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- Q1054106 subject Q10225521.
- Q1054106 subject Q7139537.
- Q1054106 subject Q8794749.
- Q1054106 abstract "Cox's theorem, named after the physicist Richard Threlkeld Cox, is a derivation of the laws of probability theory from a certain set of postulates. This derivation justifies the so-called "logical" interpretation of probability. As the laws of probability derived by Cox's theorem are applicable to any proposition, logical probability is a type of Bayesian probability. Other forms of Bayesianism, such as the subjective interpretation, are given other justifications.".
- Q1054106 wikiPageWikiLink Q10225521.
- Q1054106 wikiPageWikiLink Q1052424.
- Q1054106 wikiPageWikiLink Q13649246.
- Q1054106 wikiPageWikiLink Q145874.
- Q1054106 wikiPageWikiLink Q16105232.
- Q1054106 wikiPageWikiLink Q177251.
- Q1054106 wikiPageWikiLink Q17736.
- Q1054106 wikiPageWikiLink Q192276.
- Q1054106 wikiPageWikiLink Q237125.
- Q1054106 wikiPageWikiLink Q242767.
- Q1054106 wikiPageWikiLink Q2599292.
- Q1054106 wikiPageWikiLink Q332880.
- Q1054106 wikiPageWikiLink Q5862903.
- Q1054106 wikiPageWikiLink Q594452.
- Q1054106 wikiPageWikiLink Q649732.
- Q1054106 wikiPageWikiLink Q7139537.
- Q1054106 wikiPageWikiLink Q8078.
- Q1054106 wikiPageWikiLink Q812534.
- Q1054106 wikiPageWikiLink Q846564.
- Q1054106 wikiPageWikiLink Q846862.
- Q1054106 wikiPageWikiLink Q8794749.
- Q1054106 wikiPageWikiLink Q974605.
- Q1054106 comment "Cox's theorem, named after the physicist Richard Threlkeld Cox, is a derivation of the laws of probability theory from a certain set of postulates. This derivation justifies the so-called "logical" interpretation of probability. As the laws of probability derived by Cox's theorem are applicable to any proposition, logical probability is a type of Bayesian probability. Other forms of Bayesianism, such as the subjective interpretation, are given other justifications.".
- Q1054106 label "Cox's theorem".