I'm trying to block the access to certain websites using the Website Filter section from Dlink DIR-300 Admin (Firmware 2.14, Hardware Bx which is the latest).  It works for any keyword, except for facebook.  I can access www.facebook.com, but I can't access the URLs that contain facebook.com in their URL, but have different domain. (ie www.randomname.com/facebook.com).  What I've tried:   to restart the router after I added the settings ipconfig /flushdns tests from different browsers clear browser cache   So how can I really block facebook using this solution?  Update I could block the access to the mobile version (m.facebook.com), via http. However, when this is accessed via https, then facebook is accessible. The problem is the admin interface doesn't allow me to explicitly set this entry .  I just realized the same problem is with YouTube which is also using the https protocol. I tried with other websites that use both HTTP and HTTPS. The HTTP pages are blocked, but not the HTTPS pages.
I recently got a new router, a DRL-600L Router from D-Link, and was setting up some filters to block out certain websites.  One problem I am having is blocking out addresses that use https instead of http.  For example, I'm trying to block out Facebook, because Facebook.   So far, the filter filters http://www.facebook.com perfectly fine, but for the url https://www.facebook.com, it won't block that.  How can I block those kinds of websites?
Expected value of $|X - Y|$ Let $X \sim U(0, 1)$ and $Y \sim U(0, 2)$ be independent random variables. What's the expected value of $|X - Y|$? I found $f_{X}(x) = 1$ and $f_{Y} = \frac{1}{2}$ so that $f_{XY}(x, y) = \frac{1}{2}$ and $$\mathbb{E}[|x - y|] = \int_{0}^{1} \int_{0}^{2} \frac{|x - y|}{2} \mathop{dy} \mathop{dx},$$ but how can I compute this quantity? It looks tricky. I know the trick where you split the integral in the one-dimensional case, but I'm having trouble getting it in the two-dimensional case. How to choose the default gcc and g++ version? I couldn’t find any proof on the internet. I would appreciate an elementary proof , but any help would be appreciated!  Thank you. How to install Windows 10 Home 19018 update? I'm using windows home edition, I have the latest update installed 1909.  I want to install docker for windows 10 home edition. It keeps saying  Docker Desktop requires Windows 10 Pro/Enterprise (15063+) or Windows 10 Home (19018+).  Should I join Windows insider? How long should I wait for that update to be released if I don't want to join windows insider? Consequence of the Hahn-Banach Theorem From wikipedia's page on the Hahn-Banach Theorem:  If $V$ is a normed vector space with linear subspace $U$ (not necessarily closed) and if $z$ is an element of $V$ not in the closure of $U$, then there exists a continuous linear map $ψ : V → K$ with $ψ(x) = 0$ for all $x$ in $U$, $ψ(z) = 1$, and $||ψ|| = dist(z, U)^{−1}.$  How is this a consequence of the Hahn-Banach Theorem? First Order Time-Variant System : Picard Method I looking at a time variant first order system. I am trying to prove that a sequence of functions $x^{[k]}(t)$ generated using Picard iterations converges uniformly on some interval $[0,T]$.  Given:  $\dot{x}(t)=A(t)x(t)$ where $x(0)=x_0$  $x(t)=x∈R^n$ where $A(t)$ is a $n×n$ matrix  Assume there exists $M$ such that $||A(t)||\le M$ for all $t\ge 0$ and that $A(t)$ is a piecewise continuous function. Show that, for any $T &gt; 0$, a solution exists in the interval $[0,T]$.  I know that $x(t)=x_0+\int^t_0A(τ)x(τ) dτ$ must be satisfied if the solution does indeed exist.  I am supposed to use Picard iterations to prove this, which I am not familiar with yet. But I know that they are of the form: $x^{[k+1]}=x_0+\int^t_0A(τ)x^{[k]}(τ) dτ$. Where $x^{[0]}(t)=x_0$  Can I use the standard Picard proof to prove this or do I need to start somewhere else?  I was also asked to show that this method satisfies  $|x^{[k+1]}(t)-x^{[k]}(t)|\le |x_0| $$\frac{π^{k+1}(t)}{(k+1)!}$ where $π(t)=\int^t_0||A(τ)||dτ$.  I have no idea where to start with this, but hopefully it will become clearer once I finish the first part. Where to find my Favorites in Google Chrome? Where can I find my Favorites in Google Chrome ?  