Alright then, show old Plattso how it's done.

Post the puzzle or solving technique that's causing you trouble and someone will help

Alright then, show old Plattso how it's done.

Postby Plattso » Mon May 07, 2007 8:30 am

Starts here.

Code: Select all
.2..4.....98.5.3.2..4..8.....13....4.45...71.7....59.....5..2..4.9.7.16.....9..3.




I get it to here...

Code: Select all
 *----------------------------------------------------------------------------------------------*
 | 1356      2         367       | 169       4         39        | 568       5789      16789    |
 | 16        9         8         | 7         5         16        | 3         4         2        |
 | 1356      13567     4         | 1269      236       8         | 56        579       1679     |
 |-------------------------------+-------------------------------+------------------------------|
 | 9         68        1         | 3         268       7         | 568       258       4        |
 | 2368      4         5         | 2689      268       29        | 7         1         368      |
 | 7         368       236       | 4         1         5         | 9         28        368      |
 |-------------------------------+-------------------------------+------------------------------|
 | 1368      13678     367       | 5         368       4         | 2         789       789      |
 | 4         358       9         | 28        7         23        | 1         6         58       |
 | 2568      5678      267       | 168       9         16        | 4         3         578      |
 *----------------------------------------------------------------------------------------------*




There sure are a bunch of sixes. I know I'm missing something.
Why don't you folks show me some ALS's or Chained Finned Freakazoids
or something.

I'm going to be embarrassed, I know. It'll be something simple.
But this was useful to get my solver-helper all outputted in the right format & stuff.

My helper's written in AWK, by the way. I've almost got it doing all the simple stuff.

Also, which of the two box-line-type interactions is by convention known as "pointing"? Is that the "Box-Line", or "Line-Box"?
Last edited by Plattso on Mon May 07, 2007 6:06 am, edited 2 times in total.
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Postby Pat » Mon May 07, 2007 9:43 am

Plattso wrote:
    .2..4.....98.5.3.2..4..8.....13....4.45...71.7..5..2..4.9.7.16.....9..3.

please show 81 cells of original puzzle.


Plattso wrote:I get it to here...

Code: Select all
 *-----------------------------------------------------*
 | 1356 2     367  | 169  4    39   | 568  5789  16789 |
 | 16   9     8    | 7    5    16   | 3    4     2     |
 | 1356 13567 4    | 1269 236  8    | 56   579   1679  |
 |-----------------+----------------+------------------|
 | 9    68    1    | 3    268  7    | 568  258   4     |
 | 2368 4     5    | 2689 268  29   | 7    1     368   |
 | 7    368   236  | 4    1    5    | 9    28    368   |
 |-----------------+----------------+------------------|
 | 1368 13678 367  | 5    368  4    | 2    789   789   |
 | 4    358   9    | 28   7    23   | 1    6     58    |
 | 2568 5678  267  | 168  9    16   | 4    3     578   |
 *-----------------------------------------------------*


you may need some Forcing Chains.


Plattso wrote:which of the two box-line interactions is known as "pointing"? Is that the "Box-Line", or "Line-Box"?

box-to-line exclusion -- sometimes called "Pointing"
line-to-box exclusion -- sometimes called "Claiming"
try the SuDoPedia
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Postby Plattso » Mon May 07, 2007 10:08 am

There, I think I've successfully edited that string.

Thank you very much.

- WCP
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Postby ravel » Mon May 07, 2007 10:19 am

Code: Select all
 *--------------------------------------------------------*
 | 1356  2      367  | 169   4   B39  | 568  5789  16789  |
 | 16    9      8    | 7     5    16  | 3    4     2      |
 | 1356  1567   4    | 1269  2-36 8   | 56   579   1679   |
 |-------------------+----------------+-------------------|
 | 9     68     1    | 3    A268  7   | 568  258   4      |
 | 2368  4      5    | 2689 A268 B29  | 7    1     368    |
 | 7     368    236  | 4     1    5   | 9    28    368    |
 |-------------------+----------------+-------------------|
 | 1368  13678  367  | 5    A368  4   | 2    789   789    |
 | 4     358    9    | 28    7    2-3 | 1    6     58     |
 | 2568  5678   267  | 168   9    16  | 4    3     578    |
 *--------------------------------------------------------*
You can solve it with an ALS xz, A={2368} in r457c5, B={239} in r15c6, x=2, z=3:
A 3 in r3c5 or r8c6 would lock the 2 in A to r45c4, in B to r5c6.
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Postby Plattso » Mon May 07, 2007 10:51 am

Dang it, of course.

r8c6 cannot be 3 same time there's a naked pair (6,8) in box 5
pointing down looking at r7c5. Now that makes sense.
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Postby re'born » Mon May 07, 2007 1:15 pm

ravel wrote:
Code: Select all
 *--------------------------------------------------------*
 | 1356  2      367  | 169   4   B39  | 568  5789  16789  |
 | 16    9      8    | 7     5    16  | 3    4     2      |
 | 1356  1567   4    | 1269  2-36 8   | 56   579   1679   |
 |-------------------+----------------+-------------------|
 | 9     68     1    | 3    A268  7   | 568  258   4      |
 | 2368  4      5    | 2689 A268 B29  | 7    1     368    |
 | 7     368    236  | 4     1    5   | 9    28    368    |
 |-------------------+----------------+-------------------|
 | 1368  13678  367  | 5    A368  4   | 2    789   789    |
 | 4     358    9    | 28    7    2-3 | 1    6     58     |
 | 2568  5678   267  | 168   9    16  | 4    3     578    |
 *--------------------------------------------------------*
You can solve it with an ALS xz, A={2368} in r457c5, B={239} in r15c6, x=2, z=3:
A 3 in r3c5 or r8c6 would lock the 2 in A to r45c4, in B to r5c6.


A slightly smaller variant of this is A={2368} in r457c5, B = {23} in r8c5, x = 3, z = 2. This implies r5c6<>2, solving the puzzle.
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Postby daj95376 » Mon May 07, 2007 4:22 pm

Plattso,

Original PM contains elimination [r3c2]<>3. It can be performed with: Colors, Empty Rectangle, or 2-String Kite. I don't think this elimination is important to reach a solution, but its presence may be of interest to you.
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Postby Plattso » Tue May 08, 2007 3:18 am

daj95376 wrote:Plattso,

Original PM contains elimination [r3c2]<>3.... may be of interest to you.


Got it. That's cool. r3c2=3 leads to contradiction on the 3board.

Thanks
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