific rates of single-family home purchasers in each area and the age structure for the dty as a whole used as the standard (note the standard can be any population of interest), the results are: (continues) ..... ~
  • 183. Figure 4.29 (continued) Standard Age-Specific Purchase Rates for Population by Age Single-Family Homes Age Area 1 Area 2 20-34 . 29 18,000 9,100 35-54 .21 14, 800 6,100 55-64 .06 2,000 6,200 65 + .05 2,000 7,600 Total expected number of sales: Difference In sales between two areas - 8,548 - 4,672 ., 3,876 Expected Annual Sales Area 1 Area 2 5,220 2,639 3,108 1,281 120 372 100 380 - - -- 8,548 4,672 Conclusion: The differences between the sales In the two areas are primarily because of the concentration of the age structure of the population In Area 1 In younger adult ages with high rates of home purchasing and the concentration of the population In Area 2 In older age groups with lower rates of purchasing. This is shown by the fact that In direct standardization the expected values obtained In the standardization for the two areas are not nearly as different as the actual sales. In like manner, Indirect standardization clearly shows age structure effects resulting In proportional patterns similar to the differences actually occurring (when one adjusts for the fact that the standardlied sales are for a year but the actual period observed was five months [by dividing 8,548 and 4,672 by 5/12)). r. ~
  • 184. 163 the populations being compared. As a result, both forms of stand- ardization are seldom used simultaneously. Rather, since detailed rates specific to given characteristics are less often available than the age structure of populations, indirect standardization is most likely to be used when data on rates specific to the demographic character- istic to be standardized are not available for the populations being compared. When such rates are available, direct standardization is the technique most likely to be employed. Standardization is an extremely useful procedure for addressing the question of whether or not differences between areas are due to specific characteristics. It can be used to control the effects of a single characteristic or to control several characteristics simultaneous- ly. To control multiple variables, the only change in procedure necessary from that noted above is the need to obtain rates for the areas to be compared that are specific to the combination of demo- graphic variables to be controlled (e.g., age, sex, race/ethnicity, and income specific rates if all these factors are to be controlled simulta- neously and direct standardization is to be used) or the need to obtain the number of persons (the populations) having each com- bination of the characteristics to be controlled (e.g., the number of 20-24 year old Hispanic males earning $50,000 or more per year, if age, sex, ethnicity, and income are the variables to be controlled and indirect standardization is to be employed). Differences in a wide array of demographic factors, such as the number of births, deaths, or migrants, can be examined using standardization, but so can such differences as those in sales, public service usage, the incidence of diseases, and other factors. Since one often wants to eliminate the effects of demographic variables in the search for other determi- nants, standardization is a very useful technique. Rate Decomposition One of the difficulties related to the standardization of rates is the fact that, although standardization allows one to discern whether or not the standardized factors affect the differences between crude rates of occurrence in two or more areas, it does not allow one to identify the extent to which this difference is a function of the two factors that potentially account for the difference-the differences in population composition and the differences in the specific rates in the populations. Rate decomposition is a technique which allows such differences and the magnitude of such differences to be identi- fied. This technique was introduced by Kitagawa (1955) and has been extensively developed (Das Gupta, 1978; 1990; Clogg and
  • 185. 164 Eliason, 1988; Liao, 1989) for such uses as identifying the effects of the distribution of age and marital status on the growth of house- holds (Sweet, 1984), the effects of occupational structure and segre- gation on the index of occupational dissimilarity (Bianchi and Rytina, 1986), the effects of several demographic characteristics on adolescent fertility (Nathanson and Kim, 1989), the effects of select- ed demographic characteristics on the differential returns to labor among blacks and whites (Lichter and Constanzo, 1987; Lichter, 1989), and the effects of age and education on outmigration rates (Wilson, 1988). Rate decomposition, at least as originally developed, involves decomposing the difference between two crude rates of occurrence, by using one or another form of weighted average of the composi- tions and the specific rates of the populations being compared, to analyze the sources of the difference. The proofs and computations underlying this procedure are shown in the sources noted above, but the general results for a sample rate decomposition are present- ed here to more fully describe this procedure. Computer programs for implementing rate decomposition are available from the authors and several other sources. The examples shown in Tables 4.1 and 4.2 involve decomposi- tion of differences in crude rates of participation in outdoor recrea- tional and tourism activities for the United States and Texas as reflected in projections of the proportion of participants in the populations involved in each activity (at least once a year) in 1990 and 2000 and 2000 and 2025 (see Murdock et al., 1990; 1991a; 1991b). The comparison is of crude rates for a given activity at two different points in time. These comparisons are made for the popu- lations of each of two areas, the United States and the State of Texas. In each table, data for the total effect, the rate effect, the age effect, and the race effect are shown in columns 1-4. The total effect is equal to the difference between the crude rates for a population (the United States or Texas) at the two different points in time being compared (1990 and 2000 or 2000 and 2025). The rate effect is the difference between the standardized rates for the two populations with the effects of the standardized variables (in this case age and race) having been removed. The effects for age and race are the effects of these respective variables. Several aspects about the results shown in Tables 4.1 and 4.2 require clarification in order for them to be adequately understood. First, it should be noted that the rate effect and effects for the char- acteristics will sum to the total effect. For example, an analysis of the data on birdwatching for the 2000 to 2025 period in the first four
  • 186. Table 4.1: A Decomposition of the Projected Difference In the Rate of Partl.dpation In Different Recreational Activities Among Residents of the United States by Activity, 1990-2000 and 2000-2025 Percent of Olange Percent of Absolute Olange Composition Effect Due To In Total Effect Due To In Total Effect Due To Reaeatl.onal Total Rate Rate Rate Activlties Effect Effect Age Race Effect Age Race Effect Age Race 1990-2000 Backpadclng -1.1795 0.0136 -1.0908 -0.1023 -1.15 92.48 8.67 1.13 90.39 8.48 Birdwatching 0.3623 -0.0170 0.3839 -0.0046 -4.69 105.96 -1.27 4.18 94.68 1.14 Camping -1.4346 0.0249 -1.3899 -0.0696 ·1.73 . 96.88 4.85 1.68 93.63 4.69 Fishing -0.5946 0.0871 -0.6103 -0.0714 -14.65 102.65 12.00 11.3.1 79.39 9.28 DayHildng -1.0468 0.0240 -0.9383 -0.1325 -2.29 89.63 12.66 2.19 85.71 12.10 Hunting -0.3915 0.0832 -0.4149 -0.0098 -21.26 105.99 15.27 14.92 74.37 10.71 Plcniddng. -0.4447 -0.0006 -0.4482 0.0091 1.26 100.78 -2.04 1.21 96.83 1.96 Wallclng -0.1656 -0.0230 -0.1480 0.0054 13.89 89.36 -3.25 13.03 83.92 3.00 2000-2025 Backpadclng -2.1632 0.0490 -2.0098 -0.1524 -2.26 95.22 7.04 2.17 91.10 6.74 Birdwatching 0.9590 0.1002 0.8606 -0.0018 10.44 89.75 -0.19 10.40 89.41 0.19 Camping -2.8000 0.0928 -2.8318 -0.0610 -3.32 101.14 2.18 3.11 94.85 2.04 Fishing -1.1418 0.3.%5 -1.3934 -0.1029 -31.05 122.04 9.01 19.16 75.28 5.56 DayHlldng -1.7946 0.1580 -1.7171 -0.2355 -8.80 95.68 13.12 7.48 81.36 11.16 Hunting -0.9988 0.2033 -1.0899 -0.1122 -20.35 109.11 11.24 14.46 77.55 7.99 Plcnf.cktng -2.2732 -0.6185 -1.6220 -0.0327 27.21 71.35 1.44 27.21 71.35 1.44 Walking -0.0642 0.2651 -0.3584 0.0291 -412.93 558.26 -45.3.1 40.63 54.91 4.46 ,_. °' 01
  • 187. Table 4.2: A Decomposition of the Projected Difference in the Rates of Participation in Different Recreational Activities Among Residents of Texas by Activity, 1990-2000 and 2000-2025 Percent of Oiange in Total Percent of Absolute Change Composition Effect Due To Effect Due To in Total Effect Due To Recreational Total Rate Race/ Rate Race/ Rate Race/ Activities Effect Effect Age Ethnicity Effect Age Ethnicity Effect Age Ethnicity 1990-2000 Bicycling -1.7690 -0.4.?47 -1.4950 0.180'7 25.70 84.51 -10.21 21.34 70.17 8.48 Saltwater Swimming -1.2249 -0.9043 -0.5186 0.1980 73.82 42.34 -16.16 55.79 31.99 12.21 Golf -0.7265 -0.4812 -0.0381 -0.2072 66.23 5.25 28.52 66.23 5.25 28.52 Horseback Riding -1.0294 -0.4372 -0.4998 -0.0924 42.47 48.56 8.97 42.47 48.56 8.97 Camping -1.7128 -0.8990 -0.5432 -0.2706 52.49 31.72 15.80 52.49 31.72 15.80 Hunting -1.0491 -0.8389 0.0646 -0.2748 79.96 -6.15 26.19 71.20 5.48 23.32 Nature Study -0.5688 -0.4163 -0.0722 -0.0803 73.19 12.69 14.12 73.19 12.69 14.12 Freshwater Fishing -1.8979 -1.1717 -0.3667 -0.3595 61.74 19.32 18.94 61.74 19.32 18.94 Saltwater Fishing -0.2366 -0.3917 0.0347 0.1204 165.56 -14.68 -50.88 71.63 6.35 22.01 2000-2025 Bicycllng -4.3728 -2.8955 -2.0920 0.6147 66.22 47.84 -14.06 51.69 37.34 10.97 Saltwater Swimming -2.5683 -1.9317 -1.3735 0.7369 75.21 53.48 -28.69 47.79 33.98 18.23 Golf -1.4480 -0.7653 -0.2424 -0.4403 52.85 16.74 30.41 52.85 16.74 30.41 Horseback Riding -2.0425 -1.0646 -0.8565 -0.1214 52.13 41.93 5.94 52.12 41.93 5.94 Camping -3.9232 -2.3991 -1.0736 -0.4505 61.15 27.37 11.48 61.15 27.37 11.48 Hunting -2.7451 -1.5026 -0.7073 -0.5352 54.74 25.76 19.50 54.74 25.77 19.50 Nature Study -1.3897 -1.0224 -0.2290 -0.1383 73.57 16.48 9.95 73.57 16.48 9.95 Freshwater Fishing -4.3809 -2.6930 -0.9981 -0.6898 61.47 22.78 15.75 61.47 22.78 15.74 Saltwater Fishing -0.9572 -0.8990 -0.4536 0.3954 93.92 47.39 -41.31 51.43 25.95 22.62
  • 188. 167 columns of Table 4.1 suggests that population change between 2000 and 2025 will increase the rate of participation (the proportion of persons participating) in birdwatching by 0.95. This is composed of positive effects for the rate and age effects (0.10 and 0.86, respective- ly) and a negative effect (- 0.0018) for the race/ethnicity effect. These results indicate both the type of findings likely to appear in the use of rate decomposition and the fact that understanding such results requires knowledge of the direction and nature of population change and of the specific rates being examined in the populations being analyzed. Thus, the projections shown were completed by taking 1980-based participation rates and applying them to population projections (from Spencer, 1986 and 1989 for the United States and from Murdock et al., 1989a for Texas). For example, the participation rates indicate that birdwatching is much higher among older and majority populations and much lower in younger age groups and among minorities, while the projections point to a future population with an increasing number of elderly and a population with an increasing proportion of minorities. The aging of the population should increase the number of birdwatchers, but the increase in the number and proportion of minorities would decrease the number of birdwatchers. Only by knowing that the projections used show an aging of the population and an increase in the proportion of minorities and that the rates of participation for birdwatching are higher for older and majority population groups is it possible to interpret the results. The results in the remaining columns (columns 5-10) of each table show the percentage of the total effects due to the rate and the characteristics' effects. The percentages in columns 5 through 7 show percentages with negative and positive values (which sum to 100 percent of the difference), while columns 8 through 10 show absolute percent contributions in which the signs of the effects are ignored. The values in these last three columns allow one to more easily discern the relative impacts of the variables. These percent- ages for the above noted example of birdwatching indicate that, from 2000 to 2025, more than 89 percent of the change in the crude rates of incidence is due to the effects of aging. One remaining aspect of the results reported in a rate decompo- sition requires clarification, the rate effect. The rate effect is the difference between the crude effects remaining after the populations have been standardized for the other variables in the analysis (in the example in Tables 4.1 and 4.2 for age and race/ethnicity). It is large- ly a residual of the effects of all other factors not standardized in the rates and, although the factors determining a residual are clearly not
  • 189. 168 fully identifiable (Das Gupta, 1978; 1990), knowledge of the popula- tions involved can also assist one in interpreting rate effects. For example, in addition to the data shown in Tables 4.1 and 4.2, an analysis (not shown here) was completed using alternative projection scenarios. This analysis indicated that the percent of the effect due to the rate effect increased with the rate of in-or immigra- tion in the populations. Since growth through migration involves a disproportionate number of young adults, who generally have higher rates of involvement in rigorous recreational activities, this suggests why the rate effect is nearly always positive in the tables. The rate effect involves increases (through migration) in young adults who tend to increase the total rate of participation. Although data on the same recreational activities were not avail- able for both Texas and the United States as a whole, given the information noted above, the data in Tables 4.1 and 4.2 point to several findings likely to be of relevance for applied analysts. It is evident in the data in both tables that, whether one examines data for the United States as a whole or even for a relatively rapidly growing state such as Texas, participation in recreational activities of the types noted in these tables is likely to be decreased by the pro- jected population patterns of the future because future populations show changes in age and race/ethnicity characteristics that decrease the incidence of recreational participation (i.e., older age and more persons of minority status). It is also evident, that both rate effects and race/ethnicity effects are substantially greater in Texas than in the United States as a whole. This is a result of the fact that the Texas population is pro- jected to grow nearly three times as fast as the Nation as a whole (at about 1.5% per year for Texas versus 0.5% for the Nation over the projection period, 1990-2025) and to involve a much larger propor- tion of minorities (e.g., by 2025, 50% of the Texas population would be composed of minorities versus about 33% of the U.S. population). These results suggest that Texas will continue to have a market for recreational activities more similar to the historic pat- terns showing a greater prevalence of young adult activities, while the rest of the Nation will show a much faster evolution toward middle- and older-age activities. The results also show that different activities are likely to be differentially affected by the projected patterns of population change. For example, the rates of participation in walking, and to some extent, picnicking in the United States are not substantially higher for majority populations than for minority population as are the rates for other activities. They are therefore less impacted by
  • 190. 169 changes in racial and ethnic patterns. In Texas, bicycling and salt- water fishing show higher rates of minority participation than other activities. As a result, their incidence in the population is increased by the changes in the race/ethnicity composition of the population. The interpretations delineated above demonstrate how rate decomposition can be used to discern the impacts of likely future patterns and the implications of different types of population change for different activities and behaviors. Its use and the correct interpretation of its results, however, require knowledge of the underlying population patterns and of the differentials in rates for the factors being examined. Multip~e-Deaement Life Tables Simple life tables were introduced earlier in this chapter. Their utili- ty was indicated as allowing one to discern the long-term effects of incremental loss (through death or an equivalent process such as housing demolitions) on a population. In addition to allowing one to trace mortality-related effects, life tables can also be used to trace other life-course events that may involve repeated entrances into and exits from a status. Life tables that delineate only the impacts of mortality are referred to as single-decrement life tables. Those showing the impacts of mortality plus one or more additional factors are referred to as multiple-decrement life tables. Among the most common multiple-decrement life tables are nuptiality tables, tables of school life, and tables of working life which examine marriage, enrollment, and labor force participation patterns respectively over the life course. Below, the basic compo- nents and uses of these three forms of multiple-decrement life tables are discussed and an example of the use of a table of working life in discerning the compensation for a person involved in an accident which led to permanent disability is presented. Although only these forms of multiple-decrement life tables will be discussed here, as noted above, the reader should be aware that multiple-decrement life-table methodologies are likely to be applicable to any phenome- na in which there is a population with incremental loss (i.e., mortal- ity) over time and for which rates that are at least age-specific can be obtained for the mortality factor and for one or more additional factors of interest. Figure 4.30 shows the unique values computed for nuptiality, school life, and working life tables. All forms of these tables use the results of the mortality component of a life table and apply the rate for the factor(s) being added to the mortality-related components of
  • 191. 170 Hgure 4.30: Unique Components of Nuptlality Tables, Tables of School Ufe, and Tables of Working Ufe Nuptlality Table Columnn x , ColumnV x , ColumnNX Column%N x O' Column ex - Percent of population with first marriages at age x - Number of persons with first marriages occurring at age x - Number of first marriages at age x and all older ages - Percent marrying at age x and all older ages - Average number of years of single life remalnhlg to persons alive and single at the beginning of age x School Ufe Table Columnsx ColumnLSX Columnlsx Column T sx O' Columnesx - Percent of population enrolled in school at age x - Number living and in the school (enrolled) population at age x - Number alive and in school at the beginning of age x - Number of years remalnhlg in school at age x and all older ages - Average number of school years remalnhlg to persons alive and enrolled at beginning of age x Working Ufe Table • ColumnLw x • Column'IW x 0 • Columnewx - Percent of population in the Jabor force at age x - Number living and in the Jabor force in at age x - Number alive and in the labor force at the beginning of age x - Number of years remaining in the Jabor force in age x and all older ages - Average number of years in the labor force remalnhlg to persons alive and in the labor force at the beginning of age x
  • 192. 171 the life table. The factors unique to each of these types of multiple- decrement life tables can be seen as columns added to a standard life table. As the information in Figure 4.30 suggests, each of these tables uses a rate, number of occurrences per 100,000 in the radix of the standard life table, to compute the number of events for the factor (i.e., first marriage, enrollment, or number of persons work- ing). They all contain measures of the number of persons in the state (married, enrolled, employed) and a measure of the number of years at each age that would be spent in that state. Nuptiality and school life tables have numerous uses for those involved in public- and private-sector planning and other activities. Nuptiality tables are useful for discerning such factors as age at first marriage and for discerning the proportion of persons marrying at each age. This information can be used to focus marketing and advertising of products related to marriage. In addition, it is useful in estate and related forms of planning, since such tables can be used to identify the number of years a woman or man is likely to live in a single status at older ages. School life tables can be used for segmenting marketing and advertising and to discern changes in educational patterns over time. For example, knowing how patterns of educational involvement are changing by age and the proportion of persons at different ages involved in education, can be used to plan for levels and types of educational services (e.g., to determine the level of need and types of educational services needed for persons in older ages). Tables of working life are clearly among the most used life table- related products. Figure 4.31 shows a very simplified example of one use of a table of working life, that of determining income loss to persons who have been injured or disabled. It uses data from Table 4.3 to determine years of working life. This table has six columns. The first column simply shows the age groups. Column two pro- vides age-specific labor force participation rates used to discern the number of persons in the labor force. Column three, the lw,( column, presents the results of the application of the labor force participation rates to the Ix column of the standard life table. It indicates the number of persons alive and in the labor force at the beginning of each age x. The Lwx value is computed as an average of adjacent values from the lwx column in the standard
  • 193. 172 Figure 4.31: Example of Using a Table of Working Life to DetermJne Income Loss Given: the Life Table in Figure 4.11 and the Working Life Table Components in Table 4.3 Example: To determine the appropriate monetary settlement for a male worker who was permanently disabled in an accident at age 35 and was making the average annuaJ income for someone in hJs occupation. lhis income was $37,635 in 1990. -If one assumes that the worker had the average number of years of working life remaining, then the income loss in 1990 dollars would be: 25.1 years @$37,635 per year - $944,639 -If one assumes that the worker had the average number of years of working life remaining and would receive two promotions at ages 40 and 50 which would each lead to a 10% increase in real income (using 1990 constant dollars): income from 35 to 40 years of age, 5 years@ $37,635 - $188,175 Income from 40 to 50 years of age, 10 years@ $41,399 - $413,990 Income from 50 to end of working life, 12.7 years @45,539 - $578,345 Total Estimated Income Loss - $1,180,510
  • 194. Table 4.3: Components of a Working Life Table Derived Using a Standard Life Table (see Figure 4.11) Number of Number years Living .Average Remaining Remaining and in Number of in Labor Years of Percent of Labor Force Persons Force in Working Life Age Population at the Living and Age x and at the Interval in the Beginning in the La-bor Al 1 Older Beginning (in years) Labor Force of Age Force Ages of Age x .. . . .. 0 .. x to x + n (w ) ( 1 w ) (Lw ) (Tw ) (ew ) x x x x x 0 - 1 1 - 5 5 - 9 10 - 17 18 - 19 74.1 72,995 147,508 3,274,783 44.9 20 - 24 76.1 74,513 379,905 3,067,275 41.2 25 - 29 79.6 77 ,448 385,170 2,687,370 34.7 30 - 34 79.3 76,620 382,645 2,302,200 30.0 35 - 39 79.7 76,407 379, 115 1,919,555 25.1 40 - 44 79.2 75,238 365,570 1,540,440 20.5 45 - 49 75.6 70,989 341,480 1,174,870 16.6 50 - 54 71.1 65,602 304,645 833,390 12.7 55 - 59 62.8 56,256 244,305 528,745 9.4 60 - 64 48.6 41,465 154,860 284, 440 6.9 65 - 69 25.9 20,479 79,570 129,580 6.3 70 - 74 16.0 11, 348 39,190 50,010 4.4 75 - 79 7.2 4,327 10,820 10,820 2.5 80 - 84 85+ - - - - - 1-1 ~
  • 195. 174 way and indicates the total number of person years lived by persons in the labor force between age x and x + n. Twx indicates the total number of person years remaining for persons of age x and all older ages in the labor force and is simply the sum of the Lwx column. The final column indicates the remaining years of active life for a person at the beginning of each of the age groups. As the example in Figure 4.31 demonstrates, the number of years of working life can be used to indicate how many years are likely to remain in the working life of a person whose labor force activity has been curtailed. Although the use shown is a very simple one, it is evident that the table of working life provides a means of simulating work life that is highly useful for labor-related planning and other analyses. Multiple-decrement life tables are useful for a variety of pur- poses. Those involved in the analysis of phenomena that have a life course like rate of incremental decline should evaluate the potential use of such techniques in considerable detail (see, for example, Namboodiri and Suchindran, 1987). Conclusions The goal in this chapter has been to provide an overview of some of the basic measures and methods commonly used in applied demographic analysis. Although numerous measures were de- scribed, no single discussion can be exhaustive of the possible measures and methods that might be used. The reader should be aware of the need to gain familiarity with additional methods and measures for assessing each of the factors discussed in the chapter. It should be evident, however, that the size and distribution of the population and the characteristics of populations can be examined and described in a variety of ways which together provide a relative- ly complete description of a population. For nearly all types of ap- plied analysis, such a description is the first step in completing an adequate assessment of the demand and/or market for a public or private good or service. Knowledge of these basic measures and methods is therefore essential for the applied analyst.
