Dirichlet's theorem on arithmetic progressions
Sign in to savetheorem that, for coprime 𝑎 and 𝑑, there are infinitely many primes congruent to 𝑎 modulo 𝑑
In the Vinony graph
Vinony's link graph records 72 inbound references to Dirichlet's theorem on arithmetic progressions, and connects out to Dirichlet L-function, Chebotarev's density theorem and Carl Friedrich Gauss.
Vinony files it under Theorems about prime numbers and Zeta and L-functions.
Vinony links it to 22 Wikipedia language editions.
Wikidata facts
- Instance of
- theorem
- Part of
- list of theorems
- Named after
- Johann Peter Gustav Lejeune Dirichlet
Show 3 more facts
- statement describes
- primes in arithmetic progression
- maintained by WikiProject
- WikiProject Mathematics
Sources (1)
via Wikidata · CC0
Connections
Dirichlet L-function
Entity
Chebotarev's density theorem
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Carl Friedrich Gauss
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International Standard Book Number
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prime number
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integer
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number theory
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digital object identifier
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arithmetic progression
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Johann Peter Gustav Lejeune Dirichlet
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JSTOR
Organization
multiplicative inverse
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Adrien-Marie Legendre
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Riemann zeta function
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coprime
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modular arithmetic
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prime number theorem
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Atle Selberg
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Euler's totient function
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analytic number theory
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