Introduction to mathematical proofs
Material type:
TextSeries: Textbooks in mathematicsPublication details: Boca Raton : CRC Press/Taylor & Francis Group, 2020. Description: xv, 395 pages : illustrations ; 27 cmISBN: 9780367338237Subject(s): Proof theory -- TextbooksDDC classification: 510.6 Online resources: Table of content | Reviews Summary: An Introduction to Mathematical Proofs presents fundamental material on logic, proof methods, set theory, number theory, relations, functions, cardinality, and the real number system. The text uses a methodical, detailed, and highly structured approach to proof techniques and related topics. No prerequisites are needed beyond high-school algebra. New material is presented in small chunks that are easy for beginners to digest. The author offers a friendly style without sacrificing mathematical rigor. Ideas are developed through motivating examples, precise definitions, carefully stated theorems, clear proofs, and a continual review of preceding topics.
| Item type | Current library | Call number | Status | Date due | Barcode |
|---|---|---|---|---|---|
Book
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NISER LIBRARY | 510.6 LOE-I (Browse shelf(Opens below)) | Available | 25929 |
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| 510.6 DEA-B Bridge to higher mathematics | 510.6 EBB-M Mathematical logic | 510.6 LAK-T Tools of mathematical reasoning (the) | 510.6 LOE-I Introduction to mathematical proofs | 510.6 MAN-C A course in mathematical logic for mathematicians | 510.6 MEN-I Introduction to mathematical logic | 510.6 MEN-I Introduction to mathematical logic |
Includes bibliographical references and index.
An Introduction to Mathematical Proofs presents fundamental material on logic, proof methods, set theory, number theory, relations, functions, cardinality, and the real number system. The text uses a methodical, detailed, and highly structured approach to proof techniques and related topics. No prerequisites are needed beyond high-school algebra. New material is presented in small chunks that are easy for beginners to digest. The author offers a friendly style without sacrificing mathematical rigor. Ideas are developed through motivating examples, precise definitions, carefully stated theorems, clear proofs, and a continual review of preceding topics.
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