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Prime numbers, diophantine equations, diophantine approximations, analytic or algebraic number theory, arithmetic geometry, Galois theory, transcendental number theory, continued fractions

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A question on function fields (extending my previous question)

Here are my comments to some of the suggestions and answers: (1) I dont quite know some of the facts (theorems, formulas, definitions) mentioned in FC's answer in order to mimic his answer in this c …
Bakh's user avatar
  • 161
11 votes
1 answer
705 views

a question on function fields

Consider the transcendental extension Q(t) of the field of rationals. To Q(t) adjoin the root of the polynomial x^5+t^5=1. The resulting field Q(t)[x] is a radical extension of Q(t). Is it true that …
Bakh's user avatar
  • 161
2 votes
4 answers
615 views

A question on function fields (extending my previous question)

Consider the extension $\mathbb Q(a,b)$ of the field of rationals, where $a$, $b$ are algebraically independent transcendentals. To $\mathbb Q(a,b)$ adjoin the roots of the polynomials $x^5+a^5=1$ and …
Bakh's user avatar
  • 161