RikTammenaers said:
... but now one theory is the Big crunch, and I'mkinda keen on that one, but what I don't get is... if it'scontracting, wouldn't we be able to reach the edge/end then?
Welcome to PF RikTammenaers.
The most important (< 1998) parameter in fate of the universe is the Density parameter, Omega (Ω), defined as the average matter density of the universe divided by a critical value of that density.
Omega (Ω) related to the curvature of space (
global geometry, all forms of dark energy are ignored):
Ω > 1 positive curvature, spherical universe,
Closed
Ω < 1 negative curvature, hyperbolic universe,
Open
Ω = 1 zero curvature, flat universe,
Flat
A closed universe (Ω > 1), lacking the repulsive effect of dark energy, gravity eventually stops the expansion of the universe, after which it starts to contract until all matter in the universe collapses to a final singularity, "Big Crunch". However, if the universe has a large amount of dark energy (as suggested by recent findings), then the expansion of the universe can continue forever.
An open universe (Ω < 1), even without dark energy, expands forever, with gravity barely slowing the rate of expansion. With dark energy, the expansion not only continues but accelerates. The ultimate fate of an open universe is either "Heat Death", "Big Freeze", or the "Big Rip".
In a flat universe (Ω = 1), average density of the universe exactly equals the critical density. Without dark energy, it expands forever but at a continually decelerating rate, approaching a fixed rate. With dark energy, the expansion rate of the universe initially slows down, due to the effect of gravity, but eventually increases. The ultimate fate of the universe is the same as an open universe.
As you see it’s only the closed universe (Ω > 1) that can end in a final singularity ("Big Crunch"), and there is no edge on a sphere.
Even if a flat universe could "crunch", it doesn’t automatically have an edge – it could be compact in the shape of a torus.
I’m not sure, but I think that a flat universe that is
not compact (torus), must be infinite... but maybe some of the pros could elaborate more around that...