Common priors and separation of convex sets
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Publication:1269887
DOI10.1006/game.1997.0615zbMath0910.90004OpenAlexW2108139029MaRDI QIDQ1269887
Publication date: 18 October 1998
Published in: Games and Economic Behavior (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/5d8bec36d0d48a18440ae9e21ffee85f880f180f
Related Items (32)
Credit market segmentation, essentiality of commodities, and supermodularity ⋮ Almost common priors ⋮ Finite order implications of common priors in infinite models ⋮ Self-consistency, consistency and cycles in non-partitional knowledge models ⋮ Weakly rational expectations ⋮ Overlapping risk adjusted sets of priors and the existence of efficient allocations and equilibria with short-selling ⋮ No trade and yes trade theorems for heterogeneous priors ⋮ Monologues, dialogues, and common priors ⋮ Agreement theorem for neo-additive beliefs ⋮ Belief consistency and trade consistency ⋮ The cycles approach ⋮ Interim efficiency with MEU-preferences ⋮ Pareto optima and equilibria when preferences are incompletely known ⋮ Monotonic models and cycles ⋮ Conditional belief types ⋮ Agreeing to agree and Dutch books ⋮ The positive foundation of the common prior assumption ⋮ Countable spaces and common priors ⋮ Speculation under unawareness ⋮ OVERLAPPING SETS OF PRIORS AND THE EXISTENCE OF EFFICIENT ALLOCATIONS AND EQUILIBRIA FOR RISK MEASURES ⋮ Payoff continuity in incomplete information games: a comment ⋮ Agreeable bets with multiple priors ⋮ Common priors under endogenous uncertainty ⋮ Agreeing to disagree in a countable space of equiprobable states of nature ⋮ Interim efficient allocations under uncertainty ⋮ From posteriors to priors via cycles ⋮ On the duality between prior beliefs and trading demands ⋮ Rational expectations can preclude trades ⋮ Consistency of beliefs and epistemic conditions for Nash and correlated equilibria ⋮ Characterizing common priors in the form of posteriors ⋮ Charges and bets: a general characterisation of common priors ⋮ Characterizing the common prior assumption.
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