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An Introduction to Proof via Inquiry-Based Learning

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An Introduction to Proof via Inquiry-Based Learning

Dana Ernst · Northern Arizona University

This book is intended to be used for a one-semester/quarter introduction to proof course (sometimes referred to as a transition to proof course). The purpose of this book is to introduce the reader to the process of constructing and writing formal and rigorous mathematical proofs. The intended audience is mathematics majors and minors. However, this book is also appropriate for anyone curious about mathematics and writing proofs.

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Transition to Higher Mathematics

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Transition to Higher Mathematics

Bob Dumas and John E. McCarthy · University of Washington and Washington University in St. Louis

Có trong mục lục: 1.5: Images and Inverses

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Gentle Introduction to the Art of Mathematics

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Gentle Introduction to the Art of Mathematics

Joseph Fields · Southern Connecticut State University

Có trong mục lục: 01: Introduction and Notation · 1.06: Rational And Irrational Numbers · 02: Logic and Quantifiers

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Friendly Introduction to Mathematical Logic

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Friendly Introduction to Mathematical Logic

Christopher Leary & Lars Kristiansen · SUNY Geneseo & University of Oslo

Có trong mục lục: 01: Structures and Languages · 1.04: Terms and Formulas · 1.09: Substitutions and Substitutability

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MCC: MTH 220 - Discrete Math

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MCC: MTH 220 - Discrete Math

Judy Dean · Monroe Community College

Có trong mục lục: 1.3: How to Read and Write Mathematics · 1.5: Introduction to Sets and Real Numbers · 2: Logic

Mathematics 0 lượt xem
Proofs and Concepts - The Fundamentals of Abstract Mathematics

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Proofs and Concepts - The Fundamentals of Abstract Mathematics

Dave Witte Morris & Joy Morris · University of Lethbridge

Có trong mục lục: 01: Propositional Logic · 1.01: Assertions deductions and validity · 1.02: Logic Puzzles

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Discrete Mathematics

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Discrete Mathematics

Oscar Levin · University of Northern Colorado

Có trong mục lục: 0: Introduction and Preliminaries · 0.2: Mathematical Statements · 0.E: Introduction and Preliminaries (Exercises)

CC BY-SACombinatorics and Discrete MathematicsMathematics 0 lượt xem
Math for Educators (MATH 010A and 010B CID120)

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Math for Educators (MATH 010A and 010B CID120)

Lynn Mann · LibreTexts

Có trong mục lục: 1.02: Understanding Mathematical Content Knowledge · 1.04: Common Core Standards for Mathematics · 1.4.01: Kindergarten Standards Overview

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Math 375: Pre-Calculus

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Math 375: Pre-Calculus

Roy Simpson, Sangchin Sertich & Paige Buck-Moyer · Cosumnes River College

Có trong mục lục: 01: Triangles and Circles · 1.01: Angles and Basic Geometry · 1.1.01: Resources and Key Concepts

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A Spiral Workbook for Discrete Mathematics

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A Spiral Workbook for Discrete Mathematics

Harris Kwong · State University of New York at Fredonia

Có trong mục lục: 1.03: How to Read and Write Mathematics · 02: Logic · 2.02: Conjunctions and Disjunctions

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Discrete Structures

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Discrete Structures

Laurie Lacey · SUNY Schenectady County Community College

Có trong mục lục: 01: Introduction to Writing Proofs in Mathematics · 1.01: Statements and Conditional Statements · 1.02: Constructing Direct Proofs

Mathematics 0 lượt xem
SMC: MATH 339 Discrete Mathematics

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SMC: MATH 339 Discrete Mathematics

Rohatgi · Saint Mary's College

Có trong mục lục: 0: Introduction and Preliminaries · 0.2: Mathematical Statements · 0.E: Introduction and Preliminaries (Exercises)

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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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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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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

CC BY-NC-SACombinatorics and Discrete MathematicsMathematics 0 lượt xem