Grothendieck’s representability theorem

E1943809 UNEXPLORED

Grothendieck’s representability theorem is a foundational result in algebraic geometry that gives criteria under which a functor from schemes to sets is representable by a scheme (or algebraic space), enabling the construction of moduli spaces.

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All labels observed (2)

Label	Occurrences
Grothendieck’s representability theorem canonical	1
foundations of the theory of moduli functors	1

Referenced by (2)

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

Hilbert scheme theory → usesConcept → Grothendieck’s representability theorem ⓘ

FGA (Fondements de la géométrie algébrique) → containsResult → foundations of the theory of moduli functors ⓘ

linked to: Grothendieck’s representability theorem