He also developed a function of n equal to the infinite sum of one over k to the n and hypothesized that one half is the real part of all nontrivial zeroes of that namesake zeta function.
This man defined a collection of inner products defined on a tangent space at each point on a manifold as his metric, a key concept in the branch of geometry he developed. He also developed a function of n equal to the infinite sum of one over k to the n and hypothesized that one half is the real part of all nontrivial zeroes of that namesake zeta function. A student of Gauss, For 10 points, name this German mathematician whose namesake sums are used to approximate definite integrals.
This man defined a collection of inner products defined on a tangent space at each point on a manifold as his metric, a key concept in the branch of geometry he developed.
Bernhard {Riemann}