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Conditional Probability and Dutch Books
History and Philosophy of Science
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spelling Döring, Frank 0031-8248 1539-767X Cambridge University Press (CUP) History and Philosophy of Science Philosophy History http://dx.doi.org/10.1086/392787 <jats:p>There is no set <jats:italic>Δ</jats:italic> of probability axioms that meets the following three desiderata: <jats:list list-type="simple"><jats:list-item><jats:p>(1) <jats:italic>Δ</jats:italic> is vindicated by a Dutch book theorem;</jats:p></jats:list-item><jats:list-item><jats:p>(2) <jats:italic>Δ</jats:italic> does not imply regularity (and thus allows, among other things, updating by conditionalization);</jats:p></jats:list-item><jats:list-item><jats:p>(3) <jats:italic>Δ</jats:italic> constrains the conditional probability <jats:italic>q</jats:italic>(·, z) even when the unconditional probability <jats:italic>p</jats:italic>(<jats:italic>z</jats:italic>) (= <jats:italic>q</jats:italic>(<jats:italic>z, T</jats:italic>)) equals 0.</jats:p></jats:list-item><jats:list-item><jats:p>This has significant consequences for Bayesian epistemology, some of which are discussed.</jats:p></jats:list-item></jats:list></jats:p> Conditional Probability and Dutch Books Philosophy of Science
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title Conditional Probability and Dutch Books
title_unstemmed Conditional Probability and Dutch Books
title_full Conditional Probability and Dutch Books
title_fullStr Conditional Probability and Dutch Books
title_full_unstemmed Conditional Probability and Dutch Books
title_short Conditional Probability and Dutch Books
title_sort conditional probability and dutch books
topic History and Philosophy of Science
Philosophy
History
url http://dx.doi.org/10.1086/392787
publishDate 2000
physical 391-409
description <jats:p>There is no set <jats:italic>Δ</jats:italic> of probability axioms that meets the following three desiderata: <jats:list list-type="simple"><jats:list-item><jats:p>(1) <jats:italic>Δ</jats:italic> is vindicated by a Dutch book theorem;</jats:p></jats:list-item><jats:list-item><jats:p>(2) <jats:italic>Δ</jats:italic> does not imply regularity (and thus allows, among other things, updating by conditionalization);</jats:p></jats:list-item><jats:list-item><jats:p>(3) <jats:italic>Δ</jats:italic> constrains the conditional probability <jats:italic>q</jats:italic>(·, z) even when the unconditional probability <jats:italic>p</jats:italic>(<jats:italic>z</jats:italic>) (= <jats:italic>q</jats:italic>(<jats:italic>z, T</jats:italic>)) equals 0.</jats:p></jats:list-item><jats:list-item><jats:p>This has significant consequences for Bayesian epistemology, some of which are discussed.</jats:p></jats:list-item></jats:list></jats:p>
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author Döring, Frank
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description <jats:p>There is no set <jats:italic>Δ</jats:italic> of probability axioms that meets the following three desiderata: <jats:list list-type="simple"><jats:list-item><jats:p>(1) <jats:italic>Δ</jats:italic> is vindicated by a Dutch book theorem;</jats:p></jats:list-item><jats:list-item><jats:p>(2) <jats:italic>Δ</jats:italic> does not imply regularity (and thus allows, among other things, updating by conditionalization);</jats:p></jats:list-item><jats:list-item><jats:p>(3) <jats:italic>Δ</jats:italic> constrains the conditional probability <jats:italic>q</jats:italic>(·, z) even when the unconditional probability <jats:italic>p</jats:italic>(<jats:italic>z</jats:italic>) (= <jats:italic>q</jats:italic>(<jats:italic>z, T</jats:italic>)) equals 0.</jats:p></jats:list-item><jats:list-item><jats:p>This has significant consequences for Bayesian epistemology, some of which are discussed.</jats:p></jats:list-item></jats:list></jats:p>
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spelling Döring, Frank 0031-8248 1539-767X Cambridge University Press (CUP) History and Philosophy of Science Philosophy History http://dx.doi.org/10.1086/392787 <jats:p>There is no set <jats:italic>Δ</jats:italic> of probability axioms that meets the following three desiderata: <jats:list list-type="simple"><jats:list-item><jats:p>(1) <jats:italic>Δ</jats:italic> is vindicated by a Dutch book theorem;</jats:p></jats:list-item><jats:list-item><jats:p>(2) <jats:italic>Δ</jats:italic> does not imply regularity (and thus allows, among other things, updating by conditionalization);</jats:p></jats:list-item><jats:list-item><jats:p>(3) <jats:italic>Δ</jats:italic> constrains the conditional probability <jats:italic>q</jats:italic>(·, z) even when the unconditional probability <jats:italic>p</jats:italic>(<jats:italic>z</jats:italic>) (= <jats:italic>q</jats:italic>(<jats:italic>z, T</jats:italic>)) equals 0.</jats:p></jats:list-item><jats:list-item><jats:p>This has significant consequences for Bayesian epistemology, some of which are discussed.</jats:p></jats:list-item></jats:list></jats:p> Conditional Probability and Dutch Books Philosophy of Science
spellingShingle Döring, Frank, Philosophy of Science, Conditional Probability and Dutch Books, History and Philosophy of Science, Philosophy, History
title Conditional Probability and Dutch Books
title_full Conditional Probability and Dutch Books
title_fullStr Conditional Probability and Dutch Books
title_full_unstemmed Conditional Probability and Dutch Books
title_short Conditional Probability and Dutch Books
title_sort conditional probability and dutch books
title_unstemmed Conditional Probability and Dutch Books
topic History and Philosophy of Science, Philosophy, History
url http://dx.doi.org/10.1086/392787