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Non-Euclidean Geometry: Fifth Edition (Heritage)
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Non-Euclidean Geometry: Fifth Edition
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Ce qui se démarque
Détails du produit
- Fifth edition of the textbook on non-Euclidean geometry
- Incorporates a new chapter covering 'mid-lines' and basic formulae of spherical and hyperbolic trigonometry
- Introduces non-Euclidean geometry concepts
- Provides elementary derivation of new material
- Comprehensive resource for studying non-Euclidean geometry
- Ideal for students and enthusiasts of advanced geometry
| Publisher | University of Toronto Press |
| Publication date | December 15, 1965 |
| Edition | fifth edition |
| Language | English |
| Print length | 326 pages |
| ISBN-10 | 1442639458 |
| ISBN-13 | 978-1442639454 |
| Item Weight | 1.06 pounds (480 grams) |
| Dimensions | 6 x 0.8 x 9 inches (15.2 x 2 x 22.9 cm) |
À qui est-ce destiné ?
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Mathematics Students
Ideal for college-level students studying advanced mathematics, especially those exploring geometry concepts beyond Euclidean principles.
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Geometry Enthusiasts
Perfect for individuals passionate about geometry who wish to deepen their understanding of non-Euclidean theories.
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Academic Researchers
Beneficial for researchers in mathematics or related fields seeking a comprehensive reference on non-Euclidean geometry.
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Casual Readers
Not suitable for casual readers looking for light or general math content; it requires substantial mathematical background.
DESCRIPTION DU PRODUIT
Non-Euclidean Geometry: Fifth Edition (Heritage)
About This Item
Immerse Yourself in the World of Non-Euclidean Geometry with the Fifth Edition Unlock the mysterious and captivating world of Non-Euclidean Geometry with the Fifth Edition textbook. Whether you are a student, teacher, or simply curious about the fascinating concepts of this mathematical field, this book is the ultimate resource you need. Designed to provide a comprehensive understanding, the Fifth Edition covers everything from the basics to advanced topics in Non-Euclidean Geometry. With clear explanations, detailed examples, and thought-provoking exercises, it is the perfect companion for self-study, classroom learning, or supplementing your existing course materials. Why Choose the Fifth Edition? 1.
Well-rounded Coverage: This book doesn't just scratch the surface, but dives deep into the subject, covering key principles, theorems, and applications of Non-Euclidean Geometry. 2. Engaging Explanations: The author takes a student-centric approach, presenting complex ideas in an accessible and engaging manner. You'll find yourself captivated by the beauty and intricacies of this unique mathematical discipline. 3.
Useful Resources: Apart from the main content, the Fifth Edition also provides additional resources such as study guides, online materials, and educational content, expanding your learning experience further. 4. Real-life Applications: Discover how Non-Euclidean Geometry is applied in various fields, including architecture, physics, computer science, and more. Gain a deeper appreciation for its practicality and relevance in today's world. Whether you're embarking on an academic journey, brushing up on your math skills, or simply seeking a mind-expanding read, the Fifth Edition of Non-Euclidean Geometry is a must-have addition to your library.
Order your copy now and unlock the secrets of this captivating branch of mathematics.
Questions et réponses des clients
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question:
What is Non-Euclidean Geometry?
répondre: Non-Euclidean Geometry is a branch of mathematics that explores geometrical systems that differ from traditional Euclidean principles. It focuses on curved spaces and constructs like hyperbolic and elliptic geometries, challenging conventional notions of parallel lines and angles. This edition expands on foundational concepts and presents real-world applications, such as in physics and art, where the understanding of curvature and distance plays a critical role. -
question:
Who is the target audience for Non-Euclidean Geometry: Fifth Edition?
répondre: The target audience includes students, educators, and mathematics enthusiasts interested in advanced geometric principles. Specifically, graduate students in mathematics or physics will benefit from the depth of content this edition offers. It's designed to facilitate a deeper understanding of complex theoretical concepts and their practical applications in fields like cosmology and architecture. -
question:
How does this edition differ from previous editions?
répondre: The Fifth Edition of Non-Euclidean Geometry has been updated with clearer explanations, contemporary examples, and enhanced illustrations that provide better visualization of complex concepts. New sections have been added to address recent developments in the field, making it an essential resource for those looking to grasp the latest advancements and applications in non-Euclidean theories. -
question:
What mathematical prerequisites should I have before studying Non-Euclidean Geometry?
