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STATIA-STICAL
STATIA-STICAL
ANALYSIS
ANALYSIS
 The study of sediments are largely
The study of sediments are largely
statistical in nature
statistical in nature
 Collection and classification of
Collection and classification of
data(mechanical analysis)
data(mechanical analysis)
 Preservation of data in the form of
Preservation of data in the form of
tables and graphs
tables and graphs
 Statistical analysis of data and inference
Statistical analysis of data and inference
about the sediments
about the sediments
Ways of statistical analysis
Ways of statistical analysis
 1.Frequency distribution ----if it involves
1.Frequency distribution ----if it involves
magnitude such as size of grains and
magnitude such as size of grains and
percentage of heavy minerals
percentage of heavy minerals
 2.Time series ----if time is an important
2.Time series ----if time is an important
factor
factor
Frequency distribution
Frequency distribution
 It include size frequency distribution
It include size frequency distribution
 It has two principle variances-----size
It has two principle variances-----size
and frequency
and frequency
Histograms
Histograms
 Common graphic device –readily under
Common graphic device –readily under
stood
stood
 Clarity and simplicity
Clarity and simplicity
 Class which has gradient frequency can
Class which has gradient frequency can
be recognised at first site
be recognised at first site
 Modal class
Modal class
 Draw backs
Draw backs
 Hidstograms are influenced by the class
Hidstograms are influenced by the class
intervals used in the analysis
intervals used in the analysis
 Its shape varies according to a
Its shape varies according to a
particular class limits chosen
particular class limits chosen
 If same distribution analysed in two
If same distribution analysed in two
different stereograms one may be
different stereograms one may be
symmetrical or the other may
symmetrical or the other may
assymmetrical
assymmetrical
Cumulative curves
Cumulative curves
 The original frequency data is
The original frequency data is
cumulated
cumulated
 It converts finite class intervals into a
It converts finite class intervals into a
continuous function
continuous function
Statistical parameters
Statistical parameters
 1. measuring central tendency
1. measuring central tendency
 The value about which all other values
The value about which all other values
cluster
cluster
 This correspond to the value which is
This correspond to the value which is
most frequent
most frequent
 Called averages –arithmatic mean
Called averages –arithmatic mean
size ,median size and model size
size ,median size and model size
 2.measuring the degree of scatter
2.measuring the degree of scatter
 The average value does not indicate the
The average value does not indicate the
spread of data on either side
spread of data on either side
 Hence a second measure is needed
Hence a second measure is needed
 It is a measure of degree of spread or
It is a measure of degree of spread or
dispersion of data around the central
dispersion of data around the central
tendency
tendency
 The measuring may be the mean
The measuring may be the mean
deviation or std deviation
deviation or std deviation
 3.measuring the degree of asymmetries
3.measuring the degree of asymmetries
 The average size and degree of spread
The average size and degree of spread
of two curves may be the same but one
of two curves may be the same but one
may not be symmetrical
may not be symmetrical
 Hence it is necessary to have a measure
Hence it is necessary to have a measure
of the tendency of the data to spread on
of the tendency of the data to spread on
one side or the other side of the
one side or the other side of the
average
average
 Such asymmetry is called skewness
Such asymmetry is called skewness
 Skewness may be left to right /positive
Skewness may be left to right /positive
or negative
or negative
 4
4 measuring of degree of peakedness
measuring of degree of peakedness
 Frequency curves which are alike in
Frequency curves which are alike in
their degree eithre of symmetry or
their degree eithre of symmetry or
asymmetry may vary in the degree of
asymmetry may vary in the degree of
peakedness
peakedness
 It is the measure of kurtosis
It is the measure of kurtosis
Trask’s method
Trask’s method
 Graph between values of cumulative wt
Graph between values of cumulative wt
% and diameters(grain size) of
% and diameters(grain size) of
sediments
sediments
 From the graph find out the diameters
From the graph find out the diameters
corresponding to the following
corresponding to the following
parameters
parameters
 Q1=75% Q2 =50% Q3=25%
Q1=75% Q2 =50% Q3=25%
Folk and Ward method
Folk and Ward method
 Graph – cumulatve wt% are plotted
Graph – cumulatve wt% are plotted
against grain size (mm &
against grain size (mm &Ф
Ф)
)
 Percentile values are deduced from the
Percentile values are deduced from the
graph
graph
 P16,P50,P84
P16,P50,P84

