For those interested, or want to see a different presentation, here is the original 'Marching Cubes' paper: http://academy.cba.mit.edu/classes/scanning_printin

For those interested, or want to see a different presentation, here is the original 'Marching Cubes' paper: http://academy.cba.mit.edu/classes/scanning_printing/MarchingCubes.pdf http://academy.cba.mit.edu/classes/scanning_printing/Marchin... And here's the Dual Contouring Paper: https://www.cse.wustl.edu/~taoju/research/dualContour.pdf https://www.cse.wustl.edu/~taoju/research/dualContour.pdf Interestingly; the static presentation of showing all 15 different possibilities of a 3d cube (plus the fact that it works out to 256 possibilities in 3 dimensions) actually made it much easier, for me, to understand what the Marching Cube algorithm is trying to do, and why it's popular. Then again, second presentations tend to be easier than the first; as you have been already been given a 'spoiler' on what you're trying to understand. Thanks to the author for making the cool page. :)