#numberfields — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #numberfields, aggregated by home.social.
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Sum-product, unit distances, and number fields
https://www.erdosproblems.com/forum/thread/blog:6
#HackerNews #sumproduct #unitdistances #numberfields #mathdiscussion #ErdosProblems
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Sum-product, unit distances, and number fields
https://www.erdosproblems.com/forum/thread/blog:6
#HackerNews #sumproduct #unitdistances #numberfields #mathdiscussion #ErdosProblems
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Sum-product, unit distances, and number fields
https://www.erdosproblems.com/forum/thread/blog:6
#HackerNews #sumproduct #unitdistances #numberfields #mathdiscussion #ErdosProblems
-
Sum-product, unit distances, and number fields
https://www.erdosproblems.com/forum/thread/blog:6
#HackerNews #sumproduct #unitdistances #numberfields #mathdiscussion #ErdosProblems
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Sum-product, unit distances, and number fields
https://www.erdosproblems.com/forum/thread/blog:6
#HackerNews #sumproduct #unitdistances #numberfields #mathdiscussion #ErdosProblems
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I still think my answer here is cleaner and much tidier than all of the others: https://math.stackexchange.com/a/3188720/664348
I demand a karma recount!
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I still think my answer here is cleaner and much tidier than all of the others: https://math.stackexchange.com/a/3188720/664348
I demand a karma recount!
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I still think my answer here is cleaner and much tidier than all of the others: https://math.stackexchange.com/a/3188720/664348
I demand a karma recount!
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I still think my answer here is cleaner and much tidier than all of the others: https://math.stackexchange.com/a/3188720/664348
I demand a karma recount!
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#NumberFields #NumberTheory Does anyone have good references other than Milne for CM fields? I'm up to my ears in them and a few basic properties in a citation-friendy format would go a long way.
It's really frustrating when I should be able to re-derive what I need, but get muddled along the way every time. This should be already done stuff.
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CW: quandring
Ie. I'm pondering a quandary.
#NumberTheory #Algebraic #NumberFields #cm
Let F CM over ℚ with max real subfield K then α generate F over K, α totally imaginary unit. Take the partial norm of α by the Galois group of K lifted over F; I assert that since it is a generator of an extension, its norm should NOT collapse into ℚ. Thus being a unit it must have its partial norm also a unit, and being totally imaginary in a quadratic extension this must be i.