Woven badges

Woven badges

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consider a finite field $f$, let $p_n(x)=(x-x_ )(x-x_ )\cdots(x-x_n)$ and a polynomial $p_{n- }(x)$ of order $n- $ such that $p_n(x)=(x-x_ )p_{n- }(x)$. i wonder whether is it necessary that $p_{n- }(... linear-algebra abstract-algebra asked hours ago stephenkk silver badges bronze badges vote answer
under such a norm describes how ... linear-algebra numerical-methods asked hours ago quasar silver badges bronze badges votes answer views let a be an $n imes n$ skew matrix and $ec x$ an $n$-vector, show that $ec x^taec x= $ $ orall x$ i can't seem to know how to approach this, any help/hints would...
https://math.stackexchange.com/questions/tagged/linear-algebra
one of my players in an upcoming game came up to me and noted that crafting items takes a ridiculously long time and/or is not much cheaper than just buying the item. this got me to look into the ... crafting pathfinder- e downtime asked dec at : szega . k gold badges silver badges bronze badges votes
one of my players in an upcoming game came up to me and noted that crafting items takes a ridiculously long time and/or is not much cheaper than just buying the item. this got me to look into the ... crafting pathfinder- e downtime asked dec at : szega . k gold badges silver badges bronze badges votes...
https://rpg.stackexchange.com/questions/tagged/crafting
real-analysis normed-spaces asked yesterday galba bronze badges votes answers views $p[a,b]$ in $c[a,b]$ let $x=p[a,b]$ be linear space of polynomials in $c[a,b]$. then which of following are not true.
let $x$ be a strictly convex normed space and let $b=\{x:\left\|{x} ight\|\le \}$. suppose that $\left\|{a} ight\|= $ and that there exists $f\in x^*$ such that $f(a)=\sup_bf$. let $t> $ and ... real-analysis convex-analysis normed-spaces dual-spaces asked feb at : tanius silver badges bronze badges...
https://math.stackexchange.com/questions/tagged/normed-spaces
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bronze badges vote answer views prove $e\left[\exp^{ia\int_ ^tf(t) \, db_t}\right]=\exp\left(-\frac{a^ }{ }\int_ ^tf^ (t) \, dt\right)$ how to prove $$ \mathbb{e}\left[\exp\left(ia\int_ ^tf(t) \, db_t\right)\right] = \exp\left(-\frac{a^ }{ }\int_ ^tf(t)^ \, dt\right)?
$$ $b_t$ is the brownian motion, and $e$ is the expectation. $... stochastic-processes stochastic-calculus asked hours ago olivia silver badges bronze badges votes answers views occupation formula for higher dimensions it is known (see e.g. revuz/yor , chapter vi corollary ) that for a one-dim. brownian...
https://math.stackexchange.com/questions/tagged/stochastic-calculus