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Hard Counting

Chef bought a rectangular checkered board of size $N$ rows and $M$ colums and color pens of $P$ different colors. He randomly painted each cell with any of the $P$ colors. When he was done painting all the cells, he noticed something very interesting property. For any vertical line that divides the board into two non-empty boards, the number of distinct colors in both the parts was the same. N

HINT LADDERno hints yet
L1 Observation
L2 Technique
L3 Approach
L4 Pseudo-code
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L5 Full solution
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solution.cppC++17

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