Search results for "Preference data"

showing 7 items of 7 documents

Weighted distance-based trees for ranking data

2017

Within the framework of preference rankings, the interest can lie in finding which predictors and which interactions are able to explain the observed preference structures, because preference decisions will usually depend on the characteristics of both the judges and the objects being judged. This work proposes the use of a univariate decision tree for ranking data based on the weighted distances for complete and incomplete rankings, and considers the area under the ROC curve both for pruning and model assessment. Two real and well-known datasets, the SUSHI preference data and the University ranking data, are used to display the performance of the methodology.

Statistics and ProbabilityDecision tree03 medical and health sciences0302 clinical medicine0504 sociology030225 pediatricsPreference dataStatisticsDecision treePruning (decision trees)University ranking dataDistance-based methodMathematicsWeighted distanceApplied Mathematics05 social sciencesUnivariate050401 social sciences methodsSUSHI dataComputer Science Applications1707 Computer Vision and Pattern RecognitionPreferenceComputer Science ApplicationsRankingRanking dataKemeny distanceSettore SECS-S/01 - StatisticaArea under the roc curve
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Projection Clustering Unfolding: A New Algorithm for Clustering Individuals or Items in a Preference Matrix

2020

In the framework of preference rankings, the interest can lie in clustering individuals or items in order to reduce the complexity of the preference space for an easier interpretation of collected data. The last years have seen a remarkable flowering of works about the use of decision tree for clustering preference vectors. As a matter of fact, decision trees are useful and intuitive, but they are very unstable: small perturbations bring big changes. This is the reason why it could be necessary to use more stable procedures in order to clustering ranking data. In this work, a Projection Clustering Unfolding (PCU) algorithm for preference data will be proposed in order to extract useful info…

Computer scienceDecision treeProjetion pursuit · Preference data · Clustering rankingsSpace (commercial competition)PreferenceMatrix (mathematics)RankingProcrustes analysisSettore SECS-S/01 - StatisticaCluster analysisProjection (set theory)AlgorithmPreference (economics)Subspace topologyProjetion pursuit Preference data Clustering rankingsData Analysis and Applications 3
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Item weighted Kemeny distance for preference data

2019

Preference data represent a particular type of ranking data where a group of people gives their preferences over a set of alternatives. The traditional metrics between rankings don’t take into account that the importance of elements can be not uniform. In this paper the item weighted Kemeny distance is introduced and its properties demonstrated.

Settore SECS-S/01 - StatisticaPreference data item importance distances
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A new position weight correlation coefficient for consensus ranking process without ties

2019

Preference data represent a particular type of ranking data where a group of people gives their preferences over a set of alternatives. The traditional metrics between rankings do not take into account the importance of swapping elements similar among them (element weights) or elements belonging to the top (or to the bottom) of an ordering (position weights). Following the structure of the τx proposed by Emond and Mason and the class of weighted Kemeny–Snell distances, a proper rank correlation coefficient is defined for measuring the correlation among weighted position rankings without ties. The one‐to‐one correspondence between the weighted distance and the rank correlation coefficient ho…

Statistics and ProbabilityCorrelation coefficientPosition (vector)Preference dataStatisticsProcess (computing)Statistics Probability and Uncertaintyconsensus ranking Kemeny distance position weights preference data rank correlation coefficientKemeny distanceMathematicsRanking (information retrieval)Stat
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A Projection Pursuit Algorithm for Preference Data

2018

In the framework of preference rankings, the interest can lie in finding which predictors and which interactions are able to explain the observed preference structures. The last years have seen a remarkable owering of works about the use of decision tree for clustering preference vectors. As a matter of fact, decision trees are useful and intuitive, but they are very unstable: small perturbations bring big changes. This is the reason why it could be necessary to use more stable procedures in order to clustering ranking data. In this work, following the idea of Bolton (2003), a Projection Pursuit (PP) clustering algorithm for preference data will be proposed in order to extract useful inform…

Projetion pursuit preference data Clustering rankingsSettore SECS-S/01 - Statistica
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Vertical take-off and landing air transport to provide tourist mobility.

2012

Abstract This paper examines helicopter transfer services to reach attractive and not very accessible tourist areas, taking Sicily and its minor islands, in the South of Italy, as a case study. We investigate the viability of helicopter scheduled services for tourists moving from/to airports or doing one day tours to visit far away places. The mode choice of tourists is simulated using random utility models employing stated preference data. Heli-shuttle service is planned in terms of fleet size, frequency, fare and location pattern of heliports. The paper also analyses how a public subsidy reducing fares might change the set of feasible connections.

Service (business)Air transportStrategy and ManagementTransportationSubsidyManagement Monitoring Policy and LawTransport engineeringAir Transport tourist mobilitySettore ICAR/05 - TrasportiLocation patternPreference dataRandom utility modelsBusinessLawVertical take off and landingTourism
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Classification trees for preference data: a distance-based approach

2014

In the framework of preference rankings, when the interest lies in explaining which predictors and which interactions among predictors are able to explain the observed preference structures, the possibility to derive consensus measures using a classi cation tree represents a novelty and an important tool given its easy interpretability. In this work we propose the use of a multivariate decision tree where a weighted Kemeny distance is used both to evaluate the distances between rankings and to de ne an impurity measure to be used in the recursive partitioning. The proposed approach allows also to weight di erently high distances in rankings in the top and in the bottom alternatives.

MIRTdistance-based methdopreference dataKemeny distanceSettore SECS-S/01 - Statistica
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