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| Jean-Christophe
| Joined: 19 Mar 2006 | Posts: 126 | : | Location: Belgium | Items |
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Posted: Tue Oct 10, 2006 2:59 pm Post subject: |
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Correct, I forgot to mention that the sub puzzles usually do not have unique solutions on their own. But one can open 5 instances of a solver program for each of the 5 sub puzzle of a samurai and solve them until no progress can be made. Then mirror the candidates in the overlapping areas and solve again. And repeat this process until the unique solution is found. This is actually easier to do than to explain ! _________________ Jean-Christophe
"When you have eliminated the impossible, whatever remains, however improbable, must be the truth." Sherlock Holmes. |
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| m_b_metcalf
| Joined: 13 Mar 2006 | Posts: 210 | : | Location: Berlin | Items |
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Posted: Tue Oct 10, 2006 6:52 pm Post subject: |
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Jean-Christophe wrote: | Correct, I forgot to mention that the sub puzzles usually do not have unique solutions on their own. But one can open 5 instances of a solver program for each of the 5 sub puzzle of a samurai and solve them until no progress can be made. Then mirror the candidates in the overlapping areas and solve again. And repeat this process until the unique solution is found. This is actually easier to do than to explain ! |
But does it actually work (have you tried it)? That's the equivalent of what I do when solving a butterfly by hand, but at some point I require information across three sub-puzzles simultaneously: on a row that intersects 3 sub-puzzles and where a given value is on that row in the 2 leftmost boxes and in the two rightmost boxes, it is clear that that value must also be in the centre box of the seven on that row. That often solves a clue that your proposed method might not. There are other variations too.
Regards,
Mike Metcalf |
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