Description Usage Arguments Details Value Author(s) See Also Examples
Given the parameters of a χ^2 distribution, aout.chisq identifies α-outliers in a given data set.
| 1 2 3 4 | aout.chisq(data, param, alpha = 0.1, hide.outliers = FALSE, ncp = 0, lower = auto.l,
           upper = auto.u, method.in = "Newton", global.in = "gline", 
           control.in = list(sigma = 0.1, maxit = 1000, xtol = 1e-12, 
                             ftol = 1e-12, btol = 1e-04))
 | 
| data | a vector. The data set to be examined. | 
| param | an atomic vector. Contains the degrees of freedom of the χ^2 distribution. | 
| alpha | an atomic vector. Determines the maximum amount of probability mass the outlier region may contain. Defaults to 0.1. | 
| hide.outliers | boolean. Returns the outlier-free data if set to  | 
| ncp | an atomic vector. Determines the non-centrality parameter of the χ^2 distribution. Defaults to 0. | 
| lower | an atomic vector. First element of  | 
| upper | an atomic vector. Second element of  | 
| method.in | See  | 
| global.in | See  | 
| control.in | See  | 
The α-outlier region of a χ^2 distribution is generally not available in closed form or via the tails, such that a non-linear equation system has to be solved.
Data frame of the input data and an index named is.outlier that flags the outliers with TRUE. If hide.outliers is set to TRUE, a simple vector of the outlier-free data.
A. Rehage
| 1 | aout.chisq(chisq.test(occupationalStatus)$statistic, 49)
 | 
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