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smeyer
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use built-in macro
git-svn-id: https://svn.r-project.org/R/trunk@89313 00db46b3-68df-0310-9c12-caf00c1e9a41
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src/library/stats/man/p.adjust.Rd

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The \code{"BH"} (aka \code{"fdr"}) and \code{"BY"} methods of
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\I{Benjamini}, \I{Hochberg}, and \I{Yekutieli} control the false discovery rate,
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\I{FDR}, the expected proportion of false discoveries amongst the
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\acronym{FDR}, the expected proportion of false discoveries amongst the
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rejected hypotheses.
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The \code{"BY"} correction modifies the \I{BH} procedure by replacing the
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The \code{"BY"} correction modifies the \acronym{BH} procedure by replacing the
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target level \eqn{q} with \eqn{q / \sum_{i=1}^{m} 1/i}, where \eqn{m} is
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the number of tests (Theorem 1.3 in the reference), which controls the
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\I{FDR} under the most general form of dependence structure. This will
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\acronym{FDR} under the most general form of dependence structure. This will
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be more conservative than \code{"BH"}, for small \code{p} even more than
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\I{Bonferroni}, see the example.
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The \I{FDR} as implemented by the \code{"BH"} method is a less stringent
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The \acronym{FDR} as implemented by the \code{"BH"} method is a less stringent
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condition than the family-wise error rate, so it is typically more
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powerful than the others.
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