I have managed to get X-forwarding running to use xemacs on my local Windows machine. Now I can start xemacs from the ssh terminal to my remote linux machine. This results in xemacs running in a window on my windows machine:     I would very much prefer to use emacs in a windows window, but what happens is that emacs opens in terminal mode.  Since this works for xemacs I would assume some setting is wrong on the linux machine.  According to  it seems setting up x-forwarding is sufficient.   I am stuck - can you give me a hint how to get this working?    Edit: the solution in the duplicate question opens a window which contains again the text only version of emacs. After      sudo yum install emacs   the nicer graphical version opens correctly!
I've installed emacsformacosx on my OSX box.  I'd like to shove my macmini in a data center and run it headless.  I've gotten x-windows working.  If I run xeyes, it displays on my Windows 7 client.  Emacs works from the command line on the osx box.  However, if I start up emacs from the windows client, it pops it up on the server instead of the client.  What am I doing wrong?
Computing: $\int_0^1 \sqrt[3]{x\log{\frac{1}x}} \, \mathrm dx$ Looking for a Simple Argument for "Integral Curve Starting at A Singular Point is Constant" Let $U$ be an open subset of $\mathbf R^n$ and $V:U\to\mathbf R^n$ be a differentiable vector field on $U$. Let $\mathbf p\in U$ be a singular point of $V$, that is, $V(\mathbf p)=\mathbf 0$.     Then the only integral curve which starts at $\mathbf p$ is the constant curve.   I know that one could simply use the theorem of "uniqueness of integral curves" and in fact adapt the same proof for this particular case.  But is anybody aware of a simple argument for this? My Windows folder takes up too much space - how can I reduce it? In typical PCs the Size of Windows Folder is 6 to 8 GB but in my Case its 25GB. How can I delete the unwanted files from the Windows Folder (which, in turn, will optimize my C Drive size).  My system is Windows 7 with 60 GB in C Drive with 59 GB occupied. Is there a string math evaluator in .NET? If I have a string with a valid math expression such as:  String s = "1 + 2 * 7";   Is there a built in library/function in .NET that will parse and evaluate that expression for me and return the result? In this case 15. I'd like to make links to all files in a directory tree. Which means, create the same directory structure and make the links in them to the respective subdirectory in the original dir.  That could be done with   cp -R -s ../foo .   But - that needs an absolute path. So rather  cp -R -s `readlink -e ../foo` `readlink -e .`   I would like the resulting links to be relative.  How would I do that? Excessive fields in biblatex could not be removed if using \fullcite Combination of biblatex-chicago and Zotero produces many excessive fileds in the bibliography. This problem could be solved by adding to the preambule caveats like this:  \AtEveryBibitem{% \ifentrytype{online} {} {\clearfield{urlyear}\clearfield{urlmonth}\clearfield{urlday}}}   (Described in detail in the answer to my previous question: .)    This solution worked well for me, but now I have to produce a syllabus using \fullcite command. Unfortunately, this solution does not solve the problem for full bibliographic entries outside of the bibliography itself.  Here is the code with bibliography inside (to get the author's first and last name in the right order I use the following solution: ):    \begin{filecontents*}{database.bib}     @book{dalton_apartisan_2012,         title = {The Apartisan American: Dealignment and Changing Electoral Politics},         isbn = {9781452216942},         url = {http://books.google.com/books?id=eYkczUyX5wMC},         shorttitle = {The Apartisan American},         pagetotal = {241},         publisher = {{CQ} Press},         author = {Dalton, Russell J.},         urldate = {2014-04-03},         date = {2012-02-22},         langid = {english},         keywords = {Political Science / Political Process / Elections, Political Science / Public Policy / General}     } \end{filecontents*} \documentclass[11pt]{article} \usepackage[hmargin=3cm,vmargin=3cm]{geometry} \usepackage[onehalfspacing]{setspace} \usepackage{amssymb,amsmath,amsthm} \usepackage{booktabs,graphicx} \usepackage{paralist} \usepackage{cancel,soul} \usepackage{enumitem} \usepackage[authordate,backend=biber,bibencoding=utf8,bookpages=false,doi=only,isbn=false,footmarkoff]{biblatex-chicago} \usepackage[colorlinks, pdfstartview={XYZ null null 1.25},bookmarksopen=true,bookmarksopenlevel=\maxdimen,citecolor={blue},urlcolor={blue}]{hyperref} \addbibresource{database.bib} \DeclareCiteCommand{\fullcite} {\usebibmacro{prenote}} {\usedriver     {}     {\thefield{entrytype}}} {\multicitedelim} {\usebibmacro{postnote}} \AtEveryBibitem{%     \ifthenelse{\ifentrytype{article}\OR\ifentrytype{book}\OR\ifentrytype{collection}\OR\ifentrytype{incollection}\OR\ifentrytype{mvbook}\OR\ifentrytype{mvcollection}\OR\ifentrytype{mvincollection}}     {\clearfield{month}\clearfield{url}\clearfield{doi}\clearfield{urlyear}\clearfield{urlmonth}\clearfield{urlday}}}   \begin{document} \begin{center} {\huge Partisanship in Old, New and Non-Democracies}\\ \end{center}  \vspace{30pt} \noindent\textbf{Instructor: }  \hfill \textbf{Time and Location:} TBA\\ \textbf{Contact:}  \hfill \hfil \textbf{Office Hours:} TBA\\  \vspace{-20pt}    \subsection*{Partisanship in the United States}   \begin{enumerate}     \item \parencite{dalton_apartisan_2012}     \item \fullcite{dalton_apartisan_2012} \end{enumerate}  \printbibliography[heading=bibintoc]  \end{document}    Here is the output. Note the excessive fileds in the in-text full citation (they are absent in the References):    Any help, especially simple acessible solutions would be greatlly apreciated. "Please do not repeat the mistake" and "Please do not repeat the mistake again" MySQL Date Between Does anyone know how prove the following?   Suppose that $f,g$ are holomorphic functions on a non-empty open connected set $\Omega \subset \mathbb{C}$ and that $|f|^2+ |g|^2$ is constant on $\Omega$. Show that $f$ and $g$ are constant on $\Omega$. How do I apply a patch file? Question about Conditional Expectation Why multiplying fractions is equal to multiply the tops, multiply the bottoms? $$\frac{a}{b}\times \frac{c}{d}=\frac{a\times c}{b \times d},$$ And why $$\frac{a}{b}\times \frac{c}{c}=\frac{a}{b},$$ Also why $$\frac{a}{b}+\frac{c}{b}=\frac{a+c}{b}.$$ I understand it, but I want a mathematical approach as a math student proves it. Also I want to know the mathematics topic of this question (number theory, logic, etc). A full answer is not necessary. Just a reference. How to use LyX to create PDF file from the command line How to prove that total number of non-isomorphic labelled trees of order $n$ is $n^{n-2}$? I predicted the formula by finding total number of non-isomorphic labelled trees of order 1 is 1 , order 2 is 1,order 3 is 3,order 4 is 16,order 5 is 125.But how do i prove it ? I am beginner in graph theory so i will be very thankful if i get some simple approach to solve the problem(Not by using some difficult theorems). In other words, how to prove:  For all real constants $a$ and $b$ such that $a &gt; 1$, $$\lim_{n\to\infty}\frac{n^b}{a^n} = 0$$  I know the definition of limit but I feel that it's not enough to prove this theorem. Zooming to selection in arcpy.mapping and only seeing selected features? I selected data by using select layer by attribute, then I need to only select these selection and zoom in to the selection.  my code is this, it can zoom in base on the scale I set, but I see other adjacent polygon that has other Code_No, why?  Layer = arcpy.mapping.ListLayers(mxd, "lyr", df)        arcpy.SelectLayerByAttribute_management(lyr, "NEW_SELECTION", "Code_NO = '%s'"%mycodeNo)            df.extent = lyrLayer1.getSelectedExtent() df.scale *= 2 If I have example.com, and blog.example.com, do search engines see those as one site or two? Will using subdomains hurt SEO? I have some technical reasons why I can't use example.com/blog. This is solely a reference request. I have heard a few versions of the following theorem:     If the joint moment generating function $\mathbb{E}[e^{uX+vY}] = \mathbb{E}[e^{uX}]\mathbb{E}[e^{vY}]$ whenever the expectations are finite, then $X,Y$ are independent.   And there is a similar version for characteristic functions. Could anyone provide me a serious reference which proves one or both of these theorems? Anti-virus comparison for Mac OS X This is not a "I use OS X, do I need Anti-Virus?" question.    I am looking at comparison and user opinion of existing AV products. I know I can avoid most (if not all) threats by being careful on the sites I visit, and the emails I download. But I need an anti-virus, for a variety of reasons - mostly to prevent my Mac as a carrier for viruses. (Many friends' USB drives turn out to be infected).  I was looking for the "Best" of the anti virus software out there.  I am looking prominently at anti-virus. "Internet Security" and the like are not important, and would try to avoid them if it would save money or not make my mac slower.  By "Best" I mean the best combination of detect-rate (or whatever that is called) and performance.  I don't intend to run it always in the background. Maybe I would do a onetime scan of my system and hard drives, and then it would be mostly on a need basis, especially on USB drives/portable hard disks of friends. So primary objective: High Detect rate  I have used  and  (got this with one of those software bundles sometime before, not the latest version) and had problems with both. Both sometimes hog my CPU, and somehow "lock" my USB drives preventing me from Ejecting it (I had to force eject them or just pull them off from the port) (thought off late Norton seemed a little better)  Ok, thats a long one. But my question is simple: What anti-virus do you recommend for the Mac?  Thanks. What is a bus error? What does the "bus error" message mean, and how does it differ from a segfault?