View source for EvoLudoLab: Fixation probabilities on random regular graphs

{{EvoLudoLab:Moran|
options="--game Moran --run --delay 50 --view Statistics_-_Fixation_probability --reportfreq 1 --popupdate B --popsize 81 --geometry r4 --init 1,0 --inittype mutant --mutation 0 --basefit 1 --selection 1 --fitness 1,2"|
title=Fixation probabilities on random regular graphs |
doc=Since random regular graphs are circulations, the fixation probability of a mutant has to be the same irrespective of its initial location and must be identical to the one of the original Moran process in unstructured populations.

For the simulations, the population size is \(N=81\) with \(k=4\) neighbours, which results in a total of \(162\) links. The fitness of residents is set to \(1\) and that of mutants to \(2\). Thus, a single mutant has approximately a \(50\%\) chance to take over the population. For reference, the analytical fixation probabilities of the original Moran process are indicated by a dark red line.}}