Triangular gaps in the most frequent sizes of $hA$ for $|A|=4$

We explain the triangular gaps observed experimentally in the most popular sizes of the $h$ -fold iterated sumset, $h A,$ when $A$ is a randomly chosen four-element subset of the first $q$ natural numbers, for $q$ much larger than $h .$

Triangular gaps in the most frequent sizes of $h A$ for $∣ A ∣ = 4$

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Triangular gaps in the most frequent sizes of $h A$ for $∣ A ∣ = 4$

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Triangular gaps in the most frequent sizes of hAhA for ∣A∣=4∣A∣=4

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Triangular gaps in the most frequent sizes of hAhA for ∣A∣=4∣A∣=4

文献摘要

讨论

|讲解博客

|AI智能校验

Triangular gaps in the most frequent sizes of $h A$ for $∣ A ∣ = 4$

讲解博客

AI智能校验

Triangular gaps in the most frequent sizes of $h A$ for $∣ A ∣ = 4$

讲解博客

AI智能校验