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- W1677365822 abstract "Let $A$ be an additive basis. We call ``essential subset'' of $A$ any finite subset $P$ of $A$ such that $A setminus P$ is not an additive basis and that $P$ is minimal (for the inclusion order) to have this property. A recent theorem due to B. Deschamps and the author states that any additive basis has only finitely many essential subsets (see ``Essentialit'e dans les bases additives, J. Number Theory, 123 (2007), p. 170-192''). The aim of this note is to give a simple proof of this theorem." @default.
- W1677365822 created "2016-06-24" @default.
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- W1677365822 date "2008-07-22" @default.
- W1677365822 modified "2023-09-27" @default.
- W1677365822 title "A simple proof that any additive basis has only finitely many essential subsets" @default.
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