- Code: Select all
*-----------*
|9.3|.2.|..4|
|.7.|8..|3..|
|12.|..3|6..|
|---+---+---|
|...|2..|7.5|
|7..|...|..8|
|5.2|..6|...|
|---+---+---|
|..1|4..|.56|
|..9|..2|.7.|
|6..|.5.|9.2|
*-----------*
Which I solved to this
- Code: Select all
*-----------*
|9.3|.27|5.4|
|47.|8..|32.|
|12.|.43|6.7|
|---+---+---|
|3..|2..|7.5|
|7..|...|2.8|
|5.2|7.6|14.|
|---+---+---|
|231|479|856|
|859|..2|47.|
|647|.58|9.2|
*-----------*
*-----------------------------------------------------------*
| 9 68 3 | 16 2 7 | 5 18 4 |
| 4 7 56 | 8 169 15 | 3 2 19 |
| 1 2 58 | 59 4 3 | 6 89 7 |
|-------------------+-------------------+-------------------|
| 3 1689 468 | 2 189 14 | 7 69 5 |
| 7 169 46 | 359 139 145 | 2 369 8 |
| 5 89 2 | 7 389 6 | 1 4 39 |
|-------------------+-------------------+-------------------|
| 2 3 1 | 4 7 9 | 8 5 6 |
| 8 5 9 | 36 136 2 | 4 7 13 |
| 6 4 7 | 13 5 8 | 9 13 2 |
*-----------------------------------------------------------*
I did some coloring for threes (r6c59 r59c8 r8c9 & r9c4) That left r5c45 & r8C45 uncolored. I thought (just for fun ) I would see if this would work as a "hidden x-wing". To my surprise it did
I have tried it on several puzzles since then and it has worked every time ( even worked on a "hidden swordfish") so long as none of the candidates in the "x-wing" can be colored in another chain.
**EDIT** I eliminated three from r6c5, r9c4, r8c9 & r5c8 Making r6c9 & r9c8=3
What is this technique or have I just been lucky
P.S. Forgive me if my terminology is not accurate, as I said this is my first posting in a Sudoku forum