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Bayesian Manipulation of Litigation Outcomes

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TLDR
Guerra-Pujol et al. as mentioned in this paper presented a general Bayesian model of the litigation process and concluded that regardless of the operative rules of procedure and substantive legal doctrine, litigation outcomes [are] a highly reliable indicator of a defendant's [actual] guilt.
Abstract
In our previous work (Guerra-Pujol, 2011), we presented a general Bayesian model of the litigation process and concluded that "regardless of the operative rules of procedure and substantive legal doctrine, litigation outcomes [are] a highly reliable indicator of a defendant's [actual] guilt." By contrast, economists Eric Kamenica and Matthew Gentzkow recently presented a hypothetical example of Bayesian manipulation of litigation outcomes in their 2011 paper titled "Bayesian Persuasion." The remainder of our paper is thus organized as follows: In part one, we restate Kamenica and Gentzkow's example of Bayesian manipulation in litigation outcomes. Next, in part two, we evaluate their hypothetical example through a Bayesian lens and identify a crucial defect in their analysis: although the Sender in their model is required to tell the truth, he is not required to send an accurate or reliable signal. Thus, because the Sender can choose the level of accuracy or reliability of his signal, we would expect a rational judge to take this possibility into account by updating two separate probabilities -- not only the prior probability of the defendant’s guilt -- but also the prior probability that the prosecutor's signal is accurate or reliable. In part three, to illustrate our Bayesian analysis of the litigation process, we restate a thought-experiment that appears in Thomas Bayes' 1763 essay on inverse probability and draw an analogy between Bayes' 1763 thought-experiment and Kamenica and Gentzkow’s model. Part four concludes.

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Citations
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An essay towards solving a problem in the doctrine of chances. [Facsimil]

Thomas Bayes
TL;DR: The probability of any event is the ratio between the value at which an expectation depending on the happening of the event ought to be computed, and the value of the thing expected upon it’s 2 happening.
Journal Article

The theory that would not die

TL;DR: In the early 1730s Thomas Bayes (1701?-1761) was appointed minister at the Presbyterian Meeting House on Mount Sion, Tunbridge Wells, a town that had developed around the restorative chalybeate spring discovered there by Dudley, Lord North, in 1606 as discussed by the authors.
Journal ArticleDOI

The Paradox of Adjudication

TL;DR: The first full-length paper as discussed by the authors explores the problem of infinite regress in the process of adjudication (i.e. deciding to decide) and is organized as follows: Part 1 describes the logical structure of the infinite regress problem in decision-making generally.
References
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Journal ArticleDOI

Job Market Signaling

TL;DR: In this paper, the authors present a model in which signaling is implicitly defined and explains its usefulness, in which the employer is not sure of the productive capabilities of an individual at the time he/she hires him.

The problem of social cost

TL;DR: In this article, it is argued that the suggested courses of action are inappropriate, in that they lead to results which are not necessarily, or even usually, desirable, and therefore, it is recommended to exclude the factory from residential districts (and presumably from other areas in which the emission of smoke would have harmful effects on others).
Book

A Philosophical Essay on Probabilities

TL;DR: The first edition of the "Essai philosophique dur les probabilites" as mentioned in this paper was published in 1812, with a preface by Rene Thom and postscript by Bernard Bru.
Journal ArticleDOI

The common prior assumption in economic theory

TL;DR: In this paper, it was shown that common priors are implicit or explicit in the vast majority of the differential information literature in economics and game theory, and that the economic community was unwilling, in practice, to accept and actually use the idea of truly personal probabilities in much the same way that it did accept the notion of personal utility functions.
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