Ruud wrote:
- Code: Select all
ALS: A=(r5c13459:v145689), B=(r8c4+r9c5:v246), X=6, Z=4
.---------------.---------------.---------------.
| 2789 3 4 | 259 289 58 | 278 1 6 |
| 1 6 289 | 7 2489 348 | 5 249 38 |
| 2789 5 289 | 6 1 348 | 2478 249 378 |
:---------------+---------------+---------------:
| 589 4 3 | 159 6789 5678| 278 26 178 |
|A589 7 A1589|A1459A4689 2 | 3 46 A18 |
| 6 2 18 | 1-4 3 478 | 478 5 9 |
:---------------+---------------+---------------:
| 4 1 7 | 8 5 9 | 6 3 2 |
| 3 9 26 |B24 2467 467 | 1 8 5 |
| 25 8 256 | 3 B26 1 | 9 7 4 |
'---------------'---------------'---------------'
Although another exclusion is not required to solve the puzzle, those ALS sets provide others. The values for X and Z may be interchanged ... for r4c5<>6 and r8c5<>6 too.
And since sets A and B are doubly-linked, some values are locked within the sets. vB\xz = {2} may be excluded from cells that see all the 2s in B ... for r8c5<>2. Similarly vA\xz = {1589} could be excluded from row 5 ... if there were any.
[edit: But I see Mike has found a simpler ALS.]