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Showing results 1 to 10 of 116.


Function split.formula [DescTools v0.99.19]
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title
Formula Interface for Split
description
Implementation of a simple formula interface for the split function.
Function BinomDiffCI [DescTools v0.99.19]
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title
Confidence Interval for a Difference of Binomials
description
Calculate confidence interval for a risk difference.
Function Ord_plot [vcd v1.4-4]
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title
Ord Plots
description
Ord plots for diagnosing discrete distributions.
Function Kappa [vcd v1.4-4]
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title
Cohen's Kappa and Weighted Kappa
description
Computes two agreement rates: Cohen's kappa and weighted kappa, and confidence bands.
Function assocstats [vcd v1.4-4]
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title
Association Statistics
description
Computes the Pearson chi-Squared test, the Likelihood Ratio chi-Squared test, the phi coefficient, the contingency coefficient and Cramer's V for possibly stratified contingency tables.
Function goodfit [vcd v1.4-4]
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title
Goodness-of-fit Tests for Discrete Data
description
Fits a discrete (count data) distribution for goodness-of-fit tests.
Function loddsratio [vcd v1.4-4]
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title
Calculate Generalized Log Odds Ratios for Frequency Tables
description
Computes (log) odds ratios and their asymptotic variance covariance matrix for R x C (x strata) tables. Odds ratios are calculated for two array dimensions, separately for each level of all stratifying dimensions. See Friendly et al. (2011) for a sketch of a general theory.
Function mar_table [vcd v1.4-4]
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title
Table with Marginal Sums
description
Adds row and column sums to a two-way table.
Function plot.loddsratio [vcd v1.4-4]
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title
Plotting (Log) Odds Ratios
description
Produces a (conditional) line plot of extended (log) odds ratios.
Function lodds [vcd v1.4-4]
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category
title
Calculate Generalized Log Odds for Frequency Tables
description
Computes (log) odds and their asymptotic variance covariance matrix for R (by strata) tables. Odds are calculated for pairs of levels of one array dimension (typically a response or focal variable) separately for each level of all stratifying dimensions. See Friendly et al. (2011) for a sketch of a general theory.