Upon the initial cosmological singularity

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Discussion Overview

The discussion revolves around the nature of the initial cosmological singularity in the context of the big bang model. Participants explore philosophical implications, the role of observers, and various theoretical perspectives on the singularity and its relation to spacetime and time's direction.

Discussion Character

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

Main Points Raised

  • Some participants question whether a collapsed observer can occupy the singularity or if there exists a higher-dimensional "superspace" that separates the observer from the singularity.
  • There is a reference to Bishop Berkeley's philosophy, suggesting that objective existence may depend on an observer, which some argue is relevant to quantum cosmology.
  • One participant expresses skepticism about the existence of the initial singularity, citing various quantum cosmology approaches that predict no singularity and possibly a bounce or pre-big-bang state.
  • Another participant discusses Hawking's no-boundary condition, comparing the singularity to a coordinate singularity that does not imply a real change in geometry.
  • It is proposed that the entire cosmological manifold must be considered when discussing the singularity, rather than viewing it as an isolated point.
  • One participant suggests that the curvature of the cosmological spacetime manifold must be continuous and questions the singularity's role in governing the direction of time.
  • Another viewpoint posits that the expansion of the spacetime manifold itself determines the direction of time and the nature of the singularity as a distinguished point.

Areas of Agreement / Disagreement

Participants express differing views on the existence and implications of the initial singularity, with no consensus reached on whether it can be understood independently of the entire cosmological manifold or if it has a governing role in the direction of time.

Contextual Notes

Some arguments depend on specific interpretations of quantum cosmology and the nature of spacetime geometry, which may not be universally accepted or resolved within the discussion.

Loren Booda
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What perspective can one take concerning the origin of the universe in the big bang model? Can a collapsed observer occupy the singularity itself, or is there a higher dimensional "superspace" (John Archibald Wheeler) one shares apart from it? Might an observer possesses properties beyond those of ordinary space-time, to enable cosmogony outside the confines of a point?
 
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Loren Booda said:
What perspective can one take concerning the origin of the universe in the big bang model? Can a collapsed observer occupy the singularity itself, or is there a higher dimensional "superspace" (John Archibald Wheeler) one shares apart from it? Might an observer possesses properties beyond those of ordinary space-time, to enable cosmogony outside the confines of a point?
There once was a man who said,
“God
Must think it exceedingly odd
If He finds that this tree
Continues to be
When there’s no one about in the Quad.”

“Dear Sir:
Your astonishment’s odd:
I am always about in the Quad
And that’s why the tree
Will continue to be,
Since observed by,
Yours faithfully,
God.”
“God in the Quad”—a précis of the thinking of Bishop George Berkeley (Irish Philosopher 1685-1753) by Ronald Knox.

(I know this might be moved to the philosophy section - but Berkeley's thinking that 'objective existence is dependent on an observer' is pertinent to the QM cosmological question.)

Garth
 
Last edited:
Give this thread another try; I think you'll find it worthwhile. Please review the initial post.

How do you model yourself: inside or outside the primordial point whence time's arrow derived its dawn and direction?
 
Loren, I am not at all sure the initial singularity is really there, in a suffuciient sense to support philosophical argument. Various approaches to quantum cosmology seem to predict no singularity and some kind of bounce, perhaps a pre-big-bang existence of some sort. And Hawking famously asserted his no-boundary condition, which looks at a mere "cooordinate singulatiry (like what happens to longitude at the poles, no real geometry change there, but the coordinate system blows up. There's a topological theorem that any coordinate system on a sphere has to blow up somewhere).

But if we want to assume a big-bang cosmology for purposes of argument then I would say that within such assumption it is wrong (breaks covariance) to think about the singularity apart from the whole cosmological manifold. In other words it's the whole existence and shape of spacetime, with causality acting within it, that you have to account for and describe, not some mere pointy end of it. This I believe is what Wheeler was getting at, the observer sees it all. And I don't think it requires an embedding in higher space to do this. I know it's hard for non mathematicians to understand this, but the universe can be observed in and of itself, with its self-defining geometry, without any higher dimensional perspective. In fact this is one of the exciting things about Riemannian and pseudo-Riemannian geometry, that they do self-define themselves; from the metric you can get the connection or you can use the connection in the tangent bundle to define the metric, either way it's without any reference to stuff outside the manifold.
 
selfAdjoint,

Your response deserves much study. It certainly shows me how far removed from physics I have become. One observation that I might surmise from the cosmological spacetime manifold is the constraint that both it and its curvature must be continuous.

What do you think of a big bang singularity governing direction, not only spacetime origin, of time?
 
Loren Booda said:
What do you think of a big bang singularity governing direction, not only spacetime origin, of time?

I personally would rather say that the expansion, that is the four-dimensional shape of the spacetime manifold, determines both the direction of time (i.e. the direction in which it gets bigger) and the singularity, as a distinguished point on the manifold.
 

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