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Showing 1 to 1 of 1 for “"large partial quotients"”.
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Chebyshev-like polynomials, conic distribution of roots, and continued fractions
… period has length $n\geq2$, and with ``small'' partial quotients for which certain integer multiples have continued fractions of period $1$, $2$ or $4$ with ``large'' partial quotients. We then show that numbers in the period of the new continued fraction are simple functions of the numbers in …