  • 196. 5 Methods for Estimating and Projecting Populations Population estimates and projections are among the most widely requested products of demographic analyses. They make use of nearly all of the concepts and procedures discussed previously in this book and so are in some senses among the more complex tech- niques used in applied demographic analysis. Although they use numerous relatively complex procedures, complexity should not be confused with accuracy. Estimation and projection procedures are only as accurate as the assumptions on which they are based, and if the assumptions underlying them are incorrect, the estimates or projections resulting from them will be inaccurate. Since one has only the past on which to base these assumptions, and conditions which existed in the past often change, the record of accuracy for estimates (National Academy of Sciences, 1980) and projections (Ascher, 1978) suggests that they are frequently inaccurate. In many instances, however, there are simply few alternatives to using some value for population variables in public- and private- sector planning. Estimates and projections of the total populations and population subgroups of states, counties, and subcounty areas are essential for planning for services such as health care, schools, highways, water, sewer, and similar services. In like manner, estimates and projections of populations form a major basis for determining the present and future markets for a variety of goods and services and for other aspects of private-sector planning and marketing efforts. This chapter provides an introduction to basic methods of small- area population estimation and projection. Its emphasis is on pro- jecting total populations, although some methods that also produce projections of population subgroups with specific characteristics such as age, sex, and race/ethnicity are also presented. The methods described can be used to prepare estimates and projections for a variety of geographical levels, but emphasis is placed on methods appropriate for preparing estimates and projections for county and subcounty areas rather than for larger areas such as states or the
  • 197. 176 Nation or very small areas such as census tracts and blocks. It should be recognized that the methods presented are only some of the many methods available for completing such estimates and projections. More complete descriptions of the methods presented here and descriptions of other methods can be found in the refer- ences cited at the end of the book. The authors particularly recom- mend the works by Shryock and Siegel (1980), Pittenger (1976), Irwin (1977), Haub (1987), and Murdock et al., (1987b). This chapter is organized into five parts. The first part presents basic definitions, principles, limitations, and general processes and procedures used in population estimates and projections. The second section presents a description and examples of widely used population estimation techniques, while the third section presents major projection methods. The fourth section briefly delineates the role of population estimates and projections as the bases for esti- mates and projections of several other population-based statuses and characteristics such as labor force involvement and householder status. The final section presents a discussion of procedures and measures for evaluating population estimates and projections to assess the accuracy of alternative methods and discern the nature of errors likely to be produced by the use of alternative methods. Bask Definitions and Concepts, Principles and Limitations, and General Procedures for Use in Population Estimation and Projection Definitions and Concepts Foremost among the distinctions usually made in this area of analysis are the differences among population estimates, population projections, and population forecasts. Population estimates refer to population data obtained for periods which fall between dates for which actual population counts are available, such as estimates for 1985 obtained by using 1980 and 1990 Census data, or determina- tions of population for dates since the last population census (e.g., 1991) for which data on actual counts could hypothetically have been obtained. In other words, estimates refer to data obtained on populations for past or present periods for which population cen- suses are not available. In addition, in most instances, estimates involve the use of data for the estimate date for components of population change (i.e., births, deaths, or migration) and for factors that have historically been closely related to population size and/or change (e.g., housing units, school enrollment, vehicle registrations).
  • 198. 177 Projections, on the other hand, refer to determinations of future populations. They consist of computations of future levels of popu- lation that will exist in an area if certain sets of assumptions prove to be valid. Thus, a projection of the population of an area in the year 2000 based on the assumption that 1980-1990 fertility, mortality, and migration levels continue from 1990 to 2000 is an example of a population projection. Such projections will be correct only if the assumptions on which they are based are correct; they consist of little more than the tracing of the logical consequences of a set of assumptions. A population forecast also refers to an attempt to determine future population levels. Unlike a projection, however, the term forecast has a connotation of certainty and judgment that many demographers wish to avoid. As many scholars point out, this distinction is often recognized only by demographers (Keyfitz, 1972; 1982), and the terms forecast and projection are used interchange- ably in discussions of demographic assessments. In this chapter, however, we shall use the term projection to refer to attempts to determine future populations. Principles and Limitations Whatever the terms used, however, it is clear that any estimate, projection, or forecast is likely to vary in accuracy in accordance with the characteristics of the estimation or projection area and the esti- mation or projection technique. Shryock and Siegel (1980) note several general principles which bear on the accuracy of estimates and projections. Perhaps the most important of these is that noted above that any estimate or projection is only as accurate as the assumptions on which it is based and will only be correct if its assumptions are correct. Because of this, the assumptions underly- ing an estimate or projection must be examined critically. In addi- tion, Shryock and Siegel (1980) note that population estimates and projections are generally more accurate if performed 1. for an entire nation or large geographic region rather than for a small component area or subregion; 2. for total populations rather than for population sub- groups; 3. with series of data directly related to the determinants of population change (birth, death, and migration data) rather than data that provide indirect or symptomatic indicators of population change;
  • 199. 178 4. for shorter rather than longer periods of time; 5. for areas in which past trends are more likely to continue rather than new patterns to arise; and 6. for areas undergoing slow rather than rapid change. For areas undergoing rapid change or experiencing substantial departures from past patterns, these principles suggest that estimat- ing or projecting populations in such areas will be difficult. It is essential to remain cognizant of these principles in preparing and evaluating population estimates or projections. General Demographic Procedures Used in Estimates and Projections To understand many of the estimation and projection techniques described below, a common base of knowledge regarding several basic procedures and methods not previously discussed must be obtained. Although some of the techniques discussed are used in other areas of analysis as well, those discussed here are most fre- quently used in conjunction with population estimates and projec- tions. The Population Equation~ Although the population equation was described in Chapters 2 and 4, we briefly review it here because it provides a useful model for differentiating population estimation and projection techniques. As shown in Chapter 2, a population for a given period of time is a product of the population at an earlier period of time and of the births, deaths, and patterns of migration which have occurred between the two time periods. All methods of population estimation and projection either estimate or project the Pt2 value directly or take population for the earlier period, Pq and use vital statistics and migration data to obtain the population estimate or projection for a later period. It is therefore useful to recognize that most population estimation and projection procedures are oriented to solving this simple equation for Pt2. Computational Adjustments. The completion of population estimates and projections often requires adjustments to the data used in the estimates or projections. Although such adjustments are numerous and no comprehensive review can be provided here, two widely used procedures are briefly examined: controlling to a total and accounting for the effects of special populations.
  • 200. 179 Estimates or projections made for counties or subcounty areas, if computed separately for individual areas and summed across sub- areas of a larger area, can produce unrealistic totals for the larger area. For example, the use of the sum of county population esti- mates or projections for a state estimate or projection or the sum of states for a national estimate or projection will often result in values that imply rates of population growth which differ markedly from those made in the assumptions for the estimates or projections and from those that are logical given historical events. Because of this, it is essential to control the totals estimated or projected for subareas to the total for their parent area. Figure 5.1 presents an example of controlling to a total for the counties in the St. Louis, Missouri Area. In general, controlling to a total requires obtaining each subarea's proportion of the sum of the subareas' populations and applying these to the total parent area population to get subarea •controlled• population values. A second general procedure merits discussion here. This proce- dure is that of accounting for the effects of special populations.• Special populations refer to subgroups of populations that have demographic patterns that are distinct from those for the population as a whole. Examples of special populations include: college populations, institutional populations (hospitals, prisons, etc.), military base populations, or similar groups. Special population procedures are commonly employed if the proportion of the total population composed of a special population group is sufficiently large (e.g., the Census Bureau commonly uses an estimate of 5 percent or more of the total population as indicating a sufficiently large special population to merit the use of special procedures). When special population procedures are employed, special populations are usually separated from the remainder of the popula- tion and treated in one of two ways. One common procedure is to assume a fixed number of persons in the special population with a fixed set of characteristics (such as a given age and sex structure). This procedure is commonly used for such special populations as college populations in which the total size can usually be estimated or projected and the age structure is likely to be relatively stable over time. The second procedure is to develop a separate model for the special population in which the same factors used to estimate or project the value of the total population must be developed. For example, if a component procedure (as noted below) is being used to estimate or project the total population, this would involve de- veloping a separate set of fertility, mortality, and migration rates for the special population. Whichever method is employed, however,
  • 201. 180 Figure 5.1: Example of Controlling to a Total Given: · Hypothetical independent estimate of population for the St. Louis, Mo. area in 1988 of 1,583,600 · Hypothetical Independent estimates of population for the counties in the St. Louis, Mo. area In 1988 as follows: Step 1. Determine percentages In each area using uncontrolled values (e.g., 204,000/1,457,700 - 14%) Step 2. Apply percentages from uncontrolled values to control value to determine the controlled value for each area (e.g., 1,583,600 x .14 = 221,704) Control led 1988 Percent Estimate Coun t;i Estimate of Sum Value St. Charles 204,000 14.00 221,704 St. Louis 1,005,900 69.00 1,092,684 Jefferson 169,800 11.65 184,489 Frankl in 78,000 5.35 84,723 Sum of Counties 1,457,700 100.0 1,583,600 Figure 5.2: Projections for a College-Dominated County by Age for 1980-2020 NOT Adjusting for Special Populations Age Groups 1980 1990 2000 2010 2020 15-19 13,347 5,837 11, 679 10,427 8,698 20-24 23,543 5,899 6,908 13,828 ·8,645 25-29 8,652 13,781 6,003 11,972 10,691 30-34 6,102 23,285 5,874 6,892 13,670 35-39 4,281 8,569 13, 544 5,938 11,771 40-45 3,271 6,025 22,887 5,771 6,786 45-49 2,959 4,193 8,398 13, 254 5,787 50-55 2,708 3,156 5,813 22, 105 5,512 55-59 2,689 2,780 3,932 7,870 12,383 60-64 2,313 2,435 2,847 5,223 20,018 65-69 2, 113 2,300 2,368 3,350 6,738 70+ 4,275 5,181 5,776 6,431 9,269
  • 202. 181 the central point is that it is essential to identify such populations because a failure to do so is likely to result in substantial distortions in estimated or projected populations, particularly those containing age and other detail. An example of the difficulty entailed if special population proce- dures are not employed is shown in Figure 5.2. This figure shows projections for a county of about 120,000 persons (in 1990) with a large university with enrollment of more than 40,000 students. Without the use of special population procedures, the large cohorts in the college ages are assumed to remain in the population and the projections incorporating them produce highly distorted and inaccu- rate results since a majority of the college population leaves the area after graduation (normally during the ages from 21to25). Methods of Population Estimation In this section, we describe several of the most widely used procedures for population estimation. These methods include: 1. Extrapolative techniques (e.g., the use of exponential trends); 2. Symptomatic techniques (e.g., the use of building permits, school emollment); 3. Regression-based techniques (e.g., ratio correlation); and 4. Component techniques (e.g., cohort survival, compo- nent method II). In general, extrapolative techniques, as their name implies, involve methods in which simple linear or other trends based on past periods are assumed to apply to the period from the last popu- lation count to the estimate date (commonly referred to as the estimation period). Symptomatic techniques involve the use of variables or factors with a known relationship to population. Change in these variables is believed to be indicative (or symptomat- ic) of population change. Commonly used symptoms include build- ing permits, school enrollment, electric meter hookups, births, deaths, and vehicle registrations. Regression techniques are based on the use of the statistical procedures of multiple regression with populations being estimated using values for symptoms for which data can be obtained for the estimate date together with regression weights established from
  • 203. 182 historical periods. Whereas the first three sets of techniques general- ly attempt to directly estimate total population (the Pt2 value in the population equation), component methods use data on births and deaths and some means of estimating migration for the estimation period. Given data on the population for a known period of time preceding the estimate date (the Pt1 value in the population equation), births, deaths, and net migration can be added to the population for the estimation period to obtain an estimate of the population at the estimate date. Each of these methods has unique strengths and limitations which are discussed below. · Extrapolative Techniques Extrapolative techniques are methods which use patterns of population change established from past time periods to estimate the population for an estimate date. In general, trends are derived from data for the last or sever- al recent census periods and used in a direct (or slightly modified) form to extend a population value from the last population count to the estimate date. Three of the most widely used trends are the arithmetic, geo- metric, and exponential rates of growth shown in Figures 4.6 through 4.8. The rates of growth derived in the manners shown in these figures are simply applied to the last population count (usually the last census) using the formula for the determination of popula- tion (also shown in these figures) to estimate the population for an estimate date. In addition to the use of these three rates of growth, techniques . utilizing other patterns of change can also be employed. For exam- ple, whereas arithmetic, geometric, and exponential rates employ patterns that, when graphed, approximate a linear (straight-line) pattern, there are numerous types of polynomial curves that may also accurately characterize patterns for selected periods. Among these are the Gompertz and logistic curves which became popular in the work of Pearl and others (Pearl and Reed, 1920) in the 1920s and 1930s. Each of these two techniques involves a curve that is asymp- totic over time. Whereas the Gompertz curve is somewhat skewed, the logistic curve provides a smoother curve more closely resembling a normal curve. The use of these curves generally requires the availability of data for numerous historical periods. In general, then, the use of these curves requires a larger base of data than that needed for other simple extrapolative techniques. The formulas for these curves directly follow:
  • 204. Gompertz curve: Logistic curve: A+ Bx l+e Where: Pt =estimated population for date, t2 2 x • time (year for which the estimate is to be made, i.e., 1989, 1991, etc.) K =upper or lower asymptote (maximum or minimum population for an area deter- mined by analysis of historical time series) A,B =constants derived from fitting population time series to the nonlinear equations (for either the Gompertz or logistic curve) e = 2.718281828.... (a constant) 183 Whatever specific extrapolative procedure is utilized, the accu- racy of estimates produced will depend on how similar the estima- tion period is to the historical period on which the extrapolative base patterns used to extend the base population values to the estimate date are based. As a result, the limitations of these techniques lay in their dependence on historical time periods to characterize estima- tion periods. In addition, it is important to recognize that, although these techniques usually do not incorporate population characteristics in their procedures and do not make explicit assumptions about the demographic processes of fertility, morta1,ity, and migration, they involve implicit assumptions that the structure and rates of demo- graphic processes in the population during the estimation period are similar to those during the historical period from which the patterns used are derived. If the population's age or other characteristics have changed from the historical period to the estimation period, such that they lead to different patterns than in the past, then the estimates may be affected in ways that extrapolative procedures cannot anticipate. For example, the size of the baby-boom genera- tion has produced marked increases in other demographic factors
  • 205. 184 such as the number of births and the number of households. If one had used extrapolative procedures, employing historical patterns derived from years in which small birth cohorts were in their child- bearing ages to estimate the population of an area during an estima- tion period when the baby-boom population group was in its peak reproductive ages, the estimates would likely have been too low. In sum, then, a major weakness of these methods is the fact that they cannot easily simulate differences due to changes in the characteris- tics of populations at different points in time. These procedures have the advantage of being computationally simple and requiring only readily available data. Thus, the proce- dures noted above require little more than the population at two or more periods of time in order to obtain the rates (or patterns) neces- sary to estimate a population. Such techniques are most likely to be used for estimating populations for time periods immediately after the last census and for completing estimates when time is limited. They are also relatively widely used to estimate patterns for small component areas within larger areas with estimates for the larger areas being used to control the sum of the estimates for the compo- nent areas. Symptomatic Techniques Symptomatic techniques use data on selected factors to estimate popula- tion; change in these factors is seen as being indicative or symptomatic of population change. Although a variety of symptoms are used with these procedures, nearly all symptomatic techniques can be seen as reflecting the basic formulation shown in Figure 5.3. We refer to this as the censal-ratio method because it relies on a ratio of a symptom to a population at a census date. It must, however, be differentiated from the more elaborate sets of techniques the basis of which were established initially by the work of Bogue (1950) and have been extensively developed to include a range of rather com- plex procedures (Voss et al., 1992). As an examination of the formula in Figure 5.3 implies, censal- ratio methods generally involve first establishing the ratio between population and a symptom at a point in time (usually the last decennial census) when there was an accurate count of both the symptom and population for the estimation area. Data on the symptom for the estimation date are then used together with the ratio established for the known (census) date (either unchanged or with the assumption that the ratio has changed in some known manner) to obtain an estimate of the population.
  • 206. Figure 5.3: Censal-Ratio Method with Symptomallc Data Where: P = Population on estimate date t2 S • Symptom value on last census tl U = Net change in symptom from census to estimate date Ratio of persons per symptom item at St the last census date 1 185
  • 207. 186 Because data on a symptom for the estimate date are used to estimate population, the accuracy of symptomatic techniques is determined by the extent to which the ratio of the symptom to population remains unchanged (or changes in a known manner) between the base date and the estimation date and on how accurate- ly the symptom is measured at the estimation date. This accuracy is a function not only of one's ability to obtain accurate data on the symptom, but also on obtaining such data for a time period and area consistent with the date and location for which the population estimate is to be made. Many symptomatic data are produced for other purposes (than population estimation) and for areas that may not coincide with the estimation area. For example, school enroll- ment is often measured in the fall of the year whereas population estimates are usually completed for either July 1 or January 1, also school district boundaries often do not coincide with the boundaries of estimation areas such as towns or cities. As a result, both the time referent and the geographic area covered by a symptom often must be adjusted before symptom data can be considered for popu- lation estimation. Housing Unit Methods. There are a number of symptomatic techniques that use symptoms of household change to estimate population. Among the most widely used of these techniques is the housing unit method using indicators such as building permits and electric meter connections. The steps in completing estimates using these indicators and examples of their use are shown in Figures 5.4 and 5.5. Although these steps need not be discussed in detail here, several aspects of these two methods should be noted. In the use of the housing unit method, it is essential that data on demolitions as well as building permits be obtained. Local planning offices often have more accurate records of new construction than of demolitions so that care is likely to be needed to obtain complete and accurate data on demolitions. It should also be noted that the accuracy of esti- mates made using the housing unit method is dependent not only on accu- rate data on changes in housing units, but also on accurate information on the average size of households and on vacancy rates and changes in these from the base date to the estimate date. It is usually the failure to obtain accurate information on these latter two factors that has led to problems in the use of the housing unit method of population estimation. Among the best means of obtaining information on changes in average household size and in vacancy rates is to use information from such sources as the P-20 series from the Current
  • 208. 187 Population Survey which provides information on intercensal changes in household size at the national level and/or to gather information from periodic surveys of households in the estimation area. However addressed, attempts must be made to update these parameters if accurate estimates are to be made using the housing unit method. The use of electric meter and/or other utility data also requires that care be taken to examine changes in average household size and in the quality of data on households whose utilities have been disconnected. In addition, it is essential to determine the number of master meters (i.e., meters in which the utility use of several sepa- rate households is recorded on a single meter) and the number of units attached to them. It is also often necessary to reconcile the area for which utility data are available with the estimation area. A single utility may not cover an entire estimation area so that infor- mation may be required from different utilities. In other locations, the area covered by a utility will be larger than the estimation area. Similarly, zip codes on customer addresses, which are sometimes the only areal data available on utility customers, are often not suffi- ciently precise to determine a customer's exact area of residence without adjustments. As in the use of building permits, then, numerous adjustments may be necessary to use utility data for population estimation. In sum, the advantages of the use of symptomatic techniques using estimators of the number of households include the use of data that can be readily updated and reliance on the relatively strong and established relationship between the number of house- holds and population. The disadvantages stem from difficulties in obtaining data on change in average household size and on vacancy levels. In fact, problems in obtaining data on these two critical factors have historically been relatively severe. As a result, compari- sons of the results of estimates for the 1970s and for 1980 to the results of the 1980 Census showed such substantial errors in housing unit-based estimates that the use of the housing unit method was sharply curtailed in the years immediately after 1980. Work done by Smith (1986), however, has shown that the accu- racy of housing unit-based estimates can be substantially improved by the use of separate vacancy and household size estimators for different types of housing (i.e., single-family, multiple-family, mobile home, etc.), by using an average of multiple indicators of household change (e.g., building permits, electric meters, and/or telephone connections), through the use of data from current sur- veys to update estimates of household size and occupancy rates, and
  • 209. 188 Figure 5.4: Censal-Ratio Procedure with Housing Permit Data: To Estimate the Austin, Texas Population for Aprill, 1984 Step 1. Step 2. Step 3. Given the formula below and assumJng that Pt /Ht did not change since the last census. 1 1 pt 1 Pt = (Ht + U) x - 2 1 Ht 1 where: Pt - population for estimate date 2 Ht • occupied housing units on the 1 last census date U - net change in occupied housing units between the census date and the estimate date pt 1 - - average number of persons per Ht occupied housing unit at the 1 last census date Obtain the census count of the total population and total number of occupied housing units in the dty on the census date. Pt (April l, 1980) .. 345,106 persons 1 Ht (April I, 1980) • 133,934 occupied units 1 Obtain the number of housing units added to the housing stock since the last census date. Number of Housing Units Added !o Housing Stock of Aust in Type of Unit 1980 1981 1982 1983 1984 Single family 2,797 2,336 2,495 2,586 2,489 Mui t ipl e family 3,446 6,245 5,730 14, 336 9,341 Mobile home 2,436 3,358 3,208 6,600 4,614 Total 8,679 11, 939 11,433 23,522 16,444 Step 4. Obtain the number of demolitions since the census date (April 1, 1980) Year 1980 1981 1982 1983 1984 Demo I i t ions 65 95 107 140 231 (amtinues)
  • 210. 189 Figure 5.4 (amtinued) Step5. Step 6. Step 7. Adjust the figures so they are comparable. Census figures for April 1, 1980 Included the housing changes for the period from January 1, 1980 to April 1, 1980, so units added in January, Februaly, and Man:h are Included both in the census counts and in the housing stock data. These units (3/12 of all 1980 units) must be sub- tracted from the total. Also since the housing stock values for 1984 are for the entire year and the estimate is for April 1, 1984 only 3/12 of 1984 values are Included. Adjust total number of housing units in housing stock for April 1, 1980 to December 31, 1980 and for January 1, 1984 to April 1, 1984: 9/12 (2,797 + 3,446 + 2,436) = 6,509 3/12 (2,489 + 9,341 + 4,614) = 4,111 Adjust number of demolitions in similar manner. Adjusted demolitions for April l, 1980 to December 31, 1980 and for January 1, 1984 to April 1, 1984: 65 x 9/12 = 49 231 x 3/12 = 58 Step 8. Add housing units added to housing stock from Aprill, 1980 to April 1, 1984: 6,509 + 11,939 + 11,433 + 23,522 + 4,111 = 57,514 Step 9. Subtract demolitions since April 1, 1980 from the total units added since April 1, 1980: 57,514 - (49 + 95 + 107 + 140 + 58) = 57,065 Step 10. Because we are interested in occupied units only, the number of vacant units must be subtracted from the total number of housing units. Assuming a vacancy rate of 9.0 percent, which was the local vacancy rate at the census date of April 1, 1980: 57,065 - (57,065 x .09) = 51,929 Step 11. Add total number of occupied units on census date to number of occu- pied housing units added since April 1, 1980 to determine total number of occupied housing units at the estimate date, April 1, 1984. 133,934 + 51,929 = 185,863 Step 12. Determine the average number of persons per household at the census date by dividing the population by the number of occupied housing units on the census date. 345,106/133,934 • 2.57669 Step 13. Compute estimate of population,. Aprill, 1984, by multiplying number of occupied housing units at estimate date by the average number of persons per household: 185,863 x 2.57669 s 478,911
  • 211. 190 Figure 5.5. Censal-Ratio Method Using Electric Meter Billing: To Estimate the Austin, Texas Population for April 1, 1988 Step 1. Step 2. Step 3. Step 4. Step 5. Given the basic formula below and assuming no change in the ratio of persons served per electric meter since the last census date. pt 1 Pt • (Mt + U) x - 2 1 M tl Where: pt - population for estimate date 2 pt - population on census date, (e.g., 1 April 1, 1980) ~ -number of residential electric 1 meter bllllngs on the census date u - net change in electric meter billings between the census date and the estimate date pt 1 average number of persons per Mt occupied housing unit at the 1 census date From the census, obtain the population (i.e., 345,106), and from the utillty's office, obtain the total number of residential electric meter b1lllngs (i.e., 146,338) that were active on the last census date, adjust- ing as necessary for geographic and other differences. Determine the ratio of population per meter on the census date: 345,106 + 146,338 - 2.35828 Obtain the current number of active meters adjusting for vacant housing units with active meters, multi-family units using master meters, and annexations since the census date. The local electric/power company can provide this data for the month desired for the estimate date. Active residential electric meter billings on April 1, 1988 • 215,182 Calculate the total population by multiplying the number of active meters on the estimate date by the ratio of population per meter: 215,182 x2.35828 - 50'7,4.59
