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daj95376
Joined: 23 Aug 2008 Posts: 3854
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Posted: Wed Mar 11, 2009 4:23 pm Post subject: Set Q Puzzle 98 |
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Last puzzle of this set.
Code: | +-----------------------+
| 3 . . | . . . | 8 . . |
| . 8 . | . . . | . . 4 |
| . . 4 | 9 . . | 6 . . |
|-------+-------+-------|
| . . 2 | 6 4 9 | 5 . . |
| . . . | 8 . . | 2 6 . |
| . . . | 7 . 2 | . . 1 |
|-------+-------+-------|
| 9 . 8 | 2 3 . | . . 6 |
| . . . | . 9 . | . 8 . |
| . 4 . | . . 5 | 9 . 7 |
+-----------------------+
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Play this puzzle online at the Daily Sudoku site |
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storm_norm
Joined: 18 Oct 2007 Posts: 1741
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Posted: Wed Mar 11, 2009 10:44 pm Post subject: |
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Code: | .------------------.------------------.------------------.
| 3 69 *1679 | 5 67 4 | 8 *19 2 |
| 25 8 569 | 3 26 1 | 7 *59 4 |
| 257 1257 4 | 9 27 8 | 6 135 3-5 |
:------------------+------------------+------------------:
| 1 3 2 | 6 4 9 | 5 7 8 |
| 4 57 57 | 8 1 3 | 2 6 9 |
| 8 69 69 | 7 5 2 | 34 34 1 |
:------------------+------------------+------------------:
| 9 15 8 | 2 3 7 | 14 45 6 |
| 257 1257 *157 | 4 9 6 |*13 8 *35 |
| 6 4 3 | 1 8 5 | 9 2 7 |
'------------------'------------------'------------------' |
when I see the conjugate 1's in column 3, I notice how they connect the {1,9} cell in r1c8 and the {1,3} cell in r8c7 like a w-wing (by the way, this is what I and Asellus meant by mixed w-wing).
then my eyes are drawn to how candidate 5 shares a cell with each of those candidates close by
as in the case of the {3,5} cell in r8c9 and the {5,9} cell in r2c8
so if either the 9 or the 3 is true in the two ends of the mixed w-wing,
then this makes the 5's true in r2c8 and r8c9 and eliminates the 5 in r3c9.
this puts a whole in the puzzle which is left with a BUG and places 2 in r3c1. |
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daj95376
Joined: 23 Aug 2008 Posts: 3854
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Posted: Wed Mar 11, 2009 11:17 pm Post subject: |
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storm_norm wrote: | Code: | .------------------.------------------.------------------.
| 3 69 *1679 | 5 67 4 | 8 *19 2 |
| 25 8 569 | 3 26 1 | 7 *59 4 |
| 257 1257 4 | 9 27 8 | 6 135 3-5 |
:------------------+------------------+------------------:
| 1 3 2 | 6 4 9 | 5 7 8 |
| 4 57 57 | 8 1 3 | 2 6 9 |
| 8 69 69 | 7 5 2 | 34 34 1 |
:------------------+------------------+------------------:
| 9 15 8 | 2 3 7 | 14 45 6 |
| 257 1257 *157 | 4 9 6 |*13 8 *35 |
| 6 4 3 | 1 8 5 | 9 2 7 |
'------------------'------------------'------------------' |
when I see the conjugate 1's in column 3, I notice how they connect the {1,9} cell in r1c8 and the {1,3} cell in r8c7 like a w-wing (by the way, this is what I and Asellus meant by mixed w-wing).
then my eyes are drawn to how candidate 5 shares a cell with each of those candidates close by
as in the case of the {3,5} cell in r8c9 and the {5,9} cell in r2c8
so if either the 9 or the 3 is true in the two ends of the mixed w-wing,
then this makes the 5's true in r2c8 and r8c9 and eliminates the 5 in r3c9.
this puts a whole in the puzzle which is left with a BUG and places 2 in r3c1. |
What have you got against eliminating 5 in r7c8 as well?
Seriously, I lose track of the forest for the trees when manually searching for relationships in a PM. I'm envious of your success!!! |
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storm_norm
Joined: 18 Oct 2007 Posts: 1741
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Posted: Wed Mar 11, 2009 11:20 pm Post subject: |
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that is 5 something I missed, good call |
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tlanglet
Joined: 17 Oct 2007 Posts: 2468 Location: Northern California Foothills
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Posted: Sun Mar 15, 2009 11:55 pm Post subject: |
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My two step solution starts with a xy<145> with pivot <45> at r7c8 and pseudo-cell <15> in r12c8. Transport the <1> in r1c8 to r8c3 via r1c3 to delete <1> from r7c2 and r8c7. Then a xy-wing<127> completes the task.
Ted |
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