Compute rank summaries and censoring patterns for a partial ordering/ranking dataset.
rank_summaries(data, format_input, mean_rank = TRUE, marginals = TRUE,
pc = TRUE)
Numeric \(N\)\(\times\)\(K\) data matrix of partial sequences.
Character string indicating the format of the data
input, namely "ordering"
or "ranking"
.
Logical: whether the mean rank vector has to be computed. Default is TRUE
.
Logical: whether the marginal rank distributions have to be computed. Default is TRUE
.
Logical: whether the paired comparison matrix has to be computed. Default is TRUE
.
A list of named objects:
nranked
Numeric vector of length \(N\) with the number of items ranked by each sample unit.
nranked_distr
Frequency distribution of the nranked
vector.
na_or_not
Numeric \(3\)\(\times\)\(K\) matrix with the counts of sample units that ranked or not each item. The last row contains the total by column, corresponding to the sample size \(N\).
mean_rank
Numeric vector of length \(K\) with the mean rank of each item.
marginals
Numeric \(K\)\(\times\)\(K\) matrix of the marginal rank distributions: the \((i,j)\)-th entry indicates the number of units that ranked item \(i\) in the \(j\)-th position.
pc
Numeric \(K\)\(\times\)\(K\) paired comparison matrix: the \((i,i')\)-th entry indicates the number of sample units that preferred item \(i\) to item \(i'\).
Marden, J. I. (1995). Analyzing and modeling rank data. Monographs on Statistics and Applied Probability (64). Chapman & Hall, ISSN: 0-412-99521-2. London.
# NOT RUN {
data(d_carconf)
rank_summaries(data=d_carconf, format_input="ordering")
# }
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