Stickelberger Relation
Let 
be a Prime Ideal in 
not containing 
. Then
where the sum is over all
which are Relatively Prime to . Here is the Ring ofintegers in 
, 
, and other quantities are defined by Ireland and Rosen (1990).See also Prime Ideal
References
Ireland, K. and Rosen, M. ``The Stickelberger Relation and the Eisenstein Reciprocity Law.'' Ch. 14 in A Classical Introduction to Modern Number Theory, 2nd ed. New York: Springer-Verlag, pp. 203-227, 1990.
- Chebyshev Sum Inequality
- Chebyshev-Sylvester Constant
- Checkerboard
- Checker-Jumping Problem
- Checkers
- Checksum
- Cheeger's Finiteness Theorem
- Chefalo Knot
- Chen's Theorem
- Chern Class
- Chern Number
- Chernoff Face
- Chess
- Chessboard
- Chevalley Groups
- Chevalley's Theorem
- Chevron
- Chi
- Chi Distribution
- Chi Inequality
- Child
- Chinese Hypothesis
- Chinese Remainder Theorem
- Chinese Rings
- Chiral