Philosophy of Science and Symmetry Question

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SUMMARY

The discussion centers on breaking symmetry in a causally connected universe, referencing Eric Weinstein's methods that incorporate fluid dynamics and supersymmetric 42-dimensional extensions of Renate Loll's work alongside M-Theory concepts. The conversation highlights the complexity of these theories compared to a geometric approach using a curved tetrahedral coordinate system. It also touches on the implications of using curved logarithmic coordinate systems in theoretical physics, emphasizing the importance of collaboration between theorists and experimentalists in advancing understanding in this field.

PREREQUISITES
  • Understanding of M-Theory and its implications in theoretical physics
  • Familiarity with fluid dynamics and its application in advanced physics
  • Knowledge of curved coordinate systems, particularly tetrahedral and logarithmic systems
  • Basic concepts of symmetry and its role in physics
NEXT STEPS
  • Research Eric Weinstein's theories and their applications in modern physics
  • Study Renate Loll's work on supersymmetry and its extensions
  • Explore the implications of curved coordinate systems in theoretical physics
  • Investigate the relationship between experimental physics and theoretical advancements in string theory
USEFUL FOR

This discussion is beneficial for theoretical physicists, mathematicians interested in advanced geometry, and anyone exploring the intersections of symmetry, fluid dynamics, and string theory in contemporary research.

Zed Redstone
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(i am new and posted this in a Discussion area, it probably belongs here as I noticed marcus posts here. moderators, please delete the other message. my apologies)

I am working on a contest question:

I
n a causally connected universe how can one break symmetry if one assumes symmetry at one time was unbroken?

The only way I can get an answer jives with Eric Weinstein's methods using fluid dynamics that involve supersymmetric 42-dimensional extensions of Renate Loll's work mixed with some M-Theory ideas that my uncle discussed with Dr. Sylvester J. Gates who runs the Terrapin UofM String Theory group, he of the Peacock Adinkra, which first showed the topology underlying string theory in a way that mapped to the best internal research of the simulation scientists at the gaming companies.

Now that way seems really complicated, when one could derive the same thing geometrically with a curved coordinate tetrahedral coordinate system instead of the more common Cartesian system. Also, if one uses straight lines in a curved but consistently curved universe that is hyperbolic, one gets discrete jumps from negative one to positive one at the crossings of the arbitrary straight (aka imaginary in a curved universe) lines which define the limits of knowledge in that straight system. That's why the physicists in software in the gaming engine industry use curved logarithmic coordinate systems, so you can't be doing that in theoretical physics... unless none of you have been following up Einstein's work carefully while also following the advances in superconductor and semiconductor materials science. But surely some of the theoreticians are also playing around in the labs with the experimentalists, aren't they? So I ask myself...

But I'm just a kid with smart relatives, so i may be missing something.

I was told I should talk to Marcus here as he's the really smart one John Baez likes to read...
 
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Zed Redstone said:
I was told I should talk to Marcus here as he's the really smart one John Baez likes to read...
Marcus passed away last year, a terrible loss for all of us. He was a truly exceptional person, he is missed, he taught me so much.
 
So sorry to hear... i wanted to meet him in person some day.

My uncle the famous trader said he helped him learn the key to a solution to Navier-Stokes extended to general relativity but the only one who would look at it was John Baez and Sylvester J. Gates of UofM String Theory. My uncle disappeared shortly thereafter so none of us know if his solution works yet... but we all have a renewed interest in maths and experimental physics in the Redstone-Swift family.

As much as anyone, Curtis said Marcus helped.
 

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