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ConsRank  

Compute the Median Ranking(s) According to the Kemeny's Axiomatic Approach
View on CRAN: Click here


Download and install ConsRank package within the R console
Install from CRAN:
install.packages("ConsRank")

Install from Github:
library("remotes")
install_github("cran/ConsRank")

Install by package version:
library("remotes")
install_version("ConsRank", "2.1.4")



Attach the package and use:
library("ConsRank")
Maintained by
Antonio D'Ambrosio
[Scholar Profile | Author Map]
All associated links for this package
First Published: 2015-07-22
Latest Update: 2023-03-23
Description:
Compute the median ranking according to the Kemeny's axiomatic approach. Rankings can or cannot contain ties, rankings can be both complete or incomplete. The package contains both branch-and-bound algorithms and heuristic solutions recently proposed. The searching space of the solution can either be restricted to the universe of the permutations or unrestricted to all possible ties. The package also provide some useful utilities for deal with preference rankings, including both element-weight Kemeny distance and correlation coefficient. This release declare as deprecated some functions that are still in the package for compatibility. Next release will not contains these functions. Please type '?ConsRank-deprecated' Essential references: Emond, E.J., and Mason, D.W. (2002) ; D'Ambrosio, A., Amodio, S., and Iorio, C. (2015) ; Amodio, S., D'Ambrosio, A., and Siciliano R. (2016) ; D'Ambrosio, A., Mazzeo, G., Iorio, C., and Siciliano, R. (2017) ; Albano, A., and Plaia, A. (2021) .
How to cite:
Antonio D'Ambrosio (2015). ConsRank: Compute the Median Ranking(s) According to the Kemeny's Axiomatic Approach. R package version 2.1.4, https://cran.r-project.org/web/packages/ConsRank. Accessed 03 Feb. 2025.
Previous versions and publish date:
0.0.1 (2015-08-01 07:37), 0.0 (2015-07-22 16:15), 1.0.0 (2015-09-08 16:22), 1.0.1 (2015-09-25 00:28), 1.0.2 (2015-09-29 20:38), 2.0.0 (2017-04-09 18:33), 2.0.1 (2017-04-29 00:24), 2.1.0 (2019-12-05 20:50), 2.1.1 (2021-03-10 12:50), 2.1.2 (2021-09-28 12:30), 2.1.3 (2023-03-23 12:32)
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