Raisin pudding or balloon at LHC

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SUMMARY

The discussion centers on the comparison between the 'raisin pudding' and 'balloon' analogies in the context of energy evaporation to other branes as explored by the Large Hadron Collider (LHC). Both analogies effectively illustrate the same physical reality without favoring one over the other, as no experimental evidence supports a preference. The balloon analogy requires a focus on its 2D surface, while the raisin pudding analogy emphasizes a boundary-less 3D space. Both models can represent finite and infinite volume scenarios without introducing extra dimensions.

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  • Understanding of brane theory in physics
  • Familiarity with cosmological models and analogies
  • Knowledge of dimensionality in theoretical physics
  • Basic grasp of the Large Hadron Collider (LHC) experiments
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  • Research the implications of brane theory on cosmology
  • Explore the mathematical foundations of the balloon and raisin pudding models
  • Investigate recent findings from the LHC regarding extra dimensions
  • Study the concept of topology in relation to 3D and higher-dimensional spaces
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The discussion is beneficial for theoretical physicists, cosmologists, and students interested in advanced concepts of space, dimensionality, and the implications of LHC findings on our understanding of the universe.

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If the LHC discovers energy evaporating to other branes, will the 'raisin pudding' analogy be abandoned in favor of the balloon analogy?
 
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Pjpic said:
If the LHC discovers energy evaporating to other branes, will the 'raisin pudding' analogy be abandoned in favor of the balloon analogy?

Properly understood both analogies illustrate the same reality.

There is no physical experiment that would give grounds for preferring one over the other.

To use the balloon analogy correctly you need to concentrate---think of all existence as concentrated on the surface of the balloon. The room inside the balloon does not exist nor does the room outside---only the 2D surface and whatever 2D beings might live there.

To handle the infinite space case with the balloon is difficult, you have to think of the balloon as so large it is effectively flat, and still expanding.

To use the raisin pudding analogy correctly you need to imagine that the pudding has no boundary, no edge, no "pudding pan", no top, no bottom. It fills all 3D space. Or for the finite volume case it fills the 3D hypersphere (topologically equivalent to 3D space with a point at infinity added.)

Either toy model will handle either case---finite or infinite volume space. Neither toy model, correctly understood, has extra dimensions.
 

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