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

In summary, the conversation discusses the use of Feynman path integrals in determining the statistics of curve segments in quantum mechanics, specifically in relation to black hole singularities, horizons, and observers. The validity of curvature configurations and the concept of a curved world is also questioned, with the suggestion that it is actually a series of straight lines with infinite intersections. The conversation then shifts to a 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", introduced by social critic Dr. Pinkline Jones.
  • #1
Loren Booda
3,125
4
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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  • #2
Give it a try.
 
  • #3
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
 
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  • #4
Any serious, as opposed to seriously disturbed, critiques?
 

1. What is geodesic curvature in 4-D spacetime and why is it important?

Geodesic curvature in 4-D spacetime is a measure of the curvature of a space or spacetime along a geodesic, which is the path of shortest distance between two points. It is important because it is a fundamental concept in general relativity and helps us understand how the curvature of spacetime affects the motion of objects.

2. How is the probability of geodesic curvature configurations calculated?

The probability of geodesic curvature configurations is calculated using mathematical equations and tools from differential geometry, such as the Riemann curvature tensor and the Gaussian curvature. These calculations involve the curvature of the space or spacetime and the path of the geodesic.

3. Can the probability of geodesic curvature configurations be affected by the presence of matter or energy?

Yes, the presence of matter or energy can affect the probability of geodesic curvature configurations. In general relativity, the distribution of matter and energy determines the curvature of spacetime, which in turn affects the motion of objects and the geodesic curvature.

4. Is the probability of geodesic curvature configurations the same in all regions of spacetime?

No, the probability of geodesic curvature configurations can vary in different regions of spacetime. This is because the curvature of spacetime can vary depending on the distribution of matter and energy, as well as other factors such as the presence of black holes or gravitational waves.

5. How does the probability of geodesic curvature configurations relate to the concept of space-time curvature?

The probability of geodesic curvature configurations is directly related to the concept of spacetime curvature. The higher the curvature of spacetime, the more likely it is to affect the motion of objects and thus, the probability of certain geodesic curvature configurations. Additionally, the probability of geodesic curvature configurations can also provide insight into the overall curvature of a space or spacetime.

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