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Q: Copy of paper by M. Naimi on squarefree friable integers

I am trying to get a hold on a copy of a 1988 paper by M. Naimi. It appears in MR as MR0950949 and in zbMATH as Zbl 0669.10066. Its title is "Les entiers sans facteurs carré $\le x$ dont leurs facteurs premiers $\le y$". It was published in Publications Mathématiques d'Orsay, vol. 88, as part of ...

A: Copy of paper by M. Naimi on squarefree friable integers

Simply trying to put Naimi "Les entiers sans facteurs carré" into Google leads to a PDF file which contains the corresponding volume of Publications Mathématiques d'Orsay - including this article. It seems that some other volumes are available on the same site - I have tried a few similar links: ...

@MartinSleziak Link seems dead now unfortunately. I do have a backup of the file locally, but wonder whether you can find an alternative source for others who are interested in this work. (I didn't manage.) — Ofir Gorodetsky 11 hours ago

I tried Wayback Machine, but without success. (A few other numbers are archived - but not this one.)

And I tried to Google for some reasonable phrases - but it did not lead me anywhere, either.

I have at least mentioned it here - in case somebody might have another idea.

5 hours later…

Martin Sleziak

1:47 PM

specific-question Can we three-color a tiling of the plane with Smith, Meyers, Kaplan, and Goodman-Strauss's einstein? - no top-level tag. My impression is that discrete-geometry is suitable for questions about tilings. That would suggest the top-level tags mg.metric-geometry or co.combinatorics (or both).

Q: Can we three-color a tiling of the plane with Smith, Meyers, Kaplan, and Goodman-Strauss's einstein?

The tiling world is a bit aflutter recently with the drop of Smith, Meyers, Kaplan, and Goodman-Strauss's paper showing an einstein - a simply-connected polygon - that must aperiodically tile the plane. Their einstein is a concave 13-gon that they have called the "hat" monotile. The figures in ...