I don't think that a CC or RC HOM can be imperfect at perfect collimation.
I believe CC and RC, etc., each component has an optical axis centered on the figure of revolution that needs to be aligned with each other. Like a Newt with a primary optical axis at the center of a parabola, good collimation results in centered mirrors (with the exception of the diagonal flat).
Relying on centered and properly tilted mirrors to align optical axes seems to be the basis for Ocal collimation. I believe this is why Ocal can get an SCT or MCT without a perfect HOM close to collimation, but we still have to finish on a star.
In the special case of perfectly aligned mirrors and corrector, a perfect HOM will result in perfect collimation. But spherical mirrors have no discrete optical axis. Is a perfect HOM one that looks very good? You'll know how good it is when you star test it.
If you force an offset secondary shadow to the center, you can induce coma in the field center. (The image below, I believe, was from an AI collimation software company).
This is the beauty of spherical mirrors being part of two larger reference spheres with their centers located on the corrector optical axis. Spherical mirrors can be displaced slightly along the surface of the reference sphere. So, when properly tilted they are always part of those reference spheres collimated on the corrector.
Edited by Asbytec, 19 May 2025 - 07:11 AM.