A Proof that Euler's Constant Gamma is an Irrational Number
Kaida Shi
Abstract
The attributes of Euler's constant Gamma have been a baffling problem to the world's mathematicians in the number theory field. In 1900, when German mathematician D. Hilbert addressed the 2nd International Congress of Mathematicians, he suggested twenty-three previously unsolved problems to the international mathematical field. The 7th of these problems pertained to Euler's constant Gamma. After investigating this problem for many years, the author has proved that Euler's constant Gamma is an irrational number.
Create a lesson
Related papers
Multiorder Fractional Operators: The Conformable Multiorder Derivative and Its Associated Multiorder Integral
Carlos E Cadenas R
From Umbral Hyperbolic Integrals to a Cotangent Coefficient Formula for the Mittag Leffler Polynomials
Luc Ramsès Talla Waffo
Largest Circle Enclosing Exactly n Interior Lattice Points. II
Jianqiang Zhao
Completeness of the Fuzzy Order on Fuzzy Numbers
Mingchun Xie
Study of the algebra of smooth integro-differential operators with applications
Ahmad Haghany, Adel Kassaian
Parity-Sensitive Fourier Uncertainty and Zero-Set Rigidity on the Finite Parabola
Dongwei Li