sol invictus
Philosopher
- Joined
- Oct 21, 2007
- Messages
- 8,613
A universe that we can't EVEN IN PRINCIPLE conceive or perceive without contradiction is arguably nonexistent.
As Roboramma says, that's obviously not what we're discussing. Discussing something like that would be rather difficult, in fact.
Back to reality, how can we evade the Count Chocula problem? One way, as I mentioned, is if the universe simply isn't spatially infinite. Cosmologists tend to assume it is because the part of it we can see is consistent with the universe being homogeneous, isotropic, and with zero spatial curvature. Those three together imply that the space is infinite, and that - together with the standard rules of quantum mechanics plus a little knowledge about the early universe - seems to lead us inevitably there. But of course since we can only ever see a finite part of the space, we can't ever know for sure that something doesn't change outside the region we can see.
So, is the existence of Count Chocula regions sufficiently disturbing that one can use them to argue that the universe cannot be homogeneous, isotropic, and with zero (or negative) spatial curvature? I find that difficult to accept. Science generally proceeds by finding the simplest possible theory that's consistent with data. In this case, that's a homogeneous and isotropic universe with zero spatial curvature.
Can we accept Count Chocula instead? I also find that difficult to accept... but if there's one thing the history of science has taught us it's that human intuitions about what is reasonable are very rarely trustworthy, particularly when it comes to situations far different from the environment we evolved in.