Talk:Square-free integer

Maybe this should really be Square-free integer? -- Walt Pohl 01:40, 2 Mar 2004 (UTC)

The separable polynomial page does use the term more generally.

Charles Matthews 08:17, 2 Mar 2004 (UTC)

There's now a square-free polynomial page, too. I've changed the separable polynomial page to link there instead of here.

[e-mail] 06:28, 23 January 2006 (UTC)Reply

We have a lot of equivalent characterizations already,

Latest comment: 18 years ago1 comment1 person in discussion

I know, but here's another:The number of divisors of a squarefree integer is a power of two.Rich 06:55, 1 November 2006 (UTC)Reply

Loop quantum gravity section

Latest comment: 18 years ago1 comment1 person in discussion

That section does not make much sense. There is something crucial missing from the formulas, but I suspect that it masks a conceptual misapprehension. Is this saying more than "any integer ${\displaystyle a}$  can be uniquely represented as ${\displaystyle a=n^{2}\zeta ,}$  where ${\displaystyle \zeta }$  is square-free"? What is the mathematical statement there, and what is result of some experimental spetroscopy? Unless someone comes up with a really compelling reason, I would propose to remove (or at least move) this section from the article. Arcfrk 07:32, 10 March 2007 (UTC)Reply