Where to find the folder that contains them ? Sudoers blacklist How does one account for the momentum of an absorbed photon? linux command to prevent dos attack by using netstat and iptables I want to DROP more than 200 requests per ip to prevent ddos attack. this is command that i used to detect requests count per ip :  netstat -alpn | grep :80 | awk '{print $5}' |awk -F: '{print $(NF-1)}' |sort | uniq -c | sort -nr   now i want add all ip addresses that made more than 200 requests into IPtables to DROP input and out put. ibus Avro in Ubuntu 14.04 LTS If you have a line passing through the middle of a circle, does it create a right angle at the intersection of the line and curve? More generally, is it valid to define an angle created between a line and a curve? Is the tangent to the curve at the point of intersection a valid interpretation (I.e a semi circle has 2 right angles) I saw it in a debate thread and it got me curious now. Is it possible to start windows with NUM Lock on? A password is always combination of characters &amp; numbers. I am so much used to num pad that every time windows start I end up entering wrong password just because NUM lock isn't ON by default. Since it's network login, it takes a bit long time to reset &amp; prompt for right password. Is there a way to enable NUM Lock on when Windows loads? Differences between /bin, /sbin, /usr/bin, /usr/sbin, /usr/local/bin, /usr/local/sbin Where can I find the source code of Ubuntu? I would like to know where to find the source code of Ubuntu. I'd like to see how far it is "open source". Upgrading from a modern smartphone camera without going all in on a DSLR kit Windows allows the  of certain files or folders. I currently have a Windows folder that is set to "encrypt contents to secure data". (The Windows partition is NTFS.)  If I mount this drive under Linux, is there anyway to decrypt the contents of the directory so that I can read the files without having to reboot into Windows? Is it possible to read a .PST file using C#? I would like to do this as a standalone application, not as an Outlook addin (if that is possible).   If have seen     to this mention  but I am looking to do this programmatically in C#.  I have looked at the  namespace but that appears to be just for Outlook addins.  appears to be able to read PST files, but this is in C (sorry Joel, I didn't ).  Any help would be greatly appreciated, thanks!  EDIT:   Thank you all for the responses! I accepted Matthew Ruston's response as the answer because it ultimately led me to the code I was looking for. Here is a simple example of what I got to work (You will need to add a reference to Microsoft.Office.Interop.Outlook):  using System; using System.Collections.Generic; using Microsoft.Office.Interop.Outlook;  namespace PSTReader {     class Program {         static void Main () {             try {                 IEnumerable&lt;MailItem&gt; mailItems = readPst(@"C:\temp\PST\Test.pst", "Test PST");                 foreach (MailItem mailItem in mailItems) {                     Console.WriteLine(mailItem.SenderName + " - " + mailItem.Subject);                 }             } catch (System.Exception ex) {                 Console.WriteLine(ex.Message);             }             Console.ReadLine();         }          private static IEnumerable&lt;MailItem&gt; readPst(string pstFilePath, string pstName) {             List&lt;MailItem&gt; mailItems = new List&lt;MailItem&gt;();             Application app = new Application();             NameSpace outlookNs = app.GetNamespace("MAPI");             // Add PST file (Outlook Data File) to Default Profile             outlookNs.AddStore(pstFilePath);             MAPIFolder rootFolder = outlookNs.Stores[pstName].GetRootFolder();             // Traverse through all folders in the PST file             // TODO: This is not recursive, refactor             Folders subFolders = rootFolder.Folders;             foreach (Folder folder in subFolders) {                 Items items = folder.Items;                 foreach (object item in items) {                     if (item is MailItem) {                         MailItem mailItem = item as MailItem;                         mailItems.Add(mailItem);                     }                 }             }             // Remove PST file from Default Profile             outlookNs.RemoveStore(rootFolder);             return mailItems;         }     } }   Note: This code assumes that Outlook is installed and already configured for the current user. It uses the Default Profile (you can edit the default profile by going to Mail in the Control Panel). One major improvement on this code would be to create a temporary profile to use instead of the Default, then destroy it once completed. I have 5 tables and a section after them. After creation of an output file I have two tables on one page, then a section and last 3 tables on next page.  What I want to achieve is to put tables and section below them.  \begin{table}[ht]\footnotesize \centering \begin{tabular}{|ll|} ...... \end{tabular} \label{tab:result} \end{table}  \section{Section below tables} What are the limits on how I can cast, change, and retract votes? What limits are there on how I can vote?  How often can I vote? How do my votes become locked/unlocked?