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Sudoku Solver for Android Check out the App features.
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SudokuWiki.org
Strategies for Popular Number Puzzles
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Colour Sudoku Solver |
Please report any bugs and feedback welcome
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Puzzle Rules
Enter the numbers 1 to 9 uniquely in every row, column, box and colour. Each colour is in the same position relative to each 3x3 box. Pick an example from the list and use Take Step to click through the steps of the solver so see how each puzzle solves. |
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Colour Sudoku is the puzzle as normal Sudoku with an extra constraint. In a similar way to the rows, columns an boxes, the colours must also be uniquely 1 to 9. Each colour is in the same position in each 3x3 box, as you will notice with the central white cell, for example. All Sudoku strategies continue to apply - except the ones that rely on the deadly pattern used by Uniqueness strategies. Almost
The extra constraint does not add any extra complexity in the rows and columns - since a uniqueness constraint already exists, but it does effect cells diagonally. For example, B2, C5 and H8 are now connected and a conjugate pair may exist on those cells. So, like Sudoku X, the solver needs to be aware of all the new diagonal opportunities that are now possible.
Interestingly, this constraint forces the Sudoku puzzle to be 'perfect', that is, every number appears in a different position relative to each 3x3 box.
I have created enough test stock to grade this type of puzzle. However the Solution Count program also needs working on and I hope to make itavailable in the future.
All feedback, comments, arguments, bug reports and strategy ideas are welcome. There is a new FEEDBACK form with a column displaying comments and questions. Many thanks to all the people who have done so and helped improve this solver.
Use the "Import a Sudoku" button or type in a Sudoku puzzle in the small board.
You can also pick examples from the list above. Click on
Take Step to step through the solution.
Unknown squares are filled with 'candidates' - possible solutions.
Any cells that are reduced to one possible candidate are solved.