We consider how to combine the preferences of multiple agents despite the presence of incompleteness and incomparability in their preference orderings. An agent’s preference ordering may be incomplete because, for example, there is an ongoing preference elicitation process. It may also contain incomparability as this is useful, for example, in multi-criteria scenarios. We focus on the problem of computing the possible and necessary winners, that is, those outcomes which can be or always are the most preferred for the agents. Possible and necessary winners are useful in many scenarios including preference elicitation. First we show that computing the sets of possible and necessary winners is in general a difficult problem as is providing a g...
In multiagent settings where agents have different preferences, preference aggregation can be an imp...
International audienceIn this paper, we propose an interactive version of the Borda method for colle...
Completeness, the most commonly assumed axiom in preference theory, has not received much attention ...
AbstractWe consider how to combine the preferences of multiple agents despite the presence of incomp...
Preferences of a single agent are often partially ordered. For example, it may be hard to compare a ...
We consider preferences which can be partially ordered and which need to be aggregated. We prove tha...
Preferences are not always expressible via complete linear orders: some- times it is more natural to...
In this paper we analyze judgement aggregation problems in which a group of agents independently vot...
AbstractWe study an aggregation problem in which a society has to determine its position on each of ...
In a preference aggregation setting, a group of agents must jointly make a decision, based on the in...
Group decision making is of fundamental importance in all aspects of a modern society. Many commonly...
In social choice theory, preference aggregation refers to computing an aggregate preference over a s...
In social choice theory, preference aggregation refers to computing an aggregate preference over a s...
In multiagent settings where agents have different preferences, preference aggregation can be an imp...
A paradigmatic problem in social choice theory deals with the aggregation of subjective preferences ...
In multiagent settings where agents have different preferences, preference aggregation can be an imp...
International audienceIn this paper, we propose an interactive version of the Borda method for colle...
Completeness, the most commonly assumed axiom in preference theory, has not received much attention ...
AbstractWe consider how to combine the preferences of multiple agents despite the presence of incomp...
Preferences of a single agent are often partially ordered. For example, it may be hard to compare a ...
We consider preferences which can be partially ordered and which need to be aggregated. We prove tha...
Preferences are not always expressible via complete linear orders: some- times it is more natural to...
In this paper we analyze judgement aggregation problems in which a group of agents independently vot...
AbstractWe study an aggregation problem in which a society has to determine its position on each of ...
In a preference aggregation setting, a group of agents must jointly make a decision, based on the in...
Group decision making is of fundamental importance in all aspects of a modern society. Many commonly...
In social choice theory, preference aggregation refers to computing an aggregate preference over a s...
In social choice theory, preference aggregation refers to computing an aggregate preference over a s...
In multiagent settings where agents have different preferences, preference aggregation can be an imp...
A paradigmatic problem in social choice theory deals with the aggregation of subjective preferences ...
In multiagent settings where agents have different preferences, preference aggregation can be an imp...
International audienceIn this paper, we propose an interactive version of the Borda method for colle...
Completeness, the most commonly assumed axiom in preference theory, has not received much attention ...