  • 212. 191 by using ratios of the symptoms to total population rather than using change in the symptoms to measure population change. The incorporation of such changes has resulted in renewed emphasis on the housing unit method. Other Ratio-Based Methods. Another means of implementing the basic logic of symptomatic techniques involves the use of the average of simple ratios including those ratios which are involved in vital statistics measures such as crude birth and death rates. Figure 5.6 shows an example of the use of an average of the change in the ratios of births and deaths to estimate population at the estimate date. Figure 5.7 shows the formula for what is referred to as the vital rates method. It uses the ratio of a vital rate for the estimation area to that for a larger area of which the estimation area is a part, together with data on the change in the rate for the larger area and the number of vital events for the estimation area for the estimation date to estimate population. Since one can determine the population in an area if both the vital rate and number of events in the area are known, data on changes in the rate for the larger area together with data on the number of vital events (i.e., births or deaths) in the estimation area at the estimate date can be used to estimate population. Yet another example of a symptomatic technique involves using the ratio of an estimation area's population to the population in a larger or parent area. This ratio can be applied to a population estimate for a larger area to obtain an estimated population for the area of interest. That is, ratios are used to prorate the. larger area's population to subareas. The formulation and example shown in Figure 5.8 uses a simple proration technique to allocate part of a larger area's population to a subarea on the basis of the share that the estimation subarea's population was of the larger area's population at an earlier time period. These prorationing techniques often also involve the use of techniques in which the estimation area's share of the larger area's population is trended relative to past trends in such shares. Prora- tion, although a simple procedure, is among the most widely used procedures, particularly for obtaining estimates for small areas such as census tracts within counties and census blocks within tracts. One final symptomatic technique to be discussed here employs different symptomatic indicators to estimate the population in different population segments. Figure 5.9 shows example compo- nents of this method which is commonly referred to as the
  • 213. 192 Figure 5.6: Example of Simple Ratio Technique To estimate population of New Orleans MSA for April 1, 1989 Given: pt pt Population of New Orleans In 1980 - Births In New Orleans In 1980 Births In New Orleans in 1986 Deaths In New Orleans in 1980 Deaths In New Orleans in 1989 20,192 1,256,668 21,783 20,192 10,483 10,873 = Births • = 0.92696 21,783 10,873 Deaths 1.03720 10 ,483 n I: Ri i=l = x pt 1 2 n 1.96416 x 1,256,668 2 2 Estimated Population of New Orleans in 1989 - 1,234,149
  • 214. 193 Figure 5.7: Vital Rates Method Uses crude vital rates for subarea and superarea and trends In rate for su- perarea to estimate population In subarea I I s s Rt Rt1 x (Rt I Rt ) 2 2 1 Where: R! 'Estimate of vital rate for local (sub- t2 area) for estimate date R! • Vital rate for local area for known tl date (usually last census) Rs • Yitai rate for superarea for t2 estimate date R5 • Yitai rate for superarea for known tl date (usually laat census) Total Number of Events Since: Vital Rate (VR) - Total Population Total Total Number of Events Population - Vital Rate If you know the rate for an estimate period and number of vital events for that period, the total population can be derived
  • 215. 194 Figure 5.8: Example of the Use of a Proration Technique Where: pt Population counted in last census A 1 pt 2 Population estimate t I Census date s = Super area l Local or subarea Example of Proration Method: To estimate the population of the St. Louis, Mo. MSA In 1989 given a state population estimate for 1989. , Given: Population In St. Louis MSA In 1980 - 1,778,504 Population In State In 1980 - 4,916,686 Population In State In 1989 - 5,159,000 Al pl AS pt tl pt -- x 2 2 pS tl 1,778,504 x 5,159,000 4,196,686 .4238 x 5,159,000 Estimated Population of St. Louis In 1989 - 2,186,384
  • 216. Figure 5.9: Composite Method Use change In different symptom Indicators to measure change In different eohorts (subgroups) of the population For example: Symptom 5 years of age - Births for last five years 5-17 years of age - Persons enrolled In elementary and secondary school Females 18-44 years of age Males 18-44 - General fertility rate - Sex ratio (applied to number of females 18-44) Population 45-64 - Crude death rate for persons 45+ (years of age) 65+ - Medicare data 195
  • 217. 196 composite method. As shown in this figure, different symptoms are used to estimate the population in each age group or cohort with the total population being simply the sum of composite estimates. This method, although appealing from the standpoint that it attempts to use population characteristics to increase the accuracy of its esti- mates, is not widely used because of its extensive data require- ments. However, composite techniques may be potentially useful if estimates of population segments or cohorts are desired. In sum, symptomatic techniques are quite useful for estimating population because of the ready availability of many of the most widely used symptomatic indicators (e.g., building permits, births, deaths) and because they have a long history of use which provides a basis of experience in their application. The major weakness of symptomatic methods is that changes in the relationships between the symptoms and population are difficult to identify. Continuous examinations of the major premises underlying the relationships between the symptoms and population are essential. Regression-Based Methods Regression-based methods employ the statistical procedures of simple or multiple regression. The statistical formulas underlying these techniques are normally expressed in the following form: Simple regression: y = a + bx Multiple regression: y = a+ btx1+ bix2+bJX3 ... Where: y =dependent variable to be estimated (i.e., population) a = intercept ~ = regression coefficient, weight or slope (unit change in y per unit change in x) of independent vari- able(s) i Xi = value of independent variable(s) i These formulas express a relationship between a dependent variable and one or more independent variable(s) in terms of a linear relationship that, if graphed, produces a straight line that
  • 218. 197 begins at the intercept (a) on the y-axis of a normal x-y chart and is drawn so as to minimize the error of the line as an estimate of y- values given the x-values. The b-value(s) indicate(s) the slope (angle of incline) of the line that minimizes that error. When multiple independent variables are used the minimization is equivalent to an analysis using multiple dimensions of space rather than the two dimensions commonly used in graphically representing information. Multiple regression is thus, the procedure for finding the best fitting line (that which minimizes error) given the values of the independ- ent variables. The basic principles of regression will not be reviewed further here because it is a well-known technique of suffi- cient complexity that it cannot be described in detail in the space available (however, readers unfamiliar with the technique may wish to consult one of numerous excellent texts on this technique such as those by Pedhazur [1982], Ierlinger and Pedhazur [1973], Ott (1988], and Snedecor and Cochran [1967]). Those wishing to use regres- sion-based techniques for completing population estimates should be aware that all of the assumptionS that underlie the use of multiple regression in other areas of analyses (e.g., the assumptions of linear- ity, low multicollinearity, homoscedascity) must also be met to use it for completing population estimates. As used in completing population estimates, multiple regression involves the use of multiple independent variables (the x-values) to estimate population (they-variable). Independent variables would normally include factors, such as those used above in symptomatic techniques, which are seen as affecting or varying with population change. Among the numerous commonly used independent varia- bles are births, deaths, school enrollment, employment, building permits, and electric meter hookups. These are similar to those variables used in symptomatic techniques and regression can be seen as a method of population estimation using multiple symptomatic indicators with variable weights for the indicators. The major difference is that whereas the symptomatic techniques using multiple variables give the values of symptomatic variables equal weight (that is, they generally use simply the average of the variables' values), regression procedures use standard regression procedures so that the weights used are the b-values or regression coefficient weights that indicate the relative weights to be used for each symptom. The use of multiple regression to estimate population can be seen as a three-step procedure. The first step involves obtaining regression coefficient values (weights) for the independent variables and the intercept value for a period of time believed to be similar to the estimation period. Often the period used is the period between
  • 219. 198 the two most recent censuses with a regression computation being completed showing the effects of the independent variables on population. The results from the regression model for the historical period are assumed to apply to the relationship between the varia- bles and population at the estimate date. The second step involves obtaining independent variable values (x-values) for the independent variables for the estimate date. These values would be those for such independent variables as the num- bers of births, deaths, or whatever the specific variables used in the historical regression model. The third step, given the variable values for the estimate date and the regression weights for the independent variables and for the intercept value, is simply to use the values and weights to estimate population using the multiple regression formula shown above. Thus, one adds the intercept (a) value to the product of the first independent variable value (x1) multiplied by its regression weight (b1), plus the product of the second independent variable value (x2) multiplied by its regression weight (b2), etc. Although multiple regression is sometimes used directly to estimate population, the most widely used regression-based tech- nique for population estimation is the ratio-correlation technique. The ratio-correlation method is a multi-variable proration technique in which the ratios of variable shares (subarea to superarea) are used as independent variables in a regression formulation. Thus, as shown in the example in Figure 5.10, the regression formula is expressed in terms of ratios. The ultimate goal of a ratio-correlation analysis is to determine how to allocate a population estimate for a larger area (usually obtained from a source other than yourself) to the subareas of interest. The example in Figure 5.11 shows an example for determining the estimated population of the city of Waco, Texas for 1982 given the population of its parent county, McLennan. In this example, a regression analysis of the ratios of the independent variables for cities in McLennan County was completed for the historical period from 1970 to 1980 with the values for the intercept and independent values shown in the figure (0.72 for a, - 0.01 for bl, etc.) derived from an analysis of the data for 1970 and 1980 shown in the table within this figure. That is, the values for each city were placed within the formulation shown in Figure 5.10. The historical regres- sion completed using 1970-1980 data for all places (Waco, Bellmead, etc.) in McLennan County was the basis for the intercept and regres- sion coefficient values shown in Figure 5.11. Given the regression
  • 220. Figure 5.10: Steps for Completing an Estimate Using the Ratlo-CorreJatlon Method 199 The standard steps tn completing a ratto-correJatlon estimate are: Step 1. + b2 + b3 Step 2. Use regression analysis for an historical period (such as 1970-80) to obtain coefficients using a formulation such as the following: Pop. (City, 1980)/Pop. (County,1980) Pop. (City, 1970)/Pop. (County, 1970) Births (City, 1980)/Births (County,1980) Births (City, 1970)/ Births(County,1970) Deaths (city I 1980)/Deaths (County,1980) Deaths (City, 1970)/Deaths (County,1970) Sch. Enr. (City, 1980)/Sch. Enr. (County,1980) Sch. Enr. (City, 1970)/Sch. Enr. (County,1970) Apply coefftdents to change during the recent time period (the estimation period), substitute symptomatic Indicators' values, the Intercept and coefficients' values for the estimation period Into the ratio-correlation equation and solve the equation for the popula- tion of the subarea of interest (e.g., population of the city tn 1980).
  • 221. Figure 5.11: Ratio-Correlation Method: To Estimate Population of Waco, Texas, 1982 Step 1. Input data on births, deaths, school enrollments, and total population for McLennan County and cities within the county for 1970 and 1980 and obtain an Intercept and coefficients through the completion of an historlcal regression analysis. The variable values used as Input In the regression are the ratios of the cities' shares of county values for each variable. For example, the Input value for births for Waco would be (1,9'1212,867)1(1,73912,430) - 0.96 1970 1980 School School Area Births Deaths Enrollment Population Births Deaths Enrollment Population McLennan County 2,430 1,6U 19,155 147, 553 2,867 1,684 21,911 170,755 Cities Waco 1,739 1, 188 11, 870 95,326 1,972 1,223 12,152 101, 261 Bellmead 105 46 838 7,698 105 45 633 7,569 Lacy-Lake- View 15 20 248 2,558 34 13 274 2,752 Robinson 19 35 960 3,807 32 24 1,278 6,074 Woodway 12 14 804 4,819 20 11 1,711 7,091 McGregor 63 48 674 4,365 93 26 703 4,513 The coefficients derived from the regression analysis of 1970-80 patterns are: b 1 (for births) = -0.01 b 2 (for deaths) = -0.12 b 3 (for school enrollment) = 0.42 a 0 (the intercept) = 0.72 (amtinues) ~
  • 224. 203 weights and intercept value and the overall ratio-correlation formu- lation for the regression model, the population for 1982 can be estimated simply by £illing in the data for all variables in the formu- lation (as shown in Figure 5.10 except. values for 1980 and 1982 replace those for 1970 and 1980) for which the values are known. Only the value for the population of Waco in 1982 is unknown, and by solving the equation for the Waco population in 1982 (or for any other of the cities in the county for which an estimate is desired), one can obtain the estimated population value for Waco. The ratio-correlation technique is among the most widely used methods of population estimation, because it employs multiple indi- cators of population change and allows one to use estimates for larger areas for which estimates are likely to be more accurate and which may be available from other sources. Its weaknesses are those inherent in the use of multiple regression and in the assump- tions that ratio relationships between indicators and variables either remain the same as at the base period or have patterns of change during the estimation period that can be determined. Ratio-correlation techniques have been extensively analyzed with numerous alternatives to the basic formulation having been recom- mended. Namboodiri and Lalu (1971) have suggested the use of the mean of several simple (one independent variable) regressions in- stead of multiple regression. Rosenberg (1968) and Pursell (1970) have suggested the use of multiple strata of areas grouped by common features as a means of increasing accuracy. Ericksen (1973) has recommended the use of current survey data to update the ratios and O'Hare (1976; 1980), Swanson (1978; 1980), and Swanson and Tedrow (1984) have suggested that using the differences in shares rather than the ratios of shares may provide superior esti- mates. Despite extensive analyses, however, no one formulation has been found to provide better estimates in all types of areas. The users of regression-based techniques (including ratio-correlation methods), should examine regression results for historical periods to determine which of the alternative formulations is likely to be the most accurate for the estimation area they are analyzing. Component Methods of Population Estimation Component methods of population estimation use the components of population change-births, deaths, and migration-togdher with a base population value to estimate population at the estimate date. In large part, then, this method entails obtaining the values for the elements in the population equation. This method is used both for the total
  • 225. 204 population and for completing estimates for individual age, sex, or other cohorts in a population (in which case it is referred to as a cohort-component model). It is a relatively data-intensive method, particularly if used in a cohort form, since death and migration data must be obtained for each cohort for the estimation period. Howev- er, if such data can be obtained, a cohort-component population estimate can be used to estimate not only the total population but also the population of individual or groups of cohorts that may be useful for planning services for specific market segments and clien- tele. In general, component and cohort-component methods use vital statistics data on births and deaths from health department records together with an indicator of the migration component. Component methods of population estimation tend to differ in terms of the factors used to estimate the migration component. Although numerous methods are available, the following are the three most widely used component methods: 1. Administrative records method 2. Component method II 3. Cohort-component method. We briefly discuss each of these methods below. Administrative records methods, as the name implies, use records ob- tained for other administrative purposes to estimate migration. Perhaps the most developed of such methods is the administrative records method used by the U.S. Bureau of the Census to estimate county and place populations. The specific administrative record used by the Bureau is income tax returns showing dependents claimed for tax purposes. By comparing matched Internal Revenue Service (IRS) forms for adjacent years, migrants are identified as those persons who file in two different areas in adjacent years. Because of strict guidelines on confidentiality, IRS data are available only to person- nel within the bureau. However, aggregate-level IRS data are avail- able at the county-level and this method provides a useful model of how administrative records can be used to estimate the migration component. Those interested in more details on this method, as used by the U.S. Bureau of the Census, may wish to obtain a paper by van der Vate (1988) which provides a relatively detailed descrip- tion of this and other methods used by the U.S. Bureau of the Census. Component method II uses school enrollment data as a means of esti- mating the migration component. Specifically, this method uses an estimate
  • 226. 205 of the migration rate of school-age children to estimate the migration rate of the total population. The ratio of school-age migration to total popula- tion migration is established for a base period (usually the last census) and used with estimates of school-age qiigration for the estimate date to estimate the migration of the total population. Component method II has been widely used and the details of its computational steps are readily available in numerous sources (see, for example, Murdock et al., 1992). Any review of this method clearly indicates that the key factor underlying the accuracy of estimates made with this method is the stability of the ratio of school-age to total population migration, referred to as the migration adjustment factor. Han area has undergone very rapid inmigration and its population is one which has relatively few children, the migration adjustment factor may account for a very large percentage of the migration estimated. The strength of component method II lies in the fact that it provides a relatively straightforward method for population estima- tion that is well developed and widely tested. Its weakness lies in its assumption that the relationship between the school-age migra- tion and the migration of the total population is sufficiently stable that migration of school-age children can be used to estimate total migration. As with all methods of population estimation, an exami- nation of the validity of the key assumptions of the method is essen- tial prior to its use in any specific area. The colwrt-component method uses data on migration and mortality for individual age cohorts (or cohorts that are age as well as other characteristic specific) and data on birth rates to estimate population for the estimation period. As shown in Figure 5.12, populations are moved from a base date forward to an estimate date by applying the components in the manner designated in the population equation. Deaths are account- ed for by using age- and (in this example) sex-specific survival rates derived from a life table to estimate the effects of mortality. Migra- tion levels were assumed to follow the age-specific patterns of the 1970s, and births, which become the beginning-of-life cohorts, are assumed to reflect the rates of 1980 applied to the women of child- bearing age during the estimation period. An examination of the step-by-step example presented in Figure 5.12 reveals several important factors about the use of cohort- component models. First, it is clear that the cohorts selected for use determine the extent and types of data required to implement the method. The level of specificity in the data required must be equiv-
  • 227. Figure 5.12: Steps in and Example of the use of a Cohort-Survival Method of Population Estimation to Estimate the Popula- tion of McLennan County, Texas, April 1, 1988 Steps for calculating male and female population with the cohort-survival method are provided below. Note that although the estimate date is 1988, we complete an estimate for 1990 and interpolate between 1980 and 1990 values to obtain the value for the estimate year of 1988. An estimate for 1990 was completed because only rates for 5-year cohorts were available so that the use of an estimation period divisible into 5-year elements was desirable. Step 1: Ust the population enumerated in the past census (in this example, 1980) in column 1. Step 2: Ust 10-year life-table survival rates computed from a life table or obtained from a standard source in column 2 and 10-year net migration rates in column 4. Step 3: Obtain expected survivors (column 3) to 1990 by multiplying the age-specific survival rate (column 2) by the 1980 population values (column 1). Add the product derived by multiplying the population in the last 3 cells in column 1 by their respective survival rates to obtain the value for the last cell in column 3. Step 4: Project net migration (column 5) between 1980 and 1990 for each cohort by multiplying expected survivors in column 3 by the migration rates in column 4. Step 5: Project population to 1990 for each age cohort (column 6) by adding columns 3 and 5. To obtain the 1990 projected population for the 0-4 and 5-9 age cohorts, use the appropriate age-specific birth rate multiplied by the number of females in the child-bearing years (ages 10 to 49) as shown in Panel C. Since 5-year cohorts are being used, births for two separate 5-year periods must be computed to obtain the population values for the 0-4 and 5-9 cohorts. Multi.ply the total numbers of births by 5 to account for 5 years of births. Use the proportion of male-to-female births to allocate birth to sexes, in this case 51 percent for males and 49 percent for females. Apply the five-year survival rate and the five-year net migration rates appropriate for males and females for the 0-4 and 5-to-9 cohorts formed from the births. For example, of the 16,285 children born during the period 1980-1985, 8,305 would be males. Use the male survival rate for the Oto 4 cohort (.9'725) and multi.ply it by 8,305 to obtain 8,077. Multiply the migration rate of .0253 by 8,077 to obtain 204 inmigrants and add this to 8,077. The result, 8,281, is then survived and migrated by the 5-to-9 cohort rates to obtain a final value of 8,708 for the 5-9 age group which is placed in the second cell of column 6. To obtain the second 5-year increment of births from 1986-1990, after the child-bearing female population is survived and migration rates have been applied, multiply each cohort by their age-specific fertility rate. The result (shown on Panel q is that 18,315 children will be born in the 1986-1990 period, of which 9,341 will be male and placed in the first cell of column 6. Step 6: To obtain the 1988 estimate, it is necessary to interpolate between the 1980 census count and the 1990 estimate. To do so multiply column 1 by .20 and column 6 by .80 and add the two products together. Place the result in column 7. The exceptions to this step are the first of two cells In column 6 which are not interpolated. (amtinues) ~
  • 228. Figure 5.12 (amtinuetl) Panel A: Estimate of Female Population Net ProAected Projected Estimated Females Survival Expected Migration et Population Population 1980 1990 1980 Rate Survivors Rate Migration 1990 1988 1 2 3 4 5 6 7 (1) x .20 + (2) x (1) (3) x (4) (3) + (5) (6) x .80 0 to 4 x .9787 x .0253 x 9,005 9,005 5 to 9 x .9967 x .0600 x 8,463 8,463 0 to 4 10 to 14 6,126 .9768 5,984 .1406 SU 6,825 6,685 5 to 9 15 to 19 5,958 .9951 5,929 .1332 790 6,719 6,567 10 to 14 20 to 24 6,211 .9959 6, 186 .1765 1,092 7,278 7,065 15 to 19 25 to 29 8,681 .9937 8,626 .1816 1,566 10, 192 9,890 20 to 24 30 to 34 9,440 .9918 9,363 . 1337 1,252 10,615 10,380 25 to 29 35 to 39 6,638 .9901 6,572 .1302 856 7,428 7,270 30 to 34 40 to 44 5,607 .9870 5,534 .1091 604 6,138 6,032 35 to 39 45 to 49 4,634 .9812 4,547 .0903 411 4,958 4,893 40 to 44 50 to 54 3,953 .9720 3,842 .0777 299 4, 141 4,103 45 to 49 55 to 59 4,024 .9591 3,859 .0696 269 4, 128 4, 107 50 to 54 60 to 64 4,577 .9U5 4,309 .0638 275 4,584 4,583 55 to 59 65 to 69 . 4, 775 .9162 4,375 .0642 281 4,656 4,680 60 to 64 70 to 74 4,091 .8781 3,592 .0508 182 3,774 3,837 65 to 69 75 to 79 4,015 .8203 3,294 .0511 168 3,462 3,572 70 to 74 80 to 84 3,426 .7286 2,496 .0511 128 2,624 2,784 75 to 79 85+ 3,003 .5918 2,925 .0511 149 3,074 3,060 80 to 84 1,797 .4203 x x x x x 85+ 1,422 .2759 x x x x x Totals 88,378 81,433 9,163 108,064 106,976 (continues) r3 ' I
  • 229. Figure 5.12 (continued) N 0 Panel B: Estimate of Male Population 00 5-Year Net ProAected Projected Estimated Males Survival Expected Migration et Population Population 1980 1990 1980 Rate Survivors Rate Migration 1990 1988 1 2 3 4 5 6 7 ( 1) x . 20 + (2) x (1) (3) x (4) (3) + (5) (6) x .80 0 to 4 x .9725 x .0253 x 9,341 9,341 5 to 9 x .9956 x .0561 x 8,708 8,708 0 to 4 10 to 14 6,494 .9697 6,297 .1437 905 7,202 7,060 5 to 9 15 to 19 6,140 .9921 6,091 .1409 858 6,949 6,787 10 to 14 20 to 24 6,053 .9841 5,957 .1822 1,085 7,042 6,844 15 to 19 25 to 29 8,999 .9783 8,804 .2099 1,848 10, 652 10,321 20 to 24 30 to 34 9,922 .9774 9,698 .1912 1,854 11,552 11, 226 25 to 29 35 to 39 6,718 .9752 6,551 .1620 1,061 7 ,612 7,433 30 to 34 40 to 44 5,372 .9669 5,194 .1409 732 5,926 5,815 35 to 39 45 to 49 4,163 .9500 3,955 .1224 484 4,439 4,384 40 to 44 . 50 to 54 3,873 .9243 3,580 .0914 327 3,907 3,900 45 to 49 55 to 59 3,685 .8865 3,267 .0779 254 3,521 3,554 50 to 54 60 to 64 4,250 .8283 3,520 .0723 255 3,775 3,870 55 to 59 65 to 69 4,170 .7626 3,180 .0682 217 3,397 3,552 60 to 64 70 to 74 3,721 .6743 2,509 .0621 156 2,665 2,876 65 to 69 75 to 79 3, 177 .5513 1, 751 .0423 74 1, 825 2,095 70 to 74 80 to 84 2,644 .4214 1, 114 .0423 47 1,161 1,458 75 to 79 85+ 1,480 .2950 723 .0423 31 754 899 80 to 84 988 .1707 x x x x x 85+ 564 .2094 x x x x x Totals 82,413 72,192 10, 118 100,428 100, 123 (continlll!S)
  • 231. 210 alent to the specificity of the cohorts. If age-, sex-, and ethnicity- specific cohorts are used, then the birth, death, and mortality data used must be age-, sex-, and ethnicity-specific. It should also be evident from this example that cohort procedures not only have extensive data needs, they also have detailed outputs that are useful for detailed planning and marketing efforts. Finally, the data in this example should make it apparent that the most difficult aspect of using cohort-component procedures is determining the fertility, mortality, and migration rates that one assumes to apply from the base date to the estimate date. These are the critical assumptions that must be examined in the use of the cohort-component method of population estimation. The limitations of cohort-component methods are their extensive data requirements and the difficulty of obtaining such data for the estimation period. Their strengths lie in their explicit inclusion of the characteristics of populations and components of population change in the estimation process and the detailed data they provide. All of the methods of population estimation noted above have particular strengths and limitations. In general, the choice of method must be dictated by the data available for implementing an estimation procedure, the time available to complete the estimate, and the nature of the detail needed in the estimate. H estimates for very short periods since the last census are needed and no character- istic detail is required, then one may wish to use either an extrapola- tive technique or some very simple symptomatic technique. If several years have passed since the last census and data are avail- able on one or more symptomatic indicators but no data on charac- teristics are required, it may be advantageous to use symptomatic methods. If one intends to employ available estimates for larger geographies to control his/her estimates for smaller component areas, then ratio-correlation methods may be appropriate. If one needs age, sex, or other detail in the estimates, some form of cohort- component technique may be appropriate, if the necessary time and data are available for its implementation. The choice of the best estimation method requires a careful balancing of needs and data availability. Methods of Population Projection Population projections involve techniques to determine future populations. Because they cannot use symptoms or other indirect indicators of population change (since no such factors exist for future periods), they are, in some ways, more difficult to complete than
  • 232. 211 population estimates. A wide variety of methods, many of which are closely related to those used in completing population estimates are commonly used in population projections. Descriptions of each of several major categories of methods are presented below (Irwin, 1977; Leistritz and Murdock, 1981; Rives and Serow, 1984; and Murdock et al., 1987b): 1. Extrapolative, curve-fitting, and regression-based techniques 2. Ratio-based techniques 3. Land-use techniques 4. Economic-based techniques 5. Cohort-component techniques. Extrapolative, Curve-Fitting, and Begression- Based Techniques The techniques described in this chapter include a wide range of procedures which attempt to predict the path of future population growth on the basis of past trends in total population growth. Included among such techniques are (1) arithmetic, geometric, and exponential growth rate techniques; (2) curve-fitting techniques (including polynomial, Gompertz, and logistic curves); and (3) re- gression-based techniques (linear and nonlinear). Basic to such techniques is the tendency to project only total population size using assumed levels, rates, or trends in growth over time. Since these have been discussed above in the examination of methods of popu- lation estimation, only those unique aspects of these techniques as used as methods of population projection are presented here. The extrapolation techniques discussed above in the examination · of methods of population estimation can also be used in projecting populations. By simply using the rates of growth for past periods as shown in the formulas for the arithmetic, geometric, and exponen- tial rates of growth in Chapter 2 and applying them to a base popu- lation, one can obtain a projection for a future period. For projec- tions for very short periods of time, these techniques may be quite useful. For longer periods, particularly for areas that may show substantial population changes, these techniques are likely to be less acceptable. Polynomial growth techniques can also be used. In fact, they form the basis of many of the curve-fitting techniques. Unlike arithmetic techniques, they involve patterns or trends which form
  • 233. 212 curves that, when graphed, are nonlinear in form. Whereas a linear model would be of the form: Y=a+bx, a polynomial would include one or more additional terms, such as: Y = a + bx + cxf. . . . zxn and would form a curve rather than a straight line when graphed. The Gompertz and logistic curves described above are examples of such nonlinear curves. To use any of these curve-based patterns to project population, one discerns the pattern of change for past periods, fits the appropriate curve to that pattern, and extends that curve to find the projected value for a latter period. Such curves have not been widely used in population projections, particularly for small areas, because they have seldom been found to be sufficiently accurate to characterize future population patterns (Ascher, 1978) and the data required to implement them are often not available. More commonly used are regression-based techniques in which the relation5hip of various factors to population growth are known and used to predict future population levels. As noted above, these techniques require establishing a set of factors or independent varia- bles that accurately predict population levels for some past period and assuming that the past relationships between these predictor or independent variables and population levels will persist in the future. Whereas one can use values for symptomatic variables for the independent variables when such techniques are used for esti- mating population, no such values are available for future periods; and so, the values for the independent variables must be projected before the values of population can be projected. Usually the pro- jection of independent variable values for future periods is complet- ed by extrapolating or completing additional regressions on past historical patterns for the independent variable. The fact that the use of multiple regression for projecting populations requires projec- tions of independent variables' values and future values of regres- sion coefficients substantially restricts the use of regression for population projections. Whatever the specific form of the extrapolation techniques used, the advantages of using such techniques lie in the fact that they use historical data, which are relatively easy to obtain, and use generally easy-to-complete computational forms.