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STATIA-STICAL ANALYSIS of grain size data.ppt

  • 2.  The study of sediments are largely The study of sediments are largely statistical in nature statistical in nature  Collection and classification of Collection and classification of data(mechanical analysis) data(mechanical analysis)  Preservation of data in the form of Preservation of data in the form of tables and graphs tables and graphs  Statistical analysis of data and inference Statistical analysis of data and inference about the sediments about the sediments
  • 3. Ways of statistical analysis Ways of statistical analysis  1.Frequency distribution ----if it involves 1.Frequency distribution ----if it involves magnitude such as size of grains and magnitude such as size of grains and percentage of heavy minerals percentage of heavy minerals  2.Time series ----if time is an important 2.Time series ----if time is an important factor factor
  • 4. Frequency distribution Frequency distribution  It include size frequency distribution It include size frequency distribution  It has two principle variances-----size It has two principle variances-----size and frequency and frequency
  • 5. Histograms Histograms  Common graphic device –readily under Common graphic device –readily under stood stood  Clarity and simplicity Clarity and simplicity  Class which has gradient frequency can Class which has gradient frequency can be recognised at first site be recognised at first site  Modal class Modal class
  • 6.  Draw backs Draw backs  Hidstograms are influenced by the class Hidstograms are influenced by the class intervals used in the analysis intervals used in the analysis  Its shape varies according to a Its shape varies according to a particular class limits chosen particular class limits chosen  If same distribution analysed in two If same distribution analysed in two different stereograms one may be different stereograms one may be symmetrical or the other may symmetrical or the other may assymmetrical assymmetrical
  • 7. Cumulative curves Cumulative curves  The original frequency data is The original frequency data is cumulated cumulated  It converts finite class intervals into a It converts finite class intervals into a continuous function continuous function
  • 8. Statistical parameters Statistical parameters  1. measuring central tendency 1. measuring central tendency  The value about which all other values The value about which all other values cluster cluster  This correspond to the value which is This correspond to the value which is most frequent most frequent  Called averages –arithmatic mean Called averages –arithmatic mean size ,median size and model size size ,median size and model size
  • 9.  2.measuring the degree of scatter 2.measuring the degree of scatter  The average value does not indicate the The average value does not indicate the spread of data on either side spread of data on either side  Hence a second measure is needed Hence a second measure is needed  It is a measure of degree of spread or It is a measure of degree of spread or dispersion of data around the central dispersion of data around the central tendency tendency  The measuring may be the mean The measuring may be the mean deviation or std deviation deviation or std deviation
  • 10.  3.measuring the degree of asymmetries 3.measuring the degree of asymmetries  The average size and degree of spread The average size and degree of spread of two curves may be the same but one of two curves may be the same but one may not be symmetrical may not be symmetrical
  • 11.  Hence it is necessary to have a measure Hence it is necessary to have a measure of the tendency of the data to spread on of the tendency of the data to spread on one side or the other side of the one side or the other side of the average average  Such asymmetry is called skewness Such asymmetry is called skewness  Skewness may be left to right /positive Skewness may be left to right /positive or negative or negative
  • 12.  4 4 measuring of degree of peakedness measuring of degree of peakedness  Frequency curves which are alike in Frequency curves which are alike in their degree eithre of symmetry or their degree eithre of symmetry or asymmetry may vary in the degree of asymmetry may vary in the degree of peakedness peakedness  It is the measure of kurtosis It is the measure of kurtosis
  • 13. Trask’s method Trask’s method  Graph between values of cumulative wt Graph between values of cumulative wt % and diameters(grain size) of % and diameters(grain size) of sediments sediments  From the graph find out the diameters From the graph find out the diameters corresponding to the following corresponding to the following parameters parameters  Q1=75% Q2 =50% Q3=25% Q1=75% Q2 =50% Q3=25%
  • 14. Folk and Ward method Folk and Ward method  Graph – cumulatve wt% are plotted Graph – cumulatve wt% are plotted against grain size (mm & against grain size (mm &Ф Ф) )  Percentile values are deduced from the Percentile values are deduced from the graph graph  P16,P50,P84 P16,P50,P84