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Nov 24, 2020 at 8:38 comment added C.S. I confess that, as a student unaware of the history of the subject and unaware of the connection with cyclotomy, I did not find the law or its so-called elementary proofs appealing. I suppose, although I would not have (and could not have) expressed myself in this way that I saw it as little more than a mathematical curiosity, fit more for amateurs than for the attention of the serious mathematician that I then hoped to become. It was only in Hermann Weyl's book on the algebraic theory of numbers that I appreciated it as anything more :- R.P. Langlands on QRT proof.
Sep 14, 2016 at 20:10 comment added Wojowu @DavidCorwin The first time I have seen your remark was probably over two years ago, when I knew no Galois theory nor algebraic number theory. Today I know enough of these two fields to understand and appreciate the proof you mention, and I have to say - it is really a proof which makes quadratic reciprocity less mysterious!
Apr 10, 2015 at 12:43 history edited Gerry Myerson
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Feb 26, 2014 at 13:13 history made wiki Post Made Community Wiki by Ben Webster
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Aug 30, 2010 at 17:39 comment added David Corwin I have to say that I found quadratic reciprocity confusing until I learned the proof using Frobenius elements of $\mathbb{Q}(\sqrt{p^*}) \subseteq \mathbb{Q}(\zeta_p)$. The other proofs seemed to be long and ad hoc combinatorial arguments which somehow came up with the result, but the proof using Galois groups was so simple!
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Oct 20, 2009 at 13:00 history asked Ben Webster CC BY-SA 2.5