  • 234. 213 On the other hand, the dependence on past patterns can also be a major source of error in projections for rapidly changing areas. In addition, data needs for some techniques, particularly the projec- tions of predictor variables needed to determine future populations, may place considerable data collection demands on the research analyst. Finally, these techniques seldom provide sufficient detail on the demographic characteristics (e.g., population of school age) necessary for some public service and planning needs. For such methods, then, the data needs can vary from little more than total population figures for two past censuses (arithmetic or exponential techniques) to data on multiple variables for past and future time periods (multiple regression based methods). These methods may provide adequate short-term projections for past periods and for populations whose compositions are unlikely to alter rapidly over time. These methods, however, should be used carefully and with full knowledge of their limitations. Ratio-Based Techniques Ratio techniques consist of procedures in which the population of a subarea is projected on the basis of its proportion of a larger area's projected population. In general, ratio techniques are subarea techniques that are used in conjunction with other projection procedures. They are frequently used in allocating projected regional or county popula- tions to municipalities (Murdock et al., 1979a; 1979b). Although the proportions or ratios of the subareas' populations to the larger area's population may be assumed to remain constant over time, it is more common to trend areas' ratios over time and to adjust the sum of the areas' projections to the projection of the total area's population (Pittenger, 1976; Murdock et al., 1987b). The trends in shares are usually determined either by an extrapolation of baseline patterns or by regression or a similar procedure. When regression techniques are used with the subarea's share serving as the dependent variable and the subarea's population attributes as the independent variables, the technique is basically the ratio- correlation technique discussed above. Ratio techniques are most widely used in projecting population · for subareas of cities and municipal populations from county or region totals. Their utility as a major projection technique is clearly
  • 235. 214 limited, but their use in subarea analysis is extensive. The advan- tages of such techniques lie in their relatively limited data requirements and simple computational procedures. Potential disadvantages stem from the need to assume a given ratio or trend in ratios of subareas to the total area's population over time and from the lack of demographic detail provided by the outputs of such procedures. Figure 5.13 presents a simple example of the use of a ratio-based technique for projecting the population of Bryan and College Sta- tion, Texas in the year 2000 given a projection for 2000 for Brazos County which contains these cities. Three alternative ratios are examined in the example, but numerous other alternatives for pro- jecting such ratios are available (see Pittenger, 1976). Land-Use Techniques Irwin (1977) delineates two separate types of land-use approach- es: (1) the saturation approach, in which projected populations for an area are limited by the number of housing units that can be built in the area, and (2) density methods, in which limits are placed on the population in an area on the basis of predetermined levels of population per unit of area. Both techniques are most often used in projections of subarea populations in urban areas (Portland State University, 1975; Greenburg et al., 1978). These techniques, like the ratio techniques, are seldom used except as part of more compre- hensive procedures. The saturation method is usually employed by assuming a standard number and type of housing units per unit of area and then computing population on the basis of an average number of persons per unit. Among the problems with this method are the determination of the upper limit for housing units per unit of area and the need to obtain projections of average household size for future periods. The density method may be particularly useful for projecting subarea populations within urban areas undergoing rapid growth. In such areas, extrapolation of past trends may quickly lead to unreasonable population levels. Controls of subareas' populations to the total population are essential. An example of this technique using a hypothetical city and a density limit of 1,000 persons per square mile is shown in Figure 5.14. It demonstrates only one very simple means of controlling for density and reallocating population to less dense areas. The use of
  • 237. 216 Figure 5.14: Example of a Land-Use Technique Given 1980 and 1990 Census populations and 2000 projected populations for five census areas in Anyville Oty: Area 1 2 3 4 5 Population 1980 1990 3,000 4,000 4,000 3,000 6,000 4,000 3,000 7,000 4,000 7,000 ~ Change 1980-90 +33.3 -25.0 +75.0 +33.3 +16.7 Projected 2000 Population 5,332 2,250 12,250 5,332 8,169 Area in Sq. Mi Jes 10 12 8 9 15 Hyou determine that density cannot exceed 1,000 persons per square mile, area 3 has too many people. You need to redistribute the population (4,250) that cannot locate in area 3. There is no fixed procedure, but one could simply redistribute the excess area 3 population proportionately. For example: Area 1 2 3 4 5 ~ of Remainder of Popu I at ion (not in Area 3) in 2000 in Each Area 25.3 10.7 25.3 38.7 Di s t r i but ion of Area 3 Population Excess (4,250) 1,075 455 1,075 1,645 New Population Projection by Census Area 6,407 2,705 8,000 6,407 9 ,814
  • 238. 217 more sophisticated techniques are described in the available litera- ture (e.g., see Pittenger, 1976). The advantages of these methods are clearly their utility in limit- ing the rate of growth in component areas to feasible levels, while their disadvantages lie in the difficulty encountered in determining the density limits for housing units for an area and in the lack of demographic detail produced by such procedures. Particularly for rural areas that are not geographically confined, growth limits may be extremely difficult to determine. On the other hand, in some rural areas, topographic features or land ownership by federal or state governments may limit the potential geographical expansion of a jurisdiction (city). In such cases, land-use models may be appli- cable. Economic-Based Techniques Economic-based techniques, as the name implies, project population on the basis of assumed relationships between economic patterns and population change. As the name also suggests, they tend to be the population projection techniques most widely used by economists. They have been widely used in the OBERS's (U.S. Bureau of Economic Analy- sis, 1991) national and economic models. Their use is particularly attractive when population growth in an area is expected to result largely from economic development. The basic methodology of such projections involves using an economic model to determine employment change and then, either a direct or an indirect method to determine either total population change or the level of change within a key demographic component (usually migration) resulting from the projected employment demand. In the simplest procedure, projections of population are determined by applying a population- to-employment ratio to the projection of employment. This technique, however, relies on some very simple assumptions. In particular, the assumption of a constant number of persons per employee is often questionable because of wide variation in depend- ency rates among populations in different areas. Thus, the use of this simple application of the technique is of decreasing significance as a means of population projection. A more widely used procedure is to match the economic projec- tions of labor demand with projections of labor supply to determine migration levels. In this mode of use, an economic-based technique is usually used to project labor demand in conjunction with a cohort technique (cohort-survival technique) to project all but the migration
  • 239. 218 component of population change. Labor supply is usually deter- mined by applying total, age, or age- and sex-specific labor force participation rates to population projections (total, age, or age- and sex-specific populations). Labor demand is then matched with labor supply to determine migrating workers. If the labor supply exceeds demand, workers are assumed to outmigrate. If demand exceeds the labor supply, then workers are assumed to inmigrate. Inmigrat- ing or outmigrating workers are then converted to population estimates by the application of various assumed demographic char- acteristics for migrating workers. In specific applications, however, a detailed set of procedures and extensive sets of assumptions are required for each of the following major steps: 1. Projecting labor demands over time 2. Projecting labor supplies over time 3. Matching labor supplies and labor demands 4. Determining levels of migration 5. Projecting the total population changes accompanying the migration of labor Each of these steps for standard models is briefly reviewed below. The projection of labor demands is usually done using an input- output model, an export base model, or some form of shift-share analysis to project labor demands resulting from economic activity. The projection of labor supplies usually involves the projection of at least two major dimensions: (1) a baseline or closed popula- tion to serve as the base to which estimators of employment supply must be applied and (2) the expected levels of labor force participa- tion of persons in the closed population during the projection peri- od. The baseline population is often simply the last count of persons adjusted for mortality and fertility changes since that count. The levels of labor-force participation assumed for the projection period are the key part of this technique, and if they are in error, the level of migration predicted will be in error. In general, the participation rates assumed to prevail are allowed to vary over time. For local areas, these trends over time are often linked to national projections of labor-force participation rates pub- lished by the U.S. Bureau of the Census and the Bureau of Labor Statistics. This patterning of local to national rates may be done by calculating a ratio of local to national rates at a known (census) period and then assuming this ratio will be maintained over time or by altering the ratio in a prescribed manner over time. The fixed or
  • 240. 219 projected ratios for each period are then applied to the projections of national participation rates to obtain local rates for use in projecting employed population. This technique can be used with total popu- lation labor-force participation rates or can be made characteristic- specific (e.g., age-specific, age- and sex-specific, or age-, sex-, and race/ethnicity- specific). Whatever technique is used, the participa- tion rate, when applied to the baseline or closed population value, becomes the major determinant of labor supply. This supply is usually further adjusted by the local level of unemployment or underemployment before being matched with labor demand. The matching of labor demands and labor supplies may involve relatively simple or highly complex procedures. That is, both labor demands and supplies may involve one type of demand and supply or several. In a procedure developed by Hertsgaard et al., (1978) and Murdock et al., (1979b; 1984; 1987a), for example, at least four separate types of demand and supply are used, and supplies are examined with age and sex detail. Whatever the level of complex- ity, however, the key assumption is that demands that cannot be met by the local population will be met by inmigration, while excess supplies will lead to outmigration. Research in economics and demography points to a general relationship between employment and migration (Sjaastad, 1962; Long, 1988), but there is some evi- dence that this relationship is weaker and less pervasive than at previous periods, and that employment changes are more directly related to inmigration than to outmigration (Greenwood, 1985; Ritchey, 1976; Long, 1988). In recognition of the fact that not all migration behavior is economically motivated, the level of migration resulting from the matching of labor supply and demand is often altered by incorporat- ing noneconomic procedures or by adjusting the basic matching or interfacing procedure. For example, the OBERS's projections main- tain three separate population groups: (1) those under 15 years of age; (2) those 15-64 years of age; and (3) those 65 years of age and over. Only the under 15 and 15-64 age groups' levels of migration are determined by the employment matching procedure. The age group 65 years of age and older is projected largely on the basis of past trends with little regard being given to area employment pat- terns. In other procedures, some populations, such as those at military installations, colleges, and universities are treated in spe- cial population• procedures and are exempt from employment matching routines. Finally, some techniques have been developed
  • 241. 220 which allow the labor supply in an area to exceed labor demands or demands to exceed supplies by predetermined rates before outmi- gration or inmigration occurs (Hertsgaard et al., 1978; Murdock et al., 1979a; 1979b; 1987a). In sum, then, the step of determining the level of migration resulting from labor market changes has come to use techniques that are increasingly complex and sensitive to differ- ences in demographic composition. Given that the matching procedure has been completed and the number of migrating (in or outmigrating) workers determined, the last step is to convert projections of migrating workers into projec- tions of population. This usually involves applying a set of assumed worker-related population characteristics to the projections of the number of migrating worlcers. Though simple computationally, the characteristics assumed for worlcers (such as family size, dependent characteristics, etc.) will markedly affect the levels of population projected. As with the use of data on average size of household or other characteristics, the characteristics assumed for migrating work- ers must be carefully determined. Figure 5.15 presents a relatively simple example of the use of an economic-based population projection model. As this example suggests, population growth is assumed to be largely a function of economic growth. Economic-based techniques are relatively widely used (American Statistical Association, 1977; Murdock et al., 1984). Their advantages lie in the fact that, unlike many purely demographic techniques, economic-based techniques allow the economic changes expected to take place in an area to be taken into account. They represent important attempts to integrate demographic and economic factors that are clearly interrelated. Their weaknesses must also be recognized. The number of explicit assumptions on which such projections are based is large. Accurate projections of both economic and demographic factors and their interrelationships are required by such techniques. Since the errors made in assumptions for basic factors at the beginning of such computational procedures may be magnified as the computations proceed (Alonso, 1968; Leistritz and Murdock, 1981), such a large number of sequentially linked assumptions may be problematic. In addition, the data requirements of such models are often extensive. Data on economic and demographic trends such as labor force partic- ipation rates, family size, and many other dimensions must be obtained for the projection period. Finally, because they have been developed relatively recently, these techniques have received even less validation than other procedures, and it is unclear whether such
  • 242. Figure 5.15: Hypothetical Example of a Simple F.conomic-Based Population Projection Method 221 Given projected business acttvity of $19,511,775,000 and projected productivity per worker of $3.5,440 in 2000 from an economic model (input-output, export-base, etc.), project the population in Bexar County, Texas in 2000. Steps in Projection Process 1. Project Jabor demand. If business activity Is $19,511,775,000 and productivity is $3.5,440, then Jabor demand can be determined by dividing business activity by productivity. Business activity - $19,511,775,000 Productivity - $3.5,440 per wo:rker Number of employees required - $19,511,775,000/$3.5,440 • 550,558 (Labor force demand) 2. Project Jabor supplies in 2000 given cohort survival projection of popuJatton in 2000. This is the popuJatlon for the preceding time period as altered by births and deaths occurring between the preceding time period and 2000. The effects of mtgratlon-reJated change have not been taken into account in the cohort-sur- vived population. The Jabor supply Is projected by multiplying Jabor force partic- ipation rates by the cohort-survived populations of the appropriate ages. Bexar County Population by Age, Labor Force Participation Rates by Age, and Projected Labor Supply Age in 2000 Labor Force Projected Cohort-Survived Part i c i pat ion Labor Age Po2ulation Raiu Su22lx 0-4 124,825 5-9 120,516 10-U 105,266 15-19 105,629 40.U 42,463 20-24 101,638 64.U 65,861 25-29 121,998 69.7~ 85,033 30-34 121,388 69.7~ 84,607 35-39 90,034 69.7~ 62,754 40-44 83,429 69.7~ 58,150 45-49 62,540 69.7~ 43,590 50-54 50,030 69.7~ 34,871 55-59 46,171 50.2~ 23,178 60-64 43,405 50.U 21,789 65-69 41, 191 13.H 5,355 70+ 78,952 13.0~ 10,264 Total 1,297,012 537,915 (amtinutS)
  • 243. 222 Figure 5.15 (rontinued) 3. Match labor demand and supply and determine difference between them. Labor demand - 550,558 Labor supply - 537,915 Difference - 12,643 4. Determine labor force migration. If one assumes that the difference between labor demand and supply are those who must migrate, 12,643 workers would migrate to Bexar County to take jobs In 2000. 5. Determine total population migration associated with labor force migration. If the number of lnmigratlng workers equals 12,643 and each worker has a house- hold size of 2.2 (Including the worker) the total number of lnmigratlng persons would be 27,815. 6. Determine the projection of the total population for Bexar County In 2000. This would be equal to the sum of the cohort-survived population or 1,297,012 and the lnmigratlng population, 27,815; thus the projected total population for Bexar County for 2000 would be 1,324,827. In order for additional iterations of the model to be completed to obtain projections for subsequent time periods, characteristics of new lnmigratlng persons (i.e., the 27,815) would have to be assumed or determined. Thus, an assumed age distribution of the lnmigratlng population would be necessary In order to obtain the lnmigratlng popula- tion by age to merge with the base population to produce the new base population for subsequent iterations of the cohort-survival model.
  • 244. 223 techniques provide more or less accurate population projections than demographic techniques alone (Kendall, 1977; Murdock et al., 1984). However, economic-based techniques represent an important set of methods that are worthy of consideration, particularly in areas where population change is closely tied to economic growth. Cohort-Component Techniques Cohort-component projection techniques are perhaps the most widely used techniques for determining future population levels. They are often seen as the most complex and sophisticated of the purely demographic techniques and are usually preferred by profes- sional demographers because they involve the direct simulation of the demographic processes of fertility, mortality, and migration that produce changes in population size. As the name implies, the basic characteristics of these techniques are the use of separate cohorts, persons with one or more common characteristics, usually similar ages (i.e., persons born during the same period), and the separate projection of each of the major components of population change--fertility, mortality, and migration--for each of these cohorts. These projections of components for each cohort are then combined in the familiar •demographic bookkeeping equation• noted in Chapters 2 and 4 (Barclay, 1958; Bogue, 1974; Murdock et al., 1987b): Where: Pt 2 pt2 = pt1 + Bt1 - t2- Dt1 - t2 +Mil - t2 • the population projected at some future date t years hence • the population at the base year tl • the number of births that occur during the interval tl - t2 Dli _l:z • the number of deaths that occur during the interval tl - t2 M; _l:z • the amount of net migration that takes ·place during the interval tl - t2
  • 245. 224 When several cohorts are used, Pt may be seen as: 2 n PL = l: Pc. t -2 i .. 1 1' 2 Where: Pt is as in the equation above 2 Pt = population of a given cohort at time t2, 2 Where: all terms are specific to given cohorts q. In general, single-year or five-year age and sex cohorts are used in conjunction with age- and sex-specific survival rates, fertility rates, and migration rates. The technique is seldom used for geo- graphic areas smaller than counties because of the difficulty of obtaining birth, death, and migration data for smaller areas and because of the widely known problems of applying rates (or per- centages) to small population bases (Irwin, 1977; Murdock et al., 1987b). Whatever the geographical level of analysis, however, this procedure can be seen as having four basic steps: 1. The selection of a baseline set of cohorts for the area of study. 2. The determination of appropriate baseline migration, mortality, and fertility measures for each cohort for the baseline period. 3. The determination of the method for projecting trends in fertility, mortality, and migration rates over the projection period. 4. The selection of a computational procedure for apply- ing the rates (from 3.) to the cohorts over the projec- tion period. Each of these steps involves consideration of numerous alternatives that are discussed briefly below.
