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The Eichler–Shimura congruence relations are important results in the field of arithmetic geometry, particularly in the study of modular forms, modular curves, and the arithmetic of elliptic curves. They describe deep relationships between the ranks of certain abelian varieties, specifically abelian varieties that are associated with modular forms.

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  1. Zeta and L-functions
  2. Special functions
  3. Combinatorics
  4. Fields of mathematics
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