Intermediate Quantities

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A01=Philip Peterson
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Algebraic Proof
Algebraic Semantics
Aristotelian Semantics
Aristotle's traditional syllogism
Author_Philip Peterson
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Categorical Proposition
Category1=Non-Fiction
Category=JHB
COP=United Kingdom
Delivery_Pre-order
English Quantifiers
English's grammar quantifiers
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Existential Import
Fractional Quantifiers
fractionated quantifiers
Hamiltoned Forms
Intermediate Quantifier
Intermediate quantifiers
Invalid Syllogisms
Language_English
Lexical Insertion
Linguistics
logical quantities
Logically Equivalent
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Predicate Calculus
Predicate Negation
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Quantifier Negation
Quantifier Words
Red Produce
softlaunch
Source Predicate
Straight Fraction
Syllogistic Form
Syllogistic System
Thompson's List
Thompson’s List
Traditional Syllogism
Valid Syllogism
Venn diagrams
Vice Versa

Product details

  • ISBN 9781138706040
  • Weight: 540g
  • Dimensions: 150 x 216mm
  • Publication Date: 16 Jan 2019
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
  • Language: English
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This title was first published in 2000: Intermediate quantifiers express logical quantities which fall between Aristotle's two quantities of categorical propositions - universal and particular. "Few", "many" and "most" express the most commonly referred to intermediate quantifiers, but this book argues that an infinite number can be understood through a deeper examination of the logical nature of all intermediate quantifiers. Presenting and analyzing the logical and linguistic features of intermediate quantifiers, in a fashion typical of traditional logic, Philip L. Peterson presents an account integrating the logic and semantics of intermediate quantifiers with the two traditional quantities by traditional methods. Having introduced the basic idea of how to approach the task in the first chapter, with heavy emphasis on the linguistic meanings and ordinary uses of English intermediate quantifier expressions, Peterson then undertakes the task of completely integrating the three basic intermediate quantities into traditional logic in the following chapter.

Professor of Philosophy. Department of Philosophy, Syracuse University New York, USA.

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