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Erdős problem 295

Let k(N)k(N) denote the smallest kk such that there exists N≤n1<⋯<nkN ≤ n_1 < ⋯ < n_k with 1n1+...+1nk=1\frac 1 {n_1} + ... + \frac 1 {n_k} = 1
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