Minimax theorem：John von Neumann's Conception of the Minimax Theorem
John von Neumann's Conception of the Minimax Theorem
由THKjeldsen著作·被引用101次—ThefirstpurposeofthispaperistotellthehistoryofJohnvonNeumann'sdevel-opmentoftheminimaxtheoremfortwo-personzero-sumgamesfromhis ...。其他文章還包含有：「(AGT1E6)[GameTheory]Zero」、「gametheoryandtheminimaxtheorem」、「Min」、「Minimaxtheorem」、「MinimaxTheorem」、「MinimaxTheoreminGameTheory」、「MinimaxTheorems」、「MinimaxTheoremsandTheirProofs」、「Minimax」
查看更多 離開網站![(AGT1E6) [Game Theory] Zero](https://i0.wp.com/api.multiavatar.com/%28AGT1E6%29+%5BGame+Theory%5D+Zero-Sum+Games%3A+The+Minimax+....png?apikey=viVnb6N20jclO8){kind=avatar}
(AGT1E6) [Game Theory] Zero
https://www.youtube.com
game theory and the minimax theorem
https://www.math.uchicago.edu
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.
Min
https://en.wikipedia.org
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
https://en.wikipedia.org
Minimax Theorem
https://mathworld.wolfram.com
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
https://medium.com
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
https://www.jstor.org
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
https://link.springer.com
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
https://brilliant.org
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 ...