Exact(4)
a Ordinarily symmetric games are those that are symmetric with respect to the ordinal structure of the payoffs.
If B i = B j, ∀ i, j ∈ N, then with the utility function defined in (4) according to the definition of the ordinarily symmetric games [20, 21], for any permutation π, U i (b1,⋯,b i,⋯,b n ) and Uπ(i)(bπ(1),⋯,bπ(i),⋯,bπ(n)) must have the same ordinal rank of the payoffs.
However, both are just certain regions within a larger universe of 24 possibilities in which various other types of symmetric games will be encountered [ 4].
But while positive assortment of cooperative traits is indeed sufficient for pro-social behaviour to be stable in a Prisoners' Dilemma, this is not true of all two-player two-strategy symmetric games.
Similar(56)
So here it's a symmetric game.
So this game is symmetric so we could do the same for B but we'll find the same thing: it's a symmetric game.
We also derive the fundamental condition for any two-strategy symmetric game and consider high-dimensional phenotype spaces.
Their applicability under stochastic pollution dynamics is studied for a symmetric game of polluting oligopolists with linear demand.
(2013) No No Yes 23 Symmetric game Duersch et al.
(2013) B Z I Yes Yes No Yes Symmetric Symmetric game Duersch et al.
Duersch et al. (2012) have obtained Nash equilibrium for the 2-player symmetric game.
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