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A Generalized Characterization of Algorithmic Probability
by
Sterkenburg, Tom F.
in
Algorithms
/ Complexity and Randomness (CCR 2015)
/ Computer Science
/ Probabilistic inference
/ Special Issue on Computability
/ Strings
/ Theory of Computation
/ Transformations
/ Turing machines
2017
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Do you wish to request the book?
A Generalized Characterization of Algorithmic Probability
by
Sterkenburg, Tom F.
in
Algorithms
/ Complexity and Randomness (CCR 2015)
/ Computer Science
/ Probabilistic inference
/ Special Issue on Computability
/ Strings
/ Theory of Computation
/ Transformations
/ Turing machines
2017
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Journal Article
A Generalized Characterization of Algorithmic Probability
2017
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Overview
An a priori semimeasure (also known as “algorithmic probability” or “the Solomonoff prior” in the context of inductive inference) is defined as the transformation, by a given universal monotone Turing machine, of the uniform measure on the infinite strings. It is shown in this paper that the class of a priori semimeasures can equivalently be defined as the class of transformations, by all compatible universal monotone Turing machines, of any continuous computable measure in place of the uniform measure. Some consideration is given to possible implications for the association of algorithmic probability with certain foundational principles of statistics.
Publisher
Springer US,Springer Nature B.V
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