List permissions with find command
Recursively list files with file names, folder names and permission
Elantech Touchpad not working on Ubuntu 16.04 and Arch Linux So I have and Asus R558UF notebook with an Elantech Touchpad. After installing Ubuntu 16.04, the touchpad worked once but after restarting, it failed to work and has not been working ever since.  This is output of xinput:   ↳ Elan Touchpad                            id=12   [slave  pointer  (2)]   In Mouse and Touchpad settings, the touchpad is enabled. What should I do to fix this? Running a script during booting/startup; init.d vs cron @reboot I am currently trying to understand the difference between init.d and cron @reboot for running a script at startup/booting of the system.   The use of @reboot (this method was mentioned in  by hs.chandra) is some what simpler, by simply going into crontab -e and creating a @reboot /some_directory/to_your/script/your_script.txt and then your_script.txt shall be executed every time the system is rebooted. An in depth explanation of @reboot is   Alternatively by embedding /etc/init.d/your_script.txt into the second line of your script ie:  #!/bin/bash # /etc/init.d/your_script.txt  You can run chmod +x /etc/init.d/your_script.txt and that should also result for your_script.txt to run every time the system is booted.  Q1: What are the key differences between the two? Q2: Which is more robust? Q3: Is there a better one out of the two? Q4: Is this the correct way of embedding a script to run during booting?  I will be incorporating a bash .sh file to run during startup. I want to clear the inputtext used to search, and clear all search results using a commandbutton. I tried the following on the 'Reset' button I added but it only clears the inputtext and the search results are not clearing.  &lt;apex:pageBlockSectionItem &gt;                     &lt;apex:outputPanel layout="block" Rendered="true"&gt;                     &lt;apex:inputText value="{!ReportSearchString}" /&gt;                     &lt;apex:commandButton value="Search" action="{!searchReports}" reRender="ReportSearchResults, "/&gt; &amp;nbsp;&amp;nbsp;                      &lt;apex:commandButton value="Back" action="{!BackToCreateFeedPage}"/&gt;&amp;nbsp;                     &lt;apex:commandButton value="Reset" onclick="this.form.reset();return false;"/&gt;                     &lt;/apex:outputPanel&gt;                 &lt;/apex:pageBlockSectionItem&gt;                             &lt;/apex:pageBlockSection&gt;                         &lt;apex:pageBlockSection id="ReportSearchResults"&gt;                 &lt;apex:outputText value="{!warningMessage}" rendered="{!!showTable}" /&gt;                 &lt;apex:pageBlockTable value="{!reportList}" var="item" rendered="{!showTable}"&gt;                     &lt;apex:column headerValue="Report Name" &gt;                         &lt;apex:commandLink value="{!item.Name}" action="{!BackToCreateFeedPage}"&gt;                             &lt;apex:param value="{!item.Id}" name="SelectedReport" assignTo="{!selectedReportId}" /&gt;                         &lt;/apex:commandLink&gt;   This is my search function, it works fine. I need to clear the results of this search on clicking 'Reset' button.   public void searchReports()     {         showTable = false;               reportList = new List&lt;Report&gt;();          reportSearchResult = new Map&lt;Id, Report&gt;();          selectedReport = new Report();         if((ReportSearchString != null &amp;&amp; ReportSearchString != '') &amp;&amp; ReportSearchString.length() &gt;= 3)         {             reportSearchResult = new Map&lt;Id, Report&gt;([Select Id, Name From Report Where Name Like :'%'+ReportSearchString+'%' limit 2000]);              warningMessage = 'No Result Found';         }         else         {             warningMessage = 'Search text should have atleast 3 characters';         }     } Multi-window: prevent the out-of-focus app from pausing? Proof: $\det\pmatrix{\langle v_i , v_j \rangle}\neq0$ $\iff \{v_1,\dots,v_n\}~\text{l.i.}$ How to test if a string is basically an integer in quotes using Ruby The workings of the Hall effect? I want to ask about the workings of the . Why do the electrons come to rest on the edge of the wire? The magnetic field pushes them up, and the electric field pushes them forward. Shouldn't they reach the top of of the conductor and then stop moving up but continue moving forward?  Why does the magnetic field stop them from continuing to flow? The magnetic force is up so why would it effect their velocity forwards? What are the uses of "using" in C#? User  answered the wonderful  question by mentioning the using keyword. Can you elaborate on that? What are the uses of using? $\lim\limits_{n \to \infty} \frac{a_n}{b_n}=l$ ; Prove $\sum\limits_{k=1}^\infty a_k$ converges iff $\sum\limits_{k=1}^\infty b_k$ converges. Written, in Ex.8 Ch.9.1 of the book Advanced Calculus by P. M. Fitzpatrick :     Suppose that $\sum\limits_{k=1}^\infty a_k$ and $\sum\limits_{k=1}^\infty b_k$ are series of positive numbers such that $$\lim_{n \to \infty} \frac{a_n}{b_n}=l \ \ \ \text{and} \ l&gt;0.$$ Prove that the series $\sum\limits_{k=1}^\infty a_k$ converges iff the series $\sum\limits_{k=1}^\infty b_k$ converges.   Am I correct by the following (sketch of) proof? :  1- For a given $\epsilon_1$ there is $N_1$ such that $\left|\frac{a_n}{b_n} - l\right| &lt; \epsilon_1$ for all $n \ge N_1$.  