Jacquet–Langlands correspondence

E1875391 UNEXPLORED

The Jacquet–Langlands correspondence is a fundamental theorem in number theory and representation theory that relates automorphic representations of GL(2) over a number field to those of quaternion algebras, serving as an early and influential case of the Langlands program.

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All labels observed (1)

Label	Occurrences
Jacquet–Langlands correspondence canonical	1

Referenced by (1)

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Langlands program → notableResult → Jacquet–Langlands correspondence ⓘ