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Proofs: A Long-Form Mathematics Textbook (The Long-Form Math Textbook Series)
89% of respondents would recommend this to a friend
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This textbook aims for understanding over economy, featuring intuitive proofs and over 200 illustrations to enhance your mathematical journey.
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- This textbook is designed for students. Rather than the typical definition-theorem-proof-repeat style, this text includes much more commentary, motivation and explanation. The proofs are not terse, and aim for understanding over economy. Furthermore, dozens of proofs are preceded by scratch work or a proof sketch to give students a big-picture view and an explanation of how they would come up with it on their own.This book covers intuitive proofs, direct proofs, sets, induction, logic, the contrapositive, contradiction, functions and relations. The text aims to make the ideas visible, and contains over 200 illustrations. The writing is relaxed and conversational, and includes periodic attempts at humor.This text is also an introduction to higher mathematics. This is done in-part through the chosen examples and theorems. Furthermore, following every chapter is an introduction to an area of math. These include Ramsey theory, number theory, topology, sequences, real analysis, big data, game theory, cardinality and group theory.After every chapter are pro-tips, which are short thoughts on things I wish I had known when I took my intro-to-proofs class. They include finer comments on the material, study tips, historical notes, comments on mathematical culture, and more. Also, after each chapter's exercises is an introduction to an unsolved problem in mathematics.In the first appendix we discuss some further proof methods, the second appendix is a collection of particularly beautiful proofs, and the third is some writing advice.
| Publisher | Independently published |
| Publication date | January 19, 2021 |
| Language | English |
| Print length | 511 pages |
| ISBN-13 | 979-8595265973 |
| Dimensions | 8.5 x 1.16 x 11 inches (21.6 x 2.9 x 27.9 cm) |
| Part of series | The Long-Form Math Textbook Series |
| Package Weight | 4.52 Pound |
Who Should Buy?
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University Students
Ideal for university students studying mathematics requiring in-depth understanding of proofs and advanced concepts.
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Mathematics Instructors
Helpful resource for instructors looking for comprehensive materials to enhance their teaching curriculum in mathematics.
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Self-Learners
Great for self-learners who want to delve deeply into mathematics proofs outside traditional classroom settings.
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Beginner Learners
Not suitable for beginners, as it assumes prior knowledge of advanced mathematics and logical reasoning skills.
Product Description
About This Item
Introducing "Proofs: A Long-Form Mathematics Textbook," the ultimate resource for students and mathematics enthusiasts alike. This paperback edition, part of our renowned Math Textbook Series, provides a comprehensive and in-depth exploration of the fascinating world of mathematical proofs. Written by experts in the field, this long-form mathematics textbook is designed to provide a solid foundation in the principles and techniques of proof. Whether you're a beginner or an experienced learner, this textbook will guide you through the intricacies of mathematical reasoning, helping you develop your problem-solving skills and critical thinking abilities. Featuring clear explanations and step-by-step examples, "Proofs: A Long-Form Mathematics Textbook" covers a wide range of topics, including logical reasoning, deductive and inductive reasoning, mathematical induction, direct and indirect proofs, and much more.
Each chapter focuses on a specific concept, allowing for a systematic and thorough understanding of the subject matter. With its user-friendly format and engaging writing style, this mathematics textbook is accessible to students of all levels. Whether you're studying for exams, preparing for competitions, or simply interested in deepening your understanding of mathematics, this textbook is your go-to resource. The paperback edition of "Proofs: A Long-Form Mathematics Textbook" is not only a practical choice but also an affordable one. Its compact size and lightweight design make it convenient for both classroom use and self-study.
The sturdy construction ensures durability, ensuring that the book will withstand regular use throughout the academic year. Upgrade your mathematical knowledge and sharpen your problem-solving skills with "Proofs: A Long-Form Mathematics Textbook." Get your copy today and embark on a journey of exploration and discovery in the captivating world of proofs.
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Discrete Mathematics Editorial Review
Proofs: A Long-Form Mathematics Textbook (The Long-Form Math Textbook Series) offers a unique blend of humor and rigor, making mathematics not just an academic endeavor but an engaging journey. Readers appreciate its clear, conversational writing style that demystifies complex concepts, and many note the insightful exercises provided throughout the text. One key feature is its focus on teaching diverse types of proofs, which encourages problem-solving skills beyond mathematics. While some found the absence of complete solutions for exercises a disadvantage, many agree that this book is essential for STEM undergraduates looking to master proof writing and understanding of mathematical principles. Overall, the book's approachable tone and solid content make it a valuable resource.
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Pros
- Engaging and conversational writing style
- Clear explanations of proof techniques
- Encourages critical problem-solving skills
- Includes a variety of exercises
- Unique insights into mathematical concepts
Cons
- Paper quality could be improved for better usability
Product Price History
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PHP 1831
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Features & Benefits
- Designed specifically for students with a focus on understanding.
- Includes intuitive proofs, commentary, and motivation rather than terse definitions.
- Features over 200 illustrations to visualize concepts.
- Covers a wide range of topics, introducing advanced areas of mathematics.
- Includes pro-tips for insights and advice throughout the learning process.
- Provides introductions to unsolved problems and beautiful proofs to inspire further exploration.
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