0000000000542671

AUTHOR

John Case

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Parsimony hierarchies for inductive inference

2004

AbstractFreivalds defined an acceptable programming system independent criterion for learning programs for functions in which the final programs were required to be both correct and “nearly” minimal size. i.e.. within a computable function of being purely minimal size. Kinber showed that this parsimony requirement on final programs limits learning power. However, in scientific inference, parsimony is considered highly desirable. Alim-computable functionis (by definition) one calculable by a total procedure allowed to change its mind finitely many times about its output. Investigated is the possibility of assuaging somewhat the limitation on learning power resulting from requiring parsimonio…

Discrete mathematicsLogic68Q32limiting computable functionComputational learning theoryFunction (mathematics)Inductive reasoningNotationminimal size programConstructivePhilosophyComputable functionComputational learning theoryBounded functionArithmeticOrdinal notationconstructive ordinal notationsMathematics
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