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\bar{x} - 3s=

\mu - 3\sigma=

{
\Sigma{y} - {
n \cdot \Sigma{xy} - \Sigma{x} \cdot \Sigma{y}
\over 
n \cdot \Sigma{x^2} - (\Sigma{x})^2
} \cdot \Sigma{x}
\over
n
}

{-3,5 \cdot MAD \over 0,6745}+m= {3,5 \cdot MAD \over 0,6745}+m=

m=

MAD = m_{|\Sigma{x} - \Sigma{m}|}=

x_{max}=

x_{min}=

\Sigma{x}=

(\Sigma{x})^2=

\Sigma{y}=

(\Sigma{y})^2=

\Sigma{x^2}=

\Sigma{y^2}=

\Sigma{xy}=

(\Sigma{xy})^2=

a = {
n \cdot \Sigma{xy} - \Sigma{x} \cdot \Sigma{y}
\over 
n \cdot \Sigma{x^2} - (\Sigma{x})^2
}=

b = {
\Sigma{y} - a \cdot \Sigma{x}
\over 
n
}=

R = {
n \cdot \Sigma{xy} - \Sigma{x} \cdot \Sigma{y}
\over 
\sqrt{(n \cdot \Sigma{x^2} - (\Sigma{x})^2) \cdot (n \cdot \Sigma{y^2} - (\Sigma{y})^2)}
}=

{\Sigma|x-\mu| \over N} =

{\Sigma|x-\bar x| \over n} =

R^2 =3

\bar x = \mu =

y=mx+b

{\Sigma{|x-\bar x|}}

s=

m_{i_{min}} = {{0,6745 (y_{min} - mediaan)} \over MAD} =

m_{i_{max}} = {{0,6745 (y_{max} - mediaan)} \over MAD} =