Dimension scores are derived from public data and fields; weighted into the composite. Reference only.
This is the book introduction page for the third edition of Mathematics for 3D Game Programming and Computer Graphics, authored by Eric Lengyel, ISBN 978-1-4354-5886-4. It is a 563-page full-color hardcover book published by Cengage Learning in 2011. It is not a traditional online course, but a professional mathematics textbook for 3D game development and computer graphics programming.
The book starts with foundational topics such as vector geometry, linear algebra, matrices, and transformations, then gradually moves into advanced subjects including the rendering pipeline, 3D geometry, ray tracing, lighting and shading, visibility determination, shadows, curves and surfaces, collision detection, linear and rotational physics, fluid and cloth simulation, and numerical methods. It emphasizes the derivation of key results, helping readers understand the theoretical basis behind formulas rather than simply memorizing them. The page also lists multiple code listings and appendices covering complex numbers, trigonometric functions, coordinate systems, Taylor series, and answers to exercises.
The page only provides a “Purchase at Amazon.com” purchase link and does not disclose specific pricing, edition options, ebook information, or payment methods. Therefore, it can only be understood as a single-book purchase model, with the actual price depending on the sales platform.
The strengths are its highly comprehensive structure, covering the mathematical topics graphics programmers commonly encounter in 3D engine development; the author has more than 18 years of game industry experience, a PhD in computer science, and a master’s degree in mathematics, giving the book strong professional credibility; and the textbook places importance on derivations, making it suitable as a long-term reference. The drawbacks are that it was published in 2011, so some of the technical context may not fully align with modern real-time rendering pipelines; it is not a video course or project-based training, so the learning process relies heavily on self-motivation; and it requires prior knowledge of trigonometry and calculus, making it unfriendly to complete beginners.
It is suitable for game engine developers, graphics programmers, computer graphics students, and learners who want to strengthen their foundations in 3D mathematics, collision detection, rendering, and physics simulation. It is less suitable for readers who only want to quickly learn how to operate Unity/Unreal tools, or for those with no background in higher mathematics.
The main text does not provide information about website access, downloads, or availability in mainland China, so its accessibility in China is rated as unknown. If purchasing through Amazon, users will also need to separately confirm platform access, shipping, and edition availability.
⚠ This review is compiled from public sources and does not constitute a purchase recommendation. Verify all facts on the vendor's official site. Verify on mathfor3dgameprogramming.com official site.
mathfor3dgameprogramming.com is an United States Education provider. TG4G tracks its product information, an overall rating of 6.0/10, and a China-accessibility score of China direct-connect friendly. Click "Visit Official Site" to reach mathfor3dgameprogramming.com directly.