A microscopic perspective, in statistical thermodynamics the entropy is a measure of the number of microscopic configurations that are capable of yielding the observed macroscopic description of the thermodynamic system:
S=KBln Ω
where Ω is the number of microscopic configurations, and KB is Boltzmann's constant. It can be shown that this definition of entropy, sometimes referred to as Boltzmann's postulate, reproduces all of the properties of the entropy of classical thermodynamics(shahbaz)
Entropy is not change. Entropy is disorder.
It's not that entropy can't be reversed, it's that the entropy of the universe is always increasing. That means that while you can reduce the entropy of something, the entropy of another thing must go up even more so that in total, the entropy goes up.
The entropy of the universe is increasing
No, entropy is a state function.
positive
P. A. H. Wyatt has written: 'The molecular basis of entropy and chemical equilibrium' -- subject(s): Chemical equilibrium, Entropy, Statistical thermodynamics
This is called entropy.
Entropy is not change. Entropy is disorder.
The entropy increases.
Entropy is the measure of system randomness.
it is a microscopic vision of something == == The kinetic model of matter is the basis for understanding diffusion and Brownian motion.
entropy
It's not that entropy can't be reversed, it's that the entropy of the universe is always increasing. That means that while you can reduce the entropy of something, the entropy of another thing must go up even more so that in total, the entropy goes up.
The entropy of the universe is increasing
It won't. Entropy always increases.
No, entropy is a state function.
positive