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Calcudoku with diagonals http://www.calcudoku.org/forum/viewtopic.php?f=16&t=548 
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Author:  clm [ Mon Mar 03, 2014 2:45 pm ] 
Post subject:  Re: Calcudoku with diagonals 
pnm wrote: Here's a solution, one of 152 found by my solver: 5 4 3 1 6 7 2 2 5 1 4 7 6 3 6 1 5 7 3 2 4 4 2 7 6 1 3 5 1 7 4 3 2 5 6 7 3 6 2 5 4 1 3 6 2 5 4 1 7 Still something not quite right though, because it can't find a solution with different numbers on both diagonals 152!!! I did not imagine so many (without the restriction for the diagonals), this demonstrates anyway the difficulty of creating Calcudokus with a unique solution, specially if you do not include individual cells, like in this case, because always the permutations work against you (this was discussed a little bit in the past, in this Forum, IIRC). Sure the correct solution (or solutions) is among those 152, though very tedious to find it "manually", that is, without an automatic filter, otherwise something would be too wrong in your solver (at least, some of us, seem to have one, I have verified mine, though we cann't show them until kozibrada does). 
Author:  pnm [ Mon Mar 03, 2014 2:49 pm ] 
Post subject:  Re: Calcudoku with diagonals 
clm wrote: Sure the correct solution (or solutions) is among those 152, though very tedious to find it "manually", that is, without an automatic filter, otherwise something would be too wrong in your solver That is exactly the case: I wrote a simple automatic filter, and it filtered out all 152 
Author:  kozibrada [ Tue Mar 04, 2014 2:51 am ] 
Post subject:  Re: Calcudoku with diagonals 
Thanks for your reactions and I’m sorry for my late reaction. I have used no solver nor other program to create or solve the puzzles, therefore paper, pen, pencil, gum and brain must suffice. In the beginning, I did both diagonals, then I tried to add (row by row) all numbers. It managed maybe on the fifth attempt – sure, I was very lucky. Finally, I defined the cages (I wanted to keep symmetry of the puzzle)… 
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