Symbolic Logic : Syntax, Semantics, and Proof
by
David Agler
Book Details
Format
Hardback or Cased Book
ISBN-10
1442217413
ISBN-13
9781442217416
Publisher
Bloomsbury Publishing Plc
Imprint
Rowman & Littlefield Publishers
Country of Manufacture
GB
Country of Publication
GB
Publication Date
Dec 19th, 2012
Print length
375 Pages
Weight
1,007 grams
Dimensions
26.20 x 18.30 x 3.00 cms
Product Classification:
Philosophy: logic
Ksh 28,800.00
Manufactured on Demand
0 in stock
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Quality
Fast
Brimming with visual examples of concepts, derivation rules, and proof strategies, this introductory text is ideal for students with no previous experience in logic. Symbolic Logic: Syntax, Semantics, and Proof introduces students to the fundamental concepts, techniques, and topics involved in deductive reasoning. Agler guides students through the basics of symbolic logic by explaining the essentials of two classical systems, propositional and predicate logic. Students will learn translation both from formal language into English and from English into formal language; how to use truth trees and truth tables to test propositions for logical properties; and how to construct and strategically use derivation rules in proofs. This text makes this often confounding topic much more accessible with step-by-step example proofs, chapter glossaries of key terms, hundreds of homework problems and solutions for practice, and suggested further readings.
Brimming with visual examples of concepts, derivation rules, and proof strategies, this introductory text is ideal for students with no previous experience in logic. Symbolic Logic: Syntax, Semantics, and Proof introduces students to the fundamental concepts, techniques, and topics involved in deductive reasoning. Agler guides students through the basics of symbolic logic by explaining the essentials of two classical systems, propositional and predicate logic. Students will learn translation both from formal language into English and from English into formal language; how to use truth trees and truth tables to test propositions for logical properties; and how to construct and strategically use derivation rules in proofs. This text makes this often confounding topic much more accessible with step-by-step example proofs, chapter glossaries of key terms, hundreds of homework problems and solutions for practice, and suggested further readings.
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