There is an X Wing that eliminates the 6 in r5c3:
- Code: Select all
*--------------------------------------------------*
| 4 78 5 | 9 3 1 | 2 78 6 |
| 9 2 78 | 6 4 5 | 78 3 1 |
| 6 3 1 | 8 2 7 | 4 5 9 |
|----------------+----------------+----------------|
| 5 9 *368 | 1 7 2 |*68 4 38 |
| 2 678 (6)78 | 3 9 4 | 1 678 5 |
| 37 1 4 | 5 6 8 | 9 2 37 |
|----------------+----------------+----------------|
| 1 5 2 | 7 8 6 | 3 9 4 |
| 37 4 *367 | 2 5 9 |*678 1 78 |
| 8 67 9 | 4 1 3 | 5 67 2 |
*--------------------------------------------------*
Row 5 has just two sixes, in columns 3 and 7. Likewise row 8 has two 6s in the same two columns. Any way you put 6s in row 5 and row 8, it's guaranteed that one will be in column 3 and the other in column 7. Therefore all other 6s in columns 3 and 7 can be eliminated. r5c3 loses its 6.
Then there's a naked pair in column 3 and it's simple after that.
edit: removed reference to unique rectangle in r1c28/r5c28. the cells must be in 2 boxes, not 4. Doh!