  • 246. 225 Selection of Baseline Cohorts. The selection of baseline cohorts is usually done by selecting data from the last population census. The data so selected are usually age- and sex- or age-, sex-, and race/ethnicity-specific cohorts in single- or five-year age groups. Of all the data requirements, the baseline cohort data required for the procedure are the most readily available. In addition, the major adjustments to such baseline data that may be necessary (in addition to those noted below) are relatively simple, such as the adjustment of cohorts to appropriate age groupings (Pittenger, 1976; Irwin, 1977; Haub, 1987). Determination of Appropriate Baseline Measures. The selection of the appropriate migration, fertility, and mortality rates to be used in the projection is the key step in the projection process. The accuracy of the assumptions about these rates and their trends over time will determine the accuracy of the projections. The selection of these rates involves numerous considerations. Determination of Mortality Rates. Mortality levels can generally be readily determined because of the availability of data on mortality and the relatively slow rate of change in mortality levels over time (at least in developed areas of the world). Life tables for states and other areas are published periodically (for example, see National Center for Health Statistics, 1975; 1986), and generally, state-level rates can be assumed to be applicable to local areas without marked- ly affecting the accuracy of the analysis. Given a life table, the mortality measure most often used in projections is the age- and sex-specific survival rate which indicates the probability of persons of a given age and sex living from period (x) to the next period (x + t). So considered, the survival rates for any age group can be computed from the nLx column of the life table (as noted in Chapter4). An alternative to life table derived survival rates are national census survival rates, computed from census data at the national level. National-level data are used to control for the confounding of mortality and migration factors. Thus, when national data are used, the effect of migration on age groups can be assumed to be negligi- ble because immigration is a very small percentage of total national population change. To compute these rates, age groups at two consecutive censuses are examined in the following computational form:
  • 247. 226 Where: Px+ t Sx,x+t =-- Px Sx X + t = is the survival rate from x to x + t I Px + t = population in a given cohort at the second census period Px =population in a given cohort at the first census period The problem with this method is that the national rates computed are less likely than rates derived from state life tables to reflect local conditions and hence these rates are generally used only when appropriate life tables are not available. One additional advantage of census survival rates is that because one is comparing counts for two censuses at the national level, values are largely unaffected by errors of closure (i.e., the extent of undercount or overcount). Determination of Fertility Rates. The methods for determining fertility levels fall into three general categories: (1) period fertility measures; (2) cohort fertility measures; and (3) marriage-parity- interval progression measures (Shryock and Siegel, 1980). Period fertility measures are among the most often used meas- ures of fertility in projections. They involve the use of rates show- ing the number of births likely to occur to a group of women during the projection period. The rates used most often are general fertility rates and age-specific fertility rates computed in the manner noted in Chapter 4. The distinctive characteristics of these rates are that they are rates computed at a given point in time. They do not take into account the fact that the time period covered by a set of projec- tions will involve the fertility experiences of women as they age over the projection period. Rather, these period measures are based on the experiences of women of different ages at one point in time. Cohort fertility measures attempt to overcome the limitations in period measures by attempting to simulate a set of rates that will characterize the actual experiences of a cohort of women as they age through the life cycle. The most widely used form for simulating these experiences is to choose a set of age-specific fertility rates that would result in the average female giving birth to a given number of children by the completion of her reproductive years. Among the targeted values often chosen is the Total Fertility Rate of 2.1 births per female. This replacement level of fertility, as noted in Chapter
  • 248. 227 4, is that number of births necessary for the women in a population (with levels of mortality similar to those in the United States) to replace themselves and their mates, taking into account (the .1) that some children will die prior to reaching reproductive ages. The advantage of using total fertility rates is that they allow analysis in terms of family size and other similar concepts that are familiar to a wide range of persons who may use the projections. Although they are often based on the experiences of actual cohorts of women who have completed their childbearing years, the obvious disadvantage of using these rates is the difficulty encountered in choosing the set of rates that will correctly characterize the experi- ences of future cohorts of women. Marriage-parity-interval progression measures refer to the use of sets of sequential probabiUty measures that take into account the probability that women with different marital statuses and complet- ed family sizes will give birth to another child during the projection period. Although this and similar techniques may be more widely used in the future (Pittenger, 1976) and have been used in some of the recent U.S. Bureau of the Census projections (U.S. Bureau of the Census, 1979; Spencer, 1986; 1989), it is a relatively complex proce- dure with extensive data requirements (numbers of women by marital status, age, and parity, births by parity, etc.). Marriage- parity-interval progression procedures have received relatively little use in small-area projections and will not be discussed in further detail here. They are, however, worthy of further examination (see Shryock and Siegel, 1980: 789-90), and their use may become more prevalent as the availability of detailed local area data increases. In whatever manner fertility rates are determined, the goal at the end of this step of the cohort-component procedure is to have determined a set of fertility rates for each female cohort that can be used to determine the number of births likely to occur during the projection period. These procedures, then, are ones aimed at pro- viding the Bt1- t2 function in the bookkeeping equation. Determination of Migration Rates. Migration is the most difficult demographic process to predict and the most difficult on which to obtain current data when cohort-specific values are required. The difficulty is further increased by the fact that migration may involve two different forms with opposite effects on population change. These forms are inmigration and outmigration. Any time an area changes from a predominance of one of these patterns to the other (thus changing from a positive to a negative or from a negative to a positive value), the increased potential for error in the projections is
  • 249. 228 evident. Assumptions regarding migration are usually the major area of contention in population projections. Methods for projecting migration fall into two broad categories: (1) net migration projection procedures and (2) gross migration procedures. Whereas net migration procedures attempt only to discern the net difference between the levels of in- and outmigration in an area, gross migration procedures project inmigration and outmigration separately. Net migration procedures usually involve determining migration using residual methods. The formula for the residual method of migration was provided in Chapter 4. The advantage of the use of residual methods is that these methods are ones for which it is rela- tively easy to obtain the necessary data. The disadvantage of these methods is that net migration is only a statistical difference between the two processes of in- and out-migration and, as such, can result from highly different patterns of activity in an area (for example, an area that had inmigration of 50,100 and outmigration of 50,000 and one which had inmigration of 200 and outmigration of 100 would both have net migration of 100, but the level of mobility in the areas would be very different). Thus, net migration may not accurately characterize migration behavior in a projection area. Gross migration measures are used less often but are more at- tractive conceptually because they simulate the behavior of actual individuals. The difficulty with the use of gross migration measures is that the necessary data to determine them are often not available for local areas or, when made available, are likely to be extremely dated (U.S. Bureau of the Census, 1977; 1984). When appropriate data are available, the projection involves projecting outmigration for each area, usually on the basis of past patterns, and then, pro- jecting the pool of outmigrants as inmigrants to each area on the basis of past trends in the ratio of inmigrants in the local area to total inmigrants in the pool (Shryock and Siegel, 1980; Irwin, 1977). Although additional procedures for projecting local area migra- tion levels have been suggested (Pittenger, 1974; Murdock et al., 1987b), those discussed here are the main procedures presently in use. Each method places a heavy reliance on the use of assumptions based on past patterns. Unlike mortality or fertility patterns where some theoretical limits can be set, the range of possible values for migration is indeterminant and the reasons for changes in direction from net in- to outmigration or net out- to inmigration are not adequately understood. Perhaps the most ambitious and theoretically complete means for projecting migration have been those methods developed by
  • 250. 229 Rogers and others (Land and Rogers, 1982). In their most de- veloped form, these multi-dimensional, multi-state models attempt to simulate gross migration flows among all areas on a cohort-by- cohort bases. Using matrices of probabilities of inmigration and outmigration for each cohort for each combination of areas, these techniques have been used to examine interstate migration and selected flows among counties. They promise to be extended to ever smaller levels of geography over time. At present, they are seldom used for small-area projections because of their extensive data requirements and the fact that such data {e.g., on flows of persons in and out of all areas from and to all other areas) are simply not available for small population areas in the United States. Methods for Projecting Rates Over Time. Given that a baseline set of mortality, fertility, and migration rates has been established, the third major step involves developing procedures for projecting the trends in these rates over time. There are three widely used procedures: (1) continuation of baseline rates; (2) use of targeted rates; and (3) trending of local area rates to regional, national, or other standard• area's rates. Continuation of rates determined for the baseline period may be preferable in many instances, particularly if the area is large and is not changing rapidly and the projection is for only a short period in the future. For long-term projections, however, and particularly for areas undergoing rapid development, such assumptions are seldom warranted. Increasingly, then, projections using continuations of past trends are being questioned and used only when projections based on alternative assumptions are also used. The use of targeted rates for specific periods or targeted levels of change in rates over specific periods are more frequently employed. In using these procedures, baseline rates are assumed to reach predetermined rates by certain points in the projection period. The U.S. Bureau of the Census has historically used rates of fertility that are trended over time to reach a given level (1.6, 1.8, 2.1, 2.5, etc. levels of 1FRs) by a specific year (U.S. Bureau of the Census, 1979; Spencer 1984; 1986; 1989) and has also often used targeted rates for migration--such as assuming immigration will be negligible by a certain point in time (U.S. Bureau of the Census, 1977; Spencer, 1984). The choice of rates using this procedure is usually tied to a conceptual perspective on population, such as stable population theory (a stable population being one with a fixed level of births and deaths per year), or to assumptions that local area rates will con-
  • 251. 230 verge toward those of a larger area, such as the state or nation. The rates chosen, then, are the targeted levels that will result in a given stable population or that characterize a large area to which local area rates will converge. As should be evident, this procedure is also dependent on a number of assumptions and requires the analyst to make projections of long-term trends in each of the vital rates and assumptions about the time period necessary for an area to reach a given level of fertili- ty, migration, and mortality. The task involved is a difficult one. The third approach is similar to the other two in that it involves choosing a standard area after which local rates can be patterned. However, its widespread use requires that it be given special emphasis in this discussion. In this third approach, the trending of local rates to a larger area's rates, the analyst (1) selects a standard population to which to relate the local area; (2) determines the ratio or relationship of the local area's rates to the standard population's rates at a given point in time; and (3) assumes that the local area's rates will either main- tain a constant ratio or relationship to the standard population's rates or change in a fixed manner over the projection period. Using this procedure, the analyst can make widespread use of projections made by various agencies and groups. The work of the U.S. Census Bureau on projecting long-term national trends in fertility, mortality, and migration have been used as the standard in many local area projections (Tarver and Black, 1966; Murdock and Ostenson, 1976; Hertsgaard et al., 1978; Murdock et al., 1987a). As with the first two procedures discussed, the utility of this technique is heavily dependent on the correctness of the analyst's assumptions about projected long-term trends in vital rates in the standard• area and about the comparability of local rates to those for other areas. It shares the disadvantages and limitations of the other techniques, but provides the researcher with the possibility of using the work of analysts from agencies whose long-term projections and data bases may be superior to his or her own. Each of these three techniques for projecting trends in rates over time requires the use of assumptions that are often quite heroic in nature, given demographers' present abilities to predict mortality, fertility, and migration phenomena. However these trends are projected over time, the applied demographer should be the first to view his or her assumptions with skepticism and should make the speculative characteristics of such assumptions clear to potential users of his/her projections.
  • 252. 231 Selection of Computational Procedures. Although all cohort- component procedures compute their final population values on the basis of the general summation procedure implied by the population equation, several aspects of these procedures require brief considera- tion. It should be made evident, for example, that few analysts using the cohort-component technique feel confident enough of their assumptions about vital rates to suggest that a single set of assump- tions will be correct for all areas and periods. As a result, cohort- component projections will generally involve making several sets of alternative computations with different assumed rates resulting in several alternative projection series. A number of other considerations must also be addressed. These considerations relate to adjustments required during the computations and may be most efficiently examined by presenting a standard set of steps used for deriving the values denoted in the population equation. Although a number of analysts provide step- by-step instructions for doing cohort-component procedures (Murdock et al., 1987b; Irwin, 1977; Morrison, 1971; Pittenger, 1976; Barclay, 1958; Tarver and Black, 1966; Shryock and Siegel, 1980; Bogue, 1974), the general steps delineated below appear to be the most useful for purposes of this discussion: 1. Adjust the baseline population cohorts for the correct time periods and spatial referents. 2. Adjust rates of migration, fertility, and mortality making sure that all rates are a. based on consistent population bases; b. adjusted to consistent time, place, and cohort factors; and c. specific to the characteristic detail desired in the projections. 3. Survive baseline cohorts to the end of the projection period to obtain their expected• populations. 4. Compute migration by applying cohort-specific migra- tion rates to the appropriate expected population for the projection date. 5. Compute births and add births to the initial cohorts of the appropriate base population (if sex-specific cohorts are used, births are allocated to sex groups in accord- ance with sex ratios at birth). 6. Sum components for cohorts as desired to obtain the total population or the population of subgroups.
  • 253. 232 7. Control the sum of populations for subareas to the population total for the larger area. Each of these steps entails adjustments that are briefly delineated below. In step one, it is essential to ensure that all data are made con- sistent in terms of time and place referents. That is, all population values should be adjusted for similar time frames. Population censuses, for example, are for populations as of April 1 of the census years. These figures should either be adjusted to be consist- ent with the periods for which other data are available, such as calendar years, or other data should be adjusted to be applicable to April 1 of the year. Whatever geographical unit has been chosen for analysis, all data must be adjusted to that unit by appropriate alloca- tions or other procedures. It is particularly important to make sure that constant boundaries are assumed across time and have been taken into account in any historic data used. Special attention should be given to such factors in urban areas where boundary changes are frequent. It is also essential in this initial step to consider what provisions, if any, should be made for •special populations:• As noted above, these are populations that are unlikely to be exposed to the same set of demographic processes as the remainder of the population and include such groups as college and university populations, military base populations, and institutional populations. In general, such populations are treated in one of two ways. One commonly used procedure is simply to exclude them from the cohort-component procedure and separately project their total size for each projection date. For special populations in which the population totals vary little from period to period, the age distribu- tions are concentrated, and integration with the rest of the popula- tion is limited (such as military bases and college populations), this may be an adequate way to project the influence of such groups. For other groups, their distinct demographic rates may be such and their distributions across age groups extensive enough to merit a second procedure--the development of separate fertility, mortality, and migration rates and the use of separate cohort procedures. In any case, it is in this initial step of determining baseline cohorts that special populations must be designated. Step two notes that the rates for each component must also be adjusted. These adjustments include not only the same time and place adjustments as for total population bases, but also those for. cohorts. Whatever the level of detail-age, sex, ethnicity, etc.--for
  • 254. 233 which projections are desired, appropriate rates must be developed for each detailed characteristic. Rates must also be made consistent with the period of the projection and the size of cohorts. That is, if the projection interval is one year and single-year cohorts are to be used, rates must be single-year, not five- or ten-year rates and must be for single years of age. Pittenger (1976), among others, provides readily usable formulas for preparing adjustments of rates to appro- priate periods, and Irwin (1977) provides excellent examples of adjusting cohorts to be temporally and areally specific. Similar concerns also relate to steps three, four, and five. One such concern is the need to adjust the baseline populations to which projected rates are to be applied. Some projection analysts (Pitteng- er, 1976) recommend applying survival rates to the base period population (e.g., 1990 in a projection beginning with 1990 data) and then using the survived population as the base for fertility and migration computations (for example, this procedure is used in the example shown in Figure 5.16). Other analysts (Irwin, 1977; Tarver and Black, 1966) recommend the use of an average number of persons at risk. For example, if a five-year projection cycle is being used with five-year age and sex cohorts, parts of at least two differ- ent cohorts will be involved in each projection cycle. For example, if the age·group of males 15-19 in 1990 is to be projected to 1995, the five-year rates should be applied to an average number of persons who are 15-19 during the 1990-1995 period. This will, in fact, in- clude different parts of different cohorts being exposed to rates for 15-19 year olds for different lengths of time. Fifteen year olds in 1990 will be exposed to the rates for all five years (1990-1995), but 16 year olds will experience such rates for only four years, and 17 year olds for only three years, etc. On the other hand, those 14 years old in 1990 will experience the 15-19 year-old rates for four years, while those 13 will experience these rates for three years, etc. To adjust these cohorts, an adjacent cohort technique (Irwin, 1977) is neces- sary in which the average of the two cohorts is used as the base for projections. These adjustments should be made for all cohorts before component rates are applied. Secondly, it should be noted in step five that the births produced by adjusted sets of female cohorts must be allocated to each initial sex distribution. This is usually done by taking data on sex ratios at birth, available from state vital statistics and health departments, and applying them to the total number of births. Finally, step seven points to the need to ensure that, if relatively large areas with multiple subareas are to be projected, some attempt to control the sum of local area totals to the total of the larger area
  • 255. 234 be made. If this is not done, the summation of subarea migrants or births may exceed those that are reasonable for the larger area (see Irwin, 1977; Murdock et al., 1987b for a discussion of this problem). Although the adjustments noted in the seven computational steps are all relatively minor, their omission can lead to serious errors in computations. The computations as well as the assump- tions underlying the cohort component procedure may, therefore, be quite complex: Fortunately, however, a number of readily available computer programs for performing such projections are available (Bogue, 1974; U.S. Bureau of the Census, 1976, Strong, 1987; McGirr and Rutstein, 1987). Figure 5.16 presents an example of the use of a cohort- component procedure to project the population of Harris County, Texas to the year 2000. Although this is a comparatively simple example, it demonstrates the detailed computations required to use component projection procedures. Cohort-component procedures are among the most developed techniques available for population projections. The advantages in the use of cohort-component procedures are that their use allows demographic processes to be simulated and age, sex, and other detail to be provided in the outputs from such procedures. The disadvantages are equally evident. The data requirements are extensive and a relatively large number of assumptions must be made about each of the major components. The utility of such procedures in making projections is dependent on their judicious use and further development of our understanding of the determi- nants of basic demographic processes. Estimates and Projections of Population-Based Statuses and Characteristics Population estimates and projections are often used as the basis for estimating and projecting other factors that are affected by the size, distribution, and composition of populations. Among such estimates and projections are those of the labor force; .school enroll- ment (elementary and secondary as well as higher education); households and households by tenure; incidences of various diseases and other health-related conditions; demand for specific types of goods and services (as measured by the number of persons with certain use-related demographic characteristics); and numerous other dimensions (Murdock et al., 1989a). Although such estimates and
  • 256. Figure 5.16: Steps In and Example of the Use of the Cohort-Component Method to Project the Poiulation of Harris County, Texas by Hve-Year Cohorts from 1990 to 2000 Assuming 1980 Age-Sex Specific Fertility Rates and Age-Sex Specific Survival Rates and 1970-1980 Age-Specific Net Migration Rates 1. Record base population age groups for the base year (In this example, the Harris County, Texas population by five-year age groups for 1990 (see Column 1, Panel A) and for the projection year (see Column 2, Panel A). 2. Record number of persons by age for the base year (Column 3, Panel A). The first entry value is those persons born between the base year and the projection year (see Panel B). 3. Record appropriate age-specific survival rates (Column 4, Panel A) and age-specific net migration rates (Column 6, Panel A). 4. Determine the number of births between the base year and the projectlon year as shown In Panel B: a. Recording appropriate female age groups for the base year (Column 1, Panel B) and the projectlon year (Column 2, Panel B) and the number of females by age (Column 3, Panel B). Note that the age groups of females shown Include not only those In the childbearing ages 15-44, but also those who will enter the childbearing ages from 1990-2000. b. Record age-spedftc survival rates (Column 4, Panel B) and birth rates (Column 6, Panel B) for females and age-specific net migration rates (Column 8, Panel B). Note that only age-spedflc migration rates are used In this example, but age-sex- specific rates would be preferable In order to maintain consistency and Increase precision. c. Survive the female population from the base year to the projectlon year by multiplying the survival rates (Column 4, Panel B) by the number of females In each corresponding age group (Column 3, Panel B) to obtain the expected population of females In the projection year (Column 5, Panel B). Note that the births between the base and projection years (as deter- mined In d. below) are also survived. d. Determine the number of births to females between the base year and the projection year (Column 7, Panel B) by multiply- ing the age-speclftc birth rates (Column 6, Panel B) by the survived females In the corresponding age groups (Column 5, Panel B). As shown at the bottom of Panel B, because the projection period is five years and the birth rates are for single years, the number of births obtained by multiplying the birth rates by the survived female population must be multiplied by 5 (i.e., the number of years In the projection period) to obtain the total number of births occurring between the base and projection year. Also, note that In order to obtain the number of males and females born during the projection period for (.ontinues) 81
  • 257. Figure 5.16 (rontinued) use in the next projection iteration, the total number of births is multiplied by the proportion of births that are male and female (51% male and 49% female) to obtain the number of male and female births. Finally, note that the option chosen here of using the survived population as the base for calculations is only one of several options. Other acceptable options include the use of the base year population or the midpoint population. e. Determine the number of females who will migrate between the base year and the projection year (Column 9, Panel B) by multiplying the age-specific migration rates (Column 8, Panel B) by the survived female population in the corresponding age group (Column 5, Panel B). Note that a negative migration rate would Indicate net outmigration from the age group. f. Determine the total number of females and females by age who will be in the ages 0-44 in the projection year (Column 10, Panel B) by summing the number of survived females (Column 5, Panel B) and the number of female migrants (Column 9, Panel B). Note these values become the beginning population values for the next iteration of the projection of births as shown in Panel D. 5. Survive the population from the base year to the projection year by multiplying the age-specific survival rates (Column 4, Panel A) by the number of persons in the corresponding age group (Column 3, Panel A) to obtain the number of persons by age surviving to the projection year (Column 5, Panel A). Note that the births between the base year and the projection year (as computed in Panel B) are also survived to the projection year. 6. Determine the number of persons who will migrate between the base year and the projection year (Column 7, Panel A) by multiplying the age-specific migration rates (Column 6, Panel A) by the corresponding number of expected persons by age (Column 5, Panel A). Note that the use of the survived population as the base for computing migration is only one of several options that might be used. Other options include the use of the base year population or the midpoint population. Also note that if the migration rate is negative, this indicates outmigration from the corresponding age group. 7. Determine the total population and the total population by age for Harris County, Texas (Column 8, Panel A) in the projection year by summing the survived population (Column 5, Panel A) and the number of net migrants (Column 7, Panel A) for the corresponding age groups and across age groups. This population becomes the beginning (base year) population for the next iteration of the projection process shown in Panel C. The steps delineated above will be repeated for each iteration of the projection process. (rontinues) ~
