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		tlanglet
 
 
  Joined: 17 Oct 2007 Posts: 2468 Location: Northern California Foothills
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				 Posted: Sat Nov 13, 2010 2:48 pm    Post subject: Vanhagen Fiendish Nov 13 | 
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				Enjoy......
 
 
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+-------+-------+-------+
 
| 1 7 . | . 4 . | . 6 9 |
 
| . 9 8 | . 7 . | 5 1 . |
 
| . 6 . | 8 . 9 | . 3 . |
 
+-------+-------+-------+
 
| . . . | 4 8 7 | . . . |
 
| . 4 . | . . . | . 8 . |
 
| . . . | 5 9 6 | . . . |
 
+-------+-------+-------+
 
| . 1 . | 9 . 8 | . 2 . |
 
| . 5 9 | . 2 . | 6 7 . |
 
| 2 3 . | . 5 . | . 9 8 |
 
+-------+-------+-------+
 
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Play this puzzle online at the Daily Sudoku site | 
			 
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		Marty R.
 
 
  Joined: 12 Feb 2006 Posts: 5770 Location: Rochester, NY, USA
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				 Posted: Sat Nov 13, 2010 5:02 pm    Post subject:  | 
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				 	  | Quote: | 	 		  | XY-Chain; r2c9<>4, with pincers at r2c1/r8c9 | 	 
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		storm_norm
 
 
  Joined: 18 Oct 2007 Posts: 1741
 
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				 Posted: Sat Nov 13, 2010 7:14 pm    Post subject:  | 
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				 	  | Code: | 	 		  .---------------.---------------.---------------.
 
| 1    7    23  | 23   4    5   | 8    6    9   |
 
| 34   9    8   | 6    7    23  | 5    1    24  |
 
| 5    6    24  | 8    1    9   | 247  3    247 |
 
:---------------+---------------+---------------:
 
| 69   2    13  | 4    8    7   | 19   5    136 |
 
| 69   4    5   | 12   3    12  | 79   8    67  |
 
| 37   8    137 | 5    9    6   | 12   4    123 |
 
:---------------+---------------+---------------:
 
| 47   1    47  | 9    6    8   | 3    2    5   |
 
| 8    5    9   | 13   2    134 | 6    7    14  |
 
| 2    3    6   | 7    5    14  | 14   9    8   |
 
'---------------'---------------'---------------' | 	  
 
something similar to marty's
 
 
(4=1)r8c9 - (1)r8c4 = (1)r5c4 - (1=2)r5c6 - (2)r2c6 = (2)r2c9; r2c9 <> 4
  Last edited by storm_norm on Sun Nov 14, 2010 1:47 am; edited 2 times in total | 
			 
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		tlanglet
 
 
  Joined: 17 Oct 2007 Posts: 2468 Location: Northern California Foothills
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				 Posted: Sat Nov 13, 2010 7:34 pm    Post subject:  | 
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				Two one step solutions and a two step solution.....
 
 
 	  | Quote: | 	 		  xy-chain found by extending both ends of a xy-wing;
 
(4)r3c7=(4)r9c7-(4=1)r9c6-(1=3)r8c4-r1c4=r1c3-(3=4)r2c1; r3c3<>4
 
 
AUR(13)r46c39 external SIS r8c9=1,r1c3=3
 
AUR(13)[{3)r1c3=(1)r8c9]-(1=3)r8c4; r1c4<>3=2
 
 
Flightless w-wing (13)r4c3|r8c4 SL (3)r1c34 plus transport: (1)r8c4-r8c9=(1)r9c7
 
BUG+3; r9c6<>1=4 | 	  
 
Ted | 
			 
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