Significance
Let 
. A value 
such that 
is considered``significant'' (i.e., is not simply due to chance) is known as an Alpha Value. The Probability that avariate would assume a value greater than or equal to the observed value strictly by chance, 
, is known as aP-Value.
Depending on the type of data and conventional practices of a given field of study, a variety of different alpha values may be used. One commonly used terminology takes 
as ``not significant,'' 
,as ``significant'' (sometimes denoted *), and 
as ``highly significant'' (sometimes denoted **). Someauthors use the term ``almost significant'' to refer to 
, although this practice is notrecommended.
- Gaussian Joint Variable Theorem
- Gaussian Mountain Range
- Gaussian Multivariate Distribution
- Gaussian Polynomial
- Gaussian Prime
- Gaussian Quadrature
- Gaussian Sum
- Gauss-Jacobi Mechanical Quadrature
- Gauss-Jordan Elimination
- Gauss-Kummer Series
- Gauss-Kuzmin-Wirsing Constant
- Gauss-Laguerre Quadrature
- Gauss-Manin Connection
- Gauss Map
- Gauss Measure
- Gauss Multiplication Formula
- Gauss Plane
- Gauss-Salamin Formula
- Gauss's Backward Formula
- Gauss's Circle Problem
- Gauss's Class Number Conjecture
- Gauss's Class Number Problem
- Gauss's Constant
- Gauss's Criterion
- Gauss's Double Point Theorem