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Oh no! I was wrong, I thought you were into the deep magic. The “Open the Pod Bay Doors” neon sign in your background, and the Clarke quote, fit the evidence better than you being super into magic. I googled your acronym, and it stands for Memory, Appearance, Genius, Image, and Conversation. This is social signaling theory, but it still falls within the realm of illusionist performance art. Most magic has an often hilariously simple gimmick.

https://www.vanishingincmagic.com/close-up-magic/raven-starter-kit/

Most crackpots want to prove they are right. But they miss out on the great satisfaction that comes from stumping professors. That is the appeal of magic tricks and asking tough questions.

I suppose you are going to tell me that the steady state theory is falsifiable. But has it been falsified in a simple way that does not require multi-billion-dollar devices and an army of grad students and postdocs to rule it out on statistical grounds? Was there a verdict and root cause on the Hubble tension? I would have an easier time trusting science if funding was independent of positive results.

If I had to pick one physics axiom, it would be F = m·a. However, it should always be written as F = dP/dt, because if mass is not constant, we must use the chain rule and can obtain a nonlinear term like the one that is present in the Navier-Stokes equation. A particle is imagined to be like a hard sphere with a constant mass density, which means

F = dP/dt simplifies to F = mA

Because dm/dt = 0.

As modern physicists, we know the uncertainty principle is a law of nature. Now, suppose I have a particle with a nuclear cross-section, a probability area, and it travels through space, carving out a volume of probability space given by its cross-section, projected along a length L. This space it carves out overlaps with the uncertainty in the position of another quantum particle. By decreasing the uncertainty in position by a probability volume, does this measuring particle increase the volume of uncertainty in the momentum of the quantum particle by the same amount?

According to F = dP/dt, a change in momentum is a force. Does a particle that reduces another particle’s position uncertainty by briefly occupying that position change the momentum uncertainty of another particle? Does that change in momentum create a force between them? In this interaction, momentum is not a constant, but is the mass density a constant?

If the Schrodinger, Dirac, and Klein-Gordon equations are linear differential equations, then is a measurement nonlinear? Are Einstein’s field equations linear or nonlinear?

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