Évariste Galois

E50331

Évariste Galois was a pioneering 19th-century French mathematician whose foundational work in group theory and the theory of equations gave rise to modern Galois theory.

AI illustration

How this image was made

AI-generated illustration of Évariste Galois

This AI-generated illustration was produced by black-forest-labs/FLUX.2-dev (1024x1024) from a prompt written by openai/gpt-oss-120b from the entity's label + description.

Prompt

Generate an image of Évariste Galois (Évariste Galois was a pioneering 19th-century French mathematician whose foundational work in group theory and the theory of equations gave rise to modern Galois theory.)

All labels observed (2)

Label Occurrences
Évariste Galois canonical 23
Évariste 2

How this entity was disambiguated

Statements (49)

Predicate Object
instanceOf French mathematician ⓘ
human ⓘ
mathematician ⓘ
ageAtDeath 20 ⓘ
causeOfDeath duel ⓘ
gunshot wound ⓘ
countryOfCitizenship France ⓘ
dateOfBirth 1811-10-25 ⓘ
dateOfDeath 1832-05-31 ⓘ
educatedAt Lycée Louis-le-Grand ⓘ
ethnicGroup French ⓘ
familyName Galois ⓘ
fieldOfWork Galois theory ⓘ
algebra ⓘ
group theory ⓘ
mathematics ⓘ
theory of equations ⓘ
givenName Évariste ⓘ
linked to: Évariste Galois
hasCanonicalName Évariste Galois ⓘ
influenced Camille Jordan ⓘ
Emmy Noether ⓘ
Henri Poincaré ⓘ
modern abstract algebra ⓘ
modern field theory ⓘ
influencedBy Augustin-Louis Cauchy ⓘ
Carl Friedrich Gauss ⓘ
Joseph-Louis Lagrange ⓘ
knownFor founding Galois theory ⓘ
founding modern group theory ⓘ
work on polynomial equations ⓘ
languageOfWorkOrName French ⓘ
mannerOfDeath death by firearm ⓘ
movement French republicanism ⓘ
name Évariste Galois ⓘ
nativeLanguage French ⓘ
notableIdea Galois group of a polynomial ⓘ
conditions for solvability of equations by radicals ⓘ
connection between field extensions and groups ⓘ
notableWork Galois theory ⓘ
criteria for solvability of polynomial equations by radicals ⓘ
foundations of group theory ⓘ
occupation mathematician ⓘ
placeOfBirth Bourg-la-Reine ⓘ
Kingdom of France ⓘ
placeOfDeath Kingdom of France ⓘ
Paris ⓘ
politicalAlignment republican ⓘ
sexOrGender male ⓘ
workLocation Paris ⓘ

How these facts were elicited

Referenced by (25)

Full triples — surface form annotated when it differs from this entity's canonical label.

Felix Klein → influencedBy → Évariste Galois ⓘ
Niels Henrik Abel → influenced → Évariste Galois ⓘ
Évariste Galois → name → Évariste Galois ⓘ
Évariste Galois → givenName → Évariste ⓘ
linked to: Évariste Galois
Évariste Galois → hasCanonicalName → Évariste Galois ⓘ
Marius Sophus Lie → influencedBy → Évariste Galois ⓘ
subject linked to: Marius
Galois theory → namedAfter → Évariste Galois ⓘ
Ernest Vessiot → influencedBy → Évariste Galois ⓘ
Galois → notableBearer → Évariste Galois ⓘ
Évariste Galois → givenName → Évariste ⓘ
subject linked to: Galois
linked to: Évariste Galois
Galois theory → namedAfter → Évariste Galois ⓘ
subject linked to: Galois
Galois group → namedAfter → Évariste Galois ⓘ
subject linked to: Galois
Galois extension → namedAfter → Évariste Galois ⓘ
subject linked to: Galois
Galois connection → namedAfter → Évariste Galois ⓘ
subject linked to: Galois
Galois cohomology → namedAfter → Évariste Galois ⓘ
subject linked to: Galois
Camille Jordan → influencedBy → Évariste Galois ⓘ
Galois group → namedAfter → Évariste Galois ⓘ
Paolo Ruffini → influenced → Évariste Galois ⓘ
Galois extension → namedAfter → Évariste Galois ⓘ
Ernest Vessiot → influencedBy → Évariste Galois ⓘ
subject linked to: Vessiot
Harold M. Edwards → influencedBy → Évariste Galois ⓘ
H. M. Edwards → hasWrittenOn → Évariste Galois ⓘ
H. M. Edwards → influencedBy → Évariste Galois ⓘ
Galois correspondence → namedAfter → Évariste Galois ⓘ