Is the Big Bang Theory Misunderstood in Terms of Expansion and Gravity?

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Discussion Overview

The discussion centers on the interpretation of the Big Bang Theory, particularly in relation to concepts of expansion and gravity. Participants explore whether the Big Bang can be understood as a black hole and the implications of general relativity (GR) in this context. The conversation includes theoretical considerations, challenges to established views, and speculative reasoning about the nature of the universe before the Big Bang.

Discussion Character

  • Debate/contested
  • Exploratory
  • Technical explanation
  • Conceptual clarification

Main Points Raised

  • Some participants argue that gravity would lead to the Big Bang being a black hole, questioning the possibility of expansion.
  • Others contend that there is no satisfactory theory describing what occurred "before" the Big Bang, suggesting that the universe could be a black hole.
  • A participant references the Usenet Physics FAQ to explain why the Big Bang is not a black hole, noting that it was rapidly expanding and that space can be flat despite the curvature of space-time.
  • Questions are raised about the applicability of GR in the absence of light and whether infinite mass would necessarily result in a black hole.
  • Some participants propose that gravity and expansion are interdependent and cannot be treated as separate variables when analyzing the early universe.
  • There is a discussion about the nature of singularities, with one participant distinguishing between black holes as singularities in space and the Big Bang as a singularity in time.
  • Another participant mentions the "Pre-Big Bang" Theory as a potential explanation for conditions prior to the Big Bang.
  • One participant suggests that black holes lose energy over time, leading to an eventual explosion, drawing a parallel to the Big Bang.

Areas of Agreement / Disagreement

Participants express multiple competing views regarding the relationship between the Big Bang and black holes, the applicability of GR, and the nature of singularities. The discussion remains unresolved, with no consensus reached on these complex topics.

Contextual Notes

Participants highlight limitations in current theories, such as the lack of a satisfactory description of conditions before the Big Bang and the complexities involved in combining GR with fluid dynamics. The discussion also reflects the challenges of interpreting singularities and the nature of space-time.

yourdadonapogostick
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Nicholas said:
That is the Big Bang debunked.

It*s gravity would make it a black hole.
No possibility of expansion.

this guy is one of those "modern science is wrong because i don't understand it" types. and this is the first time i can't see a flaw in his logic. what am i missing?

* refers to the universe pre big bang
 
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The basic flaw is that there is no satisfactory theory describing "before" the big bang. Since it did happen his idea has been refuted by experiment. For all we know the entire universe is a big black hole. There is no good theory of what goes on inside a black hole either.
 
This is discussed in Is the big bang a black hole? from the Usenet Physics FAQ:
Why did the universe not collapse and form a black hole at the beginning?

Sometimes people find it hard to understand why the big bang is not a black hole. After all, the density of matter in the first fraction of a second was much higher than that found in any star, and dense matter is supposed to curve space-time strongly. At sufficient density there must be matter contained within a region smaller than the Schwarzschild radius for its mass. Nevertheless, the big bang manages to avoid being trapped inside a black hole of its own making and paradoxically the space near the singularity is actually flat rather than curving tightly. How can this be?

The short answer is that the big bang gets away with it because it is expanding rapidly near the beginning and the rate of expansion is slowing down. Space can be flat while space-time is not. The curvature can come from the temporal parts of the space-time metric which measures the deceleration of the expansion of the universe. So the total curvature of space-time is related to the density of matter but there is a contribution to curvature from the expansion as well as from any curvature of space. The Schwarzschild solution of the gravitational equations is static and demonstrates the limits placed on a static spherical body before it must collapse to a black hole. The Schwarzschild limit does not apply to rapidly expanding matter.
Another point is that the equations of general relativity are time-symmetric, meaning that if you take any time-evolution allowed by the laws of physics and play it backwards, this time-evolution must also be allowed by the laws of physics. So density alone cannot automatically lead to collapse--that's why, in addition to black holes, general relativity also allows for "white holes" which are perfect backwards mirrors of black holes, they constantly spew matter outward from a central singularity instead of pulling it in, until the singularity disappears. White holes are thought to be ridiculously unlikely on thermodynamic grounds (after all, the equations of physics governing a falling egg are also time-symmetric, but we're very unlikely to see pieces of broken eggshell spontaneously reassemble themselves into an intact egg), and the big bang is not thought to be a white hole, but I think you can sort of make the analogy that white holes are to black holes like the big bang is to the big crunch.
 
yourdadonapogostick said:
this guy is one of those "modern science is wrong because i don't understand it" types. and this is the first time i can't see a flaw in his logic. what am i missing?

