I'm not so sure that would necessarily be the next 'logical' step. There are many roads that lead to Rome, as they say. I can't personally see how you can place 1 at r4c9 immediately.
You haven't posted your candidate list so we don't know what you've eliminated.
Anyway, basic steps (pairs and locked candidates) gets you to here:
- Code: Select all
*-----------------------------------------------------------*
| 1 35 2347 | 236 8 367 | 9 24 356 |
| 24 38 6 | 19 19 5 | 24 7 38 |
| 2357 9 2378 | 236 367 4 | 56 1 3568 |
|-------------------+-------------------+-------------------|
| 239 4 239 | 7 36 1369 | 8 5 1269 |
| 2379 1 2379 | 3469 5 8 | 246 24 269 |
| 8 6 5 | 149 19 2 | 147 3 179 |
|-------------------+-------------------+-------------------|
| 3459 7 349 | 8 34 139 | 125 6 125 |
| 469 2 489 | 5 467 1679 | 3 89 17 |
| 3569 358 1 | 369 2 3679 | 57 89 4 |
*-----------------------------------------------------------*
I would then use the Unique Rectangle of {19) in r2c45 and r6c45. Assuming there is a unique solution (and there must be if it's a Pappocom puzzle!), you can place 4 at r6c4.
That leaves only one place for a 1 in column 4. A few singles later and you can indeed place 1 in r4c9. The rest is also singles, some naked some hidden.