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Universe older than thought? Or big bang theory wrong?

 
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Feb20-13, 08:02 AM   #18
 

Universe older than thought? Or big bang theory wrong?


I'm more interested in the response of inertial mass to the expansion of space than the light effects. Light seems to operate so strangely that its properties don't surprise me so much (but still mystify me).

What does surprise me is that matter responds to expanding space by moving with it... and co-accelerating with it. How is it that inertial matter would "stick" to the expanding coordinates of space rather than stay put? What does this mean for the "non-relativity" of acceleration? Why can't space expand past matter without somehow dragging it along and somehow keeping it inertial?
Basically, if the inertia of mass is not intrinsic to the mass but is intrinsic to its relative position in the moving coordinates of expanding space, then I don't think inertia is well defined. In other words, how is it that two reference frames in mutual relative acceleration can both be inertial reference frames?

It seems to me that as soon as one assigns expansion to space, one has implicitly defined and promoted the non-expanding space against which the expansion is defined as a kind of special absolute space.

As an aside, I see lots of explanations and quotes from references around here that take the improper form "A is not A" based on the meaning of the terms. It would help a lot if when these kind of things are presented the necessary changes to the definition of the terms are included so as to not make the thing look flatly illogical on its face.
Feb20-13, 12:34 PM   #19
 
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How would you know the universe was expanding if things did not get further apart?
Feb20-13, 02:15 PM   #20
 
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You keep thinking in terms of Inertia. Here is the problem with that thinking. In metric expansion. Only the non gravitationally bound areas are expanding. So the only thing that is changing is the distance between two large scale structures. This does not mean that the expansion is causing a force to move the large scale structure it merely increases the distance. Inertia requires a force. F=MA. In expansion the scale of space itself is increasing. For example if expansion suddenly stopped. By Newtonian laws the large scale structures should keep expanding until an opposing force stops it. We all know this isn't what will happen.

The acceleration of objects moving away from each other in an expanding universe is not the sort of acceleration which can be associated with a force as in Newton's Second Law because the expansion is an intrinsic property of the way space and time are measured rather than being due to dynamical interactions.

A metric defines how a distance can be measured between two nearby points in space, in terms of the coordinates of those points. A coordinate system locates points in a space (of whatever number of dimensions) by assigning unique numbers known as coordinates, to each point. The metric is then a formula which converts coordinates of two points into distances.

Now thinking of metric and the above. the coordinates are not changing. The only change is the distance between two coordinates. Hence as the coordinates are not changing we state that it is not moving.

As their is no force acting upon the body stating that its accelerating is misleading. as acceleration requires constant force. Unfortunately thats one of the hickups with lanquage and its restrictions on usage. They would rather see a word poorly used than a new one created lol.

Hubble's Law demonstrates that the Universe is expanding in a systematic way:
The further away a galaxy is from us, the faster it appears to be moving away from us.
Hubble Parameter: Rate of expansion of the Universe
H0 is the value of the Hubble Parameter today.

Hubble's Law

v = recession velocity in km/sec
d = distance in Mpc
H0 = expansion rate today (Hubble Parameter)


The more distant a galaxy, the faster its recession velocity

what is recession velocity well simply put its NOT motion through space but rather its Expansion of spacetime: galaxies carried along

Hope that helps as I cannot think of any other way to answer your confusion. Hopefully others can better.
Feb20-13, 11:59 PM   #21
 
Quote by bahamagreen View Post
Can you restate this idea in a form that does not seem to say "A is not A"?
Albert Einstein's 1915 theory of general relativity superseded Isaac Newton's 1687 theory of gravity. Newton's theory did not explain all observations, while Einstein's has so far. Newton's theory remains much more popular as it is much easier to use and is accurate enough for almost all practical purposes. But if you really want to understand gravity and answer questions like yours, then general relativity is the ball game today.
Feb21-13, 01:09 AM   #22
 
Quote by Chronos View Post
How would you know the universe was expanding if things did not get further apart?
Consider the following scenario, involving only standard GR. You have a large uniform massive hollow sphere. As you approach this sphere time will slow relative to a far removed observer. If you pass inside this sphere inertial forces will go to zero, yet clocks will remain slowed relative to the distant observer.

Now take two separated observers A and B, both inside this sphere at a constant relative distance, and assume the mass of this sphere is uniformly increased, or diameter uniformly decreased, such that the total gravitational depth is increased for both observers. If observer A sends a reference signal to observer B then, due to the relativity of simultaneity, B will receive this signal at a later time, such that the gravitational depth has increased from when A sent the signal. B will then say A's signal is red-shifted by that amount, even though the relative distance between A and B never changes over time.

The Hubble redshift is zh=(ωo-ωe)/ωe, where:
ωo is the wavelength as measured by a future observer.
ωe is wavelength as measured at the time of emission.

If expansion is characterized as a time dependent change in gravitational depth, as described in the thought experiment, then the same effect applies expansion as in the thought experiment.
Feb21-13, 02:01 AM   #23
 
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If you inject variance of the fundamental constants of nature into the equation, you are merely asserting the possibilty of a universe finely tuned for deception. That does not qualify as a theory of anything.
Feb21-13, 02:30 AM   #24
 
Quote by Chronos View Post
If you inject variance of the fundamental constants of nature into the equation, you are merely asserting the possibilty of a universe finely tuned for deception. That does not qualify as a theory of anything.
I am fine tuning nothing not already well defined by relativity. It also has distinct empirical consequences.
Feb21-13, 05:55 PM   #25
 
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Actually, there is effect similar to that you are describing in #22. It is called the integrated sachs wolfe effect. CMB photons passing through dense regions of the universe are slightly more blue shifted than those passing through less dense regions. This is because dense regions become gravitationally diluted due to expansion over the course of the millions of years it takes a photon to travel through a dense region. As a consequence, the photons retain some of the blue shift they acquired when approaching the over dense region.
Feb21-13, 10:25 PM   #26
 
Yes, the primary difference is that the integrated sachs wolfe effect is the product of non-uniform density variations. The difference is that the effect I described can occur in flat, albeit expanding, spacetime, and is only observable as a result of the relativity of simultaneity (RoS).

Going back to the two observers in the sphere, if valid, standard GR dictates each will perceive themselves to occupy a lower gravitational depth than themselves. Just as a signal sent to A from B will be blue shifted, so will a signal from B to A by the same amount. If expansion is uniform in an otherwise flat spacetime then its observational dependence on a finite light speed (RoS) dictates that not only does each observer frame perceive themselves to exist at a maximum gravitational depth but this depth will appear to decrease at a 1/r scale.
Feb28-13, 06:24 PM   #27
 
Quote by my_wan View Post
Now take two separated observers A and B, both inside this sphere at a constant relative distance, and assume the mass of this sphere is uniformly increased, or diameter uniformly decreased, such that the total gravitational depth is increased for both observers.
I am led to believe that space is flat inside a hollow sphere... what is "gravitational depth"?
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