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Probabilities of Conditionals and Conditional Probabilities

The Philosophical Review, 1976
Abstract In this paper, the view that probabilities of conditionals are conditional probabilities is rejected on the grounds that there is no satisfactory way of interpreting a conditional connective such that the probabilities of conditionals will equal appropriate conditional probabilities.
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Conditional Probability

International Statistical Review / Revue Internationale de Statistique, 1985
Based on the notion of a protocol the evaluation of a protocol is introduced, which leads by means of axioms to some well-known properties of conditional expectations. In this framework a version of the law of large numbers is presented. Furthermore, an interesting justification of the notion of (elementary) conditional probabilities is given by means ...
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Kaufmann on the Probabilities of Conditionals

Journal of Philosophical Logic, 2007
This discussion responds to \textit{S. Kaufmann}'s claim [J. Philos. Log. 33, No. 6, 583--606 (2004; Zbl 1061.03011)] that in certain cases the probability of a conditional \(A \rightarrow B\) should be different from the associated conditional probability \(\text{Pr}(B| A)\).
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The probability of causal conditionals

Cognitive Psychology, 2007
Conditionals in natural language are central to reasoning and decision making. A theoretical proposal called the Ramsey test implies the conditional probability hypothesis: that the subjective probability of a natural language conditional, P(if p then q), is the conditional subjective probability, P(q/p).
D. Over   +4 more
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What is ‘conditional probability’?

Analysis, 2008
Crane, T. 2001. Elements of Mind. Oxford: Oxford University Press. Crane, T. 2008. Intentionalism. In The Oxford Handbook to the Philosophy of Mind, eds. A. Beckermann and B. McLaughlin. Oxford: Oxford University Press. Dretske, F. 1969. Seeing and Knowing. London: Routledge and Kegan Paul. Dretske, F. 1981.
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Continuation of Conditional Probabilities

Theory of Probability & Its Applications, 1961
A probability measure $\mu $ on a finite set R is called interior if $\mu (a) > 0$ for any $a \in R$. The set of all interior measures on R is denoted by $W(R)$.Theorem. There exists a mapping$\varphi $ of $W(R)$into Euclidean spaceEof suitable dimension with two properties1. All conditional probabilities\[ \mu (\left.
Vorob'ev, N. N., Faddeev, D. K.
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A Logic with Conditional Probabilities

2004
The paper presents a logic which enriches propositional calculus with three classes of probabilistic operators which are applied to propositional formulas: P ≥ s(α), CP = s(α, β) and CP ≥ s (α, β), with the intended meaning ”the probability of α is at least s”, ”the conditional probability of α given β is s”, and ”the conditional probability of α given
Miodrag Raskovic   +2 more
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