Скачать или смотреть Chad Orzel & debunked dog: Basil J. Hiley corrects w/noncommutativity nonlocal quantum biology music

"He published his first book, How to Teach Quantum Physics to Your Dog (also called How to Teach Physics to Your Dog) in 2009. "
https://archive.org/details/howtoteac...
https://www.thegreatcourses.com/profe...
https://chadorzel.com/
https://www.amazon.com/How-Teach-Quan...
https://dogphysics.com/
https://www.union.edu/news/stories/20...
Quantum Sense is the Ph.D. quantum vid channel I refer to where he talks about noncommutativity being nonlocal on the "off diagonal" of the matrices.
   • Ch 10: What's the commutator and the uncer...  
"We'll then dive into how non-commutation necessarily leads to uncertainty relations in quantum mechanics....So, if two operators don’t commute, then there exists eigenstates of one observable
that are always in a superposition of the other’s eigenstates.
So, for example, if energy and momentum don’t commute, then when you measure the momentum
and collapse into a momentum eigenstate, you can still be in an energy superposition, and
be uncertain about the energy until you make a dedicated energy measurement.
But when you measure energy and collapse into an energy eigenstate, you can now be in a
momentum superposition and be uncertain about the momentum!
You may not be able to measure both at the same time; collapsing into the eigenstate
of one can put you into a superposition of the other.
You might be starting to notice the fundamental connection between the commutator and a sort
of uncertainty principle.
And just to get to the punch line: although we haven’t derived the exact forms of the
position and momentum operators, you might have guessed that their commutator is nonzero
– it actually equals a constant times the identity.
This means that they do not share an eigenbasis; in fact, they don’t share any eigenvectors.
So whenever you are in a position definite state, you are always in a momentum superposition, and whenever you’re in a momentum definite state, you’re always in a position superposition.
Because of their commutator, you can never have a quantum state that has a definite value
for both position and momentum at the same time, they simply do not share an eigenbasis.
I really cannot overstate how significant this commutator is; this one equation is responsible
for so much of quantum physics’ weirdness, and some authors even build the framework
of quantum mechanics based off of this one commutation relation.since we showed that non-commutation is the root of uncertainty in quantum mechanics!"
AI summary:
A "nondiagonal" part of a matrix refers to its off-diagonal elements, and in most cases, yes, the nondiagonal part of a matrix is generally noncommutative; meaning that if you multiply two matrices where at least one of them has non-zero off-diagonal elements, the order of multiplication will affect the result (i.e., A * B ≠ B * A).
noncommutative nonlocality is free negentropic energy as algae demonstrates. Algae can store 100 gigatons of CO2 per year but since Sabine dismisses noncommutativity therefore she can't get past our global warming crisis. Oil and coal are from algae and the industrial revolution is therefore dependent on noncommutative nonlocality as quantum biology - only Professor Basil J. Hiley and Fields math professor Alain Connes have figured this out.