répondre: Familiarity with basic geometry and algebra is essential before diving into Non-Euclidean Geometry. A strong foundation in Euclidean geometry will help in understanding how non-Euclidean systems differ. Additionally, knowledge of calculus and linear algebra can enhance comprehension of the more advanced topics discussed in the book, preparing the reader for theoretical and practical explorations in this fascinating area. -
question:
Are there any practical applications of Non-Euclidean Geometry?
répondre: Yes, Non-Euclidean Geometry has numerous practical applications, particularly in fields like physics, computer science, and art. For instance, in general relativity, the curvature of spacetime is modeled using non-Euclidean geometry, allowing scientists to describe gravitational effects. Artists also employ these concepts to create more compelling representations of space and perspective in their work, showcasing the versatility of these mathematical ideas in real-world scenarios. -
question:
Is there an accompanying workbook or exercises with this edition?
répondre: Yes, this edition includes a variety of exercises at the end of each chapter that help reinforce the concepts discussed. These exercises range from basic problems to more complex application-based scenarios, making it ideal for self-study or classroom use. Engaging with these problems can deepen your understanding of the geometric concepts and improve your problem-solving skills. -
question:
Can educators use this book for teaching purposes?
répondre: Absolutely! Non-Euclidean Geometry: Fifth Edition is a valuable resource for educators in advanced mathematics courses. It serves as an exemplary teaching tool to introduce students to complex geometric principles. The structured format and detailed explanations make it suitable for lecture preparation and classroom discussions, fostering interactive learning experiences. -
question:
What is the significance of curves in Non-Euclidean Geometry?
répondre: Curves play a pivotal role in Non-Euclidean Geometry as they showcase the fundamental differences from Euclidean concepts. In this geometry, the nature of lines and angles can change drastically in curved spaces, leading to interesting implications in spatial understanding. This concept allows mathematicians and scientists to model realistic scenarios, such as the structure of the universe, where traditional Euclidean rules do not apply. -
question:
Where can I find reviews for Non-Euclidean Geometry: Fifth Edition?
répondre: Reviews for Non-Euclidean Geometry: Fifth Edition can be found on numerous online platforms such as academic journal sites, educational blogs, and e-commerce websites where the book is available. User reviews and ratings can provide insights into the effectiveness and clarity of the content, helping prospective buyers gauge whether the book meets their learning needs. -
question:
Where can I buy Non-Euclidean Geometry: Fifth Edition Heritage fifth edition?
répondre: You can buy Non-Euclidean Geometry: Fifth Edition Heritage from Ubuy in Vanuatu. Ubuy offers a wide range of books with competitive pricing and convenient purchasing options, making it an excellent choice for acquiring this essential text.
Non-Euclidean Geometries Editorial Review
**** The exploration of non-Euclidean geometries presents both a challenge and a rewarding intellectual pursuit, and this product, a comprehensive work by Coxeter, is certainly a noteworthy piece in this realm. The book adopts projective geometry as its foundation, offering a robust and cohesive look at hyperbolic and elliptic geometries. Coxeter's mastery is evident in his ability to weave complex non-Euclidean concepts into a unified narrative that invites readers to delve deeper into the material. However, potential readers should be cautious as the content is highly abstract, with minimal illustrations to aid comprehension. The complexity may seem daunting, particularly for those who haven't first acquainted themselves with foundational texts such as "The Real Projective Plane" and "Euclidean & Non-Euclidean Geometries." Such preparatory reading is advisable to unlock the full depth and appreciation of Coxeter's work. Despite its challenges, this book is revered for its "tour de force" treatment of its subjects—making it a classic among mathematics enthusiasts. It stands as a critical component of a well-rounded geometrical library, particularly for those invested in the intricacies of non-Euclidean theories. **
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Avantages
- Masterful treatment of complex non-Euclidean concepts.
- Unification of hyperbolic and elliptic geometries.
- Essential reading for mathematics enthusiasts.
Les inconvénients
- Highly abstract with minimal illustrative aids.
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Caractéristiques et avantages
- Gauss described non-Euclidean geometry 120 years ago, which differs from Euclid's in the properties of parallelism.
- Bolyai in Hungary and Lobatschewsky in Russia developed a similar system independently.
- The fifth edition adds a new chapter with new materials such as basic formulae of spherical trigonometry and hyperbolic trigonometry.
- The subject matter has accumulated vast literature over the years.
- Klein, a German scientist, unified the subject and named them parabolic, hyperbolic, and elliptic systems.
- The book contains a proof of Schlafli's remarkable formula for the differential of the volume of a tetrahedron.
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