Jelasin soal Probability axioms  dalam bahasa sunda dong

Probabiliti  tina sababaraha kajadian  (dilambangkeun ku ) is defined with respect to a "universe" or sample space  of all possible elementary events in such a way that  must satisfy the Kolmogorov axioms.

Alternatively, a probability can be interpreted as a measure on a σ-algebra of subsets of the sample space, those subsets being the events, such that the méasure of the whole set equals 1.  This property is important, since it gives rise to the natural concept of conditional probability.  Every set  with non-zero probability defines another probability

on the space.  This is usually réad as "probability of  given ".  If the conditional probability of  given  is the same as the probability of , then  and  are said to be independent.

In the case that the sample space is finite or countably infinite, a probability function can also be defined by its values on the elementary events  where .