Badges woven in the strips

Badges woven in the strips

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answers views calculate if polygon and circle intersects (expressed in lat,long) i would like to be able to calculate if a polygon and a circle drawn in google maps intersect (represented in latitude,longitude points and the radius of the circle in meters). let's use this as an ... intersection-theory
the context i encountered this is ... algebraic-geometry intersection-theory asked jan at : red_trumpet silver badges bronze badges votes answer views intersection of a set of hyperplanes and a curve in $\mathbb{p}^ $ i have struggles with solving the following question: let $x$ be a curve in $\mathbb...
https://math.stackexchange.com/questions/tagged/intersection-theory
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position given word: lilac it is given that the two $l$'s are indistinguishable and need to calculate the number of permutations of the word such that no character in the permuted word appears in its original ... combinatorics permutations asked hours ago debasish das bronze badges vote answers views
. k gold badges silver badges bronze badges vote answers views recurrences - proof of induction so i have a question below that asks for a closed formula and for me to prove the formula using induction. i believe i got the formula correct, but i'm having a hard time proving it because of the ... permutations...
https://math.stackexchange.com/questions/tagged/permutations
{q}$ (without using that $p\equiv \... abstract-algebra number-theory asked hour ago heinz doofenschmirtz silver badges bronze badges votes answers views can we say these polynomials the same in finite field?
answers views splitting field for $x^ - \in\mathbb{q}[x]$. i am studying the splitting field for $x^ - \in\mathbb{q}[x]$. let $f$ denote the splitting field for $x^ - \in\mathbb{q}[x]$. i found that the galois group of the extension $\mathbb{q}\subset f$ is $... abstract-algebra galois-theory asked...
https://math.stackexchange.com/questions/tagged/abstract-algebra
carlos vega oliver bronze badges votes answer views tell if a set $k \subseteq\mathbb r $, closed in $ au_d$ and bounded by the distance d is necessarily compact in $ au_d$ considering the following metric over $\mathbb r$: $d(x,y)=|x-y|/( +|x-y|)$ i have to ) find if ($\mathbb r$,d) is a complete metric
jan at : willg silver badges bronze badges votes answers views how to show a metric space is not complete in order to show that a metric space $(x, d)$ is not complete one may apply the definition and look for a cauchy sequence $\{x_n\}\subset x$ which does not converge with respect to the metric $d...
https://math.stackexchange.com/questions/tagged/complete-spaces
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