Featured here are textbooks published by the MAA. Many of these may be used as your primary text (P) or as a supplement (S) for another course you are teaching. Listed below each topic are book suggestions.

Field Theory and Its Classical Problems (S)

Learning Modern Algebra: From early Attempts to Prove Fermat's Last Theorem (P)

Visual Group Theory (S)

Mathematical Interest Theory (P)

Calculus: An Active Approach with Projects (P)

The Calculus Collection: A Resource for AP* and Beyond (S)

Calculus for the Life Sciences: A Modeling Approach (P)

College Calculus: A One-Term Course for Students with Previous Calculus Experience (P)

Counterexamples in Calculus (S)

Mathematical Modeling in the Environment (S)

Real Infinite Series (S)

Field Theory and Its Classical Problems (P)

Functions, Data, and Models: An Applied Approach to College Algebra (P)

Combinatorics: A Guided Tour (P)

Combinatorics: A Problem Oriented Approach (S)

Mathematics of Choice: How to Count without Counting (P)

Proofs that Really Count: The Art of Combinatorial Proof (P)

Invitation to Complex Analysis (P)

Complex Numbers & Geometry (S)

Cryptological Mathematics (P)

Elementary Cryptanalysis: A Mathematical Approach (P)

Differential Geometry and Its Applications (P)

Game Theory and Strategy (P)

The Mathematics of Games and Gambling (P)

Understanding our Quantitative World (P)

Complex Numbers & Geometry (S)

Field Theory and Its Classical Problems (S)

Geometry Revisited (P)

Graph Theory: A Problem Oriented Approach (P)

An Episodic History of Mathematics: Mathematical Culture Through Problem Solving (P)

Field Theory and Its Classical Problems (S)

History of Mathematics: Highways and Byways (P)

Math through the Ages: A Gentle History for Teachers and Others (P)

A Radical Approach to Lebesgue’s Theory of Integration (S)

A Radical Approach to Real Analysis (P, S)

Calculus Deconstructed: A Second Course in First-Year Calculus (P, S)

A Course in Mathematical Modeling (P)

Mathematical Modeling in the Environment (P)

First Concepts of Topology: The Geometry of Mappings of Segments, Curves, Circles, and Disks (P)

Topology Now! (P)

Combinatorics: A Problem Oriented Approach (P)

Cryptological Mathematics (P)

Game Theory and Strategy (P)

Graph Theory: A Problem Oriented Approach (P)

Mathematical Connections: A Companion for Teachers and Others (P)

Mathematics of Choice: How to Count without Counting (P)

The Mathematics of Games and Gambling (P)

Number Theory Through Inquiry (P)

Proofs that Really Count: The Art of Combinatorial Proof (P)

Lie Groups: A Problem-Oriented Introduction via Matrix Groups (P)

Lie Groups: A Problem-Oriented Introduction via Matrix Groups (S)

Mathematical Modeling in the Environment (S)

Mathematics for Business Decisions (with Interdisciplinary Multimedia Projects) (P)

Calculus Gems: Brief Lives and Memorable Moments (S)

Cryptological Mathematics (S)

Learning Modern Algebra: From early Attempts to Prove Fermat's Last Theorem (S)

Number Theory Through Inquiry (P)

Ordinary Differential Equations: From Calculus to Dynamical Systems (P)

Mathematical Interest Theory (S)

Mathematical Modeling in the Environment (S)

The Mathematics of Games and Gambling (S)

Combinatorics: A Problem Oriented Approach (P)

Proofs that Really Count: The Art of Combinatorial Proof (P)

Real Infinite Series (S)

Mathematical Connections: A Companion for Teachers and Others (P)

Mathematics for Secondary School Teachers (P)

Bridge to Abstract Mathematics (P)

Calculus Deconstructed: A Second Course in First-Year Calculus (P, S)

Distilling Ideas: An Introduction to Mathematical Thinking (P)

Lie Groups: A Problem-Oriented Introduction via Matrix Groups (P)

Number Theory Through Inquiry (P)

Calculus Deconstructed: A Second Course in First-Year Calculus (P, S)

Counterexamples in Calculus (S)

Invitation to Complex Analysis (S)

Mathematical Interest Theory (S)

A Primer of Real Functions (P, S)

A Radical Approach to Lebesgues’ Theory of Integration (S)

A Radical Approach to Real Analysis (P)

Real Infinite Series (S)

A Radical Approach to Lebesgue’s Theory of Integration (P)

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