Description Usage Arguments Details Value Author(s) References See Also Examples
Finds in a computationally fast algorithm the adjusted average square correlation magnitude for every variable of a dataset.
| 1 | cor2mean.adj(mat)
 | 
| mat | p \times n matrix with the p-variate dataset. | 
The adjusted average square correlation of variable i is given by
(n-1)/(n-2) \bar{r}_{i}^2 - 1/(n-2)
where n is the sample size and \bar{r}_{i}^2 is the average square 
correlation matrix for the ith row, which is computed by cor2mean.
A vector containing the adjusted square average correlation (excluding diagonal) for every variable.
Mayer, Claus, Adria Caballe and Natalia Bochkina.
To come
cor2mean for average square correlations.
| 1 2 3 4 | EX1        <- pcorSimulator(nobs = 50, nclusters= 3, nnodesxcluster = c(100,30,50), 
                            pattern = "powerLaw", plus = 0)
corsEX1     <- cor2mean(t(EX1$y))
corsadjEX1  <- cor2mean.adj(t(EX1$y))
 | 
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