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A Measure of the Goodness of Fit in Unbinned Likelihood Fits; End of Bayesianism?

机译:未组合似然拟合中拟合优度的度量;结束   贝叶斯?

摘要

Maximum likelihood fits to data can be done using binned data (histograms)and unbinned data. With binned data, one gets not only the fitted parametersbut also a measure of the goodness of fit. With unbinned data, currently, thefitted parameters are obtained but no measure of goodness of fit is available.This remains, to date, an unsolved problem in statistics. Using Bayes' theoremand likelihood ratios, we provide a method by which both the fitted quantitiesand a measure of the goodness of fit are obtained for unbinned likelihood fits,as well as errors in the fitted quantities. The quantity, conventionallyinterpreted as a Bayesian prior, is seen in this scheme to be a number not adistribution, that is determined from data.
机译:可以使用合并数据(直方图)和未合并数据来完成对数据的最大似然拟合。利用合并的数据,不仅可以获取拟合参数,还可以获取拟合优度的一种度量。目前,对于未绑定的数据,可以获得拟合的参数,但无法提供拟合优度的度量,迄今为止,这仍然是统计中尚未解决的问题。使用贝叶斯理论似然比,我们提供了一种方法,通过该方法既可以针对未结合的似然拟合以及拟合量的误差获得拟合量和拟合优度的度量。在该方案中,该数量通常被解释为贝叶斯先验,在该方案中被视为是一个非分配数,它是根据数据确定的。

著录项

  • 作者

    Raja, Rajendran;

  • 作者单位
  • 年度 2004
  • 总页数
  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
  • 中图分类
  • 入库时间 2022-08-20 21:09:28

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