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Sets, logic and maths for computing / by David Makinson

By: Material type: TextTextSeries: Undergraduate topics in computer sciencePublication details: New York : Springer, 2008Description: xv, 301 p. : ill. ; 24 cmISBN:
  • 9781846288449
  • 1846288444
Subject(s):
Contents:
Before the Beginning.- Do I really need to know about this?.- Proving and disproving: Logical techniques.- Proving and disproving: Mathematical techniques.- First Steps.- Flat set theory.- Families of sets.- Relations.- Functions.- Structures.- Order.- Trees.- Graphs.- Logic.- Truth-functional connectives.- Quantifiers.- Counting.- The pigeonhole principles.- The addition and multiplication rules.- Selection rules.- Probability.- The Kolmogorov axioms for finitely additive probability.- Combining combinatorics and probability
Summary: This easy-to-follow text allows readers to carry out their computing studies with a clear understanding of the basic finite mathematics and logic that they will need. Written explicitly for undergraduates, it requires only a minimal mathematical background and is ideal for self-study as well as classroom use
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Holdings
Item type Current library Call number Copy number Status Date due Barcode
Open Shelf Open Shelf UMPLIB PEKAN QA76.9.M35 M35 2008 (Browse shelf(Opens below)) 1 Available 0000047197

Includes bibliographical references and index

Before the Beginning.- Do I really need to know about this?.- Proving and disproving: Logical techniques.- Proving and disproving: Mathematical techniques.- First Steps.- Flat set theory.- Families of sets.- Relations.- Functions.- Structures.- Order.- Trees.- Graphs.- Logic.- Truth-functional connectives.- Quantifiers.- Counting.- The pigeonhole principles.- The addition and multiplication rules.- Selection rules.- Probability.- The Kolmogorov axioms for finitely additive probability.- Combining combinatorics and probability

This easy-to-follow text allows readers to carry out their computing studies with a clear understanding of the basic finite mathematics and logic that they will need. Written explicitly for undergraduates, it requires only a minimal mathematical background and is ideal for self-study as well as classroom use

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