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Note on a Partition Function Which Assumes All Integral Values

机译:关于假定所有积分值的分区函数的注释

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Let G(n) denote the number of partitions of n into distinct parts which are of the form 2m, 3m, 5m, 6m-3, 8m-3, 9m-3 or 11m-3 with parts of the form 2m, 3m, 6m-3, or 11m-3 being even in number minus the number of them with parts of the form 2m, 3m, 6m-3, or 11m-3 being odd in number. In this paper, we prove that G(n) assumes all integral values and does so infinitely often.
机译:令G(n)表示n划分为2m,3m,5m,6m-3、8m-3、9m-3或11m-3形式的不同部分的数量,其中2m,3m, 6m-3或11m-3的数量为偶数减去2m,3m,6m-3或11m-3形式的部分的数量为奇数。在本文中,我们证明G(n)假定所有积分值并且经常无限地这样做。

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