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Correlation matrix removing insignificant R values

I think it would be better to think of this as an estimation problem rather
than a selection problem.  If the correlation matrix is of interest,
estimate the entire matrix.  If you want to show that you can make decisions
on the basis of the matrix, then use the bootstrap to get a confidence
interval for quantities of interest.  For example you can bootstrap the rank
of the absolute values of the correlation coefficients to get nonparametric
bootstrap percentile confidence limits for those ranks.  You will be
disappointed in the widths of these intervals, which demonstrate how hard it
is to select winners and losers from non-huge datasets.  For example, the
bootstrap might show that for the apparent highest correlation you can only
be 95% confident that that pair of variables does not possess one of the 10
worst correlations.
Frank

mgranlie wrote
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Frank Harrell
Department of Biostatistics, Vanderbilt University
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