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We can partition the set of possibilities, that is, form sets of possibilities that are mutually exclusive and jointly exhaustive.
These representations are often described as measures on events, or states, or propositions, or sets of possibilities.
The idea which these share in common is that the distance between two propositions is measured by the symmetric difference of the two sets of possibilities.
We can view the meaning of propositions like ¬P and Q ∨ ¬R as maps from sets of possibilities to subsets of these.
Philosophers concerned with the interpretation of probability are usually dealing with the following problem: Probability is characterized by a number of formal rules, the additivity of probabilities for disjoint sets of possibilities being the most central of these.
Savage thinks of events as sets of states, but since we are thinking of states as sets of possibilities (see section 1), we can think of events as disjunctions of states.
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I can now narrow down the set of possibilities by excluding all possible worlds with fine weather.
In particular, the main goal is to classify potential contacts in such a way that at least one correct contact can be kept in a small set of possibilities (e.g. 100 possible contacts).
The horizon of possible future situations is restricted just as much as the set of possibilities to shape the world on the basis of choices.
A batsman sees an ordered set of possibilities.
To go to that state of mind, or that set of possibilities.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com