From 83c95fbc186660b1bbf4dcdc89f2d3522150a23b Mon Sep 17 00:00:00 2001 From: Maximo Comperatore <131000419+pyoneerC@users.noreply.github.com> Date: Wed, 21 Aug 2024 05:44:15 -0300 Subject: [PATCH] rendering equation (#6656) --- .../content/rendering-equation@WVgozaQPFbYthZLWMbNUg.md | 6 +++++- 1 file changed, 5 insertions(+), 1 deletion(-) diff --git a/src/data/roadmaps/game-developer/content/rendering-equation@WVgozaQPFbYthZLWMbNUg.md b/src/data/roadmaps/game-developer/content/rendering-equation@WVgozaQPFbYthZLWMbNUg.md index 321535cf9..226901539 100644 --- a/src/data/roadmaps/game-developer/content/rendering-equation@WVgozaQPFbYthZLWMbNUg.md +++ b/src/data/roadmaps/game-developer/content/rendering-equation@WVgozaQPFbYthZLWMbNUg.md @@ -1,3 +1,7 @@ # Rendering Equation -The **Render Equation**, also known as the **Rendering Equation**, is a fundamental principle in computer graphics that serves as the basis for most advanced lighting algorithms today. First introduced by James Kajiya in 1986, it defines how light interacts with physical objects in a given environment. The equation tries to simulate light's behavior, taking into account aspects such as transmission, absorption, scattering, and emission. The equation can be computationally intensive to solve accurately. It's worth mentioning, however, that many methods have been developed to approximate and solve it, allowing the production of highly realistic images in computer graphics. \ No newline at end of file +The **Render Equation**, also known as the **Rendering Equation**, is a fundamental principle in computer graphics that serves as the basis for most advanced lighting algorithms today. First introduced by James Kajiya in 1986, it defines how light interacts with physical objects in a given environment. The equation tries to simulate light's behavior, taking into account aspects such as transmission, absorption, scattering, and emission. The equation can be computationally intensive to solve accurately. It's worth mentioning, however, that many methods have been developed to approximate and solve it, allowing the production of highly realistic images in computer graphics. + +Visit the following resources to learn more: + +- [@video@Interactive Graphics 12 - The Rendering Equation](https://www.youtube.com/watch?v=wawf7Am6xy0) \ No newline at end of file