I am looking for a word that represents a place where knowledge is shared. Words like academy or school convey the idea of one-way sharing (from teachers/instructors to students), and I want something where everybody shares knowledge, preferably technical.  The proposed usage is to brand a group where people will meet to share knowledge (and anyone can be a teacher at any given time).  Any ideas?  Thanks!
I need a two word phrase to refer to a community of people (academia + non-academia) who come together to share/exchange their knowledge/ideas openly on topics of their interests/ specializations.  I would appreciate the use of small and easier/common words for the phrase. Single words are also acceptable. Feel free to throw out your creative ideas and newly invented phrases.
Export multiple objects to .obj Oven temperature for multiple ducks? Do I need to adjust the oven temperature in a roast duck recipe if I want to put more than one duck in the oven at a time.   I suspect I should keep the same temperature but keep them in longer.  Should I cover each duck in foil individually or together?  Does it matter if they are on the same pan? Automate taking a screenshot of specified area Windows 10 internet speed capped at half the original speed on new PC Install Microsoft Office Pro 2010 on Ubuntu 13.04 How can one express frequentist p-value in terms of Bayesian concepts? Proper use of the IDisposable interface Rather than rephrasing my question, let me describe to you the desired user-case:  I create a short shell-script to run command "gnome-terminal --someoptionflagname 'my text to be posted'", and execute this script.  Gnome-terminal pops up, with command-line prompt followed by my text.   ie: fields@mycomputer:/$ my text to be posted  Can this be done? How to dump a man page? What does this $\asymp$ symbol mean? (subject: analytic number theory) I'm reading a  by Andrew Granville on analytic number theory.  On page 22 of the paper, there appears a strange looking symbol, undefined.  I've circled it in red in the screenshot below.    Since it's not defined in the paper, I'm assuming it must be standard notation.   From the context, I'm assuming it means something like "as compared to", or "with reference to", but that's just a guess.  Can anyone identify the symbol, even better explain what it means and/or provide a reference?  Is there a name to speak the symbol?  Thanks in advance. Convert XML/HTML Entities into Unicode String in Python Hartshorne Theorem 8.17 mod_rewrite to redirect URL with query string For most OpenID options, it doesn't much matter if you pick the "Sign up" versus the "Log in" tab on the sign in page.  Whether you have an account on the site or not, it just does the right thing. Not so if you are using the Stack Exchange OpenID service:    (Bonus bug: the reCAPTCHA box is a bit too wide for the expanded "Sign up using Stack Exchange" container.)  Since we already have collected an email and password (well, two copies of the password), could we not check to see if they match and automagically log the user into their SE OpenID?  If not, the error needs to be reworded somehow to explain that while the email might have been used to create a Stack Exchange OpenID, that doesn't mean they can't log in with that OpenID to create an account.  Counterintuitively, they need to use the  even if they've never had an account there before.  The  link adds to the confusion since it sends an email that leads off with:     Someone requested an account recovery on The Workplace Stack Exchange for jericson@stackexchange.com, but we don't have an account on this site that matches this email address.   (For people with accounts on other sites and/or Stack Exchange OpenIDs, this paragraph is followed by other instructions that would probably work if followed. By that time I imagine many users are at wit's end.)  To simplify: If a user already has a Stack Exchange OpenID (likely because they have an account on another site) they should be able to use the  to sign up for an account or there should be clear instructions on what to do next if they fail. Recently the keyboard and trackpad on my 2015 13" MacBook Pro have stopped working. This is the second laptop to do this, the same issue happened about 6 months ago and Apple gave me a new one when they could not figure it out.  The issue usually starts with force touch not working then progresses to the keyboard and trackpad not being recognized at all. Currently the power button works and force touch works but all other keys and the trackpad don't work.  When this happens there are a lot of errors in the console regarding the AppleHSSPIController.  4/21/16 6:56:47.000 AM  kernel[0]   Error: AppleHSSPIDevice::start failed to get device descriptor 4/21/16 6:56:47.000 AM  kernel[0]   Error: AppleHSSPIController::_enumerateDevice Start failed 4/21/16 6:56:47.000 AM  kernel[0]   Error: AppleHSSPIController::_handleEnumerationFailureGated Giving up on device   You can see the full log here: How to properly restart unity? When a holomorphy ring is a PID? I will use the notation and language of Stichtenoth, Algebraic Function Fields and Codes.  Let $F$ be a function field over a finite field $\mathbb F_q$, $S$ a non empty set of places (possibly infinite) and $O_S$ the holomorphy ring of $S$, i.e., $O_S:=\bigcap_{P\in S} O_P$ (being $O_P$ the valuation ring of the place $P$).  Give necessary and sufficient conditions for $O_S$ to be a Principal Ideal Domain.  Many thanks in advance!  G. According to Wikipedia      extra disks should not be mounted in /mnt/ according to the first link, but doesn't seams so according to the second link.  Both say thought that they shouldn't be in /media.  Question  So where should extra permanent disks be mounted? How to edit 'etc/hosts' file in non-rooted phone? I'm using LineageOS 14.1 and don't want nor need to root it. How can I remount /system rw and edit /system/etc/hosts?  All answers in "" expect a rooted phone. Complex differential equation How do I solve $$x'=e^{it}\overline{x}?$$  This is a complex differential equation, but I don't see how to solve it.  Edit: the original ODE is given by $$(x', y')=\begin{pmatrix}\cos t&amp; \sin t\\ \sin t&amp;-\cos t\end{pmatrix}(x,y)$$ I want to show that solutions of this ODE do not remain bounded for all $t$, and the idea was to solve the complex equation.