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ight)= }$$ it actually looks very ... calculus numerical-methods gamma-function solution-verification pi asked hours ago elementary silver badges bronze badges votes answer views how to find the node values in the gaussian type quadrature formula?

... numerical-methods algorithms logarithms computer-science computational-complexity asked dec ' at : the pointer gold badges silver badges bronze badges votes answers views computing coefficients of chebyshev interpolation polynomial in chebyshev polynomial roots i'm looking for a method to compute...

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. $$ \int_ ^ \sqrt{ax^ +bx^ +cx+d} $$ since this is not a polynomial, the results are not very ... numerical-methods computational-mathematics approximate-integration quadrature asked hours ago waruyama bronze badges votes answer views matrix norms - burden and faires(page ) burden and faires define:

if $\|\cdot\|$ is a vector norm in $\mathbb{r}^n$, then $$\|a\|=\max_{\|x\|= }\|ax\|.$$ in other words, the measure given to a matrix under such a norm describes how ... linear-algebra numerical-methods asked hours ago quasar silver badges bronze badges votes answers views approximate the value of an...

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here, ${c_{(m)}} = c\left( {c - } ight) \cdots \left( {c - m + } ight)$ and $ ,$ and $x^ $. we also know that ${{x}^{ }} q$. prove that for all $m \in \mathbb z^+, n \ge m$, $$\large \... inequality asked hours ago lê thành đạt gold badge silver badges bronze badges votes answers views minimum value

of $\sum (x+ /x)^{ }$ expression if $x,y,z> $ . then prove that $\displaystyle igg(x+ rac{ }{x}igg)^{ }+igg(y+ rac{ }{y}igg)^{ }+igg(z+ rac{ }{z}igg)^{ }\geq rac{ ^{ }}{ ^{ }}.$ what i try let $\... inequality cauchy-schwarz-inequality jensen-inequality asked hours ago jacky , silver badges bronze badges...

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i believe the first implication holds but not sure about the second. a good example would suffice. uncountability asked dec ' at : kishan kumar silver badges bronze badges votes answers k views are all finite strings over some infinite alphabet countable?

bronze badges vote answer views is this language countable : $l= \{ w : w \in ( + )^{*} \}$ this is my take : epsilon ---> --> ---> ---> ---> ---> ---> . . . so therefore we can count them. but based on this video : formal-languages uncountability asked sep ' at : richard jones silver badges bronze...

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a newform of level $m$ with $nm \mid n$}\}$$ a basis of $s_k(\... number-theory modular-forms asked nov ' at : ethan alwaise silver badges bronze badges votes answer views petersson slash operator for eisenstein series let $\cdot |_k\gamma$ denote the $k^{th}$ petersson slash operator and let $j_\gamma

(z) = cz + d$ where $\gamma = egin{pmatrix} a &b\ c& d\end{pmatrix} \in \operatorname{sl}_ (\bbb z)$ (so ... complex-analysis number-theory modular-forms automorphic-forms asked nov ' at : ígjøgnummeg gold badge silver badges bronze badges votes answers views modular form attached to a hecke character...

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home questions tags users unanswered profile activity network profile reputation keiths 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 hours ago communities ( ) stack overflow . k . k gold badges

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dec ' at : wendy.krieger gold badge silver badges bronze badges votes answers views minimal polynomial over $\mathbb{q}$ (computing) i want to determine the minimal polynomial of $a=\sqrt{ +\sqrt[ ]{ }}$ over $\mathbb{q}$. i tried: $a=\sqrt{ +\sqrt[ ]{ }} \rightarrow a^ = +\sqrt[ ]{ } \rightarrow (a

following problem: find $f \in \mathbb{q}[x]$ such that $f(a) = a^{ }$, where $a :=\sqrt{ } + \sqrt{ }$. i know that $a^{ } = rac{ }{\sqrt{ } + \sqrt{ }} = \... abstract-algebra field-theory roots radicals minimal-polynomials asked dec ' at : viktor glombik gold badges silver badges bronze badges vote...

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inf_{n\to \infty} w_n^{'}(y_n;z_n)\geq w_{\infty}^{'}(y;z)$$ while by reference from the proof there (given in the snippet below the ... limits notation vector-analysis game-theory limsup-and-liminf asked hours ago user gold badges silver badges bronze badges votes answer views proving vector identities

should we prove in each ... vectors vector-analysis asked hours ago s.h.w gold badge silver badges bronze badges vote answers views is compund multivariate derivation a summation along all paths in dependency graph?...

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