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Clement
Joined: 24 Apr 2006 Posts: 1111 Location: Dar es Salaam Tanzania
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Posted: Wed Jan 16, 2013 7:50 am Post subject: Jan 16 VH |
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Code: |
+------------+----------+--------------+
| 4 9 8 | 17 6 5 | 13 237 127 |
| 3 2 6 | 17 9 8 | 5 47 147 |
| 7 1 5 | 4 23 23 | 6 8 9 |
+------------+----------+--------------+
| 16 3567 4 | 23 8 9 | 13 2357 1267 |
| 9 36 2 | 5 1 7 | 8 34 46 |
| 18 3578 37 | 23 4 6 | 9 2357 127 |
+------------+----------+--------------+
| 26 3-467 37 | 8 23 1 | 47 9 5 |
| 28 478 1 | 9 5 24 | 47 6 3 |
| 5 -34 9 | 6 7 34 | 2 1 8 |
+------------+----------+--------------+
| Hidden UR 47 in r78c27; r7c2<>4 opens
XYZ-Wing 367 hinged in r7c2; r9c2<>3 which solves it. |
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arkietech
Joined: 31 Jul 2008 Posts: 1834 Location: Northwest Arkansas USA
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Posted: Wed Jan 16, 2013 8:45 am Post subject: |
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Code: | after lcls
*-----------------------------------------------------------*
| 4 9 8 | 17 6 5 | 13 237 127 |
| 3 2 6 | 17 9 8 | 5 47 147 |
| 7 1 5 | 4 23 23 | 6 8 9 |
|-------------------+-------------------+-------------------|
|b16 3567 4 | 23 8 9 |a13 2357 1267 |
| 9 c36 2 | 5 1 7 | 8 4-3 46 |
| 18 3578 37 | 23 4 6 | 9 2357 127 |
|-------------------+-------------------+-------------------|
| 26 3467 37 | 8 23 1 | 47 9 5 |
| 28 478 1 | 9 5 24 | 47 6 3 |
| 5 34 9 | 6 7 34 | 2 1 8 |
*-----------------------------------------------------------*
xy-wing
(3=1)r4c7-(1=6)r4c1-(6=3)r5c2 => -3r5c8; stte
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hughwill
Joined: 05 Apr 2010 Posts: 424 Location: Birmingham UK
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Posted: Wed Jan 16, 2013 10:24 am Post subject: Jan 16 VH |
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Like arkietech, I saw the 136 xy first. The first step of Clement's solution
can be made using the 347 xy wing pivoted on r7c3 rather than the
47 UR (but I didn't see the XYZ follow-up).
Hugh |
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Clement
Joined: 24 Apr 2006 Posts: 1111 Location: Dar es Salaam Tanzania
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Posted: Thu Jan 17, 2013 10:00 am Post subject: Re: Jan 16 VH |
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hughwill wrote: | Like arkietech, I saw the 136 xy first. The first step of Clement's solution
can be made using the 347 xy wing pivoted on r7c3 rather than the
47 UR (but I didn't see the XYZ follow-up).
Hugh | The 4 eliminated by the UR in r7c2 leaves 367 in r7c2(the hinge or the pivot). That eliminates 3 in r9c2. That is the XYZ-Wing 367. |
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