Book of Proof, Edition 2.2

This book is an introduction to the language and standard proof methods of mathematics. It lays a foundation for more theoretical courses such as topology, analysis and abstract algebra.

**Tag(s):**
Mathematics

**Publication date**: 31 May 2013

**ISBN-10**:
0989472108

**ISBN-13**:
9780989472104

**Paperback**:
313 pages

**Views**: 2,122

**Type**: N/A

**Publisher**:
n/a

**License**:
Creative Commons Attribution-No Derivative Works 3.0 United States License

**Post time**: 23 Apr 2016 11:00:00

Book of Proof, Edition 2.2

This book is an introduction to the language and standard proof methods of mathematics. It lays a foundation for more theoretical courses such as topology, analysis and abstract algebra.

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From the Book Description:

This book is an introduction to the language and standard proof methods of mathematics. It is a bridge from the computational courses (such as calculus or differential equations) that students typically encounter in their first year of college to a more abstract outlook. It lays a foundation for more theoretical courses such as topology, analysis and abstract algebra. Although it may be more meaningful to the student who has had some calculus, there is really no prerequisite other than a measure of mathematical maturity. Topics include sets, logic, counting, methods of conditional and non-conditional proof, disproof, induction, relations, functions and infinite cardinality.

This book is an introduction to the language and standard proof methods of mathematics. It is a bridge from the computational courses (such as calculus or differential equations) that students typically encounter in their first year of college to a more abstract outlook. It lays a foundation for more theoretical courses such as topology, analysis and abstract algebra. Although it may be more meaningful to the student who has had some calculus, there is really no prerequisite other than a measure of mathematical maturity. Topics include sets, logic, counting, methods of conditional and non-conditional proof, disproof, induction, relations, functions and infinite cardinality.

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About The Author(s)

Richard Hammack is a Professor of Mathematics at Department of Mathematics and Applied Mathematics, Virginia Commonwealth University. He is a member of American Mathematical Society and Mathematical Association of America. He works mostly in the areas of combinatorics and graph theory.

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