8 Best-Selling Discrete Mathematics Books Millions Love

These best-selling Discrete Mathematics Books, authored by recognized authorities like Seymour Lipschutz and John C. Molluzzo, offer proven approaches valued in academia and industry.

Updated on June 28, 2025
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There's something special about books that both critics and crowds love, especially in a field as foundational as Discrete Mathematics. Whether you're delving into graph theory, logic, or combinatorics, these subjects underpin much of modern computing and mathematical reasoning. With the rising importance of computer science and data analysis, mastering discrete math is more relevant than ever, supported by books that many have turned to for clarity and depth.

The collection of books featured here are authored by recognized experts such as Seymour Lipschutz, John C. Molluzzo, and Winfried Karl Grassmann. Their works have earned respect through rigorous academic backgrounds and practical relevance, bridging abstract concepts with applications in computing and problem-solving. These books have stood the test of time, influencing students, educators, and professionals alike.

While these popular books provide proven frameworks, readers seeking content tailored to their specific Discrete Mathematics needs might consider creating a personalized Discrete Mathematics book that combines these validated approaches with your unique goals and background.

Best for mastering problem-solving skills
Seymour Lipschutz, Ph.D., and professor of mathematics at Temple University, brings decades of academic expertise to this extensive problem-solving guide. His experience teaching discrete mathematics inspired this book, which aims to help you master the subject through thousands of solved examples and systematic techniques. Lipschutz’s approach targets students who want to improve their understanding and performance efficiently, making this resource a dependable companion for exams and coursework alike.
1991·404 pages·Discrete Mathematics, Problem Solving, Exam Preparation, Mathematics, Solution Techniques

The proven track record of Seymour Lipschutz's "2000 Solved Problems in Discrete Mathematics" speaks for itself, popular among students aiming to excel in this challenging field. Lipschutz, a seasoned professor at Temple University with a Ph.D., crafted this guide to sharpen problem-solving skills efficiently by providing 2,000 carefully selected problems complete with detailed solutions. You’ll find techniques for selecting the best approach to tough questions and an index that helps you focus on specific topics, making it a practical companion for exam preparation or quick review sessions. This book suits anyone looking to improve their discrete math proficiency, especially those pressed for time but unwilling to compromise on depth or clarity.

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Best for linking theory to computing
This book offers a solid introduction to discrete mathematics, blending core mathematical principles with computer application examples that have earned it a respected place among learners. Its methodical approach covers essential topics from number systems and logic to graph theory, supported by detailed case studies that illustrate real computing problems like sorting and cryptography. Ideal for those seeking a thorough grounding in discrete mathematics, it addresses the need for a resource that links theory to practical computing challenges, making complex concepts accessible and relevant.
A First Course in Discrete Mathematics book cover

by John C. Molluzzo, Fred Buckley·You?

1997·507 pages·Discrete Mathematics, Math, Mathematics, Computer Applications, Number Systems

When John C. Molluzzo and Fred Buckley designed this text, they aimed to bridge the gap between abstract discrete mathematics and its practical applications in computing. You’ll learn foundational concepts like number systems, logic, combinatorics, probability, relations, and Boolean algebra, all enriched with case studies that connect theory to computer science tasks such as sorting algorithms, cryptography, and memory addressing. The book’s clear explanations and worked examples make it particularly useful if you want to grasp how discrete math underpins computing processes, whether you're a student or a professional sharpening your mathematical toolkit.

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Best for personal problem-solving plans
This AI-created book on discrete mathematics is tailored to your skill level and interests, focusing on problem-solving techniques that matter most to you. You share your background and specific goals, and the book delivers content that matches your unique learning needs. By concentrating on the challenges and practice problems you find most relevant, it offers a clear path to mastery without unnecessary detours.
2025·50-300 pages·Discrete Mathematics, Problem Solving, Logic, Set Theory, Combinatorics

This tailored book explores the core challenges of discrete mathematics by focusing on techniques and practice problems that match your unique background and goals. It covers essential topics such as logic, combinatorics, graph theory, and set theory through a personalized lens, ensuring you engage with content that resonates with your interests and skill level. The book reveals problem-solving approaches proven popular among learners, adapted specifically to your objectives. By concentrating on your particular areas of focus, it offers a targeted learning experience that deepens understanding and sharpens your mastery of discrete math concepts, empowering you to tackle complex problems with confidence.

Tailored Guide
Problem-Solving Focus
1,000+ Happy Readers
Best for deep conceptual understanding
Jerrold Grossman's Discrete Mathematics: An Introduction to Concepts, Methods, and Applications is notable for its focus on practical understanding rather than purely theoretical exposition. This approach has earned it recognition among students and educators seeking a thorough treatment of discrete math topics that are essential for computer science, engineering, and related fields. The book’s structure allows you to engage deeply with subjects like graph theory and algorithms, presenting them with clarity and depth that surpass many competitors. Its enduring presence in academia speaks to its value for those who want to develop strong mathematical foundations and apply them effectively.
1989·952 pages·Discrete Mathematics, Mathematics, Logic, Set Theory, Combinatorics

Drawing from his extensive academic background, Jerrold Grossman developed this book to bridge the gap between abstract theory and practical application in discrete mathematics. You’ll explore foundational concepts like set theory, logic, and combinatorics, but what sets this text apart is its emphasis on applying these ideas to real problems rather than just theoretical proofs. For example, chapters on graph theory and algorithms provide clear methods that can be directly used in computer science and engineering contexts. If you want a deeper grasp of discrete math that goes beyond formulas and focuses on understanding how and why methods work, this book serves that purpose well.

