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Introduction to Statistical Inference,o compute the probability of a given chance event. For example, if ., …, . are independent Bernoulli random variables with .{. = 1} = 1 − .{. = 0} = ., we compute that the probability of the chance event ., where . is an integer with ., is .. In a typical problem of statistics it is not a single undMalaise 发表于 2025-3-23 19:32:02
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Some Criteria For Choosing a Procedure,used with the data from that experiment. Since for most statistical problems there are no uniformly best procedures, some additional criterion (or criteria) is (are) necessary. The purpose of such a criterion is to specify uniquely a statistical procedure . which will be used. Some of the criteria wobservatory 发表于 2025-3-24 05:08:47
Sufficiency, of the search as much as possible. It is the purpose of this chapter to describe sufficient statistics and sufficient partitions and to indicate why, from the point of view of decision theory, one need only use those procedures which are functions of a sufficient statistic or sufficient partition.起草 发表于 2025-3-24 07:52:54
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stry and academia. Volume 4 will also be broken down into all the body systems, as in the other twovolumes. For each vaccine, for each disease, and in each system the following will be included: • A list of the vaccines currently available along with a list of the companies that manufacture them • MGREEN 发表于 2025-3-24 23:01:09
Textbook 1987edure to apply to it? Kiefer‘s view, in the same spirit as Neyman and Wald, is that one should try to assess the consequences of a statistical choice in some quan titative (frequentist) formulation and ought to choose a course of action that is verifiably optimal (or nearly so) without regard to th吹牛大王 发表于 2025-3-24 23:40:47
Jack Carl Kieferon of diseases according to their affective locus in the human body. The sections cover integumentary, skeletal, respiratory, digestive, urinary, and reproductive transmissible pathogens. This high-profile encyclopedia will be an essential addition to academic libraries worldwide..978-1-4614-8678-7