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Left closed in review as "Original close reason(s) were not resolved" by Michael Albanese, Alexey Ustinov, Daniele Tampieri
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coco
coco
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is there any bounds (lower and upper) or asymptotic behaviour bound for the number of self-conjugate partitions, or equivalently the number of partitions with distinct odd parts?

P.S.: I didn't get why my question has been moved to Math Stack Exchange and then closed. In fact I need a precise upper bound for the number of self-conjugate partitions and I haven't found anything in the literature. If it is obvious, could you please help me?

is there any bounds (lower and upper) or asymptotic behaviour for the number of self-conjugate partitions, or equivalently the number of partitions with distinct odd parts?

P.S.: I didn't get why my question has been moved to Math Stack Exchange and then closed. In fact I need a precise upper bound for the number of self-conjugate partitions and I haven't found anything in the literature. If it is obvious, could you please help me?

is there any upper bound for the number of self-conjugate partitions, or equivalently the number of partitions with distinct odd parts?

P.S.: I didn't get why my question has been moved to Math Stack Exchange and then closed. In fact I need a precise upper bound for the number of self-conjugate partitions and I haven't found anything in the literature. If it is obvious, could you please help me?

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coco
coco
  • 539
  • 1
  • 5
  • 7

is there any bounds (lower and upper) or asymptotic behaviour for the number of self-conjugate partitions, or equivalently the number of partitions with distinct odd parts?

P.S.: I didn't get why my question has been moved to Math Stack Exchange and then closed. In fact I need a precise upper bound for the number of self-conjugate partitions and I haven't found anything in the literature. If it is obvious, could you please help me?

is there any bounds (lower and upper) or asymptotic behaviour for the number of self-conjugate partitions, or equivalently the number of partitions with distinct odd parts?

is there any bounds (lower and upper) or asymptotic behaviour for the number of self-conjugate partitions, or equivalently the number of partitions with distinct odd parts?

P.S.: I didn't get why my question has been moved to Math Stack Exchange and then closed. In fact I need a precise upper bound for the number of self-conjugate partitions and I haven't found anything in the literature. If it is obvious, could you please help me?

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coco
coco
  • 539
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  • 7

Bounds for the number of self-conjugate partitions

is there any bounds (lower and upper) or asymptotic behaviour for the number of self-conjugate partitions, or equivalently the number of partitions with distinct odd parts?