  We study the problem of stochastic stability for evolutionary dynamics under
the logit choice rule. We consider general classes of coordination games,
symmetric or asymmetric, with an arbitrary number of strategies, which
satisfies the marginal bandwagon property (i.e., there is positive feedback to
coordinate). Our main result is that the most likely evolutionary escape paths
from a status quo convention consist of a series of identical mistakes. As an
application of our result, we show that the Nash bargaining solution arises as
the long run convention for the evolutionary Nash demand game under the usual
logit choice rule. We also obtain a new bargaining solution if the logit choice
rule is combined with intentional idiosyncratic plays. The new bargaining
solution is more egalitarian than the Nash bargaining solution, demonstrating
that intentionality implies equality under the logit choice model.