* refers to the universe pre big bang
1. In the beginning, was there light? If there wasn't light, would GR apply? If it wouldn't, can one really use one of GR's predictions and say infinite mass would result in a black hole?

2. Even if GR were to apply under these conditions, wouldn't time practically grind to a halt under so much gravity (as GR would predict)? Let's say a particle has probability p(t) of escaping from a black hole at or before time t. With time stopped, the matter inside the black hole would have "an eternity" to escape from it. Given "sufficient time," a lot of matter could have had a chance to escape, even for small p. (One may be able to derive a formal hazard function.) I am not saying the universe was born like this; but even if one were to start from the premise of the question and think it through, one may come up with various answers, none of which is a priori worse than all matter being stuck in a black hole with no chance of escape whatever. (Added later: As far as I remember, S. Hawking lost a bet with another famous physicist when observations showed that particles can and do escape from a black hole ordinarily.)
 
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JesseM said:
The short answer is that the big bang gets away with it because it is expanding rapidly near the beginning and the rate of expansion is slowing down. ... The Schwarzschild limit does not apply to rapidly expanding matter.
So according to this, "gravity" and "expansion" are simultaneously determined; it's not okay to assume a value for one and then solve for the other. (E.g. you may not assume expansion = 0 and solve for gravity [itex]\longrightarrow +\infty[/itex].) But it is possible to come up with a system of equations that simultaneously determine gravity and expansion shortly after the Bang. (Sort of like, xy = -1 and x + y = 0?) Is this an accurate representation at some level?
 
1. In the beginning, was there light? If there wasn't light, would GR apply? If it wouldn't, can one really use one of GR's predictions and say infinite mass would result in a black hole?

Einstein's theories of relativity are about the universe itself, not the things in it. There exists a maximum velocity, and light happens to travel at that velocity (because it has no mass). So light has absolutely no relevance to the applicability of GR.

" But it is possible to come up with a system of equations that simultaneously determine gravity and expansion shortly after the Bang. (Sort of like, xy = -1 and x + y = 0?) Is this an accurate representation at some level?"

Yes, Einstein's Field Equations of GR are a system of equations that simultaneously determine gravity and expansion (gravity and expansion are united as part of "the curvature of spacetime"), given the distribution of matter.

But the distribution of matter is governed by the Navier-stokes equations of fluid flow, so these must be combined with GR to form a system with a unique solution.

Unfortunately, EFE and NS are a system of nonlinear partial differential equations in 16 unknowns, involving thousands of individual terms, rather then being a system of linear algebraic equations.

So yes, on some level your representation is spot on accurate (in analogy your constants -1 and 0 are like the initial mass and curvature condtions...).
 
sthepeh hawking has explained this thin. as we see a black hole every moment it is losing energy by the laws of thermodynamics. at last point when it looses its all energy/mass it is destoned to explode. the big bang matter exploded as it had no other choice.
 
mathman said:
The basic flaw is that there is no satisfactory theory describing "before" the big bang.
Sure there is. It's called the "Pre-Big Bang" Theory.
There is no good theory of what goes on inside a black hole either.
Since when? GR applies to inside the BH's event horizon as well as outside.

Pete
 
As I understand it, a black hole is a singularity in space while the big bang was a singularity in time.
 
  • #10
Kino said:
As I understand it, a black hole is a singularity in space while the big bang was a singularity in time.
however i think that there i nothing called space or time but only space-time ie.space and time come together.
 

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