Theorem 1. If F (n) is the number of Friedman numbers in the range [1, n], then lim F (n) n = 1. n→∞ In order to prove this claim, we begin by defining a class of integers that will be used throughout the proof. - Stetson - Document - PDFSEARCH.IO

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	Theorem 1. If F (n) is the number of Friedman numbers in the range [1, n], then lim F (n)/n = 1. n→∞ In order to prove this claim, we begin by defining a class of integers that will be used throughout the proof. Add to Reading List Document Date: 2010-06-20 20:24:24 Open Document File Size: 49,10 KB Share Result on Facebook

Theorem 1. If F (n) is the number of Friedman numbers in the range [1, n], then lim F (n)/n = 1. n→∞ In order to prove this claim, we begin by defining a class of integers that will be used throughout the proof.Add to Reading List