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Titlebook: Bayesian Inference; Data Evaluation and Hanns Ludwig Harney Book 2016Latest edition Springer International Publishing Switzerland 2016 Bay

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發(fā)表于 2025-3-21 17:46:00 | 只看該作者 |倒序瀏覽 |閱讀模式
期刊全稱Bayesian Inference
期刊簡稱Data Evaluation and
影響因子2023Hanns Ludwig Harney
視頻videohttp://file.papertrans.cn/182/181847/181847.mp4
發(fā)行地址Teaches application of statistical analysis methods to indedepent of the software package used.Contains numerous examples and illustrations, often taken from physics research.Comprehensive and suitabl
圖書封面Titlebook: Bayesian Inference; Data Evaluation and  Hanns Ludwig Harney Book 2016Latest edition Springer International Publishing Switzerland 2016 Bay
影響因子This new edition offers a comprehensive introduction to the analysis of data using Bayes rule. It generalizes Gaussian error intervals to situations in which the data follow distributions other than Gaussian. This is particularly useful when the observed parameter is barely above the background or the histogram of multiparametric data contains many empty bins, so that the determination of the validity of a theory cannot be based on the chi-squared-criterion. In addition to the solutions of practical problems, this approach provides an epistemic insight: the logic of quantum mechanics is obtained as the logic of unbiased inference from counting data. ?New sections feature factorizing parameters, commuting parameters,? observables in quantum mechanics, the art of fitting with coherent and with incoherent alternatives and fitting with multinomial distribution. Additional problems and examples help deepen the knowledge. ?Requiring no knowledge of quantum mechanics, the book is written on introductory level, with many examples and exercises, for advanced undergraduate and graduate students in the physical sciences, planning to, or working in, fields such as medical physics, nuclear phys
Pindex Book 2016Latest edition
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Human Development and Criminal Behaviorf basic importance, because the formula allows one to generalise the definition of the prior . to cases where form invariance does not exist or is not known to exist. Thus we do not require form invariance for the application of Bayes’ theorem.
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Going Beyond Form Invariance: The Geometric Prior,f basic importance, because the formula allows one to generalise the definition of the prior . to cases where form invariance does not exist or is not known to exist. Thus we do not require form invariance for the application of Bayes’ theorem.
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