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Oct 29, 2020 at 5:36 comment added Günter Rote I found that the continuous version is already in Weyl's 1916 paper (Theorem 5, p.319-320) without detailed proof, for the rationally independent case, and also the monographs contain separate chapters about it. Weyl writes (after the related Theorem 6, on p.321): "Es würde keine Schwierigkeiten machen, die möglichen Ausnahmefälle, [...], vollständig durchzudiskutieren." (It would not pose any difficulties to discuss the potential exceptional cases completely.)
Oct 25, 2020 at 6:44 history edited Günter Rote CC BY-SA 4.0
fixed typo
Oct 22, 2020 at 8:35 history edited Günter Rote CC BY-SA 4.0
embellishments
Oct 22, 2020 at 8:08 history edited Günter Rote CC BY-SA 4.0
made the proof direct, small fixes
Oct 22, 2020 at 8:08 comment added Peter Humphries Thanks, this is much more readable (to me, at least).
Oct 22, 2020 at 8:06 comment added Günter Rote I have expanded, for example by adding the definition of a lattice. Unfortunately, the English wikipedia treats only lattices of full rank $r$, The German wikipedia <de.wikipedia.org/wiki/Gitter_(Mathematik)> is more accurate. I looks like some motives are shared between your proof and mine, but we are using different languages. What I call a linear equation (with integer coefficients) seems to correspond to what you call a character.
Oct 22, 2020 at 8:01 history edited Günter Rote CC BY-SA 4.0
expanded a little bit, fixed an error, change of notation
Oct 22, 2020 at 7:27 history edited Günter Rote CC BY-SA 4.0
added a proof of a missing step
Oct 22, 2020 at 2:15 comment added Peter Humphries This isn't very clear; can you write it out in (a lot) more detail? Already the beginning of the second paragraph is quite ambiguous without more precise notation.
Oct 21, 2020 at 23:51 history answered Günter Rote CC BY-SA 4.0