We introduce two time: deterministic Newton time-stream t and stochastic timeepoch τ . The relation of uncertainty for time-epoch of physical events ∆τ∆D ≥ c1, (∗) where c1 = const, is proved. The function D(t) = −c1 d dt ln fτ (t), characterizes velocity of disorganization of the event-phenomena; fτ (t) is density of probability of time-epoch τ . The relation (*) is verified not by means of ex...

Textbook quantum mechanics treats time as a classical parameter, and not observable with an associated Hermitian operator. For this reason, to make sense of usual time-energy uncertainty relations such $\Delta {t}\Delta E\gtrsim\hbar$, the term t$ must be interpreted interval, measurement due noise. However, clocks allow for "time at which event happens" by conditioning system's evolution on ad...