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- Complete_quotient abstract "In the metrical theory of regular continued fractions, the kth complete quotient ζ k is obtained by ignoring the first k partial denominators ai. For example, if a regular continued fraction is given bythen the successive complete quotients ζ k are given by".
- Complete_quotient wikiPageID "10775385".
- Complete_quotient wikiPageRevisionID "591184375".
- Complete_quotient hasPhotoCollection Complete_quotient.
- Complete_quotient subject Category:Continued_fractions.
- Complete_quotient type Abstraction100002137.
- Complete_quotient type ComplexNumber113729428.
- Complete_quotient type ContinuedFraction113736550.
- Complete_quotient type ContinuedFractions.
- Complete_quotient type DefiniteQuantity113576101.
- Complete_quotient type Fraction113732078.
- Complete_quotient type Measure100033615.
- Complete_quotient type Number113582013.
- Complete_quotient type RationalNumber113730469.
- Complete_quotient type RealNumber113729902.
- Complete_quotient comment "In the metrical theory of regular continued fractions, the kth complete quotient ζ k is obtained by ignoring the first k partial denominators ai. For example, if a regular continued fraction is given bythen the successive complete quotients ζ k are given by".
- Complete_quotient label "Complete quotient".
- Complete_quotient sameAs m.02qpmjf.
- Complete_quotient sameAs Q5156510.
- Complete_quotient sameAs Q5156510.
- Complete_quotient sameAs Complete_quotient.
- Complete_quotient wasDerivedFrom Complete_quotient?oldid=591184375.
- Complete_quotient isPrimaryTopicOf Complete_quotient.