Claims

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2024_05_13_kovac: Kovač's Theorem 1: the triples of the sums of 1/n, 1/(n+1) and 1/(n+2) over infinite sets of positive integers with convergent reciprocal sum have nonempty interior, with a ball of radius 10^-24, answering Problem 268 yes.

2024_11_27_kovac_tao: Corollary 2.10 of Kovač and Tao: for every d, the set of d-tuples of the sums of 1/(n+j), j < d, over infinite sets of positive integers with convergent reciprocal sum has nonempty interior; d = 3 is Problem 268.

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