2- Since the series $\sum\limits_{k=1}^\infty a_k$ converges, for a given $\epsilon_2$ there is $N_2$ such that $\left|b_{n+1}+\dots+b_{n+k}\right|&lt; \epsilon_1$ for all $n \ge N_2$ any for all natural numbers $k$.  3- Define $N = \max {\{N_1,N_2}\}$.   4- From Step (1), $a_{n+k} &lt; (\epsilon_1+l) b_{n+k}$ for all $n \ge N$ any for all natural numbers $k$. [Also, $a_i$'s and $b_i$'s are all positive]. Thus $a_{n+1}+\dots+a_{n+k} &lt; (\epsilon_1+l) (b_{n+1}+\dots+b_{n+k})&lt; \epsilon_3$. Then the convergence of the series $\sum\limits_{k=1}^\infty b_k$ implies the convergence of the series $\sum\limits_{k=1}^\infty a_k$.  5- For the reverse implication, we use the fact that $\lim\limits_{n \to \infty}\frac{a_n}{b_n}=l \iff \lim\limits_{n \to \infty}\frac{b_n}{a_n}= \frac{1}{l}= l' &gt;0$ and repeat the process this time for a and b exchanged.   6- The Quotient Property For Sequences hold for a nonzero limit in the denominator, but since the limit in the numerator also is zero so we may use the The Quotient Property For Sequences.    Thanks. I have read the explanation for this in several textbooks, but I am struggling to understand it via Archimedes' principle. If someone can clarify with a diagram or something so I can understand or a clear equation explanation that would be great. How to add a space between a string for every 5th letter? How do you make your own agar.io skins? I have noticed recently that people have their own skins. Not like the ones where you type in a specific nickname and it gives you a skin but where the people make their own. How do you do it? I am trying to get a better feel for the topology of ordinals and just received a great answer to this  where the Cantor-Bendixson rank and degree turn out to be a complete homeomorphism invariant of countable compact spaces. Now I am curious about what is going on within homeomorphism classes of ordinals. In particular, I want to know how to characterize countable ordinals $\alpha$ which are minimal among all ordinals homeomorphic to $\alpha$.   Certainly finite ordinals and $\omega$ are easy. Next, if $\alpha\cong \omega+1$, then it seems like we would have to have $\omega+1\leq \alpha&lt;\omega +\omega$ since there can only be one limit point in $\alpha$. Things become a little fuzzier for me with ordinals that have infinitely many limit points.  For instance, suppose $\alpha$ is an ordinal homeomorphic to $\omega^{\omega}$. Is it necessarily true that $\alpha\geq \omega^{\omega}$? Is there a general rule for knowing when an ordinal is the smallest among all ordinals homeomorphic to it? singular/ plural in the attributive A doll house or a dolls house? Which is correct for the toy? ... There's that thing called Same Sex Couples Act; how about calling it Same Sex Couple Act?  The question is - when should I put attributives in plural? As far as I remember, Bill Bryson claimed in his Dictionary of Troublesome Words that - and that's what I vaguely recall from my classes - attributives should be in singular. Except for some exceptions. If so, what are they? I'm looking for some rule of thumb here other than "when in doubt, JFGI", of course.  NOTE: I leave out forms like a doll's house/dolls' house as they're pretty clear to me, as well as cases like The 'Big Boys and Their Motors' Club in which attributives are separate entities. A famous exercise which one encounters while doing Complex Analysis (Residue theory) is to prove that the given integral: $$\int\limits_0^\infty \frac{\sin x} x \,\mathrm  dx = \frac \pi 2$$ Well, can anyone prove this without using Residue theory?  I actually thought of using the series representation of $\sin x$: $$\int\limits_0^\infty \frac{\sin x} x \, dx = \lim\limits_{n \to \infty} \int\limits_0^n \frac{1}{t} \left( t - \frac{t^3}{3!} + \frac{t^5}{5!} + \cdots \right) \,\mathrm  dt$$ but I don't see how $\pi$ comes here, since we need the answer to be equal to $\dfrac{\pi}{2}$. As per title, I wish to know if I can, after a successful 32bit setup and consequent software installations, update to a 64bit version.  I know how to partition (actually one of the solutions is to set /, /etc, /home, /var/www, and /opt as separate partitions) and I know that a clean install is way better than a dirty one, yet I would like to know if/how it's possible to do that. Forward an invocation of a variadic function in C "be accorded someone" or "be accorded to someone"? When the verb accord means "give or grant", should the passive voice be accorded someone or accorded to someone?  I came across several sentences in a book:     The attention accorded husband-wife relations in Muslim teachings thus confirmed the indigenous view of matrimony as a desirable state, with the birth of children considered essential for the full attainment of adulthood.      Similar processes occurred in Daoism, which percolated into Vietnam from southern China but never received the official patronage accorded Confucianism.   Shouldn't it be "accorded to husband-wife relations", as "given to husband-wife relations"? HBONOW on Ubuntu 16.04LTS I am trying to watch HBONow on Ubuntu 16.04LTS on Chrome browser. It is showing the certification video (i.e. PG-13, TV-MA) and then when it tries to load content it's never shows up.  My windows browser is able to load it successfully. What could be the possible solutions? Git ignore file for Xcode projects Which files should I include in .gitignore when using Git in conjunction with Xcode?