<--- Back to Details
First PageDocument Content
Number theory / Binomial coefficient / Permutation / Factorial / Bernoulli number / Generating function / Normal distribution / Bernoulli polynomials / Harmonic number / Mathematics / Combinatorics / Integer sequences
Date: 2001-11-18 19:59:42
Number theory
Binomial coefficient
Permutation
Factorial
Bernoulli number
Generating function
Normal distribution
Bernoulli polynomials
Harmonic number
Mathematics
Combinatorics
Integer sequences

Add to Reading List

Source URL: www.kurims.kyoto-u.ac.jp

Download Document from Source Website

File Size: 176,00 KB

Share Document on Facebook

Similar Documents

ACTA ARITHMETICA Online First version On the number of n-dimensional representations of SU(3), the Bernoulli numbers, and the Witten zeta function by

DocID: 1tMqA - View Document

SU3-ASYM A companion Mathematica package to the paper “On the number of ndimensional representations of SU(3), the Bernoulli numbers, and the Witten zeta function” Dan Romik Department of Mathematics University of Ca

DocID: 1tIvf - View Document

Mathematics / Mathematical analysis / Number theory / Analytic number theory / Bernhard Riemann / Conjectures / Riemann zeta function / Arithmetic functions / Riemann hypothesis / Z function / RiemannSiegel formula / Bernoulli number

Numbers, constants and computation 1 Numerical evaluation of the Riemann Zeta-function

DocID: 1rmQO - View Document

Mathematics / Discrete mathematics / Combinatorics / Integer sequences / Number theory / Permutations / Enumerative combinatorics / Stirling numbers of the second kind / Partition / Inclusionexclusion principle / Bernoulli number / Factorial

MATH 802: ENUMERATIVE COMBINATORICS ASSIGNMENT 2 KANNAPPAN SAMPATH Facts Recall that, the Stirling number S(k, n) of the second kind is defined as the

DocID: 1rlQh - View Document

Mathematics / Discrete mathematics / Integer sequences / Number theory / Bernoulli number / Topology / Binomial coefficient / Generating function / Trinomial triangle / Euler characteristic

How Euler Did It by Ed Sandifer A memorable example of false induction August 2005 Euler wrote about 800 books and papers. An exact number is hard to define. The “official” number of entries in Eneström’s index is

DocID: 1r5So - View Document