Probability of (geodesic) curvature configurations (in 4-D spacetime)

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Discussion Overview

The discussion revolves around the statistical methods for analyzing geodesic curvature configurations in 4-D spacetime, particularly in the context of quantum mechanics and black hole physics. Participants explore the relevance of Feynman path integrals in this analysis.

Discussion Character

  • Exploratory, Debate/contested, Conceptual clarification

Main Points Raised

  • One participant questions the methods used to determine the statistics of random geodesics in the presence of black hole singularities and horizons, specifically inquiring about the utility of Feynman path integrals.
  • Another participant expresses strong disagreement with the concept of curvature configurations, arguing that they are exaggerated and suggesting that the world is fundamentally composed of straight lines rather than curves.
  • This same participant introduces a controversial analogy involving walking from New Zealand to Japan to illustrate their point about curvature, asserting that the perceived curvature is a fallacy.
  • A later post seeks serious critiques of the previous arguments, implying a desire for more grounded discussion amidst the contentious views presented.

Areas of Agreement / Disagreement

Participants do not appear to agree on the validity of curvature configurations, with one participant strongly rejecting the concept while others have not yet provided counterarguments or support for this view. The discussion remains unresolved regarding the acceptance of these ideas.

Contextual Notes

The discussion includes a mix of serious inquiry and unconventional claims, with some statements lacking clear definitions and assumptions. The relevance of Feynman path integrals to the topic is not fully explored, and the analogy presented may not align with conventional physics understanding.

Who May Find This Useful

Individuals interested in the intersection of quantum mechanics and general relativity, particularly those exploring the statistical properties of geodesics in complex spacetime configurations.

Loren Booda
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Fields of singular probabilities are inherent to quantum mechanics, but what method determines the statistics of curve segments like random geodesics bounded by definite black hole singularities, horizons or observers? Have Feynman path integrals been of use there, and if so, how?
 
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I cannot agree on a many of Have Feynman's theories - So-called curvature configurations have been alleged to have existed for many years now but they are grossly overrated, distorted and in fact non-existent. The curve is really a fallacy. For example if you were to walk from New Zealand to Japan (wearing thongles obviously) you would never notice that the world is curved and you know why? Simple answer is that it is NOT curved. The world is a series of straight lines with infinite intersections and multiple transcendental outcomes (refer Messel's " Schindler's Goat Constipation Theorem Flawed - Who Spiked my Drink?").

The sooner people start to understand this then the sooner we can move on to my fascinating new topic "Organic Sausages Popular Misconceptions versus Chicken in the Blender - Para-triptical Delusions linked to Bi Polarity Genome 37 in the Red Crested East Ghanian Water Duck".

DR PINKLINE JONES
Australia's Leading Social Critic
 
Last edited:
Any serious, as opposed to seriously disturbed, critiques?
 

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