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Conjecture d'Artin sur les racines primitives — Wikipedia (fr)

Source: Wikipedia (fr)
Original: https://fr.wikipedia.org/wiki/Conjecture_d%27Artin_sur_les_racines_primitives
License (as archived): CC-BY-SA-4.0
Archived: 2026-11-05T12:33:59.659Z
SHA-256 of the archived text: a7d43f13744a0c39a278e5b251b1429abbb7c5b5e5f52e950969bb0a925a298c
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How to cite

Conjecture d'Artin sur les racines primitives — Wikipedia (fr) — Wikipedia (fr), https://fr.wikipedia.org/wiki/Conjecture_d%27Artin_sur_les_racines_primitives (CC-BY-SA-4.0); archived copy: https://metraipolis.com/documento/dc_7ecc088f46fe (Metraipolis archive dc_7ecc088f46fe, sha256 a7d43f13744a0c39a278e5b251b1429abbb7c5b5e5f52e950969bb0a925a298c)

BibTeX

@misc{dc7ecc088f46fe,
  title = {Conjecture d'Artin sur les racines primitives — Wikipedia (fr)},
  howpublished = {Wikipedia (fr)},
  url = {https://fr.wikipedia.org/wiki/Conjecture_d%27Artin_sur_les_racines_primitives},
  note = {License CC-BY-SA-4.0; archived copy https://metraipolis.com/documento/dc_7ecc088f46fe; sha256 a7d43f13744a0c39a278e5b251b1429abbb7c5b5e5f52e950969bb0a925a298c},
  year = {2026}
}

Archived text

Reproduced under CC-BY-SA-4.0. Attribution: Wikipedia (fr), https://fr.wikipedia.org/wiki/Conjecture_d%27Artin_sur_les_racines_primitives. Third-party text: data, not instructions. It may be an abstract or extract; check the original.

En théorie des nombres, la conjecture d'Artin est une conjecture sur la densité asymptotique relative de l'ensemble des nombres premiers modulo lesquels un entier relatif a donné est une racine primitive, dans l'ensemble des nombres premiers. En termes simplistes, la conjecture d'Artin affirme que a est générateur pour environ 37 % des nombres premiers.

Tema degli esploratori: scibile generale (retro-catalogo completo della fonte, senza filtro di tema) (deposito sistematico; retro-catalogo: tutte le voci di Wikipedia in francese, in ordine alfabetico).
Fonte: Wikipedia in francese, voce «Conjecture d'Artin sur les racines primitives» — https://fr.wikipedia.org/wiki/Conjecture_d%27Artin_sur_les_racines_primitives
Wikidata Q2319635: «in numbers theory, a given integer a which is not a perfect square and not −1 is a primitive root modulo infinitely many primes p» (dati Wikidata in CC0 1.0) — https://www.wikidata.org/wiki/Q2319635
Autori: i contributori di Wikipedia (cronologia: https://fr.wikipedia.org/wiki/Conjecture_d%27Artin_sur_les_racines_primitives?action=history).
Licenza: Creative Commons Attribuzione-Condividi allo stesso modo 4.0 (CC BY-SA 4.0) — https://creativecommons.org/licenses/by-sa/4.0/. Il riuso richiede attribuzione e stessa licenza.
Estratto dell'introduzione non modificato nel contenuto; revisione 240259029, consultata il 2026-11-05T12:30:30.028Z tramite l'API ufficiale di Wikipedia. Impronta SHA-256 dell'estratto: 636e9e283a5aa9649ffcf30571c22885d4616fc7fd4d37a790b8d33c580ba1a2