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Bayesian versus 'Plain-Vanilla Bayesian' Multitarget Statistics

机译:贝叶斯与“普通香草贝叶斯”多目标统计

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摘要

Finite-set statistics (FISST) is a direct generalization of single-sensor, single-target Bayes statistics to the multisensor-multitarget realm, based on random set theory. Various aspects of FISST are being investigated by several research teams around the world. In recent years, however, a few partisans have claimed that a "plain-vanilla Bayesian approach" suffices as down-to-earth, "straightforward," and general "first principles" for multitarget problems. Therefore, FISST is mere mathematical "obfuscation." In this and a companion paper I demonstrate the speciousness of these claims. In this paper I summarize general Bayes statistics, what is required to use it in multisensor-multitarget problems, and why FISST is necessary to make it practical. Then I demonstrate that the "plain-vanilla Bayesian approach" is so heedlessly formulated that it is erroneous, not even Bayesian, denigrates FISST concepts while unwittingly assuming them, and has resulted in a succession of algorithms afflicted by inherent-but less than candidly acknowledged-computational "logjams."
机译:有限集统计(FISST)是基于随机集理论将单传感器单目标贝叶斯统计量直接推广到多传感器多目标领域的方法。世界各地的几个研究小组正在对FISST的各个方面进行研究。但是,近年来,一些党派人士声称,“朴素的贝叶斯方法”足以解决多目标问题,是扎实,“直截了当”和通用的“首要原则”。因此,FISST仅仅是数学上的“混淆”。在本文和随附的论文中,我演示了这些主张的虚假性。在本文中,我总结了一般的贝叶斯统计量,在多传感器多目标问题中使用它的要求以及为何必须使FISST使其实用。然后,我证明“纯正的贝叶斯方法”如此粗鲁地表达,以至于它是错误的,甚至是贝叶斯方法,在不经意地假设它们的情况下rate毁了FISST概念,并导致了一系列受固有算法折磨的算法,但是却很少被坦率地接受。 -计算“ logjams”。

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