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May 26, 2014 at 6:40 answer added Joe Bebel timeline score: 4
May 8, 2014 at 1:22 vote accept Joseph O'Rourke
May 7, 2014 at 20:08 answer added Timothy Chow timeline score: 24
May 7, 2014 at 1:47 comment added Will Jagy @KConrad, great, Of Mice and Men. These days there are plenty of books for the math-phobic, but no book called The Fear of All Sums....I asked. However, there are blog posts and newspaper articles with that name.
May 7, 2014 at 1:33 comment added KConrad @WillJagy: an MO page discussing the etymology of mice is mathoverflow.net/questions/879/…
May 7, 2014 at 1:20 comment added Lucia I'm not sure about whether this is the reason for the name, but one important property of a $y$-smooth number $n$ is that it can be factored as $n=ab$ where $a$ and $b$ are of any given size. Precisely, we can find such a factorization with $A\le a\le Ay$ for any $A\le n$. Such flexible decompositions are often very useful, and one could say that the divisors of $n$ are in this sense smoothly distributed rather than clustering around a few possible sizes. Anyway, this is why I think of them as being smooth.
May 7, 2014 at 0:49 answer added Terry Tao timeline score: 19
May 7, 2014 at 0:41 comment added Yuri Bakhtin There is a vague analogy with Fourier series. The more weight is carried by high frequencies in a Fourier series, the less smooth the function is. From this point of view, the most smooth functions are composed of finitely many harmonics.
May 7, 2014 at 0:05 comment added Will Jagy @TobiasFritz, thank you. That makes sense, I had an office-mate in graduate school who did set theory.
May 7, 2014 at 0:02 comment added Tobias Fritz @WillJagy: en.wikipedia.org/wiki/Mouse_%28set_theory%29
May 6, 2014 at 23:56 comment added Joseph O'Rourke @WillJagy: There is a mice() function in R: Multivariate Imputation by Chained Equations. :-)
May 6, 2014 at 23:52 comment added Will Jagy I think it's time to admit all the good names are taken. I'm pretty sure something important was called "mice" some decades ago. Can't seem to find it, but the principle is correct.
May 6, 2014 at 23:21 comment added Gerry Myerson I think it's a variation on "round" numbers, which have a lot of twos and fives in their factorization.
May 6, 2014 at 23:21 comment added The Masked Avenger Probably because naive trial factorization goes so smoothly for such numbers.
May 6, 2014 at 23:18 history asked Joseph O'Rourke CC BY-SA 3.0