Quantification Theory

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A01=J. A. Faris
Argument Form
Author_J. A. Faris
Case F?
Case Fα
Category=PBCD
Category=QDTL
deduction
Deduction Schema
definite descriptions
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
evaluating general statements
evaluation
Existential Import
Finite Universe
formal argument analysis
formal logic
identity in logic
Indian record
inductive
inference
Invalid Argument Form
Iota Operator
Left Handed Player
logical validity testing
mathematical logic
mathematics philosophy
maths philosophy
maths theory
metaphysics
Monadic Form
philosophy of mathematics
Predicate Component
predicate logic
Predicate Subject Analysis
Predicate Variables
predictive
probability
Pronoun Variables
proof
quantification
Quantificational Argument
Quantificational Expression
Quantificational Form
Quantificational Logic
quantifier
rationality
reasoning
Singular Quantifiers
Singular Term
statistical
symbolic logic
symbolic logic translation
Traditional Syllogistic Logic
Truth Functional Compound
Truth Functional Logic
Universal Closure
Valid Argument Form
validity

Product details

  • ISBN 9780367426118
  • Weight: 290g
  • Dimensions: 129 x 198mm
  • Publication Date: 01 May 2021
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
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Originally published in 1964. This book is concerned with general arguments, by which is meant broadly arguments that rely for their force on the ideas expressed by all, every, any, some, none and other kindred words or phrases. A main object of quantificational logic is to provide methods for evaluating general arguments. To evaluate a general argument by these methods we must first express it in a standard form. Quantificational form is dealt with in chapter one and in part of chapter three; in the remainder of the book an account is given of methods by which arguments when formulated quantificationally may be tested for validity or invalidity. Some attention is also paid to the logic of identity and of definite descriptions. Throughout the book an attempt has been made to give a clear explanation of the concepts involved and the symbols used; in particular a step-by-step and partly mechanical method is developed for translating complicated statements of ordinary discourse into the appropriate quantificational formulae. Some elementary knowledge of truth-functional logic is presupposed.

Faris\, J. A.

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