dneely wrote:the computer says
You didn't post your pencilmarks. Assuming you made no pencilmark erasures, this is what you have:
- Code: Select all
+------------------+------------------+---------------+
| 26 16 4 | 5 3 1269 | 8 29 7 |
| 2678 1678 178 | 127 2679 4 | 19 3 5 |
| 237 9 5 | 127 27 8 | 4 6 12 |
+------------------+------------------+---------------+
| 1 3678 3789 | 4 678 5 | 2 789 89 |
| 5 378 3789 | 237 1 237 | 6 789 4 |
| 678 4 2 | 9 678 67 | 5 1 3 |
+------------------+------------------+---------------+
| 4 2 17 | 8 79 179 | 3 5 6 |
| 378 1378 1378 | 6 5 12379 | 19 4 1289 |
| 9 5 6 | 123 4 123 | 7 28 128 |
+------------------+------------------+---------------+
In which case, I don't know why your program didn't recommend to place a 3 at r3c1. Why? Because it is the only 3 in row 3.
Try that and continue. Ignore your program. What is it's name? You can use my program at
www.SuDoku.funurl.com (SSP3) to keep pencilmarks straight. (There are many others). It will even give hints if you are taking too long and are missing something simple. But I just use it as a scratch pad. (P.S. Ignore my site if you know nothing of ZIP and Directories (folders).
Anyway, if you want more hints, see below (after trying)
Locked candidate 7 in box 1
See? All 7's in box 1 are in row 2. Thus a 7 must go into one of those 3 cells. Erase 7's from r2c45 as they are impossible.
Locked candidate 3 in box 5
Locked candidate 3 in box 7
Locked candidate 8 in box 7
Locked candidate 9 in box 9
Locked candidate 2 in col 5
This is interesting. Since all the 2's in column 5 fall into box 2, this means no other 2's can be in box 2. Erase 2's from r23c4 and r1c6. That gets you to here:
- Code: Select all
+------------------+---------------+--------------+
| 26 16 4 | 5 3 169 | 8 29 7 |
| 2678 1678 178 | 1 269 4 | 19 3 5 |
| 3 9 5 | 17 27 8 | 4 6 12 |
+------------------+---------------+--------------+
| 1 3678 3789 | 4 678 5 | 2 789 89 |
| 5 78 789 | 237 1 237 | 6 789 4 |
| 678 4 2 | 9 678 67 | 5 1 3 |
+------------------+---------------+--------------+
| 4 2 17 | 8 79 179 | 3 5 6 |
| 78 1378 1378 | 6 5 127 | 19 4 129 |
| 9 5 6 | 123 4 123 | 7 28 128 |
+------------------+---------------+--------------+
There is nothing but simple singles after this.
Mac