  • 258. Figure 5.16 (amtinued) Panel A: Projection of Population, 1995 Population Survived Age of April 1, 1990 Life Table Population Net Net Total Population Plus Births Survival April 1, Milration Migration Population 1990 1995 1990-1995 Rates 1995 ates 1990-1995 1995 1 2 3 4 5 6 7 8 0-4 242,525 .9868 239,324 .0135 3,231 242,555 0-4 5-9 242,870 .9971 242, 166 .0390 9,444 251,610 5-9 10-14 230,837 .9986 230,514 .0641 14,776 245,290 10-14 15-19 209,144 .9968 208,475 .0632 13,176 221,651 15-19 20-24 206,843 .9934: 205,478 .0890 18,288 223,766 20-24: 25-29 223,612 .9919 221,801 .0962 21,337 24:3, 138 25-29 30-34 280,436 .9919 278, 164 .0797 22, 170 300,334 30-34 35-39 293,074 .9909 290,407 .0721 20,938 311,345 35.39 4:0-44 255,673 .9879 252,579 .0615 15, 534: 268, 113 4:0-4:4 45-4:9 211,781 .9818 207,927 .0526 10,937 218,864 4:5-49 50-54 158,343 .9714: 153,814 .0407 6,260 160,074 50-54 55-59 117 ,728 .9562 112,572 .0354: 3,985 116,557 55-59 60-64 100,518 .9350 93, 984 .0326 3,064 97,0U 60-64 65-69 89, 118 .9058 80,723 .0310 2,502 83,225 65-69 70-74 73,807 .8635 63,732 .0266 1,695 65,427 70-74: 75-79 49,036 .8024 39,346 .0221 870 40,216 75+ 80+ 75,379 .5480 41,308 .0221 913 42,221 Tota I: 3,131,434 (continues) ~
  • 259. Figure 5.16 (continued) Apri 1 1,. 1990 Age Population of Females Plus Births 1990 1995 1990-1995 1 2 3 0-4 118,837 0-4 5-9 118,757 5-9 10-14 113, 105 10-14 15-19 102,484 15-19 20-24 100,791 20-24 25-29 110, 960 25-29 30-34 138,702 30-34 35-39 144,699 35-39 40-44 126,607 40-44 45-49 106, 183 Panel B: Projection of Births, 1990-1995 Female Survived Annual Life Table Females Number Net Net Survival April 1, Birth of Births Migration Migration Rates 1995 Rate 1990-1995 Rates 1990-1995 4 5 6 7 8 9 .9981 118,611 - - .0135 1,601 .9975 118,460 - - .0390 4,620 .9990 112,992 - - .0641 7,243 .9982 102,300 - - .0632 6,465 .9968 100,468 .0711 7, 143 .0890 8,942 .9961 110, 527 .1284 14, 192 .0962 10,633 .9957 138,106 .1124 15,523 .0797 11,007 .9946 143,918 .0597 8,592 .0721 10,376 .9919 125,581 .0204 2,562 .0615 7,723 .9874 104, 845 .0047 493 Total Births/Year 19~0-95 = 48,505 Total Births 1990-95 = 242,525 Female Births 1990-95 = 118,837 (242,525 x .49) ~ Female Population Ages 0-44 1995 10 120,212 123,080 120,235 108,765 109,UO 121,160 149, 113 154,294 133,305 (continues)
  • 260. Figure 5.16 (amtinual) Panel C: Projection of Population, 2000 Population Sur:vived Age of April 1, 1995 Life Table Population Net Net Total Population Plus Births Survival Apri I 1, Migration Migration Population 1995 2000 1995-2000 Rates 2000 Rates 1995-2000 2000 1 2 3 4 5 6 7 8 0-4 239,280 .9868 236,122 .0135 3,188 239,310 0-4 5-9 242,552 .9971 241,849 .0390 9,432 251,281 5-9 10-14 251,610 .9986 251,258 .0641 16,106 267,364 10-14 15-19 245,290 .9968 244,505 .0632 15,453 259,958 15-19 20-24 221,650 .9934 220, 187 .0890 19,597 239,784 20-24 25-29 223,765 .9919 221,953 .0962 21,352 243,305 25-29 30-34 243, 138 .9919 241, 169 .0797 19,221 260,390 30-34 35-39 300,334 .9909 297,601 .0721 21,457 319,058 35-39 40-44 311,345 .9879 307,578 .0615 18,916 326,494 40-44 45-49 268, 113 .9818 263,233 .0526 13,846 277,079 45-49 50-54 218,864 .9114 212,604 .0407 8,653 221,257 50-54 55-59 160,075 .9562 153,064 .0354 5,418 158,482 55-59 60-64 116,557 .9350 108,981 .0326 3,553 112,534 60-64 65-69 97,048 .9058 87,906 .0310 2,725 90,631 65-69 70-74 83,226 .8635 71,866 .0266 1,912 73,778 70-74 75-79 65,428 .8024 52,499 .0221 1,160 53,659 75+ 80+ 82,437 .5480 45,175 .0221 998 46,173 To ta I: 3,440,537 (continues) ~
  • 261. Figure 5.16 (rontinued) Age of Females 1995 2000 1 0-4 5-9 l0-14 15-19 20-24 25-29 30-34 35-39 40-U 2 0-4 5-9 10-14 15-19 20-24 25-29 30-34 35-39 40-U 45-49 Population Apr i 1 1, 1995 Plus Births 1995-2000 3 111, 247 120' 211 123,080 120,235 108,765 109,UO 121,160 149,113 154,294 133' 305 Panel D: Life Table Survival Rates 4 .9981 .9915 .9990 .9982 .9968 .9961 .9951 .9946 .9919 .9874 Projection of Births, 1995-2000 Survived Females April 1, 2000 5 111,024 119,910 122,957 120,019 108,417 108,983 120,639 148,308 153,0U 131,625 Birth Rate 6 .0711 .1284 .1124 .0597 .0204 .0047 Annual Number Net of Births Migration 1995-2000 Rates 1 7,708 13,993 13,560 8,854 3, 122 619 8 .0135 .0390 .0641 .0632 .0890 .0962 .0797 .0721 .0615 Total Births/Year 1995-2000 = 47,856 Total Births 1995-2000 = 239,280 Net Migration 1995-2000 9 1,580 4,677 7,882 7,585 9,649 10,484 9,615 10,693 9,412 Female Births 1995-2000 = 117,247 (239,280 x .49) Female Population Ages 0-U 2000 10 118,604 124,587 130,839 127, 604 118,066 119,467 130, 254 159,001 162,456 ~
  • 262. 241 projections cannot be extensively described here (due to space limi- tations), they generally involve applying a set of estimated or pro- jected rates for the characteristic to be estimated or projected that indicates the relative frequency of occurrence or incidence of the characteristic in the population-such as rates of labor force participa- tion, enrollment in school, householder status, persons with a given health condition, or persons using a given product or service-to the estimated or projected population. The rate may be a single rate for the total population but more often occurrence or incidence rates are used that are specific to given population cohorts (e.g., rates that are specific to certain age, sex, race/ethnicity, or other characteristics). Whatever the form of rate used, it is essential to recognize that such population-based estimates and projections are subject to errors due to both the assumptions underlying the population estimates or projections and the assumptions about the rates of occurrence or incidence for the population-based factor being estimated or project- ed. Such population-based estimates and projections are of substan- tial interest to those applied analyst who wish to discern the impli- cations of a set of population estimates or projections for other socioeconomic dimensions (Robey, 1985; Fosler et al., 1990) and general knowledge of such procedures should be incorporated in the knowledge base of applied analysts (Murdock et al., 1987b; Pitteng- er, 1976). Evaluation of Population Estimates and Projections The estimation and projection of populations is an inexact science. In fact, nearly all evaluations of estimates and projections relative to actual population trends suggest that errors are likely to be substantial even for relatively short periods of time (Ascher, 1978; Isserman, 1977, 1984; Keyfitz, 1982; Murdock et al., 1984; Stoto, 1983; Smith and Sincich, 1991). Because most estimates and projec- tions utilize data on historical population patterns to determine the assumptions underlying the estimates and projections, departures in the demographic patterns of areas from those observed in historical periods are likely to be unanticipated, resulting in estimates or projections that are substantially different than the population pat- terns that actually occur. Since there appears to be few bases (other than historical patterns), for formulating assumptions about popula- tion growth for periods for which population counts were not avail- able or for future periods, marked departures from historical pat- terns are likely to continue to negatively impact the accuracy of
  • 263. 242 population estimates and projections. The accuracy of estimates and projections of populations for rapidly changing areas is thus likely to continue to be problematic. Despite the fact that estimates and projections have often been found to be inaccurate even when carefully prepared, attempts to evaluate the accuracy of estimates and projections are not without merit. As noted by Murdock et al. (1989b; 1991c), the evaluation of estimates and projections is one of the most essential elements in the process of preparing population estimates and projections, par- ticularly if the process is part of a long-term population analysis program. Only by assessing the accuracy of past attempts to esti- mate and project populations can the limitations of the methods and assumptions underlying the use of a given method be identified for any given projection area. Evaluation Procedures Although one cannot be certain (no matter how much prelimi- nary analysis is completed), that a set of estimates or projections will correctly estimate the population at an estimate date or predict an area's future population, it is possible to assess the degree to which a set of estimates or projections is logical relative to past patterns. The following steps can be taken to assess estimates or projections: 1. Examine them in comparison to historical patterns of population change and to changes in the components of population. 2. Evaluate them relative to other estimates or projections that have been made for the estimation or projection area or areas similar to the projection area. 3. Submit them to selected knowledgeable persons in the estimation or projection areas for their assessment of the validity of the assumptions and the estimated or projected populations. 4. Complete sensitivity analysis of the effects of alterations in key parameter assumptions. 5. Perform historical simulations in which the estimation or projection model's accuracy in estimating or projecting population change in past periods is evaluated. Once a set of estimates or projections has been made and the accuracy of the mathematical computations thoroughly validated, it
  • 264. 243 is useful to examine the trends suggested by the estimates or projec- tions relative to historical patterns. In particular, by examining the exponential rates implied by the estimated or projected changes in the population relative to past patterns, the direction and magnitude of changes for the total population and population subgroups rela- tive to past patterns, and the assumptions used in computing the estimates and projections, it should be possible to determine wheth- er the projected values are consistent (or inconsistent) with historical events. Although consistency with historical patterns does not ensure accuracy (because the future may produce patterns different than those of the past), departures from expected patterns that were not intentionally induced by the analyst through the assumptions made about the future in the methodology should lead one to complete additional assessments of the computational accuracy and consistency of the estimates or projections. · Comparisons to other available sets of estimates or projections should also be made where possible. Although comparisons be- tween the estimates or projections one has prepared and those prepared by other persons or agencies do not provide certainty of which (yours or the other) is most likely to be correct, such a comparison, coupled with a comparison of the assumptions underly- ing the estimates or projections, can indicate the effects of alterna- tive assumptions on the estimates or projections. In addition, comparisons with other estimates and projections made by other sources can provide assurance that the parameter assumptions are compatible with the judgment of other professionals involved in estimation and projection activities. Similarly, it is often useful to obtain reviews by knowledgeable persons residing in the estimation or projection areas of both critical assumptions underlying a set of estimates or projections and of the final estimates or projections. In many cases, such persons have observed and analyzed population changes in their areas over extended periods of time and may be more knowledgeable about local area population patterns than the analyst. If a large number of geographically diverse areas is to be included in the estimates or projections, consultation with a network of local persons such as city or regional planners, demographers in local universities, and other public and private service personnel can be useful in providing information on the consistency of assumptions and of the estimates or projections with the patterns experienced in the past in local estimation or projection areas. Sensitivity and historical simulation analyses are widely used evaluation techniques (Alonso, 1968; Murdock et al., 1984; 1991c).
  • 265. 244 In sensitivity analysis, values for key parameters (demographic pro- cesses or characteristics), such as birth or migration rates, are sys- tematically altered and the results examined. If the changes which occur are as expected, then some certainty that the estimation or projection model is correctly simulating the key processes can be obtained. Historical simulations involve comparisons of estimation or projections for census time periods to census counts for those same periods. This usually involves using rates for historical periods (e.g., 1970-80) to project population patterns for a known period of time (e.g., 1980-90) and then assessing the accuracy of the estimates or projections for a known date with the census count for the same date (e.g., comparing estimates or projections for 1990 with 1990 census counts). The accuracy of estimates or projections relative to counts can then be assessed using standard measures of error (see below). Although accuracy in estimating or projecting populations for past patterns does not guarantee the accuracy of estimates for more recent periods or projections for future periods, an assessment of the accuracy of estimates and projections relative to historical patterns can provide at least some indication of the adequacy of the estimation or projection procedure. Historical simulation is an especially important process for an ongoing estimation or projection program. Assessments of the accuracy of past estimation and projection efforts relative to census counts is essential to the refinement of procedures for such a pro- gram. Such assessments should allow one to identify which as- sumptions have been faulty for past periods and alert you to those aspects of the estimation or projection procedure that require careful monitoring in future estimation or projection activities. Assessment Criteria and Measures of Accuracy In any comparison of estimates or projections to census counts, whether for historical or the most recent time periods, the assess- ment of accuracy usually involves the use of certain criteria and error measures. The standard criteria for assessing the results of historical simulations is to examine estimation error; that is, the difference between the estimated or projected population value and the census value or count for a given date. In examining this differ- ence, estimation error is usually evaluated in terms of rates (usually percents) of error. Such rates of error are normally examined across the entire population of areas (counties, cities, etc.) for which esti- mates or projections have been made and evaluated in terms of
  • 266. 1. their absolute magnitude and relative magnitude (compared to errors for other estimates or projections); 2. bias--that is, the extent to which the estimates or projections overestimate or underestimate the census values (i.e., the number or percent of areas that were underestimated or overestimated and by how much); and 3. patterns of variation in estimation error relative to: -population size of areas, -areas' rates of population growth, and -type of area (counties, places, etc.). 245 In general, the smaller the estimation error and the less the bias, as indicated by nearly equal percentages of areas being underesti- mated and overestimated, the more acceptable the estimates or projections. In addition, estimation errors would ideally be small across all population size, growth rate, and type of area categories. In most cases, however (as was noted in the introduction to this chapter), rates of estimation error will be larger for areas with small- er population sizes, areas that have shown the largest population changes (either positive or negative), and (because of the association between population size and type of areas) for subplace areas (census tracts, etc.) and places than for counties or states. Figure 5.17 presents the formulas for the most widely used measures of estimation error. These measures differ in the manner to which they take the direction of the error (that is, whether it is positive or negative) and the population size of areas into account in computing the rates of error. The mean percent eor (MPE) is a simple mean of values in which negative and positive values cancel one another. The mean absolute percent error (MAPE) measure's use of absolute values does not allow positive and negative errors to cancel one another and so provides a measure in which overall accuracy is the focus. The mean percent absolute difference (MPAD) measure (also referred to as the weighted mean absolute percentage error) controls for both the effects of different types of errors (positive or negative) and the effects of the population size of the estimation or projection area. Whereas the mean absolute percent error gives all areas equal weight (such that a 3-percent error for a city of 1,000 affects the overall value by the same extent as a 3-percent error for a city of 1,000,000), the mean percent absolute difference measure weights all areas by their population size. As shown in Figure 5.17, these
  • 267. Figure 5.17: Example of the Use of Three Commonly Used Error Measures Given: Hypothetical estimates for counties in the St. Louis area for 1988 and using Census Bureau prellmlnary estimates for 1988 as the standard (assumed to be the correct values) County St. Charles St. Loui 11 Jefferson Frankl in Sum for St. Louis Mean Percent Error (MPE) Mean Absolute Percent Error (MAPE) Mean Percent Absolute Difference (MPAD). 1988 Estimate 206,000 961,000 172,500 78,500 1,418,000 n I isl n I i=l n I i=l 1988 Census Estimate Value 203,400 1,008,800 170,400 78,700 1,461,300 Error (diffe- rence) 2,600 -47,800 2,100 -200 -43,300 Percent Error 1. 28 -4.74 1. 23 -0.25 -2.48 Estimate Value - Census Value Census Count n Estimate Value - Census Value Census Count n Estimate Value - Census Value n I Census Count i=l Absolute Error 2,600 47,800 2,100 200 52,700 -2.48 4 7.50 4 52,700 Absolute Percent Error 1. 28 4.74 1. 23 0.25 7.50 -.62 1.88 3.61 1,461,300 ~
  • 268. 247 measures produce different estimates of error. Which of these measures is of most utility in evaluating a set of estimates or projec- tions depends on the likely uses of the estimates or projections. In general, the mean absolute percent error and the mean percent absolute difference are likely to be of greater utility than simple mean percent error measures since they provide a better indication of the extent to which the average area is being correctly estimated or projected. The criteria and measures described above can be useful in evaluating a set of estimates or projections, but none of them pro- vides a definitive answer to the question of whether a set of esti- mates or projections is sufficiently accurate. The answer to that question is inherently judgmental. The question of whether a set of estimates or projections will be sufficiently accurate also depends on the likely uses of such estimates or projections. For example, if a set of estimates or projections is to be used for facility planning and error levels of up to 10 percent would not require changes in plans for facility construction, then estimates or projections with errors of 10 percent may be acceptable; while if errors of 5 percent would lead to population differences sufficient to require changes in facility siz.e or location, then 10-percent errors would be unacceptable. The acceptability of a set of estimates or projections must be ascer- tained by the user in relation to specific needs (Murdock et al., 1991c; lsserman, 1984). In sum, the evaluation of estimates and projections is essential to the estimation and the projection processes. Although an evalua- tion can neither ensure the accuracy of a set of estimates or projec- tions nor provide a definitive answer concerning the acceptability of the level of error, it can provide important insight into the character- istics of the estimates or projections and estimation or projection methodologies and alert one to the potential strengths and weak- nesses of such estimates or projections relative to events that have occurred recently or are projected to occur in the future. As noted above, although there is no fixed or single standard for evaluating a set of estimates or projections, the procedures described above are extremely useful for the applied analyst. More detailed examinations of procedures for evaluating population estimates and projections have recently been made by Murdock et al., (1989b; 1991c). These works provide some of the first systematic attempts to develop a model for evaluating population estimates and projec- tions. Readers interested in additional information on the evalua- tion process may wish to review these publications.
  • 269. 248 Conclusions In this chapter, we have described several estimation and projec- tion methodologies for estimating and projecting populations. The data requirements, assumptions, and computational steps for each of several separate methodologies have been reviewed. In addition, procedures for evaluating a set of estimates or projections relative to past population patterns for the estimation or projection area, other areas, and other available estimation and projection series have been examined. In sum, a brief and basic introduction to the processes of population estimation and projection has been presented. It should be evident to the reader that in making or using population esti- mates or projections, caution and discretion are essential. The fact that no single technique has consistently produced accurate esti- mates or projections and that any technique is only as accurate as the assumptions upon which its procedures are based must be clear- ly and continually stressed to potential users. _ The processes of population estimation and projection have sometimes been referred to as being more similar to arts than to sci- ences because of the need to utilize considerable judgment in speci- fying assumptions for either estimates or projections. Therefore, it is essential that any applied demographer attempting to complete a set of population estimates or projections make a concerted effort to master not only the mechanics of the population estimation and projection processes, but also to obtain first-hand knowledge of the estimation or projection area and of the limitations and the concep- tual bases underlying the estimation and projection processes.
  • 270. 6 Summary and Condusions: The Future of Population Change and Applied Demography in the United States This work has attempted to provide an introduction to the concepts, methods, and data of applied demography. In so doing, we have defined applied demography and delineated the key elements and variables used in applied demographic analyses (Chapter 1). The concepts of applied demography have also been defined and recent trends in the variables used to measure these concepts have been examined (Chapter 2). The major sources of data for demographic and related areas were described, principles for data use provided, and examples of typical applied uses of data presented (Chapter 3). Basic measures of demographic processes and characteristics as well as techniques for controlling the effects of demographic variables were also examined (Chapter 4). Finally, methods for completing and means for evaluating population esti- mates and projections were reviewed (Chapter 5). Throughout the description of these materials, the intent has been to provide a concise overview of the major dimensions of demography as used in applied analyses and to provide examples of its application. Because it is only an introduction, anyone who wishes to complete extensive applied demographic analyses will need to utilize additional materials and references. Hopefully, however, the work has provided both a useful introduction to the field of applied demography and an initial indication of the wealth of capabilities and insights that can be obtained by the applied use of demographic perspectives and methods. In this final chapter, we delineate those trends that are likely to characterize future population patterns (and be the focus of applied demographic analyses) in the coming decades. We also examine the developments that are likely to characterize applied demography in the future. Our intent is twofold. We wish to assist those involved in applied analyses to anticipate future demographic patterns that will impact the form and level of demand for future public- and
  • 271. 250 private-sector goods and services. We hope, as well, to assist ana- lysts who may wish to pursue careers in applied demography to discern those areas of the field that are likely to be the major areas of growth and development in the coming decades. Future Demographic Trends Impading Products and Services An Overview of Future Demographic Trends Although it is difficult to anticipate future demographic trends, an attempt is made here to (1) describe several major patterns of change which are likely to have a pervasive impact on the United States in the coming decades, and (2) delineate several demographic patterns that, although unlikely to show the dramatic change antici- pated for the preceding factors, appear likely to continue to effect the population of the United States in the coming years. We con- clude this section by examining the implications of these changes for applied analyses. Major Patterns Affecting the Population of the United States. At least three patterns seem likely to be sufficiently pervasive to impact future events in ways that will make them of importance for nearly all applied analyses: 1. decreased rates of population growth; 2. an aging population base; and 3. an increasing number and proportion of minority residents. Although these patterns cannot be examined in detail here, it is possible to briefly delineate future trends related to these three factors and examine some of their implications for selected areas. Tables 6.1 through 6.3 provide projections of the total United States population and of the population by age and race/ethnicity through 2050, and Tables 6.4 through 6.6 present data on the implications of the projected population change for the future work force and for college enrollment. These dimensions are only some of those likely to be impacted by these demographic trends, but an examination of them should be useful for delineating the general patterns likely to impact numerous public- and private-sector goods and services in the coming decades. The data in Tables 6.1 through 6.3 indicate that many of the current population and related patterns noted in Chapter 2 are
  • 272. 251 expected to continue. Population growth is projected to slow sub- stantially such that the population would reach its maximum size between 2040 and 2050 and begin to decline thereafter (Spencer, 1986; 1989). The minority population would grow rapidly, however, with the proportion of the population composed of minority group members increasing from about 25 percent in 1990 to more than 40 percent by 2050. Equally important, the growth in the minority population is projected to account for nearly all net growth in the United States population from now through 2050 with the Anglo population declining (based on analysis of data in Table 6.1 in which Hispanics have been subtracted from the white racial category to produce Anglos). The continued aging of the population is evident in Table 6.3. The data in this table indicate that nearly 23 percent of the United States population is projected to be 65 years of age or older by 2050 and 28 percent will be under 25 years of age. The data in this table also show that there will be substantial variation in age among ethnic groups. Although nearly 24 percent of the white population is projected to be composed of persons 65 years of age or older by 2050, only 15 to 16 percent of Hispanics are projected to be 65 years of age or older. On the other hand, while 35 percent of Hispanics will be less than 25 years of age in 2050, only 28 percent of whites will be of that age. Age differentials among ethnic groups will be of critical importance in planning for future service and consumer populations. Equally important for near-term market and service analyses is the need to recognize that, between now and 2010, the population of the United States might best be characterized as middle-aged rather than old. After 2010, the beginning edge of the baby-boom generation will reach retirement ages, and as this generation enters retirement ages, the population will age rapidly. Between now and 2010, the proportion of the population in elderly ages will change relatively little but the proportion in middle-age age groups will grow rapidly. The aging of the population is thus a long-term proc- ess. Tables 6.4 through 6.6 provide projections of some of the impli- cations of the projected future change in population for the labor force and for enrollment in higher education through 2025. Table 6.4 is derived from projections by the U.S. Bureau of Labor Statistics (1989), while Table 6.5 uses data from the Bureau of Labor Statistics' projections of future labor force participation rates (1987) and the U.S. Census Bureau's population projections (Spencer, 1986; 1989) to extend the projection of the labor force from 2000 to 2025. Table
  • 273. 252 Table 6.1: Historical and Projected Popu1ation Growth In the United States ~ Race and Spanish Origin, 1950-205 Population (in millions) Total Other Spanishb Year Population White Black Races Origin 1950 150.7 134.9 15.0 0.8 1960 180.7 160.0 19.0 1. 7 1970 205.1 179.7 22.8 2.6 1980 227.8 195.6 26.9 5.3 14.6 1990 250.4 210.6 31.1 8.7 19.9 2000 268.3 221.5 35.1 11. 7 25.2 2010 282.6 229.0 38.8 14.8 30.8 2020 294.4 234.4 42.1 17.9 36.5 2030 300.6 235.2 44.6 20.8 41. 9 2040 301. 8 232.0 46.2 23.6 46.7 2050 299.8 226.6 47.1 26.1 50.8 Percent Change from Previous Decade 1960 19.9 18.6 26.7 112.5 1970 13.5 12.3 20.0 53.9 1980 11. 1 8.9 18.0 103.9c 1990 9.9 7.7 15.6 64.2c 35.3 2000 7.2 5.2 12.9 34.5 26.6 2010 5.3 3.4 10.5 26.5 22.2 2020 4.2 2.4 8.5 21.0 18.5 2030 2. 1 0.3 5.9 16.2 14 .8 2040 0.4 -1.4 3.6 13.5 11.5 2050 -0.7 -2.3 1. 9 10.6 8.8 aValues for some years may differ from those shown in preceding tables due to corrections made by the U.S. Bureau of the Census following the reporting of the decennial census counts. The 1990 values shown are those projected in the source noted below, not the 1990 census counts. lpersons of Spanish origin may be of any race. Cyalues are affected by the self-reporting by Hispanics as being of other• racial group in 1980. Source: Population values for 1950 are from the 1950 Decennial Census from the United States Department of Commerce, Bureau of the Census. Other values by race and ethnicity are from Spencer (1986; 1989).
