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MAT 310 Bridge to Advanced Mathematics

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MAT 310 Bridge to Advanced Mathematics

Richard Hammack · Virginia Commonwealth University

Có trong mục lục: 02: Logic · 2.01: And Or Not · 2.05: Logical Equivalence

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Mathematics for Computer Science

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Mathematics for Computer Science

Eric Lehman, F. Thomson Leighton, & Alberty R. Meyer · Google and Massachusetts Institute of Technology

Có trong mục lục: 01: Proofs · 01: Intro to Proofs · 1.06: Proving an If and Only If

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Elementary Foundations: An Introduction to Topics in Discrete Mathematics

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Elementary Foundations: An Introduction to Topics in Discrete Mathematics

Jeremy Sylvestre · University of Alberta Augustana

Có trong mục lục: 1.03: Logical Analysis · 1.04: Tautologies and contradictions · 02: Logical equivalence

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Mathematical Reasoning

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Mathematical Reasoning

Pamini Thangarajah · Mount Royal University

Có trong mục lục: 1.2: More on Logical Statements · 2.1: Subsets and Equality · 2.3: Venn Diagrams and Euler Diagrams

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Foundations of Computation

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Foundations of Computation

Carol Critchlow & David J. Eck · Hobart and William Smith Colleges

Có trong mục lục: 01: Logic and Proof · 1.01: Propositional Logic · 1.03: Application - Logic Circuits

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Delftse Foundations of Computation

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Delftse Foundations of Computation

Stefan Hugtenburg & Neil Yorke-Smith · Delft University of Technology

Có trong mục lục: 01: Logic · 1.01: Propositional Logic · 1.1.02: Logical operators

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Discrete Mathematics for Computer Science

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Discrete Mathematics for Computer Science

Jin He · Fresno City College

Có trong mục lục: 01: Introduction to Propositional Logic · 1.04: Proving an If and Only If · 1.05: Proof by Cases

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Discrete Mathematics for Computer Science

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Discrete Mathematics for Computer Science

Mark A. Fitch · University of Alaska Anchorage

Có trong mục lục: 02: Logic · 2.01: Formal Logic · 2.03: Predicate Logic

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Applied Discrete Structures

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Applied Discrete Structures

Al Doerr & Ken Levasseur · University of Massachusetts Lowell

Có trong mục lục: 1.01: Set Notation and Relations · 1.03: Cartesian Products and Power Sets · 1.05: Summation Notation and Generalizations

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