binbots
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These microscopic specs would not have any mass because they would only be on a 2 dimensional (no volume) surface right? . Is that where the whole analogy breaks down?
binbots said:These microscopic specs would not have any mass because they would only be on a 2 dimensional (no volume) surface right?
You can imagine a uniform 2d surface mass density making up the balloonbinbots said:These microscopic specs would not have any mass because they would only be on a 2 dimensional (no volume) surface right? . Is that where the whole analogy breaks down?
Yes I was going to ask this as well. But i thought I was already pushing my luck. Can it be visualized?bapowell said:You can imagine a uniform 2d surface mass density making up the balloon
I'm sorry you can't understand it, but I'm sure your attitude isn't helping.binbots said:So the best way to describe expansion would be to not use pennies or specs. LOL No wonder it is such a stupid analogy.
Everyone else was saying how it is a bad analogy. Didn't realize I couldn't say it. Sorry. Plus a extra sorry in case that sorry came off as attitude :)bapowell said:I'm sorry you can't understand it, but I'm sure your attitude isn't helping.
You REALLY might find it helpful to read the full picture of the balloon analogy given in the link in my signature.binbots said:Everyone else was saying how it is a bad analogy. Didn't realize I couldn't say it. Sorry. Plus a extra sorry in case that sorry came off as attitude :)
Sure, the actual balloon's rubber surface is a pretty good approximation to a 2D surface mass density. But as I said earlier, the balloon analogy is not good for understanding the dynamics of massive bodies (inhomogeneities) within the universe since it models the isotropic expansion of a homogeneous density (this is essentially what Peter is saying above when he asserts that the analogy is about geometry not mass. I agree strongly and think that the balloon analogy is best for understanding how to visualize geometry and expansion, but point out that through the Friedmann Equations we can associate the isotropic geometry with an isotropic perfect fluid with some mass/energy density if we really want to.)binbots said:Yes I was going to ask this as well. But i thought I was already pushing my luck. Can it be visualized?
I did. Very informative. I wish all analogies came with one of these. Thanksphinds said:You REALLY might find it helpful to read the full picture of the balloon analogy given in the link in my signature.
It more adequately shows how points in general on the surface move away from each other. As I said, if you wish to draw small dots on the surface of the balloon and pretend they're galaxies, then you can do that. But really, the analogy works best on cosmological scales where homogeneity is a good property. In that case, the galaxies should be very small unless the balloon is *very* big. That was my point earlier about the "microscopic" galaxies but perhaps I'm just quibbling at this point.binbots said:The whole demonstration is set up to show how galaxies move away from each other. But a homogeneous model would not contain any galaxies. So what is the analogy showing?
By all means make the balloon as big as need be. Eventually these specs would show some sort of structure.bapowell said:It more adequately shows how points in general on the surface move away from each other. As I said, if you wish to draw small dots on the surface of the balloon and pretend they're galaxies, then you can do that. But really, the analogy works best on cosmological scales where homogeneity is a good property. In that case, the galaxies should be very small unless the balloon is *very* big. That was my point earlier about the "microscopic" galaxies but perhaps I'm just quibbling at this point.
Let's assume a human eye can discern an object from an arm's length if it's about 0.1mm in diameter. Some of the larger galaxies can reach (and exceed) 1 Mly in diameter. Let's use that size as our standard galaxy.binbots said:We use many analogies to describe many different scales. We use baseballs, grains of sands, planets etc. to explain scale of galactic distances, atomic structure etc. So why can we not use the same balloon analogy to show scale? How big would you have to make this balloon in order to see galaxies with the naked eye? (for example)
ChrisVer said:How would you see the galaxies, if the galaxies don't expand? -.-
gulfcoastfella said:As you look at objects which are further and further away, you're looking back in time to when the universe was smaller. I'm not 100% on this, but since the earlier, smaller universe appears to encompass our older, larger one, wouldn't this cause distant objects to appear bigger than they actually were, bigger than if the image you see of them was comprised of light which traveled instantly from the distant galaxy to yourself (which it obviously doesn't).
bapowell said:I don't mean to imply that the universe is necessarily spherical just because the balloon analogy suggests this.
gulfcoastfella said:How is space-time curvature measured?
TEFLing said:Space is not expanding
Moment by moment, we leave behind a smaller space like slice, of the fabric of space-time...
And evolve into another, new, larger space like slice, of the fabric of space-time...
TEFLing said:Relativity says we are 4D beings, having "world volumes" as it were
Our past selves CONTINUE to exist in past space like slices, of the fabric of space-time...
And our future selves ALREADY exist, in future space like slices, of the fabric of space-time
TEFLing said:that is what Relativity really says ... Not ONE thing stretching, but a STACK of thingS which are larger and larger