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53883054
Non-Euclidean Geometry: Fifth Edition (Heritage)
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Item #:
53883054
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What Stands Out
Comprehensive Coverage
This edition provides in-depth exploration of complex geometric concepts, catering to both enthusiasts and professionals, ensuring readers grasp the nuances of non-Euclidean theories effectively.
Updated Insights
Incorporating recent developments in mathematics, this fifth edition reflects current research trends, enhancing readers' understanding and application of non-Euclidean geometry in modern contexts.
Accessible Language
Designed for a broad audience, this edition simplifies complex concepts without sacrificing depth, making advanced geometry approachable for students and educators alike.
Product Details
- 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 | 5th |
| 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) |
Who Should Buy?
-
Mathematics Students
Ideal for college-level students studying advanced mathematics, especially those exploring geometry concepts beyond Euclidean principles.
-
Geometry Enthusiasts
Perfect for individuals passionate about geometry who wish to deepen their understanding of non-Euclidean theories.
-
Academic Researchers
Beneficial for researchers in mathematics or related fields seeking a comprehensive reference on non-Euclidean geometry.
-
Casual Readers
Not suitable for casual readers looking for light or general math content; it requires substantial mathematical background.
Product Description
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.
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Features & Benefits
- 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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