Chebyshev-Sylvester Constant
In 1891, Chebyshev and Sylvester showed that for sufficiently large 
, there exists at least one prime number 
satisfying
where
. Since the Prime Number Theorem shows the above inequality is true for all 
for sufficiently large , this constant is only of historical interest.
References
Le Lionnais, F. Les nombres remarquables. Paris: Hermann, p. 22, 1983.
- Gauss-Bonnet Formula
- Gauss-Bonnet Theorem
- Gauss Equations
- Gaussian Approximation Algorithm
- Gaussian Bivariate Distribution
- Gaussian Brackets
- Gaussian Coefficient
- Gaussian Coordinate System
- Gaussian Curvature
- Gaussian Differential Equation
- Gaussian Distribution
- Gaussian Distribution Linear Combination of Variates
- Gaussian Elimination
- Gaussian Function
- Gaussian Hypergeometric Series
- Gaussian Integer
- Gaussian Integral
- Gaussian Integral (Linking Number)
- Gaussian Joint Variable Theorem
- Gaussian Mountain Range
- Gaussian Multivariate Distribution
- Gaussian Polynomial
- Gaussian Prime
- Gaussian Quadrature
- Gaussian Sum