dorsal/arxiv
View SchemaRelation of uncertainty for time
| Authors | Alexander K. Guts |
|---|---|
| Categories | |
| ArXiv ID | physics/0101065 |
| URL | https://arxiv.org/abs/physics/0101065 |
Abstract
We introduce two time: deterministic Newton time-stream t and stochastic time-epoch $\tau$. The relation of uncertainty for time-epoch of physical events $\Delta\tau\Delta D \geq c_1,\eqno(*)$ where $c_1=const$, is proved. The function $D(t)= - c_1\frac{d}{dt}\ln f_\tau (t),$ characterizes {\it velocity of disorganization} of the event-phenomena; $f_\tau (t)$ is density of probability of time-epoch $\tau$. The relation (*) is verified not by means of experiment that is traditional for physics, but with the help of the reference to datas of historical science.
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"abstract": "We introduce two time: deterministic Newton time-stream t and stochastic\ntime-epoch $\\tau$. The relation of uncertainty for time-epoch of physical\nevents $\\Delta\\tau\\Delta D \\geq c_1,\\eqno(*)$ where $c_1=const$, is proved. The\nfunction $D(t)= - c_1\\frac{d}{dt}\\ln f_\\tau (t),$ characterizes {\\it velocity\nof disorganization} of the event-phenomena; $f_\\tau (t)$ is density of\nprobability of time-epoch $\\tau$.\n The relation (*) is verified not by means of experiment that is traditional\nfor physics, but with the help of the reference to datas of historical science.",
"arxiv_id": "physics/0101065",
"authors": [
"Alexander K. Guts"
],
"categories": [
"physics.gen-ph"
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"title": "Relation of uncertainty for time",
"url": "https://arxiv.org/abs/physics/0101065"
},
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