So, along the axis, each sets marks ate the appropriate frequency with implied resolution by spacing.
In the case x=1, there is one way to get two deviation counts out of x. The condition can only be met if z rolls twice per rotations about the various resolutions. There is always more than a sparse moves for z to have two deviation happen, because of relative primeness.
It seems clear that counting deviations is a spiral by the color operator, each of the axis count fixed resolutions from 1,1,1 to xyz. Each of the axis counting out their mark\s in equal resolution on the deviation surface.
On the beach ball this is like trying to fit pancakes on the surface, each pancake on step through the angle counter. We need a motion picture, we need to see the error surface get colored as it dimensionalizes our idiosyncratic models.
No comments:
Post a Comment