Probabilities for State Sample Clauses

Probabilities for State. Stable Configurations‌ We now answer Question D2 for synchronous and asynchronous games. We first translate our team persuasion game into a consensus game . Recall that, in a consensus game, the update is such that in round t + 1, every digraph node a copies the colour of a randomly (uniformly or not) sampled neighbour in a+, rather than adopting the opposite colour as in Equation 4.1. Note that this procedure is partially necessary but partially not. Although we do need to reverse the edges, and take in account weights assigned from one argument to another, in order to frame this as a generalised consensus game, we did not need to transform an anti-consensus into a consensus game. The reason is because both are generalised consensus games and our analysis in Chapter 3 takes them all into account. The reason why this change will be made is so that visualisation becomes easier throughout the remainder of this chapter.
Sample 1
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