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new SDD and N for as.sir()
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@ -45,8 +45,9 @@ A list with class \code{"htest"} containing the following
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\item{residuals}{the Pearson residuals,
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\code{(observed - expected) / sqrt(expected)}.}
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\item{stdres}{standardized residuals,
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\code{(observed - expected) / sqrt(V)}, where \code{V} is the residual cell variance (Agresti, 2007,
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section 2.4.5 for the case where \code{x} is a matrix, \code{n * p * (1 - p)} otherwise).}
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\code{(observed - expected) / sqrt(V)}, where \code{V} is the
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residual cell variance (Agresti, 2007, section 2.4.5
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for the case where \code{x} is a matrix, \code{n * p * (1 - p)} otherwise).}
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}
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\description{
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\code{\link[=g.test]{g.test()}} performs chi-squared contingency table tests and goodness-of-fit tests, just like \code{\link[=chisq.test]{chisq.test()}} but is more reliable (1). A \emph{G}-test can be used to see whether the number of observations in each category fits a theoretical expectation (called a \strong{\emph{G}-test of goodness-of-fit}), or to see whether the proportions of one variable are different for different values of the other variable (called a \strong{\emph{G}-test of independence}).
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