Minimax theorem
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「Minimax theorem」文章包含有:「(AGT1E6)[GameTheory]Zero」、「gametheoryandtheminimaxtheorem」、「JohnvonNeumann'sConceptionoftheMinimaxTheorem」、「Min」、「Minimaxtheorem」、「MinimaxTheorem」、「MinimaxTheoreminGameTheory」、「MinimaxTheorems」、「MinimaxTheoremsandTheirProofs」、「Minimax」
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game theory and the minimax theorem
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Arguably the most important result in game theory, the Minimax Theorem was stated in 1928 by mathematician John von Neumann in his paper Zur Theorie Der.
John von Neumann's Conception of the Minimax Theorem
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The first purpose of this paper is to tell the history of John von Neumann's devel- opment of the minimax theorem for two-person zero-sum games from his ...
Min
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In linear algebra and functional analysis, the min-max theorem, or variational theorem, or Courant–Fischer–Weyl min-max principle, is a result that gives a ...
Minimax theorem
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Minimax Theorem
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The fundamental theorem of game theory which states that every finite, zero-sum, two-person game has optimal mixed strategies. It was proved by John von ...
Minimax Theorem in Game Theory
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The term minimax is a combination of the words minimum and maximum, in this strategy a player chooses the highest value (maximum) of all the ...
Minimax Theorems
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holds for any two finite sets Xlx2, . .Xn } C X and yl, Y2, ,Ym } C Y. Then any real number a satisfies at least one of the two inequalities min max f(x, Yk) ...
Minimax Theorems and Their Proofs
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We suppose that X and Y are nonempty sets and f: X x Y →IR A minimax theorem is a theorem which asserts that, under certain conditions, $$-mathop-min } ...
Minimax
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In game theory, minimax is a decision rule used to minimize the worst-case potential loss; in other words, a player considers all of the best opponent ...