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Best for computer science fundamentals
A Short Course in Discrete Mathematics by Edward A. Bender and S. Gill Williamson addresses a common question among computer science students: what math is truly necessary for your field? Drawing from foundational courses at UC San Diego, this book covers key areas like logic, number theory, and functions with an eye toward computer science applications. Its approach includes multiple-choice questions to reinforce learning, making it a practical resource for sophomores ready to deepen their mathematical understanding. This book’s focus on discrete math essentials ensures it meets the needs of those building a solid base for algorithm and system analysis.
A Short Course in Discrete Mathematics (Dover Books on Computer Science) book cover

by Edward A. Bender, S. Gill Williamson·You?

2004·256 pages·Discrete Mathematics, Mathematics, Computer Science, Boolean Functions, Logic

Edward A. Bender and S. Gill Williamson, professors at the University of California at San Diego, designed this book to answer the practical question of what mathematics computer science students truly need. You’ll find a focused exploration of topics like Boolean functions, logic, number theory, and induction, all tailored for sophomores with some calculus background. The inclusion of multiple choice review questions throughout the chapters makes it easier to test your understanding as you go, making this a solid choice if you want a grounded introduction to discrete math fundamentals applied to computing. If you’re looking for a gentle but rigorous course that bridges theory with computer science essentials, this text fits well, though it’s less suited for those without calculus experience.

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Best for logic applied to programming
Winfried Karl Grassmann is a renowned Computer Science Professor specializing in logic and discrete mathematics. With over 20 years of teaching experience, Grassmann has authored several influential books in the field, bringing deep expertise to this work. His background ensures this book is grounded in both academic rigor and practical relevance, making it a reliable guide for anyone seeking to understand the mathematical foundations essential to computer science.
Logic and Discrete Mathematics: A Computer Science Perspective book cover

by Winfried Karl Grassmann, Jean-Paul Tremblay··You?

1995·776 pages·Discrete Mathematics, Logic, Programming Languages, Graph Theory, Set Theory

When you grapple with the foundations of computer science, this book by Winfried Karl Grassmann and Jean-Paul Tremblay offers a solid framework for understanding logic, sets, relations, functions, and graphs through a computational lens. It doesn’t just present theory; it connects discrete mathematics directly to programming, illustrating how to use logic to specify applications and reason about code systematically. You’ll find chapters devoted to Prolog and Miranda, which showcase practical programming languages rooted in these concepts, making abstract ideas tangible. This book suits you if you want to deepen your grasp of mathematical structures that underpin computer science, especially if you’re involved in software development or algorithm design.

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Best for rapid concept mastery
This custom AI book on discrete mathematics is created based on your background, skill level, and which discrete math topics you want to master quickly. You share your specific goals, and the book focuses on helping you learn core concepts in a rapid, step-by-step manner with daily lessons. Personalizing the content this way makes complex material more approachable and aligns the learning process with your unique interests and needs.
2025·50-300 pages·Discrete Mathematics, Logic Foundations, Set Theory, Combinatorics, Graph Theory

This tailored book offers a rapid, step-by-step exploration of discrete mathematics crafted to match your background and goals. It reveals core concepts such as logic, combinatorics, set theory, and graph theory through daily focused lessons designed for efficient learning. The approach integrates widely valued knowledge with your specific interests, ensuring the content remains engaging and relevant. By concentrating on your unique needs, this personalized guide fast-tracks your understanding of discrete math fundamentals, making complex topics accessible and manageable within a 30-day framework. It’s an engaging way to build confidence in discrete mathematics with content that resonates personally and promotes steady progress.

Tailored Guide
Focused Conceptualization
1,000+ Happy Readers
Best for structured math foundations
Discrete Mathematical Structures, Sixth Edition, stands out in the field by offering a clear and concise introduction to discrete mathematics with more computer science applications than most texts. Its approachable style and breadth make it ideal for a one-semester course, bridging theory and practical computing concepts effectively. This book meets the needs of a wide range of students, from those new to discrete math to those seeking to deepen their understanding for computer science applications. It addresses foundational topics like sets, logic, and graph theory, providing a valuable resource for anyone wanting a structured approach to discrete mathematics.
Discrete Mathematical Structures (6th Edition) book cover

by Bernard Kolman, Robert Busby, Sharon C. Ross·You?

