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Titlebook: Bernoulli 1713, Bayes 1763, Laplace 1813; Anniversary Volume. Jerzy Neyman,Lucien M. Cam Conference proceedings 1965 Springer-Verlag Berli

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期刊全称Bernoulli 1713, Bayes 1763, Laplace 1813
期刊简称Anniversary Volume.
影响因子2023Jerzy Neyman,Lucien M. Cam
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图书封面Titlebook: Bernoulli 1713, Bayes 1763, Laplace 1813; Anniversary Volume.  Jerzy Neyman,Lucien M. Cam Conference proceedings 1965 Springer-Verlag Berli
Pindex Conference proceedings 1965
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On the Distribution of Sums of Independent Random Variables, It can be shown that in some cases the approximation of L (.)by L (.)is good in the sense that || L (.) — L (.) || is small. More generally it will be shown that the Kolmogorov-Smirnov distance . [L (.), L (.)] is small. This distance is defined by.for any two signed measures,. and .. One could als
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Some Remarks on Statistical Inference,esting or verification is difficult, or for the time being impossible, that the violent arguments take place. Relativity in its early days is an example. In probability it is the principles governing the applications, especially in statistics, about which there are great differences of opinion.
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Contribution to the Theory of Epidemics,a given moment, becomes infectious after a certain fixed period of incubation and that the interval of time during which he may infect others is of length 0. (These assumptions about the incubation period and period of infectiousness are not essential for our model, since we shall be interested only
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Some Notes on Laplace,orate ., . and ., I envisaged an exercise similar to that carried out by my own college each year in memory of ., and I prepared myself accordingly. I am sorry if my talk does not fit in with the general scheme but nevertheless and in spite of the modern attitude summarised so aptly by the phrase “H
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Automatically Controlled Sequence of Statistical Procedures,art with a notion of an automatically controlled sequence of procedures (ACSP). Four examples are then given of a successive process of statistical inferences and controls, each of which is an ACSP in our terminology.
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