We provide an extension of the Condorcet Theorem. Our model includes both the Nitzan-Paroush framework of “unequal competencies ” and Ladha’s model of “corre-lated voting by the jurors”. We assume that the jurors behave “informatively”, that is, they do not make a strategic use of their information in voting. Formally, we consider a sequence of binary random variables X = (X1,X2,...,Xn,...) with range in {0,1} and a joint probability distribution P. The pair (X,P) is said to satisfy the Condorcet Jury Theorem (CJT) if limn→ ∞ P Σni=1Xi>
In the context of binary choice voting procedures we prove some generalized version of the classica...
Condorcet's famous jury theorem reaches an optimistic conclusion on the correctness of majority deci...
Condorcet's famous jury theorem reaches an optimistic conclusion on the correctness of majority deci...
We provide an extension of the Condorcet Theorem. Our model includes both the Nitzan-Paroush framewo...
We provide an extension of the Condorcet Theorem. Our model includes both the Nitzan-Paroush framewo...
We investigate necessary and sufficient conditions for the existence of Bayesian-Nash equilibria tha...
We investigate necessary and sufficient conditions for the existence of Bayesian-Nash equilibria tha...
We develop the basic results of Bayesian Networks and propose these Networks as a setting for the Cl...
This article presents a generalization of the Condorcet Jury Theorem. All results to date assume a f...
This article presents a generalization of the Condorcet Jury Theorem. All results to date assume a f...
We investigate sufficient conditions for the existence of Bayesian-Nash equilibria that satisfy the ...
This article presents a generalization of the Condorcet Jury Theorem. All results to date assume a f...
Condorcet’s famous jury theorem reaches an optimistic conclusion on the correctness of majority deci...
We analyze a symmetric model of an election in which voters are uncertain about which of two alterna...
Condorcet’s famous jury theorem reaches an optimistic conclusion on the correctness of majority deci...
In the context of binary choice voting procedures we prove some generalized version of the classica...
Condorcet's famous jury theorem reaches an optimistic conclusion on the correctness of majority deci...
Condorcet's famous jury theorem reaches an optimistic conclusion on the correctness of majority deci...
We provide an extension of the Condorcet Theorem. Our model includes both the Nitzan-Paroush framewo...
We provide an extension of the Condorcet Theorem. Our model includes both the Nitzan-Paroush framewo...
We investigate necessary and sufficient conditions for the existence of Bayesian-Nash equilibria tha...
We investigate necessary and sufficient conditions for the existence of Bayesian-Nash equilibria tha...
We develop the basic results of Bayesian Networks and propose these Networks as a setting for the Cl...
This article presents a generalization of the Condorcet Jury Theorem. All results to date assume a f...
This article presents a generalization of the Condorcet Jury Theorem. All results to date assume a f...
We investigate sufficient conditions for the existence of Bayesian-Nash equilibria that satisfy the ...
This article presents a generalization of the Condorcet Jury Theorem. All results to date assume a f...
Condorcet’s famous jury theorem reaches an optimistic conclusion on the correctness of majority deci...
We analyze a symmetric model of an election in which voters are uncertain about which of two alterna...
Condorcet’s famous jury theorem reaches an optimistic conclusion on the correctness of majority deci...
In the context of binary choice voting procedures we prove some generalized version of the classica...
Condorcet's famous jury theorem reaches an optimistic conclusion on the correctness of majority deci...
Condorcet's famous jury theorem reaches an optimistic conclusion on the correctness of majority deci...