Matches in DBpedia 2016-04 for { ?s ?p "Aumann's agreement theorem says that two people acting rationally (in a certain precise sense) and with common knowledge of each other's beliefs cannot agree to disagree. More specifically, if two people are genuine Bayesian rationalists with common priors, and if they each have common knowledge of their individual posteriors, then their posteriors must be equal.This theorem holds even if the people's individual posteriors are based on different observed information about the world."@en }
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- Aumanns_agreement_theorem comment "Aumann's agreement theorem says that two people acting rationally (in a certain precise sense) and with common knowledge of each other's beliefs cannot agree to disagree. More specifically, if two people are genuine Bayesian rationalists with common priors, and if they each have common knowledge of their individual posteriors, then their posteriors must be equal.This theorem holds even if the people's individual posteriors are based on different observed information about the world.".
- Q4454919 comment "Aumann's agreement theorem says that two people acting rationally (in a certain precise sense) and with common knowledge of each other's beliefs cannot agree to disagree. More specifically, if two people are genuine Bayesian rationalists with common priors, and if they each have common knowledge of their individual posteriors, then their posteriors must be equal.This theorem holds even if the people's individual posteriors are based on different observed information about the world.".