Artin's conjecture on primitive roots
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
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Artin's conjecture on primitive roots
Summary
Artin's conjecture on primitive roots is a conjecture[1]. It draws 50 Wikipedia views per month (conjecture category, ranking #22 of 128).[2]
Key Facts
- Artin's conjecture on primitive roots is credited with the discovery of Emil Artin[3].
- Artin's conjecture on primitive roots's instance of is recorded as conjecture[4].
- Emil Artin is named after Artin's conjecture on primitive roots[5].
- Artin's conjecture on primitive roots's Freebase ID is recorded as /m/06l4gn[6].
- Artin's conjecture on primitive roots's studied by is recorded as number theory[7].
- Artin's conjecture on primitive roots's MathWorld ID is recorded as ArtinsConstant[8].
- Artin's conjecture on primitive roots's maintained by WikiProject is recorded as WikiProject Mathematics[9].
- Artin's conjecture on primitive roots's Microsoft Academic ID is recorded as 10841079[10].
- Artin's conjecture on primitive roots's Namuwiki ID is recorded as 아르틴 상수[11].
- Artin's conjecture on primitive roots's logical consequence of is recorded as list of values as qualifiers[12].
Body
Designation and Status
Artin's conjecture on primitive roots's instance of is recorded as conjecture[4].
History and Context
Emil Artin is named after Artin's conjecture on primitive roots[5].
Why It Matters
Artin's conjecture on primitive roots draws 50 Wikipedia views per month (conjecture category, ranking #22 of 128).[2] It has Wikipedia articles in 10 language editions, a strong signal of global cultural recognition.[13] It is known by 6 alternative names across languages and contexts.[14]