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variabile casuale - traducción al Inglés
variabile casuale
random variable (Mathematics)
random variable
![If the sample space is the set of possible numbers rolled on two dice, and the random variable of interest is the sum ''S'' of the numbers on the two dice, then ''S'' is a discrete random variable whose distribution is described by the [[probability mass function]] plotted as the height of picture columns here.](https://commons.wikimedia.org/wiki/Special:FilePath/Dice Distribution (bar).svg?width=200 "If the sample space is the set of possible numbers rolled on two dice, and the random variable of interest is the sum ''S'' of the numbers on the two dice, then ''S'' is a discrete random variable whose distribution is described by the [[probability mass function]] plotted as the height of picture columns here.")
VARIABLE REPRESENTING A RANDOM PHENOMENON
RandomVariable; Random variables; Random variation; Discrete random variable; Stochastic variable; Aleatory variable; Statistical variable; Random Variable; Discrete Random Variable; Equal in distribution; Random quantity
variabile casuale, variabile aleatoria
stochastic process
![Wiener]] or [[Brownian motion]] process on the surface of a sphere. The Wiener process is widely considered the most studied and central stochastic process in probability theory.<ref name="doob1953stochasticP46to47"/><ref name="RogersWilliams2000page1"/><ref name="Steele2012page29"/>](https://commons.wikimedia.org/wiki/Special:FilePath/BMonSphere.jpg?width=200 "Wiener]] or [[Brownian motion]] process on the surface of a sphere. The Wiener process is widely considered the most studied and central stochastic process in probability theory.<ref name=\"doob1953stochasticP46to47\"/><ref name=\"RogersWilliams2000page1\"/><ref name=\"Steele2012page29\"/>")
![Mathematician [[Joseph Doob]] did early work on the theory of stochastic processes, making fundamental contributions, particularly in the theory of martingales.<ref name="Getoor2009"/><ref name="Snell2005"/> His book ''Stochastic Processes'' is considered highly influential in the field of probability theory.<ref name="Bingham2005"/>](https://commons.wikimedia.org/wiki/Special:FilePath/Joseph Doob.jpg?width=200 "Mathematician [[Joseph Doob]] did early work on the theory of stochastic processes, making fundamental contributions, particularly in the theory of martingales.<ref name=\"Getoor2009\"/><ref name=\"Snell2005\"/> His book ''Stochastic Processes'' is considered highly influential in the field of probability theory.<ref name=\"Bingham2005\"/>")
MATHEMATICAL OBJECT USUALLY DEFINED AS A COLLECTION OF RANDOM VARIABLES
Random function; Theory of random functions; Stochastic processes; Random process; Stochastic transition function; Heterogeneous process; Stochastic effects; Stochastic Process; Random signal; Random system; Random processes; Stochastic model; Stochastic systems; Homogeneous process; Stochastic models; Kolmogorov extension; Stochastic system; Process (stochastic); Discrete-time stochastic process; Stochastic dynamics; Stochastic deaths; Stochastic processe; Stochastic Processes; Real-valued stochastic process; Version (probability theory)
processo stocastico (casuale, variabile, processo che implica continua variazione)
Wikipedia
Variabile casuale
In matematica, e in particolare nella teoria della probabilità, una variabile casuale (detta anche variabile aleatoria o variabile stocastica) è una variabile che può assumere valori diversi in dipendenza da qualche fenomeno aleatorio. Ad esempio, il risultato del lancio di un dado bilanciato a sei facce può essere matematicamente modellato come una variabile casuale che può assumere uno dei sei possibili valori 1, 2, 3, 4, 5, 6 e ogni valore ha probabilità 1/6 di presentarsi.
