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[[Fasciculus:Buffon.png|thumb|Acus Buffonius permittit [[numerus pi|π]] calculare per probabilitatem]]
[[Fasciculus:Pascal's triangle; binomial distribution.svg|thumb|[[Triangulum]] [[Blasius Pascalis|Pascalis]] [[distributio probabilistica|distributionem]] binomialem demonstrat.]]
'''Probabilitas''' est ea occasio in qua aliquid accidat vel sit casus. [[Theorema]] Probabilitatis est utile in [[statistica]], [[mathematica]], [[Scientia (ratio)|scientia]], [[philosophia]], et aliis disciplinis, ut conclusiones de probabilitate eventuum potentialium et de [[mechanica]] substanti systematum complicium trahantur.
In mathematica, probabilitates semper inter 0 et 1 iacent. Eventus impossibilis 0 probabilitatem habet, et eventus certus 1 habet.
* [[Fors]]
== Bibliographia ==
* [[Olavius Kallenberg|Kallenberg, Olav.]] [[2002]]. ''Foundations of Modern Probability,'' 2nd ed. Series in Statistics. Novi Eboraci: Springer. ISBN 0-387-95313-2.
* Kallenberg, Olav. [[2005]]. ''Probabilistic Symmetries and Invariance Principles''. Novi Eboraci: Springer-Verlag. ISBN 0-387-25115-4.
* Olofsson, Peter. [[2005]]. ''Probability, Statistics, and Stochastic Processes.'' Wiley-Interscience. ISBN 0-471-67969-0.
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[[Categoria:Res statisticae]]
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