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    Discrete Mathematics

Discrete Mathematics

Oscar Levin
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      Discrete Mathematics: An Open Introduction, Fourth Edition aims to provide an introduction to select topics in discrete mathematics at a level appropriate for first or second year undergraduate math and computer science majors, especially those who intend to teach middle and high school mathematics. The book began as a set of notes for the Discrete Mathematics course at the University of Northern Colorado. This course serves both as a survey of the topics in discrete math and as the “bridge” course for math majors. FeaturesUses problem-oriented and inquiry-based methods to teach the concepts.Suitable for undergraduates in mathematics and computer science.New to the 4th edition Large scale restructuring.Contains more than 750 exercises and examples.New sections on probability, relations, and discrete structures and their proofs.

      Format: Hardback CONTRIBUTORS: Oscar Levin EAN: 9781032965529 COUNTRY: United Kingdom PAGES: 478 WEIGHT: 1080 g HEIGHT: 254 mm
      PUBLISHED BY: Taylor & Francis Ltd DATE PUBLISHED: 2025-03-04 CITY: GENRE: MATHEMATICS / Discrete Mathematics, MATHEMATICS / Number Systems, MATHEMATICS / Number Theory, MATHEMATICS / Combinatorics WIDTH: 178 mm SPINE:

      Book Themes:

      Set theory, Discrete mathematics, Number theory, Combinatorics and graph theory

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      Oscar Levin is a professor at the University of Northern Colorado. He has taught mathematics and computer science at the college level for over 15 years and has won multiple teaching awards. His research studies the interaction between logic and graph theory, and he is an active developer on the PreTeXt project, an open-source authoring system for writing accessible scholarly documents. He earned his Ph.D. in mathematical logic from the University of Connecticut in 2009.Outside of the classroom, Oscar enjoys entertaining his two brilliant daughters with jaw-dropping magic tricks and hilarious Dad jokes, hiking with his amazing wife, and coming in second-to-last in local pinball tournaments.

      Discrete Mathematics: An Open Introduction, Fourth Edition aims to provide an introduction to select topics in discrete mathematics at a level appropriate for first or second year undergraduate math and computer science majors, especially those who intend to teach middle and high school mathematics. The book began as a set of notes for the Discrete Mathematics course at the University of Northern Colorado. This course serves both as a survey of the topics in discrete math and as the “bridge” course for math majors. FeaturesUses problem-oriented and inquiry-based methods to teach the concepts.Suitable for undergraduates in mathematics and computer science.New to the 4th edition Large scale restructuring.Contains more than 750 exercises and examples.New sections on probability, relations, and discrete structures and their proofs.

      Format: Hardback CONTRIBUTORS: Oscar Levin EAN: 9781032965529 COUNTRY: United Kingdom PAGES: 478 WEIGHT: 1080 g HEIGHT: 254 mm
      PUBLISHED BY: Taylor & Francis Ltd DATE PUBLISHED: 2025-03-04 CITY: GENRE: MATHEMATICS / Discrete Mathematics, MATHEMATICS / Number Systems, MATHEMATICS / Number Theory, MATHEMATICS / Combinatorics WIDTH: 178 mm SPINE:

      Book Themes:

      Set theory, Discrete mathematics, Number theory, Combinatorics and graph theory

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      Oscar Levin is a professor at the University of Northern Colorado. He has taught mathematics and computer science at the college level for over 15 years and has won multiple teaching awards. His research studies the interaction between logic and graph theory, and he is an active developer on the PreTeXt project, an open-source authoring system for writing accessible scholarly documents. He earned his Ph.D. in mathematical logic from the University of Connecticut in 2009.Outside of the classroom, Oscar enjoys entertaining his two brilliant daughters with jaw-dropping magic tricks and hilarious Dad jokes, hiking with his amazing wife, and coming in second-to-last in local pinball tournaments.

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