Re: [math-fun] The sequence that gets densest in the circle the fastest
Re my questions about sequences in the circle, this freely downloadable .pdf file is fairly relevant. (Unfortunately it's scanned, so not searchable.): < http://www.google.com/url?q=http://www.fq.math.ca/Scanned/27-1/vanravenstein... >. (I've long known about the continued fraction of tau = (sqrt(5)-1)/2 and its being the worst number approximable by rationals. But the consequences of these re the properties of n*tau (mod Z) are not to my mind immediate.) --Dan ________________________________________________________________________________________ It goes without saying that .
The paper is from the Fibonacci Quarterly: \bibitem{}{Tony van Ravenstein: {Optimal spacing of points on a circle}, The Fibonacci Quarterly, vol.27, no.1, pp.18-24, (February-1999). URL: \url{http://www.fq.math.ca/27-1.html}. }
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participants (2)
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Dan Asimov -
Joerg Arndt