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Single Idea 10994

[filed under theme 10. Modality / B. Possibility / 8. Conditionals / d. Non-truthfunction conditionals ]

Full Idea

Stalnaker proposes that a conditional is true if its consequent is true in the minimal revision in which the antecedent is true, that is, in the most similar possible world in which the antecedent is true.

Gist of Idea

Conditionals are true if minimal revision of the antecedent verifies the consequent

Source

report of Robert C. Stalnaker (works [1970]) by Stephen Read - Thinking About Logic Ch.3

Book Ref

Read,Stephen: 'Thinking About Logic' [OUP 1995], p.82


A Reaction

A similar account of counterfactuals was taken up by Lewis to give a (rather dubious) account of causation.


The 15 ideas with the same theme [conditional truth adding to the components]:

Conditionals are true when the antecedent is true, and the consequent has to be true [Diod.Cronus]
Truth-functional conditionals have a simple falsification, when A is true and B is false [Peirce]
Ramsey's Test: believe the consequent if you believe the antecedent [Ramsey, by Read]
'If' is the same as 'given that', so the degrees of belief should conform to probability theory [Ramsey, by Ramsey]
In the possible worlds account of conditionals, modus ponens and modus tollens are validated [Jackson]
Only assertions have truth-values, and conditionals are not proper assertions [Jackson]
Possible worlds account, unlike A⊃B, says nothing about when A is false [Jackson]
Conditionals are true if minimal revision of the antecedent verifies the consequent [Stalnaker, by Read]
Non-truth-functionalist say 'If A,B' is false if A is T and B is F, but deny that is always true for TT,FT and FF [Edgington]
I say "If you touch that wire you'll get a shock"; you don't touch it. How can that make the conditional true? [Edgington]
A conditional does not have truth conditions [Edgington]
X believes 'if A, B' to the extent that A & B is more likely than A & ¬B [Edgington]
Dispositions are not equivalent to stronger-than-material conditionals [Mumford]
Conditionals are just a shorthand for some proof, leaving out the details [Read]
In relevance logic, conditionals help information to flow from antecedent to consequent [Fisher]