The Limitations of Quantum Mechanics

I plugged in some very complex equations into AI that I found from a scientist I'd rather not name (because I don't want to give the dark forces someone to attack).  I'm also not promoting CERN; perhaps more can be done with hadrons outside of CERN.  

Here is a summary:

Real-life systems (like engines, living things, or anything with friction, heat, or decay) lose or gain energy.  Regular quantum math doesn’t handle this well because it assumes everything is isolated and reversible.  Instead of assuming perfect balance, it lets us model messier, real-world stuff (like heat loss, chemical reactions, etc.)  In physics, this is important for modeling open systems (anything that's not sealed off from the world).

Quantum physics is still very useful for various technologies.  Quantum physics is powerful, but it's like a perfect model for a simplified world, and is therefore incomplete for many real-world scenarios.  Hadronic physics appears similar to quantum mechanics, but it’s expanded to include irreversible processes, time asymmetry, and more realistic physics. 

With hadronic physics, A neutron, an electron, and a nucleus combine into something new: a pseudo-nucleus.  The new nucleus has less electric charge (Z - n), same mass number A, and a modified total spin.  This is not allowed in quantum mechanics.

Pseudo-nuclei are prohibited by quantum mechanics because the Heisenberg Uncertainty Principle states that you can’t know position and momentum exactly at the same time.  Squeezing particles too close together (to make pseudo-nuclei) violates this rule.  If this pseudo-nucleus is real, there can be faster-than-light movement.

Hadronic physics also recovers Einstein's "determinism," meaning that it moves away from randomness and probability in quantum mechanics.  With hadronic physics, it's back to cause-and-effect rules (like Einstein wanted), with new parameters that control how particles behave outside normal quantum rules.

The math of hadronic physics makes the uncertainty principle shrink toward zero.  Both position and momentum can be known, so determinism is restored.  This violates quantum theory and supports Einstein’s dream of a predictable universe.  At the same time though, hadronic physics shows that over 5 times the speed of light is possible, which violates Einstein's Relativity.  

In short: 

Aspects of Einstein's theories that hadronic physics agrees with:

– The universe is not fundamentally random.

– Particles follow cause-and-effect rules.

– There’s no need for uncertainty or probabilistic wavefunctions.

Aspects of hadronic physics that disagree with Einstein's theories:

– “Superluminal speeds” (faster than light)

– Massive momentum at tiny distances

– Objects (pseudo-nuclei) that imply the uncertainty principle is broken 

(Note: I'm by no means a physicist, but I enjoy seeing what's possible.)