- Code: Select all
+--------------------+--------------------------+--------------------------+
| 4 7 123*^ | 123*^ 6 9 | 12358 238 1358 |
| 8 123*^ 9 | 7 123*^ 5 | 12346 234 1346 |
| 123*^ 5 6 | 4 8 123*^ | 7 239 139 |
+--------------------+--------------------------+--------------------------+
| 123*^ 4 58 | 9 Ba1235* X1236^ | 12368 7 1368 |
| 6 123*^ 58 | Ab1235^ 7 x1234* | 12348 23489 13489 |
| 7 9 123*^ | Ym1236* yM1234^ 8 | 12346 5 1346 |
+--------------------+--------------------------+--------------------------+
| 239 236 237 |Zzc358-6 ZCz359-4 3467 | 3458 1 34578 |
| 5 8 4 | 123 123 1237 | 9 6 37 |
| 139 136 137 |Zzc358-6 ZCz359-4 3467 | 3458 348 2 |
+--------------------+--------------------------+--------------------------+
Double Tridagon (123)@b1245 (*,^) having three guardians each (5r4c5, 4r5c6, 6r6c4: *) and (6r4c6, 5r5c4, 4r6c5: ^)
1. Tridagon 1 (*)
(5)r4c5 - r5c4 = (58)r79c4
(6)r6c4
(4)r5c6 - r6c5 = (4589)r79c45
=> -6 r79c4 (+6 r6c4)
2. Tridagon 2 (^)
(5)r5c4 - r4c5 = (59)r79c5
(4)r6c5
(6)r4c6 - r6c4 = (6589)r79c45
=> -4 r79c5 (+4 r6c5); lclste
(NT 123r345c6 => +7 r8c6; ste)
Thanks for this amazing puzzle !
EDIT: posted 6 hours or so after eleven's
solution to this puzzle. Believe me or not, I had not seen it before posting mine.
Same logic, written with AHS's vs ALS's.