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- W2894975758 abstract "Let $N_{g}(d)$ be the set of primes $p$ such that the order of $g$ modulo $p$, $mathrm{ord}_p (g)$, is divisible by a prescribed integer $d$. Wiertelak showed that this set has a natural density, $delta_{g}(d)$, with $delta_{g}(d) in mathbb{Q}_{>0}$. Let $N_{g}(d)(x)$ be the number of primes $p leqslant x$ that are in $N_{g}(d)$. A simple identity for $N_{g}(d)(x)$ is established. It is used to derive a more compact expression for $delta_{g}(d)$ than known hitherto." @default.
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- W2894975758 date "2005-01-01" @default.
- W2894975758 modified "2023-10-18" @default.
- W2894975758 title "On primes $p$ for which $d$ divides $mathrm{ord}_p (g)$" @default.
- W2894975758 doi "https://doi.org/10.7169/facm/1538186603" @default.
- W2894975758 hasPublicationYear "2005" @default.
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