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regression [2019/09/11 18:55] hkimscilregression [2019/12/06 08:24] hkimscil
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 __동일한 공식 설명__: __동일한 공식 설명__:
  
- r = \displaystyle \frac{SP}{\sqrt{SS_X SS_Y}}\text{, threfore +\begin{eqnarray*} 
- +\displaystyle \frac{SP}{\sqrt{SS_X SS_Y}}\text{,}\quad\text{therefore} \\ 
- SP = r * \displaystyle \sqrt{SS_X SS_Y} $ 그리고 +SP r * \displaystyle \sqrt{SS_X SS_Y} \quad \text{and} \\ 
- +\displaystyle \frac{SP}{SS_X} \\ 
- b = \displaystyle \frac{SP}{SS_X} $ 따라서 +\displaystyle \frac{r * \sqrt{SS_X SS_Y}}{SS_X}  \\ 
- +r * \frac{\sqrt{SS_Y}}{\sqrt{SS_X}} \\ 
- = \displaystyle \frac{r * \sqrt{SS_X SS_Y}}{SS_X} = r * \frac{\sqrt{SS_Y}}{\sqrt{SS_X}} $ 따라서  +r * \displaystyle \frac{s_Y}{s_X}  
- +\end{eqnarray*}
- = r * \displaystyle \frac{s_Y}{s_X} $+
 </WRAP> </WRAP>
  
regression.txt · Last modified: 2023/05/24 08:53 by hkimscil

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