all possible combination between matrices
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I have 3 matrices with 2 columns but different number of lines, for example;
A=[[2,1],[0,6],[4,2]]
B = [[0,2],[1,1],[3,4],[0,5]
C = [[0,1],[5,4]]
i want to do all the combinations between,each pairs A/B and B/C for a difference of +1 or -1 between the sum of each pair, and they must have a number in common. For example if we take [2,1] from A, the sum is 3=2+1 now i have to find the next pair in B (if exist), see that [0,2] the sum is 2=0+2 and there is a number in common with [2,1] from A so i keep this pair and i dont keep [1,1] cause there is no common number, now if i go to C i will take [0,1] cause the sum is 1=0+1 and there is number in common with [1,1], passing from A to B, B to C respecting -1 sum difference and having always a number in common between the previous pair and the chosen one.
So the result in this case must be
[2,1], [0,2], [0,1]
1 comentario
Bruno Luong
el 29 de Oct. de 2020
"dont keep [1,1] cause there is no common number"
Why you said that? It has 1 in common with [2,1] from A.
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