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Find the number of subsets of the set of n consecutive positive integers, {1,2,...,n} that do not contain two elements whose difference is k, where k≤n−1 Someone sent me a proof of it similar to some ideas that were discussed before. I will post the proof in the post below.
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consider a set {1, 2, 3, 4, 5} for k=2, you need to find number of subsets of this set such that no two elements in the subset have a difference of 2 example subset : {1,2,5}
okay
so k right now is everything below n-1 right in his question
and equal to n-1
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