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2019-04-02 02:07:21 -0500 commented answer How to define $\mathbb{Q}_p(\sqrt{5})$ and $\mathbb{Q}_p (\sqrt{5} ,\sqrt{3})$ and find their valuation rings for $p=7$?

I wanted to define \mathbb{Q}_7(\sqrt{5},sqrt{3})

2019-03-06 22:04:51 -0500 received badge  Editor (source)
2019-03-06 22:03:29 -0500 asked a question How to define $\mathbb{Q}_p(\sqrt{5})$ and $\mathbb{Q}_p (\sqrt{5} ,\sqrt{3})$ and find their valuation rings for $p=7$?

I tried finite extension $\mathbb({Q}_p$ I unable do it. It will also great if help me with how to define the valuation ring of that finite extension

2018-10-25 04:08:40 -0500 asked a question i want to find factorization ideal (3) in integral closure of Z_3 in Q_3(sqrt(2),sqrt(3))

my problem is to define Q_3(sqrt(2),sqrt(3)) ii)find factorization of ideal

2018-10-19 07:31:11 -0500 received badge  Student (source)
2018-10-19 05:18:10 -0500 asked a question i want to define field \mathbb Q (\sqrt 2,\sqrt 3) what command should use?

i tried doing it by spiliting field comand but it is not working ,if possible let me know about spliting field commands also