2008·552 pages·Discrete Mathematics, Mathematics, Computer Science, Logic, Set Theory

What happens when experienced educators in mathematics craft a textbook tailored for computer science students? Bernard Kolman, Robert Busby, and Sharon C. Ross bring together clear explanations and numerous computer science applications to make discrete mathematics accessible for a broad audience. You’ll find detailed coverage of fundamental topics like logic, set theory, combinatorics, and graph theory, all presented with practical examples that connect theory to computing. The book assumes only basic algebra, so it works well for both majors and non-majors seeking a solid foundation. Whether you’re preparing for advanced studies or want to strengthen your understanding of mathematical structures relevant to computer science, this edition offers structured insights without overwhelming complexity.

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Best for CS-focused discrete math
This edition of Discrete Mathematics for Computer Scientists offers a refreshed and reorganized exploration of fundamental concepts vital to computing. Its thorough approach combines mathematical rigor with examples that resonate with modern computer science study, making it a popular choice among students and educators alike. The book tackles core topics such as logic, set theory, and combinatorics, presenting them in ways that clarify their relevance to algorithms and data structures. If you're aiming to build a solid theoretical base in discrete mathematics tailored specifically for computer science, this text addresses those needs effectively.
1998·608 pages·Discrete Mathematics, Logic, Set Theory, Combinatorics, Graph Theory

Drawing from his experience teaching computer science students, John Truss crafted this book to bridge abstract mathematical theories and their practical applications in computing. You learn how discrete structures underpin algorithms and data organization, with chapters that carefully unpack logic, set theory, and combinatorics alongside real examples relevant to programming. This edition updates the content to align with modern curricula, making it accessible if you're diving into discrete mathematics for the first time or refreshing your foundational knowledge. It suits undergraduates and professionals seeking to strengthen their theoretical grounding without losing sight of computer science applications.

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Best for accessible exam preparation
Discrete Mathematics DeMYSTiFied stands out in the discrete mathematics field for its clear, approachable style authored by Steven G. Krantz, an award-winning math professor. The book appeals widely because it breaks down complex concepts like logic, proofs, and cryptography into manageable lessons supported by real-world examples and exercises. It serves those needing a solid foundation, from beginners to advanced students aiming to sharpen their skills or prepare for exams. Its practical approach makes this book a dependable choice for anyone tackling discrete math challenges.
2008·364 pages·Discrete Mathematics, Mathematics, Logic, Proofs, Set Theory

Steven G. Krantz, an award-winning mathematics professor, crafted this book to simplify the often daunting world of discrete mathematics. You’ll explore foundational topics like logic, proofs, matrices, and graph theory through concise explanations paired with real-world examples and worked problems. Chapters on cryptography and Boolean algebra expand your toolkit, while exercises reinforce your grasp of the material. Whether you're starting out or brushing up for exams, this book balances accessibility with enough challenge to deepen your understanding effectively.

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Conclusion

This curated set of eight books collectively highlights discrete mathematics' rich landscape, balancing foundational theory, practical computing applications, and problem-solving techniques. If you prefer proven methods with extensive practice, starting with Seymour Lipschutz's "2000 Solved Problems in Discrete Mathematics" offers hands-on mastery, while those drawn to foundational theory might explore Jerrold Grossman's detailed exploration.

For a CS-centered approach, titles like "A First Course in Discrete Mathematics" by John C. Molluzzo and Fred Buckley or "Logic and Discrete Mathematics" by Winfried Karl Grassmann provide direct connections to computing tasks. Combining these resources offers a broad yet focused understanding.

Alternatively, you can create a personalized Discrete Mathematics book to meld these proven methods with your specific interests and experience level. These widely-adopted approaches have helped many readers succeed in mastering discrete mathematics efficiently and effectively.

Frequently Asked Questions

I'm overwhelmed by choice – which book should I start with?

Start with "2000 Solved Problems in Discrete Mathematics" if you want hands-on practice, or "A First Course in Discrete Mathematics" for foundational concepts tied to computing. Both are approachable and well-regarded for beginners and intermediate learners.

Are these books too advanced for someone new to Discrete Mathematics?

Not at all. Books like "Discrete Mathematics DeMYSTiFied" and "A Short Course in Discrete Mathematics" are designed to be accessible, offering clear explanations and examples suited for beginners while still challenging enough for deeper study.

What's the best order to read these books?

Begin with a book that builds your foundation, such as "A First Course in Discrete Mathematics," then move to practice-focused texts like Lipschutz's problem book. Afterwards, explore specialized texts like "Logic and Discrete Mathematics" to deepen specific skills.

Do I really need to read all of these, or can I just pick one?

You can choose based on your goals. For practice, focus on problem books; for theory, select comprehensive introductions. Reading multiple titles offers a broader perspective but isn't required to gain solid knowledge.

Which books focus more on theory vs. practical application?

"Discrete Mathematics" by Jerrold Grossman emphasizes theory and conceptual understanding. In contrast, "A First Course in Discrete Mathematics" and "Logic and Discrete Mathematics" connect theory to computing applications, offering practical insights.

Can I get a Discrete Mathematics book tailored to my specific learning goals?

Yes! While these expert books provide valuable foundations, you can create a personalized Discrete Mathematics book to combine proven methods with content tailored to your background and interests, enhancing your learning efficiency.

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