It has been suggested that interesting things, in particular life, happen where there are entropy gradients (I'm thinking of 'Into the Cool' by Eric Schneider and Dorion Sagan). If Ramsey theory could be used to show that most universes are likely to have entropy gradients then that could be used to argue that fine tuning is unnecessary.
The fact that this would only be a tiny part of the universe agrees with the observation that the only life we know about occupies a tiny part of the universe.
Regarding Conway's game of life, it's important to note that it allows irreversible microphysics, and so won't have anything like our thermodynamics.
I had posted a while back on my proposed dissolution of the Fine Tuning argument. My main argument was as follows:
I've been pondering how to process that response, and if the argument is salvageable, ever since. Do we really have to explain anthropics and the multiverse to diffuse the FTA?
Today I came across a great article with an elegant description of Ramsey's Theorem:
As I understand it, positing few 'interesting' vs. the vast majority of 'uninteresting' universes is in direct contradiction with Ramsey's theorem. I put this to the more mathematically educated among this community for feedback. Beyond pushing forward this particular internal dialog of mine, it should have more general application in the fine tuning debate, should someone choose to use it there.