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Mar 26, 2015 at 22:11 history undeleted Suman
Mar 16, 2015 at 12:16 history deleted Suman via Vote
Mar 12, 2015 at 0:30 comment added KConrad See some previous MO questions: mathoverflow.net/questions/26491/… and mathoverflow.net/questions/41219/…. The first link shows $\mathbf Q(i)$ has no everywhere unramified extensions of degree greater than $1$, abelian or otherwise. So in that sense it is just like $\mathbf Q$.
Mar 11, 2015 at 23:04 history edited Suman CC BY-SA 3.0
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Mar 11, 2015 at 20:58 comment added Daniel Loughran If $K$ is a local field, then there exists a unique unramified extension of each degree. See Serre's book on local fields.
Mar 11, 2015 at 20:28 history edited Suman CC BY-SA 3.0
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Mar 11, 2015 at 20:27 review Close votes
Mar 11, 2015 at 21:26
Mar 11, 2015 at 20:15 history edited Suman CC BY-SA 3.0
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Mar 11, 2015 at 20:09 history edited Suman CC BY-SA 3.0
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Mar 11, 2015 at 20:03 history edited Suman CC BY-SA 3.0
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Mar 11, 2015 at 19:55 comment added Will Chen the $n$th cyclotomic field over $\mathbb{Q}$ is ramified at all primes dividing $n$.
Mar 11, 2015 at 19:53 history edited Suman CC BY-SA 3.0
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Mar 11, 2015 at 19:09 comment added LSpice Adjoin a suitable root of unity.
Mar 11, 2015 at 18:58 history edited Suman
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Mar 11, 2015 at 17:59 history asked Suman CC BY-SA 3.0