Strange, that there was no answer (maybe too short before christmas).
- Code: Select all
+------------------+--------------------+-------------------+
| 2 8 1 | 5 6 3 | 9 7 4 |
| 49 49 5 | 2 8 7 | 13 13 6 |
| 7 3 6 | 4 1 9 | 2 8 5 |
+------------------+--------------------+-------------------+
| 348 1 3478 | 9 45 6 | 358 235 27 |
| 39 5 379 | 8 37 2 | 6 4 1 |
| 6 2 3478 | b37 45 1 | 358 35-9 a79 |
+------------------+--------------------+-------------------+
| 1 7 2 | c36 39 5 | 4 d69 8 |
| 345 46 34 | 1 29 8 | 7 56 2-9 |
| 589 69 89 | 67 27 4 | 15 1256 3 |
+------------------+--------------------+-------------------+
To solve it, you need a short xy-chain (i first found a longer one, which could be shortened to this).
(9=7)r6c9 - (7=3)r6c4 - (3=6)r7c4 - (6=9)r7c8 => -9r8c9,r7c8
In words:
Either r6c9=9 or
r6c9=7,r6c4=3,r7c4=6, and r7c8=9
So 9 must be in r6c9 or r7c8, and you can eliminate 9 in r8c9 and r7c8 (seen by both cells a and d).