Another Elementary Proof of Euler's Formula for ζ(2n)

Type: Article

Publication Date: 1973-04-01

Citations: 18

DOI: https://doi.org/10.2307/2319093

Locations

  • American Mathematical Monthly - View

Similar Works

Action Title Year Authors
+ An Elementary Proof of Euler's Formula for z(2m) 2004 Hirofumi Tsumura
+ An Elementary Proof of ∑ ∞ n = 1 1/n 2 = π 2 /6 1987 Boo Rim Choe
+ Elementary Evaluation of ζ(2n) 1975 Bruce C. Berndt
+ Euler's Formula for ζ(2k), Proved by Induction on k 2000 Chun-Gang Ji
Yong-Gao Chen
+ An Elementary Proof of Euler's Formula for ζ(2<i>m</i>) 2004 Hirofumi Tsumura
+ Euler's Formula for Zeta(2n) 2018 Timothy W. Jones
+ Another Elementary Proof of Euler's Formula for ζ(2<i>n</i>) 1973 Tom M. Apostol
+ Ramanujan’s Formula for ζ(2n + 1) 2017 Bruce C. Berndt
Armin Straub
+ An Elementary Proof of the Formula \Sum ∞ k = 1 1/k 2 = π 2 /6 1961 Yoshio Matsuoka
+ A Proof that Euler Missed: Evaluating ζ(2) the Easy Way 2004 Tom M. Apostol
+ A Proof that Euler Missed: Evaluating ζ(2) the Easy Way 1997 Tom M. Apostol
+ Euler's formulae for ζ(2n) and products of Cauchy variables 2007 Paul Bourgade
T. Fujita
Marc Yor
+ A Combinatorial Proof of Euler's Formula 1980 Iain T. Adamson
+ An elementary proof of the irrationality of ζ(3) 2009 Yu. V. Nesterenko
+ A New Proof of the Euler Formula 2012 M. I. Shtogrin
+ The Proof of the Conjecture on Euler Numbers 2006 Fei Changling
+ Another proof of Euler's identity 2015 Gleb Glebov
+ A Simple Proof of the Formula ∑ ∞ k = 1 = π 2 /6 1973 Ioannis Papadimitriou
+ Mathematical Pearls: A Recurrence Formula for ζ(2n) 1961 L. Carlitz
+ A Simple Proof that ζ(2) = $$\frac{\pi^{2}}{6}$$ 2011 Michael D. Hirschhorn

Works Cited by This (0)

Action Title Year Authors