Badges woven in the strips

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formed at a vertex $lpha_ , lpha_ , \dots$, i find that, egin{equation*} ext{the number of vertices in the polyhedron}= rac{ \pi}{ \pi-\... geometry spherical-geometry asked nov ' at : salmonella mayonnaise bronze badges votes answer views finding the spherical coordinates for the edge obtained by cutting

directly to another point b. my friend (possibly in a very different location) can do the same thing. ... spherical-geometry asked nov ' at : brad thomas gold badge silver badges bronze badges votes answer views deriving an extension to the solution for the non euclidean multifacility location problem...

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in particular, i am interested in solving $x^ - = $ in a field $k$ with $\... abstract-algebra polynomials field-theory asked hours ago luke collins gold badge silver badges bronze badges votes answers views show that $j_r$ is an ideal of $r$ for all $r> $ let $r=\{f: r \to r\mid f \textrm{ is continuous

galois-theory minimal-polynomials asked yesterday saber bronze badges vote answers views definition of local field in most books, when defining the local field, the authors require the topology be indiscrete . why should the topology be indiscrete?...

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suppose $u$ is bounded and $p>q$. we know $l^p(u)$ is stronger then $l^q(u)$ in the sense that $f_n\to f$ in $l^p(u)$ implies $f_n\to f$ in $l^q(u)$. can we relax the convergence on the stronger ... functional-analysis analysis lp-spaces weak-convergence asked feb at : equivalent triangle silver badges

bronze badges vote answer views every sequence in lp has a bounded subsequence let $(x,\mathcal{a},\mu)$ be a measure space, $p\in{}[ ,+\infty)$ and $(f_n)_{n\in\mathbb{n}}$ a sequence of function in $\mathcal{l}^p(x,\mathcal{a},\mu)$. show that there exists an $f\in\mathcal{l}^... real-analysis measure-theory...

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bronze badges votes answer views resolution of the projection map $ ext{proj}_p:\mathbb{p}^ \dashrightarrow\mathbb{p}^ $ if $p=( : : )\in\mathbb{p}_{\mathbb{c}}^ $, we define the projection from $p$ as the rational map: egin{align*} ext{proj}_p:\mathbb{p}^ &\dashrightarrow\mathbb{p}^ \ (x:y:z)&\mapsto

end{pmatrix}$$ then consider the map ... algebraic-geometry algebraic-curves projective-geometry projective-varieties toric-varieties asked jan at : haziranyagmur bronze badges votes answers views calculating the new coordinate of a point in the camera field of view after rotating the camera around the...

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$m \in \mathbb{n}$, then the order of $a$ must divide $m$. proof. for a contradiction, suppose the order of $... group-theory solution-verification asked hours ago john p. bronze badges votes answer views dihedral group operation let $d_{ n}$ be the dihedral group of order $ n$ with $r^n= , s^ = $.

i know that the opposite is true, i.e. if $n rianglelefteq ... abstract-algebra group-theory asked hours ago lozansky silver badges bronze badges votes answers views how can i show that every matrix in $sl( ,\mathbb{r})$ is conjugate to one of the following matrices how can i show that every matrix in...

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domain the above is the definition of "euclidean domain" written in dummit and foote, abstract algebra. i don't understand why a "norm" is enough, it seems to me that we require a positive norm. what ... abstract-algebra ring-theory asked hours ago sabhrant bronze badges vote answer views ring homomorphism

ad+bc)$$ the problem asks to ... abstract-algebra ring-theory asked hours ago daniel bronze badges vote answer views a^ +b^ in r^x iff (a,b) in s^x show $\ a^ +b^ \in r^x$ iff $\ (a,b)\in s^x$ here is my thinking so far, since we showed that $\ (a,b)\in s^x$ iff $\ (a,-b) \in s^x$ this means the product...

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