An Introduction to Mathematical Proofs
By: Loehr, Nicholas A.
Material type:
BookPublisher: New York CRC Press 2020Description: xv;395p. hb 25cm.ISBN: 9780367338237.Subject(s): NathematicsDDC classification: 511.36 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 location | Collection | Call number | Status | Date due | Barcode | Item holds |
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Mathematics | Book | 511.36 Loe (Browse shelf) | Available | 25216 |
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| 511.3/ Kle Mathematical logic | 511.324/Men Schaum's Outline Of Theory And Problems Of Boolean Algebra And Switching Circuits | 511.324/Men Schaum's Outline Of Theory And Problems Of Boolean Algebra And Switching Circuits | 511.36 Loe An Introduction to Mathematical Proofs | 511.4/Bea Iteration of rational functions : | 511.5/Bol Modern Graph Theory | 511.5/Cio/Mur A First Course In Graph Theory And Combinatorics |
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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