A rack: True quandle: True YBE r: True
B rack: True quandle: True YBE s: True
r(a,b) = (2b-a, a): True
s(a,b) = (3a+3b, a): True
B commutative: True A commutative: False
rack isomorphisms A->B among 120 bijections: 0
dual of A equals B: True
own twist: {'F_bij': True, 'Phi_bij': True, 'Psi_bij': True, 'dt1': True, 'dt2': True, 'dt3': True, 'FrFinv_eq_s': True, 'ALL': True}
closed-form F bijective: True  F r F^-1 = s: True
D_s invertible: True
closed-form theta bijective: True  intertwines r12: True  r23: True
closed-form twist: {'F_bij': True, 'Phi_bij': True, 'Psi_bij': True, 'dt1': True, 'dt2': True, 'dt3': True, 'FrFinv_eq_s': True, 'ALL': True}
closed-form F + own theta: True
NEG swapped Psi entries -> ALL: False
NEG perturbed F -> ALL: False
NEG identity twist (F=id, Phi=Psi=id) for r->s -> ALL: False
NEG Aff(Z5,2) vs Aff(Z5,4): twist found? False
POS relabelled Aff(Z5,2): isomorphisms 20  twist found and checked: True
orbit sizes of B3 on X^3 for r: [1, 1, 1, 1, 1, 24, 24, 24, 24, 24]
orbit sizes of B3 on X^3 for s: [1, 1, 1, 1, 1, 24, 24, 24, 24, 24]
