correlation
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correlation [2023/10/05 16:20] – [e.g. 1,] hkimscil | correlation [2023/10/05 16:29] – [e.g. 1,] hkimscil | ||
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\end{eqnarray} | \end{eqnarray} | ||
- | ---- | + | <WRAP box> |
그런데 왜 다음과 같은 공식인지는 | 그런데 왜 다음과 같은 공식인지는 | ||
\begin{align} | \begin{align} | ||
Line 167: | Line 167: | ||
& \text{is n instead of n-1} \nonumber \\ | & \text{is n instead of n-1} \nonumber \\ | ||
& \text{And we also know that} \nonumber \\ | & \text{And we also know that} \nonumber \\ | ||
- | Var[X] & = E[X^2] − (E[X])^2 \;\; \text{see} \ref{var.theorem.1} | + | Var[X] & = E[X^2] − (E[X])^2 \;\; \nonumber \\ |
& = \frac {\Sigma {X^2}}{n} - \left(\frac{\Sigma{X}}{n} \right)^2 \nonumber \\ | & = \frac {\Sigma {X^2}}{n} - \left(\frac{\Sigma{X}}{n} \right)^2 \nonumber \\ | ||
& = \frac {\Sigma {X^2}}{n} - \frac{(\Sigma{X})^2}{n^2} \nonumber \\ | & = \frac {\Sigma {X^2}}{n} - \frac{(\Sigma{X})^2}{n^2} \nonumber \\ | ||
Line 173: | Line 173: | ||
SS_{\small{X}} & = \Sigma {X^2} - \frac{(\Sigma{X})^2}{n} | SS_{\small{X}} & = \Sigma {X^2} - \frac{(\Sigma{X})^2}{n} | ||
\end{align} | \end{align} | ||
+ | </ | ||
이제 r (correlation coefficient) 값은: | 이제 r (correlation coefficient) 값은: |
correlation.txt · Last modified: 2023/10/05 17:19 by hkimscil