Frasi di Richard von Mises

Richard von Mises è stato un matematico, ingegnere e accademico austriaco naturalizzato statunitense.

Ha dato importanti e pionieristici contributi nel campo della meccanica dei fluidi, della aerodinamica, della aeronautica, della statistica e di teoria della probabilità. Benché più noto per il suo lavoro di matematico e scienziato, egli ha anche contribuito alla filosofia della scienza, seguendo le linee di Ernst Mach: aderì al Circolo di Berlino, e accolse le tesi di fondo del positivismo logico. Insegnò in varie università tedesche e a Berlino. All'avvento del nazismo emigrò prima in Turchia e poi negli Stati Uniti dove, dal 1939, fu professore di matematica applicata e aerodinamica all'Università di Harvard. Wikipedia  

✵ 19. Aprile 1883 – 14. Luglio 1953
Richard von Mises photo
Richard von Mises: 20   frasi 0   Mi piace

Richard von Mises: Frasi in inglese

“It has been asserted - and this is no overstatement - that whereas other sciences draw their conclusions from what we know, the science of probability derives its most important results from what we do not know.”

Second Lecture, The Elements of the Theory of Probability, p. 30
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“Starting from a logically clear concept of probability, based on experience, using arguments which are usually called statistical, we can discover truth in wide domains of human interest.”

Sixth Lecture, Statistical Problems in Physics, p. 220
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“Equally possible cases do not always exist, e. g, they are not present in the game with a biased die, or in life insurance. Strictly speaking, the propositions of the classical theory are therefore no applicable to these cases.”

Third Lecture, Critical Discussion of the Foundations of Probability, p. 80
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“It is useful to have a short expression for denoting the whole of the probabilities attached to the different attributes in a collective. We shall use for this purpose the word distribution.”

Second Lecture, The Elements of the Theory of Probability, p. 35 (See also: probability space)
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“No contradiction exists, if the events are correctly interpreted.”

Fifth Lecture, Applications in Statistics and the Theory of Errors, p. 142
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“In games of chance, in the problems of insurance, and in the molecular processes we find events repeating themselves again and again. They are mass phenomena or repetitive events.”

First Lecture, The Definition of Probability, p. 10
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“Apart from this older generation, there is scarcely a modern mathematician who still adheres without reservation to the classical theory of probability. The majority have more or less accepted the frequency definition.”

Third Lecture, Critical Discussion of the Foundations of Probability, p. 81
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“The main interest of physical statistics lies in fact not so much in the distribution of the phenomena in space, but rather in their succession in time.”

Sixth Lecture, Statistical Problems in Physics, p. 187
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“We can only hope that statisticians will return to the use of the simple, lucid reasoning of Bayes's conceptions, and accord to the likelihood theory its proper role.”

Fifth Lecture, Applications in Statistics and the Theory of Errors, p. 159
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“If the concept of probability and the formulae of the theory of probability are used without a clear understanding of the collectives involved, one may arrive at entirely misleading results.”

Fifth Lecture, Applications in Statistics and the Theory of Errors, p. 166
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“The theory of probability can never lead to a definite statement concerning a single event.”

Second Lecture, The Elements of the Theory of Probability, p. 33
Probability, Statistics And Truth - Second Revised English Edition - (1957)

“Mass phenomena to which the theory of probability does not apply are, of course, of common occurrence.”

Fifth Lecture, Applications in Statistics and the Theory of Errors, p. 141
Probability, Statistics And Truth - Second Revised English Edition - (1957)

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