Two entities containing the same amount of this quantity were proven by Donald Ornstein to be isomorphic Bernoulli schemes. This quantity has a value of around eighty-seven to eighty-eight during vaporization according to Trouton's rule. It approaches negative infinity as temperature approaches zero according to the Sackur-Tetrode equation. This quantity's net change is represented by an integral in the Clausius Theorem. It remains unchanged in the Carnot cycle and Maxwell's demon violates the principle that this quantity always increases according to the Second Law of
Two entities containing the same amount of this quantity were proven by Donald Ornstein to be isomorphic Bernoulli schemes. This quantity has a value of around eighty-seven to eighty-eight during vaporization according to Trouton's rule. It approaches negative infinity as temperature approaches zero according to the Sackur-Tetrode equation. This quantity's net change is represented by an integral in the Clausius Theorem. It remains unchanged in the Carnot cycle and Maxwell's demon violates the principle that this quantity always increases according to the Second Law of Thermodynamics. For 10 points, name this physical quantity of disorder.
Two entities containing the same amount of this quantity were proven by Donald Ornstein to be isomorphic Bernoulli schemes.
{entropy}