  • 274. Tatie 6.2: Percent of Population by Race and Spanish Origin In the United States, 1950-- Other Span is~ Year Total White Black .Races Origin 1950 100.0 89.5 10.0 .5 1960 100.0 88.5 10.5 1.0 1970 100.0 87.6 11. 1 1.3 1980 100.0 85.9 11. 8 2.3 6.5 1990 100.0 84. l 12.4 3.5 7.9 2000 100.0 82.6 13.1 4.3 9.4 2010 100.0 81. l 13.7 5.2 10.9 2020 100.0 79.6 14.3 6.1 12.4 2030 100.0 78.3 14.8 6.9 13.9 2040 100.0 76.9 15.3 7.8 15.5 2050 100.0 75.6 15.7 8.7 16.9 '1values for some years may differ from those shown In preceding tables due to corrections made by the U.S. Bureau of the Census following the reporting of the decennJal census counts. The 1990 values shown are those projected In the source noted below, not the 1990 census counts. ~rsons of Spanish origin may be of any race. Source: Population values for 1950 are from the 1950 decennial census from the U.S. Bureau of the Census. Other values by race and ethniclty are from Spencer (1986; 1989). 253
  • 275. 254 Table 6.3: Projections of the Percent of the U.S. Population by Age and Race/Ethnicity for Selected Years, 1990-2ffi0 (total population in thousands) Percent Population by Age and Race/Ethnicity Age Total Year Group White Black Other Hispanica Percent 1990 18 24.4 32.1 30.3 35.7 25.6 18-24 10.1 12.2 11.5 12.0 10.4 25-44 32.7 31. 8 34.7 32.3 32.7 45-64 19.3 15.5 16.5 14.3 18.7 65+ 13.5 8.4 7.0 5.7 12.6 Total Population 210,616 31,148 8,646 19,887 250,410 2000 18 23.4 30.3 27.3 34.5 24 .5 18-24 9.0 11. 2 11.3 11. 0 9.4 25-44 30.1 30.6 32.3 30.1 30.2 45-64 23.6 19.0 20.7 17.6 22.9 65+ 13.9 8.9 8.4 6.8 13.0 Total Population 221,514 35,129 11, 623 25,233 268,266 2030 18 19.9 24.2 22.3 27.6 20.7 18-24 8.1 9.6 9.8 11.8 8.4 25-44 24 .7 26.0 28.0 27.5 25.1 45-64 24.2 22.7 23.8 20.0 24.0 65+ 23.1 17.5 16.1 13. 1 21. 8 Total Population 235,167 44. 596 20,866 42,514 300,629 2050 18 19.5 21. 9 20.3 24.3 19.9 18-24 7.9 8.9 9.1 11. 2 8. 1 25-44 24.3 25.1 27.4 27.7 24.7 45-64 24.6 23.8 23.9 22.6 24.4 65+ 23.8 20.3 19.3 15.6 22.9 Total Population 226,611 47' 146 26,093 50,790 299,849 aHispanlcs may be of any race. Source: Computed from Spencer (1986; 1989).
  • 276. 255 6.6 uses United States population projections and 1986 eth- nicity-specific college enrollment rates to examine the implications of future population change for college enrollment in the United States (Murdock et al., 1989a). Since the projected values reflect different assumptions among population and service projection series, the absolute values vary slightly from one table to another. An examination of the data in Tables 6.4 and 6.5 suggests that rates of growth in the labor force will slow substantially in the coming years with rates of growth among middle-aged workers exceeding those for younger workers, increases among women exceeding those among men, and increases for minorities exceeding those for other ethnic groups both in the immediate future (Table 6.4) and in the longterm (Table 6.5). Thus the labor force increased by nearly 3 percent per year during the 1970s and by roughly 2 percent per year from 1980 to 1988. From 1988 to 2000, only the highest rate of growth projected would equal that of the 1980s, and from 2000 to 2025 (see Table 6.5) the growth would be very slow. The labor force would increase by about 5 percent during the decade from 2000 to 2010 (by only about 0.5% per year), but would decline between 2010 and 2025 such that the total percentage increase for the 25-year period would be only about two percent, an annual rate of growth of less than one-tenth of one percent per year. The data in Table 6.5 also suggest that patterns of change in the labor force would vary widely among racial/ethnic groups. The white labor force would decline by more than 3.0 million from 2000 to 2025, the black labor force would increase by about 3.0 million, the number of persons in the labor force from other racial and ethnic groups would increase by 3.5 million by 2025. The number of Hispanics in the labor force would increase by more than 6.2 mil- lion. Oearly the coming years will witness a substantial increase in the minority labor force. The data in Table 6.6 show the impacts of projected population change in the United States on enrollment in higher education. The data in this table indicate that there is likely to be little increase in the total number of persons enrolled in college in the coming dec- ades. Total enrollment is projected to decrease from 1990 to 2000, increase from 2000 to 2010, and then decline to only 200,000 more than in 1990 by 2025. The total growth from 2000 to 2025 would be only two percent, and although the fastest period of growth from 2000 to 2010 would result in a 6.2 percent increase in enrollment for the decade, the overall rate of growth is substantially slower than the more than 100-percent increase in enrollment during the 1970s
  • 277. Table 6.4: Three Alternative Projections of the U.S. Ovilian Labor Force by Selected Characteristics for 2000 Projected in 2000 by Scenario Percent Change (in thousands) 1988 - 2000 Number in 1988 Characteristic (in thousands) High Moderate Low High Moderate Low Total Labor Force 121,669 146, 770 141, 134 137 ,684 20.6 16.0 13.2 Age: 16-24 22,535 23,581 22,456 21,788 4.6 -.004 -0.3 25-54 84,042 104,471 101,267 100,686 24.3 20.5 19.8 55+ 15,092 18,718 17,411 15,210 24.0 15.4 0.8 Sex: Men 66,927 77,323 74,324 72,519 15.5 11.1 8.4 Women 54,742 69,447 66,810 65,165 26.9 22.0 19.0 Race/Ethnicity: White 104,756 123,392 118,981 116,041 17.8 13.6 10.8 Black 13,205 17,074 16,465 16,103 29.3 24.7 21. 9 Asian ang Other a 3,709 6,304 5,688 5,540 70.0 53.4 49.4 Hispanic 8,982 14, 696 14, 321 13,971 63.6 59.4 55.5 aThe •Asian and Other group Includes American Indians, AJaskan Natives, Asians, and Pacific Islanders. The historic data are derived by subtracting Black from the Black and Other group. 11-ersons of Hispanic origin may be of any race. Source: United States Department of Labor, Bureau of Labor Statistics. Monthly IAbor Review WasNngton, DC: U.S. Government Printing Office, November, 1989. ~
  • 278. Table 6.5: Projections of the Number of Persons Jn the Labor Force Jn the United States by Race/Ethnicity, 1986-2025 White Black Other Spanish Origin• Total Labor Force Year Number Percent Number Percent Number Percent Number 1986 104,372,692 1990 108,874,115 2000 118,970,169 2010 122,482,481 2020 118,154,550 2025 115,329,677 86.00 13,278,913 10.94 3,718,256 3.06 7,854,495 85.46 14,418,615 11.32 4,110,047 3.23 8,880,561 83.92 16,945,391 11.95 5,851,990 4.13 11,702,066 82.31 18,904,561 12.70 7,420,189 4.99 14,490,615 80.59 19,719,732 13.45 8,740,350 5.96 16,848,400 79.73 19,934,836 13.78 9,378,810 6.48 17,982,304 aSpanish-orlgln persons may be of any race. Percent 6.47 121,369,861 6.97 127,402,777 8.25 141,767,550 9.74 148,807,231 11.49 146,614,632 12.43 144,643,323 Souru: Projected by the authors using U.S. Bureau of Labor Statistics (1987) projections of rates of labor force partldpation (United States Department of Labor, Bureau of Labor Statistics. Projections of the Economy, Labor Force and Occupational Change to the Year 2000, • Monthly Ulbor Review 110,(9) November 1987) and population data from Spencer (1986; 1989). ~ ' I
  • 279. 258 and roughly the same as the relatively slow 6-percent increase between 1980 and 1988 (U.S. Bureau of the Census, 1990a). As with the labor force, however, the rate of growth in the number of persons enrolled in college will vary widely by racial and ethnic group. As is evident from an examination of Table 6.6, whereas the number of whites enrolled would decline by more than 550,000 from 1990 to 2025, the number of blacks would increase by nearly 400,000, the number of persons in other racial groups would increase by more than 450,000 and the number of Hispanics would increase by more than 650,000 from 1990 to 2025. College enroll- ment will increasingly depend on minority involvement in higher education. Other data (not shown here) indicate that the college population will also become older with persons 35 years of age increasing to more than 26 percent of all college students by 2025 compared to 16 percent in 1988. The college population will be both more ethnically diverse and older in the coming decades. Patterns of Continuing Importance. In addition to the three trends described above, several other factors seem likely to show slower rates of change than in the past. However, they are likely to continue to display trends and patterns that depart from those of the past sufficiently to impact major dimensions of life in the United States. These patterns include further reductions in the levels of mortality, particularly at older ages; continued low rates of fertility; a continuation of relatively high rates of immigration; continued patterns of population redistribution, but at slower rates than in the past; a continuing diversity of household types; and continuing disparity in socioeconomic resources, especially between minorities and other groups. Although most of the trends anticipated for these factors assume a continuation of the patterns noted in Chapter 2, they are nevertheless important to recognize in analyses for future time periods. · Mortality declined markedly in the 1970s and 1980s, particularly at older ages, and the existing trends in medical research suggest that it is at older ages that the impacts of mortality reduction are expected to be most substantial (Stoto and Durch, 1990). This lengthening of life at the upper end of the age structure will have implications for the health care system and for services oriented to serving the elderly (Siegel and Taeuber, 1986), but it is unclear whether the extension of life will lead to increased demands for services required by healthy elderly persons or largely increase the need for services required to meet the needs of an increasingly large, but frail, elderly population (Brody et al., 1987).
  • 280. Table 6.6: Projections of the Number of Residents Enrolled in Higher Education in the United States by Race/Ethnicity, 1986-2025 White Black Other Spanish Origina Total Year Number Percent Number Percent Number Percent Number Percent Enro 11 men t 1986 10,605,708 85.10 1,454,952 11. 67 401,795 3.22 733,869 5.89 12,462,455 1990 10,331,092 84.31 1,468,539 11.99 453,457 3.70 774,065 6.32 12,253,088 2000 9,912,997 82.17 1,553,888 12.88 597,478 4.95 914,085 7.58 12,064,363 2010 10,369,818 80.94 1,717,640 13.U 724,864 5.66 1,162,737 9.08 12,812,322 2020 9,905,754 79.10 1, 773 I 071 14.16 844,468 6.74 1,324,170 10.57 12,523,293 2025 9,778,767 78.25 1,805,290 14.45 913, 181 7.31 1,410,541 11.29 12,497,238 aSpanish-orlgtn Pft'9C'lS may be of any race. Source: Projected by the authers using U.S. Bureau of the Census enrollment rates for 1986 and Spencer (1986; 1989). t8
  • 281. 260 As noted in Chapter 4, the number of births and the birth rate have increased in the last several years, largely as a result of in- creased fertility among older women. Despite this recent pattern, no resurgence of substantially increased fertility is expected. The increasing involvement of women in the labor force and the contin- ued economic needs of American households are expected to contin- ue to keep fertility relatively low (Ryder, 1990). The Immigration Reform and Control Act of 1986 was intended, in part, to curtail the level of illegal immigration into the United States in light of an already high level of legal immigration. Wheth- er it will have a long-term impact is still unclear (Bean et al., 1989). It seems apparent, however, that the world demographic situation (Menken, 1986) and the labor force supply compared to the demand for labor in developing nations (Espenshade, 1989) will lead to continued relatively substantial immigration into the United States in the coming years. As indicated in Chapter 2, population redistribution in the United States in recent decades has involved patterns that have redistributed the population from the northeastern and midwestern parts of the country to the south and west (Long, 1988), from the central cities to the suburbs (Frey and Speare, 1988), and from nonmetropolitan to metropolitan areas (Fuguitt et al., 1989; Johnson, 1989). Although predicting patterns of population redistribution is the most difficult of all forms of projection, we anticipate that these patterns will continue but decrease in magnitude over time. This expectation is based on the fact that the populations in the southern and western regions and in the suburbs and metropolitan areas are large. Therefore, future rates of growth in these areas will likely be smaller simply because increasing volumes of redistribution will be necessary to maintain the rates of the past which were based on much smaller numerical population bases. In addition, however, despite the extensive volume of immigration noted above, the aging of the population should lead to a population that is less mobile. Although mobility and associated population redistribution will con- tinue, rates are likely to become slower over time. It is evident that the composition of households in the United States has become increasingly diverse (Sweet and Bumpass, 1987). The aging of the population slowed the overall rate of growth in the number of households in the 1980s (U.S. Bureau of the Census, 1991e), but the proportion of married-couple households has not increased, and there is little indication that the traditional family is being restored. We expect that the rate of household formation will slow because of the aging population base, but that a diversity of
  • 282. 261 household types will continue to characterize the population of the United States because of the social and economic forces that contin- ue to produce high rates of divorce and family disruption and which lead to diverse forms of unions (Bumpass and Sweet, 1989). The disparities in socioeconomic resources for different popula- tion groups in the United States, especially minorities, have existed for decades affecting income and poverty patterns, educational at- tainment, occupational mobility (Farley and Allen, 1987), and the physical segregation of population groups (White, 1987). Although there have been signs of improvement in some factors, such as increased rates of high school graduation for blacks and increased college graduation rates among Hispanics (National Center for Education Statistics, 1989), the trends still point to continuing and large socioeconomic differences between minorities and other groups. We anticipate some, but limited, closure in the differences in socioeconomic resources between minorities and other groups in the years to come, but the large differences in levels of and access to resources between minorities and others are, unfortunately, expect- ed to remain. The Implications of Future Demographic Change The major and continuing demographic trends noted above have numerous implications for applied analyses, only some of which can be reviewed here. This discussion is not intended to eliminate the need for the reader to examine more exhaustive analyses of the implications of such change (see for example, Teitelbaum and Winter, 1985; Robey, 1985; Fosler et al., 1990). It is simply an attempt to indicate the relevance of the expected patterns for some of the factors that are likely to be of concern in applied analyses. The slower growth of the population is likely to impact markets and the demand for public and private goods and services in several ways. Slower population growth will result in slower increases in the markets for many goods and services. Slower growth will mean that if the market for a product is to be increased, it will likely re- quire identifying new market segments, new persons with different characteristics than those who have traditionally used a product or service. Marlet segmentation is likely to be increasingly required in marleting analysis and in product promotion and advertising. In addition, reduced growth is likely to increase the need for more careful planning in many industries (such as real estate). During the 1970s and, to some extent, the 1980s, population growth could often be counted on to offset small errors in site location and
  • 283. 262 other forms of feasibility assessments. Slower growth will likely lead to smaller allowable margins of error and increase the impor- tance of planning and analysis. Slower population growth may also require that the performance of public- and private-sector managers be evaluated on an increas- ingly diverse array of indicators. Growth in service populations or in the number of customers may be less useful in differentiating levels of performance. Quality indicators will likely continue to increase in importance in performance appraisal compared to the quantitative indicators used historically. Both the increasingly middle-aged population of the next two decades and the increase in the population in elderly ages thereafter may have substantial impacts on goods and services. Table 6.7 shows the median household income levels for persons with differ- ent age and other characteristics. The data in this table show that middle-aged persons (those with a middle-aged householder) are likely to be in their peak earning years. A middle-aged population is one that is a relatively wealthy population, while younger and older populations are likely to have lower income levels. The next two decades should bring increased demand for goods and services oriented to middle-aged, relatively affluent, households. The longterm trend toward an elderly population has been widely discussed by managers in the public and private sectors (Siegel and Taeuber, 1986). Older populations will require increased health-related products and other assistance-oriented services and will generally demand different forms and types of services than a middle-aged population. Given the siz.e of the baby-boom popula- tion, and the magnitude of its impacts on both the growth of the middle-aged population in the coming two decades and of the elderly population after 2010, it is evident that political and socioec- onomic policies will likely shift toward increasing concerns with the problems of the elderly when the baby-boom population begins to reach the elderly ages. Those in the public sector will need to be alert to such shifts in order to effectively serve these clientele (and perhaps to survive politically), and those in the private sector will likely need to shift their products and services toward those oriented to being purchased and monitored by public-service entities as the baby-boom generation ages. The growth of minority populations represents either a substan- tial opportunity for the Nation or a potential problem, depending on how access to resources is altered for minorities over the coming years. Because of the young age structure of minority populations, they offer the potential to partially offset the effects of the aging
  • 284. 263 workforce that will characterize the population as a whole, particu- larly the white or Anglo population. A young minority workforce, if properly educated, could give the United States a competitive advantage relative to other developed nations. If minority populations do not experience increased access to socioeconomic resources, including increased levels of education, the future labor force could be characterized by increased levels of unemployment and the overall per capita purchasing power of the population could decline. The data in Table 6.7 show, as did several tables in Chapter 2, that the socioeconomic resources of blacks and Hispanics are substantially more limited than those for whites (e.g., income is only 60 to 70% of that for whites). Unless, the socioeco- nomic resources of minorities are increased, the projected growth of the United States population could lead to decreased relative pur- chasing power and related reductions in public-sector revenues. Several of the continuing demographic trends also seem likely to have effects that will be of interest to applied demographers and other analysts. Increased longevity may further increase the demand for goods and services oriented to the elderly and to those with various physical disabilities. Small families resulting from continued relatively low levels of fertility are likely to lead to con- tinuing low levels of growth in the demand for educational services for persons in traditional school ages, but to relatively large invest- ments per individual child. Continuing high levels of legal and illegal immigration will continue to make immigration policy a topic of public concern. Recurrent policy changes, aimed alternatively at welcoming the disadvantaged or preventing the entrance of those with specific characteristics, are likely to continue. Immigration will remain a component of American life and will continue to increase the ethnic diversity of the country. Immigration and the cultural differences among immigrant groups will likewise remain a basis for product segmentation. Patterns of population redistribution will impact both the areas of origin and of destination of migrants. Many central cities in the Northeast and Midwest and many rural areas of the Nation seem likely to continue to experience losses of population with accompa- nying problems in the maintenance of their tax bases and in the staffing of public and social service agencies. The continued subur- banization of the population may additionally disadvantage central cities relative to their more affluent suburbs.
  • 285. 264 Table 6.7: Median U.S. Household Income in 1989 by Selected Characteristics Type of Household All Households Age of Householder: 15 to 24 25 to 34 35 to 44 45 to 54 55 to 64 65 and older White BI3ck Hispanica Family Households: Married couples Other family, female head Other family, male head aHlspanlcs may be of any race. Median Income $28,906 18,663 29,823 37,635 41,523 30,819 15,771 30,406 18,083 21,921 34,633 38,664 17,383 30,336 Source: Money Income and Poverty Status In the United States, 1989. Current Population Report P-60, No. 168. U.S. Department of Commerce. U.S. Bureau of the Census. Washington, DC: U.S. Government Printing Office, 1990.
  • 286. 265 The diversity of American households will require that the evolution of goods and services towards meeting the needs of non- traditional households continue. Products and services for non- traditional households, such as legal services to address new means of merging the interests of persons in non-traditional unions, are likely to increase as are additional services to assist single parents. Employee benefits may more frequently include child-care and elder- care options and public and charitable organizations may find it necessary to increasingly recognize the reality of non-traditional households and families. The disparity in socioeconomic conditions may mean that many of the new growth markets will be composed of consumers with relatively modest resources. Products and services appropriate to the resources available to such consumers will be demanded. For example, if the market for new single-family housing is going to be maintained, concerted plans to finance and construct modestly priced units may be required. Public policy also seems increasingly likely to need to address the issues related to this disparity. This attention is likely to occur because it is those groups that are most disadvantaged that are the fastest growing segments of the popula- tion and who are thereby playing an increasingly larger role in public dedsionmaking. Minority issues and minority rights will continue to be concerns in the coming decades. The implications of future demographic change noted above are speculative, and the record suggests that any attempt to project the future should be viewed cautiously. The implications noted above, however, are ones that reflect change in population growth and in the characteristics of populations. Whether they occur to the extent and in the form noted is uncertain, but the fact that demographic change will substantially impact future events in the United States is evident. The Future of Applied Demography Interest in the application of demographic perspectives and methods to the analysis of applied problems is increasing. This is evident in the growth in the reporting of demographic events in the popular press, as well as in increasingly frequent inclusions of demographic data and analyses in public- and private-sector plan- ning and marketing analyses. It seems likely that the field of ap- plied demography will continue to grow, becoming increasingly important as data products and services become more accessible to individual analysts, and that applied demographers will form a
  • 287. 266 larger component of the demographic profession. In this final sec- tion, we examine the likely areas of growth and development of the field in the coming years and delineate some of the potential oppor- tunities and limitations that may affect that development. Although we make no attempt to predict the exact time frames related to the occurrence of these developments, we concentrate on those we believe will emerge and become substantively important in the next two decades. Areas of Future Growth and Development The concepts and methods of applied demography will be ap- plied to additional areas of analyses in the coming years and grow in their spheres of application in yet other areas. The traditional role of applied demography and its practitioners in the analyses of demographic variables for private-sector marketing, strategic plan- ning, site-selection, market segmentation, and similar forms of private-sector analysis will certainly continue. The use of applied analyses in state and local demography for the production of esti- mates, projections, and other information for governmental and public-service planning, budgeting, and related forms of analysis will remain areas of importance for applied demographers. Similar- ly, applied demographers will continue to play instrumental roles in the provision and analysis of demographic and other information through data vending and consulting firms. Together, these areas have been and will continue to form the base of applied demogra- phy. Growth in these areas, however, may be limited. Federal, state, and local governmental budget problems seem unlikely to be quickly resolved, the areas in which many private-sector demogra- phers are employed may show only modest growth, and traditional forms of data provision and related consulting activities are increas- ingly mature fields. Demographic and socioeconomic events in the United States and throughout the world, however, seem likely to create areas where growth in demand for applied demographic services will be particu- larly pronounced. Among those areas in which the most substantial growth seems likely to occur are: 1. human resources planning; 2. health care service planning and marketing; 3. long-term care planning; 4. pension fund investment and utilization planning; 5. legislative redistricting;
  • 288. 267 6. environmental impact assessment and mitigation; 7. social, political, and socioeconomic policy analysis; 8. international business and marketing analysis; and 9. individualized data use and analysis. Human resources are likely to become more difficult to manage in the coming decades as population growth slows and the charac- teristics of the population change. The slower growth of the labor force discussed above clearly suggests that employers will need to be more competitive in attracting new employees. At the same time, the faster growth of minority populations could result in either a younger and more viable work force or a less competitive one, depending on whether or not minority and other disadvantaged populations are provided with the access to educational and other training opportunities necessary to develop competitive labor market skills. Finally, it is evident that the growth of minority and other low-income populations are likely to require an initial infusion of expanded services to address their presently inadequate levels of education and income so that they can develop competitive skills. As a result, the level of demand for education, employment, and other types of human services is likely to increase. These patterns suggest that the need for applied demographic expertise in the planning for human resources and human services is likely to in- crease in both the public- and private-sectors in the coming years. It is obvious that the aging of the United States population will lead to increased demand for health care and long-term care for the elderly. Applied demography can be used to discern much about the patterns of population change likely to impact health and morbidity in the coming years. Analyses of the demand for differ- ent types of health care services, the feasibility of advanced technol- ogy acquisition relative to the population base in specific service areas, the demand for specialty services such as drug and alcohol counseling, and other areas will increasingly require demographic expertise. Similarly, long-term health and care facilities require careful analysis of such factors as the likely mix of Medicaid and private paying clients and careful siting to ensure that there is a sufficient population within close proximity of the site and that the site is sufficiently close to clients' relatives and friends (Murdock and Hamm, 1991). Health and long-term care are likely to be important areas of growth for applied demographic analysts. Another area likely to receive increased emphasis because of the aging of the United States population base is that of pension fund investment and utilization planning. Managers in both public- and
  • 289. 268 private-sector entities are beginning to recognize that pension funds may be extensively impacted by the coming increase in elderly reti- rees. How many persons are likely to retire and at what periods is critical information for establishing what types of investments should be pursued by the managers of retirement funds. Demo- graphic analysis is important as well in determining where invest- ments in real estate and other developments and in various types of corporations should be made. As the likely impacts of the aging population base become apparent, demands for demographic exper- tise to assist in the selection of pension fund investments is likely to increase substantially. The rapid growth of minority populations lies at the base of a substantial increase in demand for applied demographic analysis related to legislative and local area redistricting (see Hill and Kent, 1988). Particularly in the Voting Rights Act's designated (southern) states that have had rapidly increasing minority populations, the demand for persons who have expertise in population analysis and knowledge of redistricting is growing rapidly. The expertise of applied demographers is essential to assist in the development of voting districts for state and local governments, for school and junior college districts, to assist in the analysis of racial block voting patterns, and to serve as expert witnesses regarding the demograph- ic bases of alternative redistricting plans. As additional 1990 Census data become available and the number of additional areas involved in redistricting grows, the services of applied demographers are likely to be in increased demand. During the 1970s and the first few years of the 1980s, environ- mental impact assessment firms employed demographers to deter- mine the number of persons likely to be directly and indirectly impacted by large-scale developments. This activity declined sub- stantially by the last part of the 1980s as energy prices fell and large- scale energy and other projects were canceled or delayed (Murdock et al., 1986). There is renewed concern about environmental issues, however, about the storage and/or disposal of industrial and nuclear wastes (Murdock et al., 1983), and the need to address such issues as the impacts of global climate change on human populations (Murdock and Leistritz, 1991). Increased demand for environmental- ly related impact assessments seems likely to occur with emphasis being placed on estimating the populations impacted by past waste and/or other noxious products and on the determination of the populations that should be compensated for past impacts. Applied demographers will play a key role in such analyses.
