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22:13
Probability distribution ?
@Astyx Generalized function
What's that ?
ancient physicist word for distribution
@Lozansky $L^1_\text{loc}\hookrightarrow \mathscr D'$
Yes
Are $e^{ax} \in L^1_{\text{loc}}(\mathbb{R}), a \neq 0$?
22:29
What's $L^1_{loc}$ ?
Not sure which definition my book uses, but I guess it's $\int_{\Omega} |f \varphi| dx<\infty$ for $\varphi \in \mathcal{D}$
And $f$ is the generalized function I'm interested in
$\mathcal D$ is ?
Space of test functions
Hi guys, can anyone help clear something up! When is the integral of an odd function over the range -a to a not equal to zero?
22:59
@0celo7 André thinks that a good direction for my project to go toward would be an exposition of huiskens theorem about flow of convex surfaces into spheres
Sounds p dope
Joe
Joe
If i want to post data where can i do that?
i think it would be interesting to this community which is why I would like to share it
23:42
@Rumplestillskin: It's always 0 (if the function is actually integrable).
@Astyx: Salut !
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