Normal Distribution
Another name for a Gaussian Distribution. Given a normal distribution in a Variate 
with Mean
and Variance 
,
the so-called ``Standard Normal Distribution'' is given by taking
and 
. An arbitrary normaldistribution can be converted to a Standard Normal Distribution by changing variables to 
, so
, yielding
The Fisher-Behrens Problem is the determination of a test for the equality of Means for two normaldistributions with different Variances.See also Fisher-Behrens Problem, Gaussian Distribution, Half-Normal Distribution, Kolmogorov-SmirnovTest, Normal Distribution Function, Standard Normal Distribution, Tetrachoric Function
- Catenary Radial Curve
- Catenoid
- Caterpillar Graph
- Cat Map
- Cattle Problem of Archimedes
- Cauchy Binomial Theorem
- Cauchy Boundary Conditions
- Cauchy Criterion
- Cauchy Distribution
- Cauchy Equation
- Cauchy Functional Equation
- Cauchy-Hadamard Theorem
- Cauchy Inequality
- Cauchy Integral Formula
- Cauchy Integral Test
- Cauchy Integral Theorem
- Cauchy-Kovalevskaya Theorem
- Cauchy-Lagrange Identity
- Cauchy-Maclaurin Theorem
- Cauchy Mean Theorem
- Cauchy Principal Value
- Cauchy Problem
- Cauchy Ratio Test
- Cauchy Remainder Form
- Cauchy-Riemann Equations