  • 290. 269 Policy analyses have always employed demographic data. However, there is a new found awareness of the role of demograph- ic factors in such changes as those projected to occur in the labor force (U.S. Bureau of Labor Statistics, 1989), in health (Brody et al., 1987), and in other areas (Robey, 1985). We expect that governmen- tal agencies providing health and human services will increasingly include demographic analyses in their planning efforts and, as a result, increasingly require the services of applied demographers. Although most applied demographers are presently employed to complete domestic analysis (and this work has emphasized such analyses), it appears likely that the global economy will require expansion of American firms' marketing efforts in other nations. Demographers have long been involved in international develop- ment and family planning throughout the world as part of academic, United Nations, U.S. Agency for International Development, and/or foundation-sponsored activities. The new demand, however, will likely be for applied demographers to assist firms in determining the markets for different types of products and services. The present involvement of applied demographers in the private-sector makes this emerging area one that may expand the demand for applied private-sector demographers. The explosion of such data-handling capabilities as high-speed, large-storage capacity microcomputers coupled with such data media as CD-ROM makes demographic data more accessible to analysts who are not affiliated with large public-sector organizations or large corporations. Use of these and related forms of technology will produce an expanding market for the products and services of the individual data entrepreneur and analyst. Applied demographic products, such as specialized software for demographic analysis, additional on-line data bases, and numerous other products to assist the individual data user and analyst, should produce increased demand for the services of applied demographers. Overall, then, these and many other areas should expand the demand for applied demographic data and analyses and for applied analysts. For those interested in careers in applied demography, the future appears likely to provide substantial opportunities. Potential Opportunities and Problems for Applied Demography Although several specific areas where opportunities may develop for applied demographic analysts were described in the last section, here we wish to discuss several generic opportunities and problems
  • 291. 270 that are not related to a specific area or subfield of analysis. We first discuss emerging opportunities and then discuss potential prob- lems affecting the future of applied demography. Emerging Opportunities. We believe that there are substantial opportunities for the field of applied demography to improve its general level of conceptual and analytical capabilities by: 1. developing concepts and methods to integrate its knowl- edge base with that in related fields such as regional economics, sociology, geography, urban planning, and applied psychology and social psychology; 2. ensuring that it employs the most sophisticated appropri- ate methodologies available; and by 3. developing procedures to integrate its methods with computer-based geographic methods such as Geographic Information Systems (GIS). Many of the concepts of demography have been developed or are at least widely used in other fields of analysis. In this regard, such areas as regional economics, which examines the role of changes in local economies on employment and income growth, is clearly of importance for such applied demographic activities as determining local levels of migration and related population esti- mates. Such areas in sociology as human ecology and urban and rural sociology tend to view social change in terms of population- based concepts that may be of use to applied demographers. Many geographers are also demographers, but applied demography has tended to ignore geographic-based concepts of geographers interest- ed in demographic patterns. In fact, many demographers with a sociological or economic background are largely unaware of the parallel literature in geography on such topics as population redistri- bution and suburbanization, or minority population growth. Simi- larly, applicable knowledge from urban planning, such as the effects of physical and transportation planning on population growth, is often not part of the base of knowledge of applied demographers. Finally, although applied demographers are often employed in interdisciplinary research units within marketing or other depart- ments and work on a regular basis with psychologists and social psychologists, there is relatively little indication that such work has been appropriately incorporated in applied demographic analyses. These are only some examples; others could have been noted. The point, however, is that applied, real-world problems are seldom
  • 292. 271 resolved by analysts from a single field; they are inherently multi- dimensional and require multidisciplinary approaches. Applied demographers should utilize existing opportunities to incorporate relevant knowledge from other disciplines into their knowledge base. Applied demography should also take advantage of the expand- ing range of increasingly sophisticated forms of analysis employed in formal demography and other statistical and social science disci- plines. _Although the applied analyst must always remain sensitive to the need to effectively communicate results to clientele groups, the analysis underlying the results reported should be as appropri- ately sophisticated as possible. This is not meant to imply that applied demographers should employ complex methods simply to show their academic prowess, but rather to emphasize that the need for a constant updating of knowledge is as important in applied as in other areas of demography. The fact that such techniques as hazard models, multi-dimensional and multi-state projection models, and even log-linear models are seldom used in applied demographic analysis suggests that applied demographers should take steps to develop such methods for use in their more complex forms of analy- sis. Applied demography, like the overall field of demography, requires substantial and continuing methodological and conceptual development. The development of geographic-based products such as Geo- graphic Information Systems (GIS) and the TIGER census maps suggest the need for applied demographers (whose work tends to be centered on specific local areas) to become more heavily involved in the opportunities to develop geographic-based demographic analy- ses. For example, such areas as population estimation may well benefit from such an approach (Tayman, 1991); the applicability of GIS techniques for estimating the population in areas within speci- fied distances of given locations is clearly relevant to site location analyses and is widely used (Merrick and Tordella, 1988). The simple mapping capabilities of GIS systems allow one to complete examinations of patterns of population change within urban areas at an unprecedented level of detail. Although we would not presume at this early stage of their utilization to suggest how GIS and other such systems might be integrated with applied demographic con- cepts and techniques, it seems evident that this is an area with substantial opportunities for applied demographers.
  • 293. 272 Potential Problems. As in nearly all fields of study, past devel- opments and future demands may also create problems which could limit the developing field of applied demography. Among the potential problems that we believe must be carefully avoided are: 1. the extension of demographic concepts and methods beyond their empirical and conceptual bases; and 2. the popularization of demographic concepts and the demographic approach such that they are inappropriately applied and their limitations unrecognized. Demography has a base of knowledge and methods that have been developed over several centuries. It is a mature field with much to offer the applied analyst. Its base of knowledge is limited, however, and some tendency has arisen to examine the demographic concomitants of nearly any phenomena as a means of demonstrating the relevance of demographic factors. The old adages that correlation is not causation and that demography is not destiny should always be kept in mind when applying demographic con- cepts. The simple fact that some behavior or phenomenon varies with a demographic characteristic is not a sufficient reason to assume the importance of the demographic correlate. The conceptu- al, substantive, empirical, and statistical bases of such relationships must be examined before the relevance of a demographic character- istic can be assumed. It is essential that applied demography not extend its application too far beyond the conceptual and empirical base of knowledge in demography and related fields. This is not intended to imply that applied demographers should limit their attempts to discern how demographic factors relate to as many previously unexamined factors as possible, but is only an admoni- tion that such relationships should be thoroughly analyzed before they are assumed to be substantively significant. We are also concerned that the popularization of demography be pursued with care. This is not because we believe that familiarity breeds contempt, but rather because of the concern, noted above, that we not claim importance for demographic variables prior to finding empirical support for such importance. In addition, unless carefully qualified and contextualized, popularization can lead to the widespread misuse of the methods and concepts of applied demog- raphy by persons who lack adequate training in their use. This is not a statement based on a pandering after academic elitism, be- cause we strongly believe that applied demography should be extended to nondemographers for their use in resolving applied
  • 294. 273 problems. It is, however, a call for caution in implementing that extension to be sure that what is conveyed is also understood. Although popularized demographic analyses done by entities such as American Demographics have been competently completed and properly qualified, the same cannot be said for some of the newly emerging coverage appearing in the print and broadcast media. There is a clear need to ensure that applied demographic knowledge is not trivialized or its credibility eroded by careless popularization of its concepts and methods. Condusions In sum, this work has attempted to provide an introduction to the field of applied demography. As the discussion in this chapter suggests, we believe the field is one with significant opportunities and that it is likely to expand substantially in the coming years if it remains firmly grounded in a solid conceptual and empirical base of knowledge. We trust that this effort will be but one of many that will further expand and systematize the field of applied demogra- phy. Even more important, we hope this work, and those to follow, provide concepts, methods for analysis, and understanding of human populations that are useful to those who are attempting to arrive at solutions to real-world problems.
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  • 310. Age, data sources for, 75-96 defined, 18 measures of, 149-152 median, 41, 117, 149 Index pyramid, 151-152 standardization for, 158-164 trends in, 18, 38, 43-46, 93, 251 American Demographics, 103, 273 American Statistical Index, 70-71 Annual Housing Survey, 92 Arithmetic change, 120-121 Baby boom, 12, 15, 18, 28-32, 184, 251 Baby bust, 13, 18 Bibliography of Agriculture, 73-74 Birth rate, age-specific, 31, 117, 119, 124 crude; 115-117 data sources for, 75-78, 97-98, 100-102 general, 115-118 trends in, 32 Bookkeeping equation, 13, 134, 178, 228 CENDATA, 95 Censal ratio, 184-186, 188-191 Census, 81, 92 Census Bureau. See U.S. Bureau of the Census Census and You, 95 Census survival rates, 134-138, 225 Child-woman ratio, 124-126 Cohabitation, 21-22 Cohort analysis of, 13 definition of, 12 Cohort-component methods estimates, 181, 203-210 projections, 211, 223-243 Commuting, 16
  • 311. 290 Compact Disk-Read-only Memory (CD-ROM), 92, 106 Concepts. See Demography-concepts, Congressional District Data Book, 76, 78 Congressional Information Service Index, 70-72 Controlling to a total, 178, 180 County and Oty Data Book, 76-78, 110 County Business Patterns, 94 Current Business Survey, 93 Current Construction Survey, 92 Current Industrial Survey, 93 Current Population Survey, 92-94 Data compilations of, 76-79 examples of uses, 110-112 general indices American Statistical Index, 70-71 Congressional Information Service, 70-72 Index to U.S. Government Periodicals, 70, 72 Index to International Statistics, 71-72 Monthly Catalog of U.S. Government Publications, 71 Statistical Reference Index, 71-72 media for, 108-109 principles of use, 106-109 sources, Federal, 79-100 Agency indices, 73-74 Bibliography of Agriculture, 73-74 Censuses, 80-81 Census of Agriculture, 80 Census of Construction Industries, 80 Census of Governments, 80 Census of Housing, 82 Census of Manufacturing, 80 Census of Mineral Industries, 80 Census of Population and Housing, 80-81, 83-87 Census of Retail Trade, 80 Census of Service Industries, 80 Census of Transportation, 80 Census of Wholesale Trade, 80 1990 Census, 81-92 U.S. Bureau of the Census, 73 U.S. Bureau of Economic Analysis, 83, 96-97
  • 312. U.S. Bureau of Labor Statistics, 83, 97 Federal compilations, 76-78 Congressional District Atlas, 78 Congressional District Data Book, 76, 78 County and Oty Data Book, 76-78 Historical Statistics of the United States, 76-77 State and Metropolitan Area Data Book, 76, 78 Statistical Abstract of the United States, 76-77 National Center for Education Statistics, 79, 98-99 National Center for Health Statistics, 79, 97-98, 124 P-Series, 93-94 Superintendent of Documents' Oassification System, 75 surveys, 92-94 U.S. Bureau of the Census, 80-96 sources, nongovernmental (private), 103-105 sources, state, 100-102 agricultural, 100-101 economic, 100-101 education, 100-101 employment, 100-101 health, 100-101 human services, 100-102 state data center, 100, 102 state libraries, 100, 102 Data Users News, 95-96 Death. See Mortality Death rate, age-specific, 124, 126, 128-129, 132-133 crude, 124, 126 data sources for, 80-82, 94-95, 97-99 infant, 126, 128-129 neonatal, 126, 128-129 post neonatal, 126, 128-129 Decomposition of rates. See Rate decomposition Demographic processes. See Fertility; Migration; Mortality Demography, 1-8, 272-273 applied concepts and variables in, 6-7 definition of, 6 dimensions of, 6-7 limitations affecting, 272-273 opportunities in, 269-271 291
  • 313. 292 trends in, 265-269 concepts of, 6-7 definition of, 4 formal, 4 social, 4 Dependency ratio, 149-150, 152 Economic-based techniques, 217-223 Economic characteristics, 7 data sources for, 75-81, 92-97, 100-105 income, 7, 25 industry, 7, 24 measures of, 156-157 occupation, 7,24, 26 trends in, 24-25 Economic development, 101 Education, 7, 21, 23-24, 26, 48, 75, 98, 259 attainment, 93 characteristics, 153, 156 data sources for, 75-81, 92-94, 98-101 Grade Graduation Rate, 139-140, 153, 155 Grade Retention Rate, 139-140, 153, 155 measures of, 153, 155-156 trends in, 24 Elderly, 18, 251 Employment, 7, 24-25, 156 data sources for, 75-81, 94, 97, 100-101 definition of, 24 industry, 24-25 measures of, 156-157 occupation, 24-25 trends in, 24-25 underemployment, 24 unemployment, 24 Errors, mean absolute percent, 244-246 mean percent absolute, 245-246 mean percent error, 245-246 of closure, 92 of estimation, 244, 246-247
  • 314. Estimates accuracy of, 244-247 adjustments in, 178-181 concepts, 176-177 definition of, 176 evaluation of, 241-247 limitations of, 177-178 population-based statuses and conditions, 234, 241 principles of, 177-178 techniques for component methods, 204-210 administrative records method, 204 component method II, 204-205 cohort-component methods, 204-210, 251 extrapolative, 182-184 arithmetic rates, 182 geometric rates, 182 exponential rates, 182 Gompertz Curve, 182-183 logistic curve, 182-183 regression-based, 196-204 ratio-correlation, 198-204, 247-250 symptomatic, 184-196 censal-ratio methods, 184-196, 199-202, 238-250 housing unit method, 186-191, 197-200 other ratio-based methods, 191-1%, 243 Ethnicity, 7, 19-21, 47, 55, 152-153, 234-235, 252-254 data sources for, 75-81, 92-94, 100-103 definition of, 19-20 measures of, 153, 252-254 trends in, 20-21, 251 Exponential change, 120, 123, 124 Families, 7, 22-23, 25, 48, 92-93 data sources for, 75-81, 92-94, 100-102, 104 definition of, 22-23 measures of, 153 trends in, 22-23, 48, 59 types of, 22 Fecundity, 15 293
  • 315. 294 Fertility, 15, 26 definition of, 15 measures of, 30, 124-126, 127 age-specific rates, 28, 119 child-woman ratio, 124-126 crude rate, 117, 124 data sources for, 75-81, 92-94, 97-98, 100-102 general rate, 117-118, 124 total fertility rate, 124, 126-127 trends in, 28-30 Forecasts. See Projections Foreign Trade Survey, 93 Gender. See Sex Geographic Information System(s), 82, 270-271 Geometric change, 120, 122 Gini Coefficient, 145-148 Gompertz Curve, 182-183 Health care planning, 79-98, 266-267, 279-280 Hispanic origin. See also Spanish origin, 19-21, 47, 49-54 Historical Statistics of the United States, 76-71 Households, 7-8, 21-25, 48, 53, ~, 153 average size of, 23, 48-60 data sources for, 75-81, 92-94, 100-102 definition of, 22 measures of, 153 trends in, 28, 48, 56, 58-60 types of, 22-23 Housing Unit Method, 186-191 Immigration, 16, 28, 32, 60, 168, 263 Immigration Reform and Control Act, 260 Income, data sources for, 75-81, 92-94, 96-97, 100-103 definition of, 25 measures of, 156, 264 trends in, 25 Index of Dissimilarity, 145-149, 152-153 Index to International Statistics, 71-72 Index to U.S. Government Periodicals, 70, 72, 74, 76, Infant mortality rate, 26, 30, 32, 126, 128
  • 316. lnnrlgration, 16-17,32,38, 134, 139, 141 International marketing, 267 Labor force, 255-258 definition of, 24 measures of, 140, 156-157, 217-223 participation rate, 140, 156-157, 217-223 age-specific, 140, 156-157 crude, 140, 156-157 general, 140, 156-157 trends in, 25, 255-257 Life expectancy, 129, 132 Life table, 129-134, 169, 171-174 definition of, 129, 132 elements of, 129-134 multi-decrement, 169, 171-174 nuptiality, 169-171 school life, 169-171 working life, 169-174 Life table survival rates, 134-138 Logistic curve, 182 Long-term care planning, 266 Lorenz Curve, 144, 147-148 Marital status, 7, 21-22, 48, 55-57, 59, 153 data sources for, 75-81, 92-94, 97, 100-102 definition of, 21 measures of, 153-154 age-specific marriage rate, 153-154 crude marriage rate, 153-154 general marriage rate, 153-154 trends in, 21-22, 48, 55-57 Mean, 117 Mean absolute percent error. See Estimates and Projections Mean percent absolute difference. See Estimates and Projections Mean percent error. See Estimates and Projections Median, 117 Metropolitan Statistical Area (MSA), 18 Migration, 7, 13-14, 16-17, 26, 28-32, 134, 139-141, 227-229, 260 data sources for, 75-78, 93 defination of, 16-17 295
  • 317. 296 measures of, 31, 134, 139-141 gross, 134, 228 net, 134, 139, 228 residual, 134, 140-141, 228 trends in, 28-32, 260 Minority. See Ethnicity and Race Mobility. See Migration Mode, 125 Monthly Catalog of U.S. Government Publications, 70-71 Mortality, 7, 15-16, 28, 30, 32, 66, 98, 126, 128-129, 225, 230 age-curve of, 28 data sources for, 75-81, 97-98, 100-102 definition, 15-16 measures of, age-specific mortality (death) rate, 129 cause-specific death rate, 129 crude death rate, 126 infant mortality rate, 126, 128-129 neonatal death rate, 126, 128 post-neonatal death rate, 126, 128-129 life table. See Life table trends in, 28, 30-31, 258 Multi-state projection models, 9, 271 National Center for Education Statistics, 73, 79, 98-99 National Center for Health Statistics, 73, 79, 97-98 Natural decrease, 28, 60 Natural increase, 28-29, 60 Neonatal mortality, 126, 128 Old-age dependency ratio, 152 Outnligration, 16, 134, 139 Population data sources for, 75-105 defined, 11-12 change, 7, 13-14, 114 arithmetic, 120-121 definition of, 13-14 doubling rate, 124 exponential, 120, 123
  • 318. measures of, 120-124 trends in, 26-28, 250-254 geometric, 120, 122 characteristics, 7, 17-25, 38, 42, 48, 59~, 137, 152-153, 156, 158-159, 163-164, 167-169, 171,174, 250-261 definition of, 17-26 controlling the effects of, 158-174 measures of, 149-158 trends in, 38-67 composition. Su Characteristics components of change. See Fertility; Migration; Mortality data sources. Su Data distribution, 7, 17, 32-38 definition of, 7 measures of, 141-142, 147-149 density, 141 Gini Coefficient, 145-146, 148 Index of Dissimilarity, 145-146, 148 Lorenz Curve, 144, 147-148 potential, 141-143 trends in, 32:-38, 263 equation, 13-14, 178 estimates. See Estimates ethnicity. See Ethnicity fertility. Su Fertility growth rate. See Change projections. Su Projections mortality. See Mortality potential. Su Population-distribution pyramid. Su Age race. See Race special population, 179 subpopulation. See Cohort Poverty, definition of, 25 trends in, 66.07 Projections, accuracy of, 244-247 adjustments in, 178-179, 181 concepts in, 76-177 definition of, 177 evaluation of, 241-247 297
  • 319. 298 limitations of, 177-178 population-based statuses and conditions, 234, 241 principles of, 177-178 techniques for, 210 cohort-component, 223-243 economic-based, 217-223 extrapolative, 211 land-use, 214, 216-217 ratio-based, 213-215 Public Use Microdata Sample (PUMS), 80 Pyramid, 151, 152 Race. See also Ethnicity data sources for, 76-81, 92-94 definition of, 19-20 measures of, 152-153 trends in, 19-21, 250-256, 262-263 Rates, 28, 32, 113, 115 crude, 28, 30, 32, 115-116 general, 28, 32, 118 decomposition of, 158, 163-169 specific, 31, 32 Ratio-correlation, 198-203 Sex, 7, 19, 38, 42, 149, 152 data sources for, 76-81, 92-94 definition of, 19 measures of, 149, 152 pyramid, 151-152 ratio, 150, 152 trends in, 38, 42 Socioeconomic status, 7, 25-26, 60 data sources for, 76-81, 92-94 definition of, 25 measures of, 156 trends in, 60, 261 Spanish origin. See also Hispanic origin, 19-21 Standardization, 158-163 direct, 158-163 indirect, 158-163 State and Metropolitan Area Data Book, 76, 78 Statistical Abstract of the United States, 76
  • 320. Statistical Reference Index, 71-72 Superintendent of Documents Classification System, 75 Survey of Income and Program Participation (SIPP), 93 Survey of Minority-Owned Businesses, 93 Texas Almanac, 78 The U.S. Government Manual, 74-75 Topologically Integrated Geographic Encoding and Referencing System (IlGER), 81-82 Total Fertility Rate, 126-127 U.S. Bureau of Economic Analysis, 79, 96-97 U.S. Bureau of Labor Statistics, 79, 97 U.S. Bureau of the Census, 80-100 U.S. Department of Agriculture, 73 U.S. Government Manual, The, 74-75 Vital statistics data, 76-81, 97-98, 100-101, 124 Wealth. See Economics Youth dependency ratio, 149-150, 152 299