Badges woven not embroidered

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bronze badges vote answers views collatz-esque dynamical problem about prime distribution i've come up with a ... conjecture?

it's probably most like the collatz conjecture, a question about the behavior of a system over time. let $n= $ at $t_ $. at each $t_i$, if ... number-theory prime-numbers dynamical-systems collatz-conjecture asked hour ago trevor silver badges bronze badges votes answers views show there exists a subsequence...

https://math.stackexchange.com/questions/tagged/number-theory

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why does it not coalesce into small clumps and eventually asteroids? and what about all the other velocities between low earth orbital velocity and escape velocity? shouldn't we have gasses (especially the lighter ones) in orbits all the way to the moon and beyond?

atmosphere planet dust share | improve this question asked hours ago michael michael bronze badges $\endgroup$ $egingroup$ different question, but the many answers make for good reading: does "what happens beyond kármán, stay beyond kármán"?...

https://space.stackexchange.com/questions/40594/when-a-planet-loses-atmosphere-where-does-it-go

bronze badges votes answers views can we say these polynomials the same in finite field?

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 votes answers...

https://math.stackexchange.com/questions/tagged/abstract-algebra

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$c^{\infty}(\omega)$ is the set of functions on $\omega$ with continuous derivatives of all orders. i am not sure if ... analysis distribution-theory smooth-functions asked feb at : unknownw , silver badges bronze badges votes answer views need an example of $c^\infty_ $ functions with some conditions

i tried to answer this ... manifolds smooth-manifolds vector-fields smooth-functions asked jan at : quadr silver badges bronze badges vote answers views $f$ is differentiable at $x_ $, but $s=\{ x \in \mathbb{r}^ : f(x)=c\}$ is not smooth at $x_ $ consider the surface defined implicitly by $x^ - x^ y...

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^{\infty} \frac{ + n+ n^{ } n^{ }}{ ^{ n}}\binom{ n}{n}^{ }=\frac{ }{\pi^{ }}. $$ they ... sequences-and-series analysis pi asked feb at : ohad silver badges bronze badges vote answers views why is pi irrational number?

irrational-numbers pi transcendental-numbers golden-ratio asked feb at : jinny ecckle bronze badges vote answers views why is the ratio of circumference to diameter $\pi$, and not any other number?...

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