Riffled independence for efficient inference with partial rankings
Journal of Artificial Intelligence Research, 2012•jair.org
Distributions over rankings are used to model data in a multitude of real world settings such
as preference analysis and political elections. Modeling such distributions presents several
computational challenges, however, due to the factorial size of the set of rankings over an
item set. Some of these challenges are quite familiar to the artificial intelligence community,
such as how to compactly represent a distribution over a combinatorially large space, and
how to efficiently perform probabilistic inference with these representations. With respect to …
as preference analysis and political elections. Modeling such distributions presents several
computational challenges, however, due to the factorial size of the set of rankings over an
item set. Some of these challenges are quite familiar to the artificial intelligence community,
such as how to compactly represent a distribution over a combinatorially large space, and
how to efficiently perform probabilistic inference with these representations. With respect to …
Abstract
Distributions over rankings are used to model data in a multitude of real world settings such as preference analysis and political elections. Modeling such distributions presents several computational challenges, however, due to the factorial size of the set of rankings over an item set. Some of these challenges are quite familiar to the artificial intelligence community, such as how to compactly represent a distribution over a combinatorially large space, and how to efficiently perform probabilistic inference with these representations. With respect to ranking, however, there is the additional challenge of what we refer to as human task complexity users are rarely willing to provide a full ranking over a long list of candidates, instead often preferring to provide partial ranking information.
jair.org
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