Weil reciprocity law [SEP] named after
Weil reciprocity law
In mathematics, the Weil reciprocity law is a result of André Weil holding in the function field "K"("C") of an algebraic curve "C" over an algebraically closed field "K". Given functions "f" and "g" in "K"("C"), i.e. rational functions on "C", then
where the notation has this meaning: ("h") is the divisor of the function "h", or in other words the formal sum of its zeroes and
–Shimura–Weil conjecture, now proved as the modularity theorem
- Weil algebra
- Weil–Châtelet group
- Weil cohomology
- Weil conjecture (disambiguation)
- Weil conjectures
- Weil conjecture on Tamagawa numbers
- Weil's criterion
- Weil–Deligne group scheme
- Weil distribution
- Weil divisor
- Weil group
- Weil number
- Weil pairing
- Weil–Petersson metric
- Weil reciprocity law
- Weil representation