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May 5, 2020 at 22:52 comment added Gerry Myerson @VS. I don't know. Have you looked at the paper to see how the bound is expressed there?
May 5, 2020 at 17:18 comment added VS. @GerryMyerson "the number of positive integers $n\le x$, which can be written as $n=m_1m_2$, with each $m_i\le\sqrt x$, is bounded above and below by a constant times $x(\log x)^{-\delta}(\log\log x)^{-3/2}$, where $\delta=1-(1+\log\log2)/\log2$". That bound is asymptotic bound. Is there a minimum $x$ needed for that bound to be effective?
S Oct 18, 2013 at 1:32 history suggested xan CC BY-SA 3.0
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Oct 18, 2013 at 1:18 review Suggested edits
S Oct 18, 2013 at 1:32
Jul 22, 2010 at 4:35 comment added Charles Ford's Annals of Mathematics preprint is on the arXiv: arxiv.org/abs/math/0401223
Jul 13, 2010 at 8:43 comment added falagar Thank you for references! The PARI program implements straightforward $O(n^2)$ algorithm. Is there any algorithm which works faster than $O(n^2)$?
Jul 13, 2010 at 6:06 history edited Gerry Myerson CC BY-SA 2.5
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Jul 13, 2010 at 6:00 history answered Gerry Myerson CC BY-SA 2.5