The Sato-Tate conjecture is a statistical statement about the family of elliptic curves obtained from an elliptic curve E over the rational numbers by reduction modulo almost all prime numbers p. Mikio Sato and John Tate independently posed the conjecture around 1960.
Facts
StatementThe Sato-Tate conjecture is a statistical statement about the family of elliptic curves obtained from an elliptic curve E over the rational numbers by reduction modulo almost all prime numbers p. 1 Prize Status
Prize Status (category) Partially Attested
Proposed YearSource gives this as an approximate year ('around 1960'), not an exact date. Classification
Resolution Status Chronology
Resolved Year Connections
In Branch
Source Sato-Tate conjecture (Wikipedia)
Posed By
Source Sato-Tate conjecture (Wikipedia)
Sources
1. Sato-Tate conjecture (Wikipedia)
Lead section
In mathematics, the Sato-Tate conjecture is a statistical statement about the family of elliptic curves Ep obtained from an elliptic curve E over the rational numbers by reduction modulo almost all prime numbers p.
History section
Mikio Sato and John Tate independently posed the conjecture around 1960.
In Branch: Number Theory, Lead
the Sato-Tate conjecture is a statistical statement about the family of elliptic curves Ep obtained from an elliptic curve E over the rational numbers by reduction modulo almost all prime numbers p
Posed By: John Tate, Lead
This is due to Mikio Sato and John Tate (independently, and around 1960, published somewhat later).
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