Linear spaces of games on the unit square with pure equilibrium points | Zendy

Виктория Леонидовна Крепс | Zendy; Victoria Kreps | Zendy

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Linear spaces of games on the unit square with pure equilibrium points

Author(s) -

Виктория Леонидовна Крепс,

Victoria Kreps

Publication year - 2020

Publication title -

mathematical game theory and applications

Language(s) - English

Resource type - Journals

ISSN - 2074-9872

DOI - 10.17076/mgta_2020_3_19

Subject(s) - square (algebra) , mathematics , unit (ring theory) , unit square , dimension (graph theory) , set (abstract data type) , zero (linguistics) , combinatorics , finite set , mathematical analysis , mathematical economics , pure mathematics , geometry , computer science , linguistics , philosophy , mathematics education , programming language

The set of all linear spaces of continuous two-person zero-sum games on the unit square with pure equilibrium points is considered. It is shown that the set contains maximal linearspaces of any finite dimension greater than three.

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