Muirhead's Theorem
A Necessary and Sufficient condition that 
should be comparable with 
for allPositive values of the 
is that one of (
) and (
) should be majorized by the other. If
, then
with equality only when (
) and () are identical or when all the are equal. See Hardy et al. (1988)for a definition of notation.
References
Hardy, G. H.; Littlewood, J. E.; and Pólya, G. Inequalities, 2nd ed. Cambridge, England: Cambridge University Press, pp. 44-48, 1988.
- Cofactor
- Cohen-Kung Theorem
- Cohomology
- Cohomotopy Group
- Coin
- Coincidence
- Coin Flipping
- Coin Paradox
- Coin Problem
- Coin Tossing
- Colatitude
- Colinear
- Collatz Problem
- Collinear
- Super-3 Number
- Superabundant Number
- Super Catalan Number
- Superegg
- Superellipse
- Superfactorial
- Supergraph
- Supernormal
- Superperfect Number
- Superposition Principle
- Super-Poulet Number