An R package for analyzing and modeling ranking data

[21] Ratcliffe J(1927)A law of comparative judgement Psychol Rev 34 273-286

[22] Brazaier J(1982)Exploiting rank ordered choice set data within the stochastic utility model J Market Res 19 288-301

[23] Tsuchiya A(1981)Assessing the potential demand for electric cars J Econ 16 1-19

[24] Symonds T(1987)Specifying and testing econometric models for ranked-ordered data J Econ 34 82-104

[25] Brown M(1904)The proof and measurement of association between two things Am J Psychol 15 72-101

[26] Leung GM(1957)Non-null ranking models. I Biometrika 44 114-130

[27] Yu PLH(1849)A note on the theory of permutations Phil Mag 34 527-529

[28] Wong IOL(1998)A weighted Kendall’s tau statistic Stat Prob Lett 39 17-24

[29] Johnston JM(2000)Rank tests for independence - with a weighted contamination alternative Stat Sin 10 577-593

[30] Tin KYK(1988)Multi-stage ranking models J Am Stat Assoc 83 892-901

[21] Ratcliffe J(1927)A law of comparative judgement Psychol Rev 34 273-286

[22] Brazaier J(1982)Exploiting rank ordered choice set data within the stochastic utility model J Market Res 19 288-301

[23] Tsuchiya A(1981)Assessing the potential demand for electric cars J Econ 16 1-19

[24] Symonds T(1987)Specifying and testing econometric models for ranked-ordered data J Econ 34 82-104

[25] Brown M(1904)The proof and measurement of association between two things Am J Psychol 15 72-101

[26] Leung GM(1957)Non-null ranking models. I Biometrika 44 114-130

[27] Yu PLH(1849)A note on the theory of permutations Phil Mag 34 527-529

[28] Wong IOL(1998)A weighted Kendall’s tau statistic Stat Prob Lett 39 17-24

[29] Johnston JM(2000)Rank tests for independence - with a weighted contamination alternative Stat Sin 10 577-593

[30] Tin KYK(1988)Multi-stage ranking models J Am Stat Assoc 83 892-901