Physics & Objects Beyond Space & Time: Big Bang Singularity & Black Holes

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Discussion Overview

The discussion explores the concepts of objects "beyond" or "outside" space and time, specifically focusing on black holes and the Big Bang singularity. It encompasses theoretical interpretations, mathematical implications, and conceptual clarifications regarding the nature of these phenomena.

Discussion Character

  • Exploratory
  • Debate/contested
  • Conceptual clarification
  • Mathematical reasoning

Main Points Raised

  • Some participants suggest that multiverse concepts could imply objects beyond space and time, while others argue that black holes are physical objects within the universe, experiencing gravity and entropy.
  • There is a contention regarding the nature of the Big Bang singularity, with some asserting it is not a point in the universe but rather the universe itself in a denser state, while others challenge the notion of it being "way way way denser."
  • One participant notes that the term 'singularity' indicates a breakdown in our understanding of physical conditions rather than describing a physical object, mentioning various speculative models like a bouncing universe.
  • Participants discuss the mathematical representation of singularities, with one using the function ##f(x) = \frac{1}{x^2}## to illustrate that certain points (like t=0) do not belong to the graph, paralleling the concept of the universe at t=0.
  • There are requests for layman explanations of complex ideas, indicating a desire for clearer communication of the concepts being discussed.
  • Some participants emphasize that at t=0, there was no previous state, suggesting that this moment falls outside the recognized boundaries of the universe.

Areas of Agreement / Disagreement

Participants generally agree that the Big Bang singularity is not a point in the universe, but there is disagreement about the implications of its density and the nature of singularities. The discussion remains unresolved regarding the interpretation of these concepts.

Contextual Notes

Participants express uncertainty about the conditions at t=0 and the implications of mathematical singularities. There are limitations in the definitions and assumptions regarding the nature of the universe and its boundaries.

momo666
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Is there anything in all of physics about objects "beyond" or "outside" space and time?

Do black holes qualify for such a description? What about the hypothetical Big Bang Singularity?
 
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I suppose you could take some multiverse concepts this way. There are also far off parts of the universe that we are not causally connected to. Black holes I would not give this description, as they are physical objects in the universe. Their space is warped to the extreme, but they get pulled with gravity, they experience entropy (we think,) and they will eventually die (we think.) The big bang singularity was not a point in the universe, it is the universe, just way way way denser.
 
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The big bang singularity idea is just that extrapolating backwards from what we can see now, the universe must have a beginning.
As opposed to being eternal and overall being in a 'steady state' .
There is no evidence I know of suggesting that the latter is true, but plenty supporting the first.
'Singularity' is another way for saying 'the math stops making sense here and we don't really know what happened'
A mathematical singularity does not describe a physical object, it describes conditions which we currently don't understand, (although ideas abound, bouncing universe, various kinds of recycling universe, A universe with 28 dimensions, ...)

At one point I Iiked the idea that what goes into black holes is the same thing we see as the big bang, but apparently that doesn't work because these two singularities have different qualities, one is a time-like singularity and the other is 'spacelike', and apples are not oranges.
 
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newjerseyrunner said:
The big bang singularity was not a point in the universe, it is the universe, just way way way denser.
Yes, the big bang singularity was not a point in the universe. But the part about way way denser is rubbish.

If you graph the function ##f(x) = \frac{1}{x^2}##, you will see a pole in the middle where the function diverges toward infinity. The place where x=0 is not "the whole graph, just way way way taller and narrower". It is simply not part of the graph.
 
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jbriggs444 said:
Yes, the big bang singularity was not a point in the universe. But the part about way way denser is rubbish.

If you graph the function ##f(x) = \frac{1}{x^2}##, you will see a pole in the middle where the function diverges toward infinity. The place where x=0 is not "the whole graph, just way way way taller and narrower". It is simply not part of the graph.

Can you explain that in more layman terms?
 
This is most easily conceptualized within the context of set theory. A set can be any collection of numbers desired, and either continuous [include all values between designated boundary values], or discontinuous [restricted to only include values that meet designated criteria, such as only numbers divisible by two]. A set is infinite if it includes an unlimited number of members, regardless of whether it is continuous or discontinuous. The universe is an infinite set in that it is continuous between the interval of t>0 and t=now. There is no value for t that has ever existed in our universe that is not a member of this set. In theory, there are future and past values for t that fall outside the boundary values, but, they are not acknowledged as part of our universe. Cosmologists generally agree our universe is undefined at t=0.
 
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momo666 said:
Can you explain that in more layman terms?
The universe evolves. Evolution changes the previous state into the current state. At t = 0, there was no previous state.
 
momo666 said:
At t = 0, there was no previous state.
There is no point where t=0. That falls outside the range that we consider to be part of the Universe. See what Chronos said in #6 above.
 
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