Riemann zeta function

Definition from Wiktionary, the free dictionary
Jump to: navigation, search

English[edit]

Alternative forms[edit]

Proper noun[edit]

Riemann zeta function (uncountable)

  1. (mathematics) A holomorphic function whose domain is the set of complex numbers (except 1), and for a real number x greater than 1 equals the sum of the series \sum_{n=0}^\infty \frac 1 {n^x}.

Hypernyms[edit]

Translations[edit]

References[edit]