Usuário(a):Rodrigo Tetsuo Argenton/Testes

$A^{2}={1 \over n}(\sum _{i=1}^{n}(2n-i)(\ln(z_{i})+\ln(1-z_{n}+1-i)))-n)$

$A^{2}={1 \over n}(\sum _{i=1}^{n}(F_{x}(x;\theta )-F_{n}(x))^{2})$

$Z_{i}=F(w_{i})$

$w_{i}={\frac {x_{i}-\mu }{\sigma }}$

${\bar {x}}={\frac {1}{n}}(\Sigma _{i}x_{i})$

$w_{i}={\frac {x_{i}-{\bar {x}}}{\sigma }}$

$s^{'2}={\frac {1}{n}}(\Sigma _{i}(x_{i}-u)^{2})$

$w_{i}={\frac {x_{i}-\mu }{s^{'}}}$

$s^{2}={\frac {1}{n-1}}(\Sigma _{i}(x_{i}-{\bar {x}})^{2})$

$w_{i}={\frac {x_{i}-{\bar {x}}}{s}}$