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		arkietech
 
 
  Joined: 31 Jul 2008 Posts: 1834 Location: Northwest Arkansas USA
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				 Posted: Sat Sep 17, 2011 4:22 pm    Post subject: VHplus 2011 09 17 | 
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				a VH+ with a nice one stepper
 
 	  | Code: | 	 		  
 
 *-----------*
 
 |5..|26.|.1.|
 
 |7..|8..|65.|
 
 |.1.|9..|...|
 
 |---+---+---|
 
 |..7|.5.|9.8|
 
 |...|3.7|...|
 
 |1.3|.8.|5..|
 
 |---+---+---|
 
 |...|..9|.8.|
 
 |.64|..8|..5|
 
 |.5.|.26|..7|
 
 *-----------* | 	 
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		keith
 
 
  Joined: 19 Sep 2005 Posts: 3355 Location: near Detroit, Michigan, USA
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				 Posted: Sat Sep 17, 2011 6:36 pm    Post subject:  | 
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				After basics: 	  | Code: | 	 		  +----------------+----------------+----------------+
 
| 5    348  89   | 2    6    34   | 7    1    49e  | 
 
| 7    234  29   | 8    14   134  | 6    5    249e | 
 
| 24   1    6    | 9    7    5    | 8    24f  3    | 
 
+----------------+----------------+----------------+
 
| 6    24   7    | 14b  5    124  | 9    3    8    | 
 
| 248  248  5    | 3    9    7    | 24   6    1    | 
 
| 1    9    3    | 6    8    24c  | 5    7    24d  | 
 
+----------------+----------------+----------------+
 
| 23   7    12   | 5    134  9    | 1234 8    6    | 
 
| 239  6    4    | 7    13   8    | 123  29   5    | 
 
| 389  5    18   | 14a  2    6    | 134 -49   7    | 
 
+----------------+----------------+----------------+ | 	  There are plenty of backdoor cells that, if solved here, would make a one-stepper.
 
 
The most plausible one I can see is: abcd is a kite / skyscraper on 4.  Extend d to f with grouped coloring, solving R9C8.
 
 
abcdf are all backdoor cells, and there are others.  Any move that solves one of them is a one-stepper.
 
 
Keith | 
			 
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		arkietech
 
 
  Joined: 31 Jul 2008 Posts: 1834 Location: Northwest Arkansas USA
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				 Posted: Sat Sep 17, 2011 7:00 pm    Post subject:  | 
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				 	  | Code: | 	 		  
 
 *-----------------------------------------------------------*
 
 | 5     348   89    | 2     6     34    | 7     1     49    |
 
 | 7     234   29    | 8     14    134   | 6     5    (2)49  |
 
 | 24    1     6     | 9     7     5     | 8    f24    3     |
 
 |-------------------+-------------------+-------------------|
 
 | 6     24    7     |c14    5     124   | 9     3     8     |
 
 | 248   248   5     | 3     9     7     | 24    6     1     |
 
 | 1     9     3     | 6     8    b24    | 5     7    a24    |
 
 |-------------------+-------------------+-------------------|
 
 | 23    7     12    | 5     134   9     | 1234  8     6     |
 
 | 239   6     4     | 7     13    8     | 123   29    5     |
 
 | 389   5     18    |d14    2     6     | 134  e49    7     |
 
 *-----------------------------------------------------------*
 
(2)r2c9=(2-4)r6c9=(4)r6c6-(4)r4c4=(4)r9c4-(4)r9c8=(4-2)r3c8=(2)r2c9 => r2c9=2
 
 
A trick I often use is to find a point where two strong links meet eg (2)r2c9 then see if i can connect the two endpoints (a and f) forming a Discontinuous Nice Loop discontinous at the point the strong links meet (r2c9) and allowing me to set the digit. In this case r2c9=2.
 
 
another example:
 
 *-----------------------------------------------------------*
 
 | 5    g348  f89    | 2     6     34    | 7     1     49    |
 
 | 7     (3)24 29    | 8     134  a134   | 6     5     249   |
 
 | 24    1     6     | 9     7     5     | 8     24    3     |
 
 |-------------------+-------------------+-------------------|
 
 | 6     24    7     |c14    5    b124   | 9     3     8     |
 
 | 248   248   5     | 3     9     7     | 24    6     1     |
 
 | 1     9     3     | 6     8     24    | 5     7     24    |
 
 |-------------------+-------------------+-------------------|
 
 | 23    7     12    | 5     134   9     | 1234  8     6     |
 
 | 239   6     4     | 7     13    8     | 123   29    5     |
 
 | 389   5    e18    |d14    2     6     | 134   49    7     |
 
 *-----------------------------------------------------------*
 
(3)r2c2=(3-1)r2c6=(1)r4c6-(1)r4c4=(1)r9c4-(1=8)r9c3-(8)r1c3=(8-3)r1c2=(3)r2c2 => r2c2=3
 
 
sadly this one does not break or solve the puzzle like the first one did. 
 
 
There are several other examples in this position of the puzzle.
 
 
r5c2=8
 
r8c1=9
 
r9c1=8
 
 
 I did not run them out.
 
 
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