Badges woven in the piece

Badges woven in the piece

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an inequality that is claimed in "primes is in p" (annals of mathematics, ( ), - ). i'll state it in such a way that it can be understood without the paper, ... inequality prime-numbers analytic-number-theory asked hours ago adam smith , silver badges bronze badges votes answers views unable to think
kanti sinha . k gold badges silver badges bronze badges votes answer views $\sum_{n= }^\infty rac{\mu (n) z^n}{ -z^n} = z$ [closed] where $\mu$ is the mobius function and $z \in \mathbb{c}$ such that $|z| , b > $ be fixed reals. choose random primes $q_i my doubt is when r(t) is represented in terms...
https://math.stackexchange.com/questions/tagged/analytic-number-theory
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user gold badges silver badges bronze badges votes answers views special irreducible polynomials in $k[x,y]$ let $k$ be a field of characteristic zero, $n \in \mathbb{n}$. definitions: ( ) $ eq f \in k[x_ ,\ldots,x_n]$ is always irreducible, if for every $\lambda \in k$, $f+\lambda$ is irreducible in
total number of monic cubics $x^ + ax + bx + c$... abstract-algebra polynomials finite-fields irreducible-polynomials asked feb at : hchar silver badges bronze badges votes answer views if $f, g \in \mathbb{q}[x]$ with $fg \in \mathbb{z}[x]$, then the product of any two coefficients is in $\mathbb{z}...
https://math.stackexchange.com/questions/tagged/irreducible-polynomials
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silver badges bronze badges votes answers views norm and trace of the zeroes of an irreducible polynomial "consider the irreducible polynomial $g(x)=x^ + x^ + x+ \in \mathbb{q}[x]$ let $\alpha$ be any zero of $g$ and $ l =\mathbb{q}(\alpha) $. compute $n(\alpha- )$ and $ \operatorname{tr}(\alpha- )$
." ... algebraic-number-theory extension-field asked yesterday dino silver badge bronze badges votes answers views philosophy of simple field extensions in b. l. van der waerden's algebra stuck on the problem : the polynomial $f(x) = x^ + $ is irreducible in the field of rationals. adjoin a root $\theta...
https://math.stackexchange.com/questions/tagged/extension-field