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Let S={-1,2,5,8,…, 161,164} find the least positive integer m such that for every A⊆S,|A|=m there are at least two elements a,b⋹A, a+b=160?

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  • Let S={-1,2,5,8,…, 161,164} find the least positive integer m such that for every A⊆S,|A|=m there are at least two elements a,b⋹A, a+b=160?


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