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‫ع‬‫و‬‫ر‬
ُ
‫ش‬‫جو‬‫سے‬ ‫نام‬ ‫پاک‬‫کے‬ ‫ہلل‬
َ
‫ا‬‫نہا‬ ‫بان‬‫مہر‬ ‫بڑا‬‫ی‬‫ت‬
‫۔‬ ‫ےہ‬ ‫واال‬ ‫حم‬‫ر‬
ِ‫ن‬ ٰ‫حم‬َّ‫الر‬ ِ‫ہللا‬ ِ‫سم‬ِ‫ب‬‫ا‬ِ‫ح‬َّ‫لر‬‫ی‬‫م‬
Group # 9
Danish Raza 13170920-072
Ali Asghar 14220920-017
Existential
import
A statement has existential import
when its truth depends on evidence
for the existence of things in a
certain category--in the case of
categorical propositions, the
existence of things in the
categories signified by its subject
and predicate terms.
Example:
1: All buttercups are blue
Blue buttercups exist
2: Some dragons are fire-breathing
fire-breathing dragons exist
Different forms of Existential
Import
 Formal & Material Import
 Bivalence Import
 Traditional Views
 The Golden Age of Logic
 Fred Sommer and Existential Import
 Material Implication
Formal & Material Import
 Formal
The structure of arguments in order to see how
reasoning proceeds from premises to a
conclusion.
 Material
It does not deal with the form or structure of
arguments, but rather with their content. While
formal logic deals with how you get from one truth
to another.
Example
 All men are mortal
Socrates is a man
Therefore, Socrates is mortal
Bivelence Logic
 logic philosophy the semantic principle that
there are exactly two truth values, so that
every meaningful statement is either true or
false.
Example
T & T =T
F & T= F
T & F= F
F &F= T
Traditional Views
 Traditional logic involves mostly
the study of the classical syllogism.
Example
Murder is wrong.
Some times murder is not wrong.
Therefore murder is always wrong.
The Golden Age of Logic
 The golden age of logic occurred during the
19th century, when such giants as Boole,
ideal precisely because there are none who fit
the ideal,
Example
“perfect men do not break the rules.”
This does not imply that even if a man were to
refrain from breaking the rules, that perfect
men actually exist.
It is ideal precisely for that
reason. Venn says, however, that
in popular usage we do not
“without warning” make predicates
of non-existence subjects.
Fred Sommers and Existential
Import
 Fred Sommers discussed P. F. Strawson’s
attempt to use “truth-value gaps” as a way of
interpreting such expressions as, (1) “the
present king of France is bald.” The “present
king of France” has no existence, so under
Russell’s view of existential import,
The proposition would be false merely
because its subject term was vacuous
Russell regarded the subject term as
entailing that there was a present king of
France and the proposition was false for
that reason.
Material implication
A conditional statement describes a
relationship between the antecedent and
the consequent. This relationship is
called "material implication"
Denoted by: “=>” or
For Example
 If you study hard, then you will pass.
Antecedent Consequent
=>
If p, then q.
Thank you

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Existential import in logic

  • 1. ‫ع‬‫و‬‫ر‬ ُ ‫ش‬‫جو‬‫سے‬ ‫نام‬ ‫پاک‬‫کے‬ ‫ہلل‬ َ ‫ا‬‫نہا‬ ‫بان‬‫مہر‬ ‫بڑا‬‫ی‬‫ت‬ ‫۔‬ ‫ےہ‬ ‫واال‬ ‫حم‬‫ر‬ ِ‫ن‬ ٰ‫حم‬َّ‫الر‬ ِ‫ہللا‬ ِ‫سم‬ِ‫ب‬‫ا‬ِ‫ح‬َّ‫لر‬‫ی‬‫م‬
  • 2. Group # 9 Danish Raza 13170920-072 Ali Asghar 14220920-017
  • 4. A statement has existential import when its truth depends on evidence for the existence of things in a certain category--in the case of categorical propositions, the existence of things in the categories signified by its subject and predicate terms.
  • 5. Example: 1: All buttercups are blue Blue buttercups exist 2: Some dragons are fire-breathing fire-breathing dragons exist
  • 6. Different forms of Existential Import  Formal & Material Import  Bivalence Import  Traditional Views  The Golden Age of Logic  Fred Sommer and Existential Import  Material Implication
  • 7. Formal & Material Import  Formal The structure of arguments in order to see how reasoning proceeds from premises to a conclusion.  Material It does not deal with the form or structure of arguments, but rather with their content. While formal logic deals with how you get from one truth to another.
  • 8. Example  All men are mortal Socrates is a man Therefore, Socrates is mortal
  • 9. Bivelence Logic  logic philosophy the semantic principle that there are exactly two truth values, so that every meaningful statement is either true or false. Example T & T =T F & T= F T & F= F F &F= T
  • 10. Traditional Views  Traditional logic involves mostly the study of the classical syllogism. Example Murder is wrong. Some times murder is not wrong. Therefore murder is always wrong.
  • 11. The Golden Age of Logic  The golden age of logic occurred during the 19th century, when such giants as Boole, ideal precisely because there are none who fit the ideal, Example “perfect men do not break the rules.” This does not imply that even if a man were to refrain from breaking the rules, that perfect men actually exist.
  • 12. It is ideal precisely for that reason. Venn says, however, that in popular usage we do not “without warning” make predicates of non-existence subjects.
  • 13. Fred Sommers and Existential Import  Fred Sommers discussed P. F. Strawson’s attempt to use “truth-value gaps” as a way of interpreting such expressions as, (1) “the present king of France is bald.” The “present king of France” has no existence, so under Russell’s view of existential import,
  • 14. The proposition would be false merely because its subject term was vacuous Russell regarded the subject term as entailing that there was a present king of France and the proposition was false for that reason.
  • 15. Material implication A conditional statement describes a relationship between the antecedent and the consequent. This relationship is called "material implication" Denoted by: “=>” or
  • 16. For Example  If you study hard, then you will pass. Antecedent Consequent => If p, then q.