wapati wrote:This one I don't think I'd solve on paper because I'd give up. <sigh>
Early finned JellyFish involves a lot of candidates!
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. 4 . | . 6 2 | . . .
9 . 3 | 4 . . | . . .
. 6 . | . . . | 4 . .
---------------------
. 2 . | . 7 6 | . . 3
7 . . | 1 . 4 | . . 9
1 . . | 2 5 . | . 7 .
---------------------
. . 5 | . . . | . 2 .
. . . | . . 7 | 9 . 1
. . . | 8 2 . | . 4 .
With locked candidates you come here:
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*----------------------------------------------------------*
| 58 4 178 |#357 6 2 |#13578 9 578 |
| 9 157 3 | 4 18 158 | 15678 1568 2 |
| 258 6 1278 | 357 1389 13589 | 4 #1358 578 |
|------------------+-------------------+-------------------|
| 458 2 48 | 9 7 6 | 158 158 3 |
| 7 35 68 | 1 38 4 | 2 568 9 |
| 1 39 689 | 2 5 38 | 68 7 4 |
|------------------+-------------------+-------------------|
| 346 179 5 |#36 1349 139 | 378 2 678 |
| 2346 8 24 |#356 -34 7 | 9 #35 1 |
| 36 179 179 | 8 2 1359 | 357 4 567 |
*----------------------------------------------------------*
Here the "triple around the corner" 356 both allows an xyz-wing elimination (r8c5<>3) and is part of an
easy-to-spot chain with the 2 strong links for 3 (wasn't it called turbot chain ?)
r1c7<>3 => r3c8=3 => r8c8=5 => r78c4=36 => r1c4<>3 => r1c7=3
So r1c7=3 and the puzzle can be solved with another xyz- and 2 xy-wings.
Note that also the second xyz-wing is part of a short chain (the 5's are strongly linked here):
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*-------------------------------------------------------*
|#58 4 78 | 7 6 2 | 3 9 #58 |
| 9 57 3 | 4 18 158 | 1678 168 2 |
| 2 6 #78 | 3 189 1589 | 4 1-8 #578 |
|---------------+-------------------+-------------------|
r3c3=8 => r3c9=7 => r1c9=5 => r1c1=8, so r3c3=7.
With r3c8<>8 from the xyz-wing the puzzle is solved then without the xy-wings.