TY - JOUR
T1 - On the degree of generalizability of Condorcet jury theorem
AU - Baharad, Roy
AU - Nitzan, Shmuel
AU - Segal-Halevi, Erel
N1 - Publisher Copyright:
© The Author(s), under exclusive licence to Springer Science+Business Media, LLC, part of Springer Nature 2025.
PY - 2025/12
Y1 - 2025/12
N2 - Abstract: The Condorcet jury theorem (CJT) is the probabilistic foundation that underlies jury decision-making and collective information aggregation at large. It has nonetheless been recognized that Condorcet’s adoption of a statistically implausible premise – identical competence among all individuals – puts his seminal results in question, since jurors typically differ in their abilities. While many have attempted to generalize the CJT to juries consisting of heterogeneously competent individuals, we study the CJT in a more practical and policy-serviceable manner, exploring its degree of generalizability. Rather than stipulating probabilistic conditions for its validity to heterogeneous juries, as generalizations normally do, we run Monte Carlo simulations to find how often would unequally competent jurors satisfy Condorcet’s results, taking into account various jury sizes, and different values of mean competence and standard deviation. Our findings indicate that heterogeneous jurors are typically consistent with, or perform very close to, Condorcet jurors. JEL Classification Code: C15, D71, D72.
AB - Abstract: The Condorcet jury theorem (CJT) is the probabilistic foundation that underlies jury decision-making and collective information aggregation at large. It has nonetheless been recognized that Condorcet’s adoption of a statistically implausible premise – identical competence among all individuals – puts his seminal results in question, since jurors typically differ in their abilities. While many have attempted to generalize the CJT to juries consisting of heterogeneously competent individuals, we study the CJT in a more practical and policy-serviceable manner, exploring its degree of generalizability. Rather than stipulating probabilistic conditions for its validity to heterogeneous juries, as generalizations normally do, we run Monte Carlo simulations to find how often would unequally competent jurors satisfy Condorcet’s results, taking into account various jury sizes, and different values of mean competence and standard deviation. Our findings indicate that heterogeneous jurors are typically consistent with, or perform very close to, Condorcet jurors. JEL Classification Code: C15, D71, D72.
KW - Condorcet jury theorem
KW - Jury decision-making
UR - https://www.scopus.com/pages/publications/105013550926
U2 - 10.1007/s11238-025-10076-6
DO - 10.1007/s11238-025-10076-6
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AN - SCOPUS:105013550926
SN - 0040-5833
VL - 99
SP - 781
EP - 800
JO - Theory and Decision
JF - Theory and Decision
IS - 4
ER -