3D Analytic Geometry in Code-Ready Algorithms
3D Analytic Geometry in Code-Ready Algorithms
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3D Analytic Geometry in Code-Ready Algorithms
3D Analytic Geometry in Code-Ready Algorithms
Transform your programming skills with 3D Analytic Geometry, the key to unlocking powerful algorithms for software development.
3D Analytic Geometry in Code-Ready Algorithms
Numéro d'article: 243278067

3D Analytic Geometry in Code-Ready Algorithms

81% des répondants recommanderaient ceci à un ami

Numéro d'article: 243278067

MUR 3810

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Ce qui se démarque

Intuitive Algorithms
Provides easily understandable algorithms for complex 3D analytic geometry, making it accessible for learners and professionals alike, simplifying problem-solving and enhancing computational efficiency.
Code-Ready Structure
Offers pre-structured algorithms that can be directly integrated into various programming environments, saving developers time and streamlining the coding process for 3D geometric applications.
Educational Resource
Serves as a valuable educational tool that bridges theory and practice in geometry, enabling students to visualize, implement, and understand 3D concepts through hands-on coding experience.

Détails du produit

Shop 3D Analytic Geometry in Code-Ready Algorithms online at a best price in Mauritania. B0D1JNT1Q5
  • Analytic geometry is geometry carried out in algebra and trigonometry rather than in drawing. There are algebraic representations of all of the geometrical shapes, e.g., points, lines, rays and vectors; planes, squares, rectangles and circles; spheres, cylinders, rectangular solids.In their algebraic form geometric entities lend themselves to manipulation by algorithms, especially when executed by a computer program. For these reasons analytic geometry (AG) finds wide application in engineering, physics, aviation, rocketry – not to mention computer gaming.3D Analytic Geometry in Code-Ready Algorithms presents the discipline explicitly for software engineers. AG mathematics and object-oriented program design are made for each other. A lexicon inspired by object-oriented programming syntax is a natural and powerful form of expression for the concepts and techniques of AG. For example, a method of the Plane class furnishes the point in space at which a given line intersects the plane. This method is the one place in the program that implements the mathematics of plane/line intersection. Thus it is built-in for use with any instance of Plane and Line, no matter where located or how oriented.To hint further at this, consider the Aglexicon treatment of a common problem in AG. Given a point p in space and a line that does not pass through the point, find the point pc on the line that is closest to p. A very compact expression yields the point: pc = line.GetPoint( line.ProjectOntoMe( Vector( line.PO, p ) ) )In addition, the book presents the mathematics for displaying 3D objects on the 2D surface of a computer screen.This introduction to the subject promises three things. Anyone who studies the material will develop an intuitive grasp of analytic geometry. In addition, those who wish to can work to a thorough understanding of its mathematics. Finally, software developers will find a specification for a library of object-oriented classes that embody the forms and algorithms of analytic geometry, which will outfit their programs with the power and beauty of its methods.
Publisher Independently published
Publication date 11 April 2024
Language English
Print length 336 pages
ISBN-13 979-8878760331
Item weight 934 g
Dimensions 21.55 x 2.49 x 28.54 cm

À qui est-ce destiné ?

Suitable For
  • Computer Scientists

    Ideal for scientists needing efficient algorithms for 3D graphics processing and computational geometry applications.

  • Mathematics Students

    Beneficial for students studying higher-level mathematics, providing practical coding examples and applications in 3D analytic geometry.

  • Game Developers

    Perfect for game developers requiring robust algorithms for rendering and collision detection in 3D environments.

Not Suitable For
  • Casual Users

    Not suitable for casual users without programming knowledge who may find the algorithms too complex to implement effectively.

DESCRIPTION DU PRODUIT

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Questions et réponses des clients

  • question: Who is this book for?

    répondre: This book is designed for software engineers and developers looking to integrate analytic geometry into their programming.
  • question: What will I learn from this book?

    répondre: You will learn the principles of analytic geometry, object-oriented programming concepts, and how to apply these in software development.
  • question: Is prior knowledge of programming required?

    répondre: While some programming knowledge is beneficial, the book provides foundational concepts to help beginners understand analytic geometry in a programming context.

Geometry & Topology Editorial Review

3D Analytic Geometry In Code-Ready Algorithms offers a comprehensive exploration of geometric concepts through practical coding algorithms. Independently published and set to release on 11 April 2024, this 336-page book delves into the intricacies of 3D analysis, making complex theories accessible for programmers and mathematicians alike. The unique approach combines theoretical insights with tangible coding examples, facilitating a deeper understanding of geometry in programming contexts. This book is ideal for those who wish to enhance their coding skills while gaining a substantial grasp of geometric foundations.

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Avantages

  • Comprehensive coverage of 3D analytic geometry
  • Integrates coding algorithms effectively
  • Suitable for programmers and mathematicians
  • Detailed theoretical insights alongside practical examples
  • Publisher has good reputation in educational material

Les inconvénients

  • Some readers may find the length a bit overwhelming

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Caractéristiques et avantages

  • Learn essential analytic geometry concepts tailored for software engineers.
  • Discover object-oriented design integrated with analytic geometry.
  • Master algorithms for geometric shapes and their applications.
  • Access a library of classes designed for easy implementation in programs.
  • Enhance 3D graphics display on 2D screens effectively.
  • Develop both intuitive and thorough mathematical understanding.

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