Further: There are no circular (2D) molecules; nature prefers hexagons and other polygons for that. Even the proton isn't perfectly spherical. Whether the electron and other subatomic particles are perfectly spherical cannot, as yet, be determined. (The electron seemingly has a diameter far below the Planck Length.)
There are no very large circles or spheres, either. All astronomical bodies are somewhat flattened.
So I dare say perfect circles and spheres do not really exist, save as idealized mathematical objects.
That is: every real, non-theoretical Point must have a size, a resolution; and every non-theoretical straight Line is surely not a true straight line if we zoom far enough down into sub-atomics.
What about them?
Light cones/the 4d-radii of causality are* perfectly spherical.
According to what? We have nothing that can measure anything close to that. The standard model doesn't predict any radius on the electron, just defining it as point-like.
> Whether the electron and other subatomic particles are perfectly spherical cannot, as yet, be determined.
How can we ever determine something to be perfectly spherical? Any measurement comes with finite precision, and maybe the thing is actually not a sphere if we measured with more precision?
All measurements we have done on the electric dipole moment of the electron suggests that it could be zero. (The standard model predicts it to be non-zero, but very very very small.) This suggests that the charge distribution of the electron is spherical (or very very very close to).
EDIT: apologies for the tone; came off very snide on second read.