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- W3023113636 abstract "Publisher SummaryThis chapter discusses continued fractions. In the expression continued fraction, the value of the nth convergent is An/Bn. If this tends to a limit as n increases, the continued fraction is said to converge to a value defined by this limit. In general, the recurrence provides the most convenient way of computing this limit, provided that one remembers that An and Bn separately are not bound to converge and may need to be scaled up or down at some stage. If the convergents of a continued fraction have numerators An and denominators Bn, then its even part is the continued fraction whose corresponding numerators and denominators are A2n and B2n, and its odd part is the one whose numerators and denominators are A2n+1 and B2n+1·" @default.
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- W3023113636 date "1966-01-01" @default.
- W3023113636 modified "2023-09-24" @default.
- W3023113636 title "CONTINUED FRACTIONS" @default.
- W3023113636 doi "https://doi.org/10.1016/b978-0-08-011996-0.50015-0" @default.
- W3023113636 hasPublicationYear "1966" @default.
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