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Given a positive integer n, suppose S is a subset of {1, 2,..., 2n} with |S| = n + 1. Prove that there are distinct a,b in S such that a divides b.
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i am going to guess pigeon hole principle
i mean, i wasn't given a specific way or topic to use, but i think that would be probably the way to go right?
but how to use it and prove it?
it is actually not that simple, although pigeons it is a worked out proof is here
i can't seem to open the link
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oo okay got it
it is example 3, seems to be a putnam problem
thats the same problem wooww thanks
now i have to think and understand how it works :)
gotta love google right?
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yes, that will be the hard part, but it is explained pretty well i think
thanks very much
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