Past hypothesis

The second law states that any closed system follows the arrow of time, meaning its entropy never decreases.

This idea has been discussed since the development of statistical mechanics,[Note 1] but the term "past hypothesis" was coined by philosopher David Albert in 2000.

[4] The past hypothesis is an exception to the principle of indifference, according to which every possible microstate within a certain macrostate would have an equal probability.

If the principle of indifference is applied without taking into account the past hypothesis, a low- or medium-entropy state would have likely evolved both from and toward higher-entropy macrostates, as there are more ways statistically to be high-entropy than low-entropy.

[5] Common theoretical frameworks have been developed in order to explain the origin of the past hypothesis based on inflationary models or the anthropic principle.