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5:02 AM
The tag is gone.
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Q: Gröbner bases method to solve system of polynomial equations

Efe çiğdemI am new to the theory of solving systems of polynomial equations using Gröbner bases and I am confused about the terminology. I will appreciate any help to clarify my confusion. Some sources are stating that in order to solve the system of polynomial equations one needs to compute Gröbner bases ...

 
 
2 hours later…
7:20 AM
What tags would be suitable for this one: Old users dominating the new users?
0
Q: Old users dominating the new users

jasmine(This is my personal view. Don't take it personally.) Nowdays, it's very difficult for new users to post a question, new user get downvoted/closed by the CURED group. I think we should not downvote the new user's question, we should give them more chances to post more questions. I agree t...

Maybe (new-users) would be a suitable tag here? Perhaps also (closing). — Martin Sleziak 20 mins ago
Calvin Khor already added - one of the tags I suggested in the comment: math.meta.stackexchange.com/posts/34091/revisions
 
7:36 AM
I wasn't sure about the choice of tags in this question, either: Is this a new feature? Mentioning an user with @ becomes a link to their user ID. If the question was aboout comments, I would have used .
0
Q: Is this a new feature? Mentioning an user with @ becomes a link to their user ID.

ultralegend5385In this post, the user @ mentioned a user and that became a link to his user ID. Usually, when we do this, it is not the case. Is it a new feature?

 
 
9 hours later…
4:31 PM
1
Q: 50th percentile of $Z = \exp(-0.05 T)$ where $T\sim \frac{2}{10\sqrt{2\pi}}e^{-t^2/200}$

JakobianI was asked to find 50th percentile $\xi_Z^{0.5}$ for random variable $Z = \exp(-0.05T)$ where $T$ has half-normal distribution, with p.d.f. of the form $\frac{2}{10\sqrt{2\pi}} e^{-t^2/200}$, where $t>0$. From definitions we have $0.5 = P(Z\leq \xi_Z^{0.5})$, and if we plug in $\exp(-0.05\xi_T^{...

In probability theory and statistics, the half-normal distribution is a special case of the folded normal distribution. Let X {\displaystyle X} follow an ordinary normal distribution, N ( 0 , σ 2 ) {\displaystyle N(0,\sigma ^{2})} , then Y = | X | {\displaystyle Y=|X|} follows a half-normal distribution. Thus...
 
 
3 hours later…
7:12 PM
0
Q: $K_v(a^{1/m}) /K_v$ is unramified if only if $v(a)\equiv0 \pmod m$

Nekojiru Let $K$ be a number field and $v$ be it's non-archimedian valuation. Then, I would like to prove $K_v(a^{1/m}) /K_v$ is unramified if only if $v(a)≡0 \pmod m$. I know unratified extension of local field is in bijection with extensions of the residue field. Thus, the unramified extension is ge...

 

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