It looks like you're new here. If you want to get involved, click one of these buttons!
In this post:
I'll show how any graph with positive numbers attached to its edges gives a Markov process, and write down a nice formula for the Hamiltonian of this Markov process:
$$ H = \partial s^\dagger $$ Then I'll classify the equilibria of this process, at least when the graph is 'weakly reversible'. This is yet another step toward proving the zero deficiency theorem.
So far this article is just a stub... I'll let you know when I write enough to be interesting!