March 2017
Intermediate to advanced
480 pages
11h 3m
English
Any ray that intersects an AABB will do so twice. The first intersection is where the ray enters the AABB; the second is where the ray exists. If we know both intersection points, the point closest to the origin of the ray is the intersection point.
We can simplify finding the intersections points by visualizing the problem top down. Looking only at the X and Y axis. In this example, the AABB is represented by two slabs. The intersections of the slabs form four planes. These planes represent the faces of the AABB. We cast a ray and check if it's intersecting the X slab:

We found two points as a result of testing the ...
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