Common knowledge revisited
R. Fagin, J. Y. Halpern, Y. Moses, M. Vardi
Abstract
We consider the common-knowledge paradox raised by Halpern and Moses: common knowledge is necessary for agreement and coordination, but common knowledge is unattainable in the real world because of temporal imprecision. We discuss two solutions to this paradox: (1) modeling the world with a coarser granularity, and (2) relaxing the requirements for coordination.
Create a lesson
Related papers
String Diagrams for Process Mining
Antony R. Lee, Peter Tiňo, Iain B. Styles
Rich Sequences and Decidability of Arithmetic Theories
Toghrul Karimov, Joris Nieuwveld, Joël Ouaknine
An Explicit Ordinal Bound for System T Dialogue Trees
MingKun Xiao, YiXuan Sun
Concurrency, Causality and Conflict via Independence in Reversible Calculi
Clément Aubert, Gabriele Cecilia, Iain C. C. Phillips et al.
A Theory of a Two-Dimensional Typed Lambda Calculus
Daniel O. Martínez-Rivillas, Arthur F. Ramos, Ruy J. G. B. de Queiroz
FloatLib: Verified Floating-Point Arithmetic in Lean
Robert Joseph George, Will Adkisson, Anima Anandkumar