- Code: Select all
*--------------------------------------------------------------------*
| 2 9 1 | 56 36 35 | 47 47 8 |
| 4 3 8 | 1 7 9 | 2 5 6 |
| 67 5 67 | 4 8 2 | 3 9 1 |
|----------------------+----------------------+----------------------|
| 1567 46A 3 | 8 1249 1457 | 45679 2467B 4579 |
| 1567 2 4679 | 57 1349 13457 | 45679 8 34579 |
| 57 8 479 | 257 2349 6 | 1 247 34579 |
|----------------------+----------------------+----------------------|
| 8 7 2 | 9 146 14 | 456 3 45 |
| 9 1 46A | 3 5 478 | 4678 467b 2 |
| 3 46a 5 | 267 246 478 | 46789 1 479 |
*--------------------------------------------------------------------*
Multiple colors on 6 eliminates the 6s in r4c2 and r8c3.
Above, the 6s in column 2 are conjugate i.e. the only two 6s in the column. They are marked "A" and "a" above. Likewise the 6s in box 7 are conjugate and marked "a" and "A". Either all the "A"s = 6 or the "a" = 6.
There is another set of conjugate 6s in column 8, which are marked "B" and "b". Since there has to be a 6 in column 8, either the "B" in r4c8 or the "b" in r8c8 must be a 6.
The "A" cells in the left side of the grid see both "B" and "b", therefore the "A" cells must be false for 6 and the "a" cell in r9c2 must be true for 6.
So r4c2<>6, r8c3<>6, r9c2=6, and it's all singles from there.