- Code: Select all
*-----------*
|7..|.1.|..5|
|..8|5.4|6..|
|...|...|...|
|---+---+---|
|.3.|.8.|.6.|
|4..|...|..7|
|5.6|...|2.3|
|---+---+---|
|...|.9.|...|
|.7.|3.8|.2.|
|.1.|247|.9.|
*-----------* # puzzle "This one has lots." from wapati
# before SSTS does Colors on <5>
*--------------------------------------------------------------------*
| 7 46 2349 | 8 1 2369 | 349 34 5 |
| 139 29 8 | 5 23 4 | 6 7 129 |
| 369 456 13459 | 7 236 369 | 3489 1348 2489 |
|----------------------+----------------------+----------------------|
| 129 3 7 | 49 8 25 | 1459 6 149 |
| 4 289 19 | 6 -235 35 | 589 ~158 7 |
| 5 89 6 | 49 7 1 | 2 48 3 |
|----------------------+----------------------+----------------------|
| 2368 456 2345 | 1 9 -56 | 7 ~3458 468 |
| 69 7 -459 | 3 56 8 |-145 2 146 |
| 368 1 35 | 2 4 7 | 358 9 68 |
*--------------------------------------------------------------------*
The above eliminations on <5> can be performed in several ways. Templates and a Restricted DIFC (on [r57c8] using only <5>) will do them all at once. Simple Sudoku performs these eliminations in several steps. Finally, the following strong/weak links can be represented as a simple chain.
- Code: Select all
[r8c5]=5=[r5c5]-5-[r5c8]
[r8c5]=5=[r7c6]-5-[r7c8]
[r8c5]=5=[r7c6]-5-[r7c8]=5=[r5c8]-5-[r5c5]=5=[r8c5]
Thus, [r8c5]=5 and all of the eliminations are performed.
Question #1: Why would anyone object to having a simple chain like this in a solution?
Question #2: Is my chain really a Nice Loop? (reading the thread on NLs makes me dizzy.)
Question #3: When a DIFC is restricted to tracking only one value, is there any objection to my labeling it a Restricted DIFC?