Linked from

The 10 pages that link to Emil Artin, each with the reason it gives.

• Algebraic number theoryRelated: His reciprocity law and class field theory unified abelian extensions of number fields.

• Évariste GaloisRelated: Artin recast and extended Galois theory in the language of modern algebra.

• Class field theoryRelated: His reciprocity law supplied a central formulation of global class field theory.

• Van der Waerden's theoremRelated: His question about monochromatic progressions prompted the result.

• Serge LangRelated: Lang’s exposition of class field theory drew on a field shaped by Artin’s work.

• Wedderburn–Artin theoremRelated: His later formulation extended the theorem beyond finite-dimensional algebras.

• Zassenhaus lemmaRelated: Artin's algebra texts helped transmit the theorem within twentieth-century group theory.

• Albert–Brauer–Hasse–Noether theoremRelated: Artin's reciprocity theory supplies the global arithmetic setting for the invariant relation.

• Artin's conjecture on primitive rootsRelated: He formulated the primitive-root conjecture in 1927.

• Joan BirmanRelated: Artin’s braid groups became a central object in Birman’s research.