Rational approximations to the zeta function II
arXiv:1810.01613 · doi:10.1098/rspa.2019.0033
Abstract
This note describes continued fraction representations for the rational approximations to the zeta function recently found by the author. It is tempting to think that these continued fractions might be analysed using a souped up version of the Worpitzky argument so as to produce zero-free regions for the approximations.