Closed fingolfin closed 6 months ago
@fingolfin There are no quimp groups of such degrees - every permutation group of degree ≤ 4 is soluble. Soluble quasiprimitive groups are of affine type, and the affine type quasiprimitive groups are primitive. Thus there are no "Quimp" groups of such degrees.
Yes exactly. So the relevant functions should accept these degrees and just treat them like other degrees with 0 quimps.
Currently:
But why? The primitive groups are available, surely there is no problem finding all quimps with degree $\leq 4$? (Presumably there are none?)