In game theory, a concave game is a generalization of the normal-form game defined by Rosen. [1 ] He extended the theorem on existence of a Nash equilibrium, which John Nash originally proved for normal-form games, to concave games.
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It has an area of 43.79 km2 (16.88 sq mi), and in 2023, it was inhabited by 149,775 people, making it the 5th most populous and 3rd largest district of the city.
[T]he postulated underlying forms are systematically related to the conventional orthography ... and are, as is well known, related to the underlying forms of a much earlier historical stage of the language.
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