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Re:Exponentially Better Rotations by chombier on Tuesday April 19, 2022 @11:48AM (#31084745)
> Quite bluntly, this all sounds like an attempt to reinvent euclidean geometry following a convoluted way

I think that's the idea.

> I mean, what does all this buy you that applying a subset of affine transformations (scaling, translation, rotation) to an orthogonal coordinate system doesn't give you already?

Well, algebra: with the geometric product one can solve geometric equations in a nice, unified way.

Re:Exponentially Better Rotations by andi999 on Tuesday April 19, 2022 @02:32PM (#31087010)
Can you give an example ifna nice solution to a problem?
Re:Exponentially Better Rotations by chombier on Tuesday April 19, 2022 @02:38PM (#31087099)