Mathematicians often speak of the evidence for unproved conjectures, such as the Riemann Hypothesis. It is argued that such evidence should be seen in terms of logical probability in Keynes's sense: a strictly logical degree of partial implication. That is essentially the same as objective Bayesianism. Examples are given and explained in terms of the objective logical strength of evidence
The main conceptions of confirmation and probability within logical empiricism are analyzed, disting...
In mathematics, any form of probabilistic proof obtained through the application of a probabilistic ...
In mathematics, any form of probabilistic proof obtained through the application of a probabilistic ...
Mathematicians often speak of the evidence for unproved conjectures, such as the Riemann Hypothesis....
Mathematicians often speak of conjectures as being confirmed by evidence that falls short of proof. ...
Mathematicians often speak of conjectures as being confirmed by evidence that falls short of proof. ...
Mathematicians often speak of conjectures as being confirmed by evidence that falls short of proof. ...
Mathematicians often speak of conjectures as being confirmed by evidence that falls short of proof. ...
This thesis addresses a question that emerges naturally from some observations about contemporary ma...
Authors like Keynes, H. Jeffreys and Carnap advocated using a concept of "logical probability". Log...
Authors like Keynes, H. Jeffreys and Carnap advocated using a concept of "logical probability". Log...
I introduce a formalization of probability which takes the concept of 'evidence' as primitive. In pa...
I introduce a formalization of probability which takes the concept of 'evidence' as primitive. In pa...
I introduce a formalization of probability which takes the concept of 'evidence' as primitive. In pa...
peer reviewedIn mathematics, any form of probabilistic proof obtained through the application of a p...
The main conceptions of confirmation and probability within logical empiricism are analyzed, disting...
In mathematics, any form of probabilistic proof obtained through the application of a probabilistic ...
In mathematics, any form of probabilistic proof obtained through the application of a probabilistic ...
Mathematicians often speak of the evidence for unproved conjectures, such as the Riemann Hypothesis....
Mathematicians often speak of conjectures as being confirmed by evidence that falls short of proof. ...
Mathematicians often speak of conjectures as being confirmed by evidence that falls short of proof. ...
Mathematicians often speak of conjectures as being confirmed by evidence that falls short of proof. ...
Mathematicians often speak of conjectures as being confirmed by evidence that falls short of proof. ...
This thesis addresses a question that emerges naturally from some observations about contemporary ma...
Authors like Keynes, H. Jeffreys and Carnap advocated using a concept of "logical probability". Log...
Authors like Keynes, H. Jeffreys and Carnap advocated using a concept of "logical probability". Log...
I introduce a formalization of probability which takes the concept of 'evidence' as primitive. In pa...
I introduce a formalization of probability which takes the concept of 'evidence' as primitive. In pa...
I introduce a formalization of probability which takes the concept of 'evidence' as primitive. In pa...
peer reviewedIn mathematics, any form of probabilistic proof obtained through the application of a p...
The main conceptions of confirmation and probability within logical empiricism are analyzed, disting...
In mathematics, any form of probabilistic proof obtained through the application of a probabilistic ...
In mathematics, any form of probabilistic proof obtained through the application of a probabilistic ...