Assessing Measures of Explanatory Power

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Abstract/Contents

Abstract
Measures of explanatory power have a key point of discussion recently in the context of epistemic research into abduction or inference to the best explanation. Many recent works have integrated explanatory power into Bayesian inference rules, arguing that such inference rules converge more quickly or are otherwise better than inference using Bayes' rule. This thesis proposes a pragmatic test, explanation task superiority, which attempts to determine if belief inference rules capture more or less valuable information than one another. This test borrows the decision theory literature's partially-observable Markov decision process (POMDP) formulation to separate epistemic and pragmatic rationality to assess a belief update rule by the value of its epistemic rationality. Through simulation, the thesis then shows that currently proposed inference rules which incorporate explanatory power fail to capture valuable information that inference by Bayes' rule does not and thus are not explanation task superior.

Description

Type of resource text
Date created June 4, 2021

Creators/Contributors

Author Beasley, Jack
Primary advisor Icard, Thomas
Advisor Gerstenberg, Tobias

Subjects

Subject Epistemology
Subject Philosophy
Subject Symbolic Systems Program
Subject School of Humanities & Sciences
Genre Thesis

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This work is licensed under a Creative Commons Attribution Non Commercial 3.0 Unported license (CC BY-NC).

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Preferred Citation
Beasley, Jack and Icard, Thomas and Gerstenberg, Tobias. (2021). Assessing Measures of Explanatory Power. Stanford Digital Repository. Available at: https://purl.stanford.edu/xq488dg8193

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Master's Theses, Symbolic Systems Program, Stanford University

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