This holds that there exists an eigenform under the Hecke operators in modular form of weight two and the utility of its proof was increased greatly by Ken Ribet's 1986 proof of the epsilon conjecture.
This holds that there exists an eigenform under the Hecke operators in modular form of weight two and the utility of its proof was increased greatly by Ken Ribet's 1986 proof of the epsilon conjecture. Given an elliptic curve with integral coefficients, this conjecture links the fields of topology and number theory and parts of it were first proven by Andrew Wiles. FTP name the conjecture used to proof Fermat's last Theorem and conventionally named for its Japanese co-formulators.
This holds that there exists an eigenform under the Hecke operators in modular form of weight two and the utility of its proof was increased greatly by Ken Ribet's 1986 proof of the epsilon conjecture.
Taniyama-Shimura-Weil or Shimura-Taniyama-Weil Conjecture