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... reference-request galois-theory extension-field book-recommendation quartic-equations asked days ago chí trung châu gold badge silver badges bronze badges vote answers views polynomial is irreducible (gcd/field extension) [duplicate] let $k \subset l$ be a finite field extension and $f(x) \in
exists a field $l$ containing $f$ and a polynomial $g(x)\in k[x]$ such that $l$ is a splitting field for $g(x)$ over $k$ and every irreducible ... abstract-algebra field-theory extension-field splitting-field asked dec ' at : alan wang , silver badges bronze badges votes answer views proving equivalence...
https://math.stackexchange.com/questions/tagged/extension-field
bronze badges votes answers views how can i solve this integral?
{ +(\log x)^ }dx=\int rac{t- }{t^ + }\cdot e^t\cdot dt\ rac{d}{dt}\cdot rac{ }... integration logarithms indefinite-integrals asked hours ago ss gold badge silver badges bronze badges votes answer views integral $\int_ ^e \left(\operatorname{w}(x)^{ }x- rac{ x}{ }- rac{ \operatorname{w}(x)}{ }+ rac{...
https://math.stackexchange.com/questions/tagged/integration
let's say you have a sequence of i.i.d. random variables $r_ ,r_ ,r_ ,\dots$ that are distributed as $\mathcal n( )$. now, consider the process where we sample a $k$ from $ ext{pois}(\lambda)$ and ... statistics normal-distribution poisson-distribution asked hours ago pyrulez gold badges silver badges
bronze badges votes answers views relationship between gaussian discriminant analysis and linear regression relationship between gaussian discriminant analysis and linear regression consider the classifier based on gaussian discriminant analysis, where the distribution of the samples are modelled by...
https://math.stackexchange.com/questions/tagged/normal-distribution
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badges bronze badges votes answers views is $ rac{\delta y}{\delta x}$ equal to $f'(x) + arepsilon$?
analysis derivatives inequality exponential-function asked hours ago marymk bronze badges vote answers views what is the derivative of the left multiplication map of matrices?...
https://math.stackexchange.com/questions/tagged/derivatives
thanks complex-analysis asked hours ago david gold badge silver badges bronze badges votes answers views branch cuts of $f(z)= rac{ }{\sqrt{ +z^ }}$ let $f(z)= rac{ }{\sqrt{ +z^ }}$. the branch points are $e^{ rac{ k- }{ }\pi i}$. i am going to find all possible branch cuts. when $z$ traces a closed
curve (anticlockwise) around any of the above ... complex-analysis branch-cuts branch-points asked hours ago jethro silver badges bronze badges votes answer views an entire function with a bound on its integral is constant let $f$ be an entire function such that $\int_ ^{ \pi} |f(r e^{it})| dt\leq r^...
https://math.stackexchange.com/questions/tagged/complex-analysis
.♦ moderator apparently, this user prefers to keep an air of mystery about them. answers questions ~ . m people reached member for years, months profile views last seen hour ago communities ( ) computer science♦ . k . k gold badges silver badges bronze badges information security . k . k gold badges
silver badges bronze badges cryptography . k . k gold badges silver badges bronze badges meta stack exchange . k . k gold badges silver badges bronze badges theoretical computer science . k . k gold badges silver badges bronze badges view network profile → top meta posts i am resigning as a moderator...
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