In this paper, we consider the problem of combining a number of opinions which have been
expressed as probability measures P1,…, Pn, over some space. It is shown that a pooling …

Suppose a decision maker has asked a group of experts to assess subjective probability
distributions over some space, and he wishes to find a consensus probability distribution as …

The analysis reported in this paper shares with those of McConway (1981), Bordley (1982),
Wagner (1982) and Aczél and Saaty (1983) the goal of determining a sensible formula for …

When a panel of experts is asked to provide some advice in the form of a group probability
distribution, the question arises as to whether they should synthesize their opinions before …

A problem is posed of how to divide a set of K independent random variables into a smaller
number of mutually exclusive groups so that the groups are homogeneous. Following some …

When a group of k individuals is required to make a joint decision, it occasionally happens
that there is agreement on a utility function for the problem but that opinions differ on the …

We consider a group of k experts each having a subjective probability distribution for a
parameter $\theta $. If the members of the group are allowed to know the others' opinions …

Suppose several individuals (eg, experts on a panel) each assign probabilities to some
events. How can these individual probability assignments be aggregated into a single …

The question of how the probabilistic opinions of different individuals should be aggregated
to form a group opinion is controversial. But one assumption seems to be pretty much …

How can several individuals' probability functions on a given σ σ-algebra of events be
aggregated into a collective probability function? Classic approaches to this problem usually …