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A. Wiles 1995 — Modular elliptic curves and Fermat's last theorem
source
A. Wiles (1995). Modular elliptic curves and Fermat's last theorem. Ann. Math. 141 (1995) 443–551. DOI 10.2307/2118559. Canonical: https://doi.org/10.2307/2118559. No free copy found; cited by its record. License as found: no license field in the Crossref record; Annals of Mathematics (Princeton; JSTOR) — cited. Serves the joints between the problems on the one map (card_floor_millennium): the L-function joint: modularity gives L(E,s) its analytic continuation (Riemann ↔ BSD).
source
card id
card_src_mill_wiles_1995
address
SCI.millennium.FCT/modular-elliptic-curves-and-fermat-s-last-theore/REF.WITNESSED@a-wiles
adjoining cards
- on the shelf of → The Millennium sources — the papers behind the seven sticks — a source the joints between the problems stick (card_floor_millennium) cites, located for
- cites → One machinery: Euler product, functional equation, critical line — the record the joint stands on
- builds on → Weil 1949 — Numbers of solutions of equations in finite fields — a later work standing on an earlier one
- enables → Bhargava 2014 — A majority of elliptic curves over Q satisfy the Birch and Swinnerton-Dyer conjecture — at least 66.48% of elliptic curves over Q, ordered by height, satisfy the conjecture
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