- #1
MathematicalPhysicist
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Has anyone tried to make physical theories where the derivatives do not commute?
I mean there's a condition on the derivatives of every function for them to commute which is learned in first year calculus.
I mean in QM and QFT we grew accustomed to operators that do not commute, so why not also for differential operators?
I mean there's a condition on the derivatives of every function for them to commute which is learned in first year calculus.
I mean in QM and QFT we grew accustomed to operators that do not commute, so why not also for differential operators?