Given a 3x3 chessboard where each cell is colored black or white. At any step, we are allowed to pick any column or any row and flip all the cell colors in that column or row. Prove or disprove: no matter what the initial coloring is, we can always get an all-white board?
Showing posts with label commutative. Show all posts
Showing posts with label commutative. Show all posts
Thursday, September 17, 2009
KBB3 Problem 4
Labels:
Combinatorics,
commutative,
comparing sets,
invariant,
inverse,
johan gunardi,
KBB,
KBB3,
reversible,
Solved,
step
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