TY - JOUR
T1 - A database framework for probabilistic preferences
AU - Kenig, Batya
AU - Kimelfeld, Benny
AU - Ping, Haoyue
AU - Stoyanovich, Julia
N1 - Funding Information:
★ This work was supported in part by ISF Grant No. 1295/15, BSF Grant No. 2014391 and by the Taub Foundation. ★★ This work was supported in part by NSF Grants No. 1464327 and 1539856, and BSF Grant No. 2014391.
PY - 2017
Y1 - 2017
N2 - Preferences are statements about the relative quality or desirability of items. Ever larger amounts of preference information are being collected and analyzed in a variety of domains, including recommendation systems [2, 16, 18], polling and election analysis [3, 6, 7, 15], and bioinformatics [1, 11, 19]. Preferences are often inferred from indirect input (e.g., a ranked list may be inferred from individual choices), and are therefore uncertain in nature. This motivates a rich body of work on uncertain preference models in the statistics literature [14]. More recently, the machine learning community has been developing methods for effective modeling and efficient inference over preferences, with the Mallows model [13] receiving particular attention [4, 5, 12, 17]. In this paper, we take the position that preference modeling and analysis should be accommodated within a general-purpose probabilistic database frame- work. Our framework is based on a deterministic concept that we proposed in a past vision paper [8]. In the present work we focus on handing uncertain preferences, and develop a representation of preferences within a probabilistic preference database, or PPD for short. This paper is an abbreviated version of our PODS 2017 paper, where an interested reader can find additional details about the formalism and proposed algorithmic solutions.
AB - Preferences are statements about the relative quality or desirability of items. Ever larger amounts of preference information are being collected and analyzed in a variety of domains, including recommendation systems [2, 16, 18], polling and election analysis [3, 6, 7, 15], and bioinformatics [1, 11, 19]. Preferences are often inferred from indirect input (e.g., a ranked list may be inferred from individual choices), and are therefore uncertain in nature. This motivates a rich body of work on uncertain preference models in the statistics literature [14]. More recently, the machine learning community has been developing methods for effective modeling and efficient inference over preferences, with the Mallows model [13] receiving particular attention [4, 5, 12, 17]. In this paper, we take the position that preference modeling and analysis should be accommodated within a general-purpose probabilistic database frame- work. Our framework is based on a deterministic concept that we proposed in a past vision paper [8]. In the present work we focus on handing uncertain preferences, and develop a representation of preferences within a probabilistic preference database, or PPD for short. This paper is an abbreviated version of our PODS 2017 paper, where an interested reader can find additional details about the formalism and proposed algorithmic solutions.
UR - http://www.scopus.com/inward/record.url?scp=85029209305&partnerID=8YFLogxK
UR - http://www.scopus.com/inward/citedby.url?scp=85029209305&partnerID=8YFLogxK
M3 - Conference article
AN - SCOPUS:85029209305
SN - 1613-0073
VL - 1912
JO - CEUR Workshop Proceedings
JF - CEUR Workshop Proceedings
T2 - 11th Alberto Mendelzon International Workshop on Foundations of Data Management and the Web, AMW 2017
Y2 - 7 June 2017 through 9 June 2017
ER -