Sunday, October 9, 2011

Non-consecutive fillomino


This fillomino has an additional constraint where consecutive sized polyominos also cannot share an edge.

Edited: The broken bottom-left is fixed.


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3 comments:

  1. AnonymousOctober 11, 2011 at 11:01 AM

    I like the unclued 10-omino, but this puzzle has many solutions. Fortunately, reducing the number to one is as easy as 1-2-3:
    Put a 1 at R5C7.
    Put a 2 at R6C4, opposite the new 1.
    Put a 3 at R9C1, opposite the unmatched 1 in the grid you started with.
    Et voila! Not only does the puzzle have just one solution, but now the grid is symmetric!

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  2. Anuraag SahayOctober 15, 2011 at 9:40 PM

    Thanks bryce, for correcting it.

    ReplyDelete
  3. AnonymousOctober 18, 2011 at 10:38 PM

    You're welcome, I guess. Please add my corrections.

    ReplyDelete

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