# Minitool Power Data Recovery 6.8 Key Minitool Power Data Recovery 6.8 Key

In all cases, the entire disk is scanned for all partitions and the number of.

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How to find the correlations between the number of units in the centroid and in any subspace?

How do I calculate the correlation coefficient (any value) between the number of units in the centroid and in any subspace?
For example, if I choose to compare the output of a layer to the total input to a layer, I would need to know if there is a linear relationship between these two quantities. How do I calculate this relation?

A:

Given the centroids $c_{i}$ of each subspace and the number of units $p_i$ in each, this can be done by doing the following:
1- Compute the mean of each centroid and $p_i$, respectively:
$\bar c_{i} = \sum\limits_{i=1}^{N_c}\frac{c_i}{N_c}$
$\bar p_i=\sum\limits_{i=1}^{N_c}\frac{p_i}{N_c}$
2- Compute the correlation between $c_{i}$ and $p_i$:
$r(c_{i},p_i)=\frac{cov(c_{i},p_i)}{\sigma(c_i)\sigma(p_i)}=\frac{cov(p_i,c_{i})}{\sqrt{cov(p_i)^2-cov(p_i,p_i)^2}}$
$\sigma(p_i)=\sqrt{E[p_i^2]-E[p_i]^2}=\sqrt{E[p_i^2]-\bar p_i^2}$
\$E[p_i]=\bar p_i

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