Best Non-Euclidean Geometry Books to Make Yourself a Geometry Expert

This amazing guide provides you the history of geometry. The chapters are arranged in the way that you can learn most essential topics from the first eight chapters. Then, the last chapters give you more advanced things about euclidean and non-euclidean geometry

What you'll learn-

• The philosophical significance of non-euclidean geometry
• Elementary euclidian geometry
• Hyperbolic trigonometry
• Riemannian geometry
• Classification of Hilbert planes
• Hyperbolic constructions

This guide offers you the color-full diagram of every geometrical topic. You can learn from the very basics of non-Euclidean's geometry. Perfect for babies who prefer the color pink instead of blue.

What you'll learn-

• Basics of Euclid's Geometry
• Parallel Postulate
• Basic concepts of advanced mathematics

This is an essential book for anyone interested in the intersection between science, mathematics and culture. It offers a riveting chronicle of the emergence of the idea of the fourth dimension in math.

What you'll learn-

• The emergence of the fourth dimension
• The idea of non-Euclidean spaces
• Modern geometrical art
• Uses of mathematics and physics in the geometrical field
  
  
  
  

This is an excellent book provides you prove of Euclid's parallel postulate. Students, teachers and mathematicians will find here a ready reference source and guide to a field that has now become overwhelmingly important. 

What you'll learn-

• Euclid's parallel postulate
• Discussion of later developments
• Geometrical Researches on the Theory of Parallels

This complete guide gives you full instructions about non-euclidean geometry. Also, it begins with an introductory chapter. This is essential and must read book for anybody who is interested in geometry

What you'll learn-

• Real projective geometry
• Elliptic geometry
• Euclidean and hyperbolic geometries
• Descriptive geometry
  

• Analysis of non-Euclidean geometry
• Philosophical implications of non-Euclidean geometry
• Systems of circles, inversion, equations of transformation
• 136 problems
  
• Gauss’ proof of the defect-area theorem
• Theory of the radical axes
  

This book offers you development and history of Euclidean and non-euclidean geometry. Besides primary and introductory geometry, you can also learn about many advanced topics.

What you'll learn-

• Foundation of Euclidean geometry
• Introduction of Non-euclidean geometry
• Analysis non-Euclidean geometry
• Hyperbolic Euclidean trigonometry
• Euclidean parallelism

• Hyperbolic plane geometry
• Hyperbolic plane trigonometry
• Applications of calculus
• Foundation of Euclidean geometry
• Theory of orthogonal circles
• Elements of inversion.