I have just completed my coding of complex fish, using templates (not Kraken variants) and come across this scenario ...
.----------------.---------------.-----------------.
| 1467 124 5 | 39 29 3679 | 14 147 8 |
| 1467 3 124 | 167 26 8 | 9 1457 1456 |
| 167 89 89 | 17 4 5 | 12 3 126 |
:----------------+---------------+-----------------:
| 9 14 3 | 67 8 67 | 5 2 14 |
| 8 7 14 | 5 3 2 | 6 14 9 |
| 2 5 6 | 49 1 49 | 3 8 7 |
:----------------+---------------+-----------------:
| 134 6 149 | 2 7 134 | 8 1459 1345 |
| 134 149 7 | 8 5 1349 | 124 6 234 |
| 5 28 28 | 34 69 136 | 7 149 134 |
'----------------'---------------'-----------------'#
Now Hoduko tackles the solving of this puzzle by employing the following 2 strategies;
Finned Franken Swordfish: 1 c27b6 r148 fr3c7 fr5c8 => r1c8<>1
Finned Franken Swordfish: 4 c27b6 r148 fr5c8 => r1c8<>4
Whilst, my solver suggests;
Finned Franken Swordfish: 1 c27b6/r48b3, fins at r1c2, r5c8 => r1c8<>1
Finned Franken Swordfish: 4 c27b6/r48b3, fins at r1c2, r5c8 => r1c8<>4
Now, it appears that in Hoduko and my solver (BTW, I called it, MyDoku), one can see that each solver has consecutive algorithms that are similar, with a change of fish digit from 1 to 4, though the covers sets and the fins differ in both solvers.
Now, here's the thing, and the reason for the post, you will notice (if you care to examine) that both strategies, Hodoku and my solver, use identical sets (sectors) in their consecutive solving algorithms, both with candidates (fish digits) of 1 and 4. Either algorithm in each solver can be employed before the other, anyway, I wondered, is there a term for this type of fish mirroring with different digits?
Hope that makes sense.

