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In the general case we present a conjecture for this multiplicity.
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Ending the paper, we present a conjecture on the uniqueness of the extremal graph.
Finally, we present an Aizerman-type conjecture for discrete-time systems and show that this conjecture is valid for positive systems.
Furthermore, we present an Aizerman-type conjecture for discrete-time systems and show that it is valid for positive systems.
We close the paper by formulating a conjecture for the non-planar case.
A conjecture for player \(i\) is a probability on the set \(S_{-i}\) of strategy profiles of \(i\)'s opponents.
Recall that a conjecture for player \(i\) is a probability measure over the strategy choices of her opponents.
By numerical computations, we will present a series of conjectures.
In this section, we present a geometric proof to conjecture (1).
4, we prove the stability for generalized rational difference equations and present our conjectures for similar equations.
In this note, we present a counterexample to Hill et al's conjecture and subsequently show that a modified version of their conjecture holds.
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