Table A.3.

Some cocycle invariants for the quandle Q(6, 2) of the form a + bu + cu² + du³ for some a, b, c, d ∈ ℤ with d ≠ 0.

Cocycle invariant	Knot
6 + 24u3	61, 74, 77, 91, 96, 911, 923, 929, 938 1014, 1019, 1021, 1032 10108, 10112, 10113, 10114 10122, 10145, 10147, 10160 11a179, 11a203, 11a236, 11a274 11a286, 11a300, 11a318, 11a335 11a355, 11a365, 11n65, 11n66, 11n92 11n94, 11n95, 11n99, 11n122, 11n136 11n143, 11n148, 11n149, 11n153, 11n176 11n182, 12a0236, 12a0321, 12a0496 12a0580, 12a0762, 12a0805 12a0806, 12a0807, 12a0809 12a0876, 12a0909, 12a0952 12a0972, 12a1036, 12a1091 12a1101, 12a1129, 12a1157 12a1196, 12a1200, 12a1210 12a1216, 12a1224, 12a1237 12a1239, 12a1255, 12n0330 12n0368, 12n0375, 12n0412 12n0438, 12n0441, 12n0443 12n0464, 12n0500, 12n0603 12n0640, 12n0641, 12n0717 12n0738, 12n0740, 12n0750 12n0751, 12n0754, 12n0769 12n0770, 12n0781, 12n0791 12n0823, 12n0832, 12n0836 12n0865, 12n0874, 12n0875 12n0882
6 +48u2+ 72u3	948, 11a293, 12a0895
6 + 144u2+ 24u3	1098
6 + 24u + 72u3	12n0666
6 +24u + 48u2+ 48u3	11n164, 12n0402
6 +24u + 96u2+ 24u3	11n167
6 + 48u + 48u3	818, 12a1260, 12n0403
6 +48u + 48u2+ 24u3	12n0565
6 + 72u + 24u3	947, 12n0549
30 + 120u2+ 24u3	12n0737
30 + 24u + 72u2+ 24u3	12a0576, 12n0570
54 + 72u3	11a314
54 + 48u2+ 48u3	11a332, 12n0386
54 + 24u + 48u2+ 24u3	12a0297, 12n0379
54 + 48u + 24u3	946, 11a291, 12n0567
78 + 24u2+ 48u3	12a1283
78 + 24u + 24u2+ 24u3	12n0883
78 + 48u + 72u2+ 48u3	11a44, 11a47, 11a57 11a231, 11a263, 11n71 11n72, 11n73, 11n74 11n75, 11n76, 11n77 11n78, 11n81 12a0167, 12a0692, 12a0801
102 + 48u3	12n0806
102 + 24u + 24u3	11a277, 12a1225