| consensusRankingBoot {RankAggregator} | R Documentation |
Rank aggregation of partial rankings with optonal bootstrapping
Description
This funciton calls RankAggregator::consensusRanking to
return a best consensus (or median) ranking for a set of (partial) rankings.
This function also provides an optional bootstrap resampling procedure to
give user-defined confidence intervals and average rank positions with
the consensus ranking.
Usage
consensusRankingBoot(
x,
bootstrap,
nboot = 10000,
conf.int = 0.95,
prog.upd = TRUE
)
Arguments
x |
a |
bootstrap |
a logical value indicating whether to bootstrap the rank aggregation procedure. |
nboot |
a numeric value for bootstrap replicates. Default value is |
conf.int |
a numeric value >0 and <1. Default value is |
prog.upd |
a logical value indicating whether the user wants progress updates on the bootstrap procedure. |
Value
If bootstrap is FALSE, a data.frame is returned,
with two columns: Item and Rank.est, where Item
is a Factor containing all unique Item's from the input
data.frame x, and where Rank.est is the estimated
(numeric) rank position based on the consensusRanking() rank
aggregation procedure.#'
If bootstrap is TRUE, a list is returned, with two
elements:
-
$summaryTableis adata.framewith six columns:ItemRank.est,Rank.cilo,Rank.cihi,Rank.median,Rank.mean. WhereItemandRank.estare as described above,Rank.ciloandRank.cihiare the estimates for the low and high confidence intervals, respectively.Rank.medianandRank.meanboth describe the average rank positions. -
$bootstrapDatais an array containing estimated (numeric) rank positions based on theconsensusRanking()rank aggregation procedure with resampled data.NAdenotes estimated rankings that were discarded due to not containing allItems.
References
Cook, W.D., Golany, B., Penn, M. and Raviv, T., 2007.
Creating a consensus ranking of proposals from reviewers
partial ordinal rankings. Computers & Operations Research,
34, pp.954-965.
Marshall, E.C., Sanderson, C., Spiegelhalter, D.J. and McKee,
M., 1998. Reliability of league tables of in vitro fertilisation
clinics: retrospective analysis of live birth ratesCommentary:
How robust are rankings? The implications of confidence intervals.
Bmj, 316, pp.1701-1705.
See Also
Calls the internal function consensusRanking, which calls the other
internal functions evaluationMatrix, consensusRanking,
extendRanking, lowerBound,
upperBound