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- Restricted_partial_quotients abstract "In mathematics, and more particularly in the analytic theory of regular continued fractions, an infinite regular continued fraction x is said to be restricted, or composed of restricted partial quotients, if the sequence of denominators of its partial quotients is bounded; that isand there is some positive integer M such that all the (integral) partial denominators ai are less than or equal to M.".
- Restricted_partial_quotients wikiPageID "10989485".
- Restricted_partial_quotients wikiPageRevisionID "606604113".
- Restricted_partial_quotients hasPhotoCollection Restricted_partial_quotients.
- Restricted_partial_quotients subject Category:Continued_fractions.
- Restricted_partial_quotients subject Category:Diophantine_approximation.
- Restricted_partial_quotients type Abstraction100002137.
- Restricted_partial_quotients type ComplexNumber113729428.
- Restricted_partial_quotients type ContinuedFraction113736550.
- Restricted_partial_quotients type ContinuedFractions.
- Restricted_partial_quotients type DefiniteQuantity113576101.
- Restricted_partial_quotients type Fraction113732078.
- Restricted_partial_quotients type Measure100033615.
- Restricted_partial_quotients type Number113582013.
- Restricted_partial_quotients type RationalNumber113730469.
- Restricted_partial_quotients type RealNumber113729902.
- Restricted_partial_quotients comment "In mathematics, and more particularly in the analytic theory of regular continued fractions, an infinite regular continued fraction x is said to be restricted, or composed of restricted partial quotients, if the sequence of denominators of its partial quotients is bounded; that isand there is some positive integer M such that all the (integral) partial denominators ai are less than or equal to M.".
- Restricted_partial_quotients label "Restricted partial quotients".
- Restricted_partial_quotients sameAs m.02qxdy5.
- Restricted_partial_quotients sameAs Q7316303.
- Restricted_partial_quotients sameAs Q7316303.
- Restricted_partial_quotients sameAs Restricted_partial_quotients.
- Restricted_partial_quotients wasDerivedFrom Restricted_partial_quotients?oldid=606604113.
- Restricted_partial_quotients isPrimaryTopicOf Restricted_partial_quotients.