What is 'Proofs from THE BOOK' about?

'Proofs from THE BOOK' is a unique collection of mathematical proofs celebrated for their beauty and elegance. The book showcases various theorems from different branches of mathematics, including algebra, analysis, and geometry. Each proof is not only rigorous but is also presented in a way that highlights its aesthetic appeal, making it enjoyable for both students and professionals. This edition particularly amplifies the emphasis on demonstrating the magic of mathematical reasoning, making it a perfect resource for anyone interested in deepening their understanding of the subject.

Who are the authors of the 6th edition of 'Proofs from THE BOOK'?

The 6th edition of 'Proofs from THE BOOK' is authored by renowned mathematicians Martin Aigner and Günter M. Ziegler. Both of them are respected figures in the mathematical community, recognized for their contributions to combinatorial mathematics and mathematical education. Their collaboration brings a wealth of knowledge and insight into the subject matter, enhancing the quality and depth of the content in this edition. This authoritative authorship reassures readers and learners alike of the value and authenticity of the material presented.

What types of mathematical topics are covered in this edition?

This edition of 'Proofs from THE BOOK' covers a wide array of mathematical topics, including combinatorics, number theory, topology, and geometry. Each selected proof is designed to showcase not just the theorem itself but also to underline the underlying principles and logical reasoning that make each theorem significant. This diverse range makes it suitable for academic courses, as well as for independent study. Whether you're looking for inspiration for a project or further exploration of fundamental concepts, this book serves as a rich resource.

For whom is 'Proofs from THE BOOK' intended?

'Proofs from THE BOOK' is intended for a broad audience, including students, educators, and mathematics enthusiasts. Undergraduate and graduate students looking to enhance their understanding of mathematical concepts will find this book particularly beneficial. Educators can utilize it as a teaching tool to inspire students about the beauty of mathematics. Additionally, anyone with a passion for mathematics, whether a professional or a self-learner, will appreciate the insights and intricacies presented through the elegant proofs in this book.

How does this edition differ from previous editions?

The 6th edition of 'Proofs from THE BOOK' introduces new proofs and refinements of existing ones, enhancing both clarity and depth. It also improves upon the visual presentation, making it more engaging for readers. The latest edition places a stronger focus on the beauty of mathematics, aiming to inspire both learners and seasoned mathematicians enjoy the aesthetic aspects of the proofs. By revisiting previously covered topics with fresh insights and additional context, it aims to provide a comprehensive exploration of mathematical reasoning.

Are there exercises or problems included in this edition?

While 'Proofs from THE BOOK' primarily focuses on presenting elegant proofs, it does not include a separate section of exercises or problems. The emphasis of the book is on the beauty and depth of the proofs themselves. However, readers are encouraged to engage with the material actively by exploring the implications and applications of the theorems discussed, which can prompt personal problem creation. This method of engagement allows readers to deepen their understanding and appreciation of the proofs by thinking critically about the concepts.

Can this book be used as a reference for advanced studies?

Yes, 'Proofs from THE BOOK' serves as an invaluable reference for advanced studies in mathematics. It encapsulates key theorems and their elegant proofs, making it a beneficial resource for graduate students and researchers. The rigorous nature of the proofs provides essential insights into higher-level mathematics, enhancing understanding and supporting deeper scholarly inquiry. Whether used for coursework or research, it stands as a solid reference point for various advanced mathematical topics.

What makes the proofs in this book unique?

The proofs in 'Proofs from THE BOOK' are celebrated for their uniqueness due to their emphasis on clarity and aesthetic appeal. Each proof adheres to a rigorous standard while also highlighting the elegance inherent in mathematical reasoning. This blend of beauty and logical structure sets the book apart from typical mathematics texts. Readers are not only informed but also inspired, as the proofs exemplify the intersection of logic and art in mathematics. This approach cultivates a deeper appreciation for mathematical concepts.

Where can I buy 'Proofs from THE BOOK 6th ed. 2018 Edition' in Norway?

You can buy 'Proofs from THE BOOK 6th ed. 2018 Edition' on Ubuy. Ubuy is a reliable e-commerce platform that offers a vast selection of books and ensures that customers can access a variety of products easily. The site provides user-friendly navigation, allowing you to search for the book, view product details, and make your purchase seamlessly. Get your copy today and dive into the world of elegant mathematical proofs.

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This book is a pleasure to hold and to look at: ample margins, nice photos, instructive pictures and beautiful drawings ... It is a pleasure to read as well: the style is clear and entertaining, the level is close to elementary, the necessary background is given separately and the proofs are brilliant.

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This book is a pleasure to hold and to look at: ample margins, nice photos, instructive pictures and beautiful drawings ... It is a pleasure to read as well: the style is clear and entertaining, the level is close to elementary, the necessary background is given separately and the proofs are brilliant.

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Produkt detaljer

Revised and enlarged sixth edition featuring a new chapter on Van der Waerden’s permanent conjecture
Highly original and delightful proofs showcased across various chapters
Recognized for its ability to be appreciated by readers of all levels and backgrounds
Praised for the clear, entertaining style and elementary level of content
Offers a collection of fundamental theorems, elegant proofs, and intriguing open questions
Considered a valuable resource for mathematicians of any specialty

Publisher	Springer
Publication date	July 6, 2018
Edition	Sixth Edition 2018
Language	English
Print length	334 pages
ISBN-10	3662572648
ISBN-13	978-3662572641
Item Weight	2 pounds (910 grams)
Dimensions	7.8 x 0.8 x 9.7 inches (19.8 x 2 x 24.6 cm)

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Proofs from THE BOOK

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Spørsmål: Hvordan handle Proofs from THE BOOK online fra Ubuy?

Svar: Det er enkelt å handle Proofs from THE BOOK online fra Ubuy.. Du trenger bare å søke etter produktet, velge fraktmetode mens du sjekker ut og få det levert til ditt sted.
Spørsmål: Er Proofs from THE BOOK tilgjengelig for nettbutikk i Norway?

Svar: Ja, hos Ubuy Norway er dette produktet tilgjengelig for deg å handle til en rimelig pris.. Proofs from THE BOOK er ikke tilgjengelig lokalt, men du kan stole på oss med våre ekspressfrakttjenester.
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Graph Theory Editorial Review

"Proofs from THE BOOK" is a beautiful masterpiece about math containing the most elegant proofs in mathematics. This book is a must-read for anyone starting on math or general anyone wanting to prove stuff. Its proofs are simple, memorable and elegant, making it great fun to work through. Although it is a good book for dipping into and out of, it is also a good supplemental tool in mathematics.

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Contains the most elegant proofs in mathematics
Simple, memorable, and elegant proofs
Great for dipping in and out of
Good supplemental tool in mathematics

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Not meant to be read cover-to-cover

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Revised and Enlarged 6th Edition of Proofs from THE BOOK
Features an Entirely New Chapter on Van der Waerden’s Permanent Conjecture
Highly Original and Delightful Proofs in Other Chapters
Written in Clear and Entertaining Style
Level is Close to Elementary
Illustrates for Non-Mathematicians what it is that Mathematicians Mean when they Speak About Beauty

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