So I have a cylinder (Or any curved shape) and I want to wrap the door to it. I can give the door more depth and move it close to the cylinder but the edges won't be equal from all sides, and I want them to be equal. So any idea how can I wrap it around the cylinder?
I am fairly new to blender and I am trying to do something which I am assuming is fairly straight forward with no success. All I'm looking to do is emboss some text onto the curved part of a yogurt pot. Image attached below. What is the quickest and easiest way of doing this?  Thanks in advance
OpenGL Line Width Can I visit the US twice within a 90 day period under the Visa Waiver Programme? 2nd time is only to transfer (change terminal, not airside). I remember reading this book back in late 90's. It is about a slave that gathers some friends and goes into a desert to find/fight a dragon. There is also a revolt/uprising in the slaves' home town. I can't remember if this is a single book or a trilogy.  I think the rulers were called Sorcerer-lords or Sorcerer-Kings. And I remember one character was called Boris or Borys. Closure of $\{\frac{1}{n}\}:=M$ In $\mathbb{R}$ with standard topology the closure of the above set $M$ is $M \cup 0$. I fail showing this by purely topological means. I.e. not using the fact that this holds in the reals as a metric space and deduce it for the induced topology.  I assumed that there exist a closed subset $A$ containing $M$ but not 0. Hence, the complement of $A$ is an open subset containing 0. Does this already yield a contradiction or do I need a different approach?  Could you help me on this? My friend and his wife visited UK during the year 2015. And they came back on time we want to know one information as they same couple want to visit UK again  For how many years or months can multiple entry visa can be given for a couple who have already visited UK? How to make partitions mount at startup? How do you make HDDs and partitions mount at startup on Ubuntu?  I always keep my media and data files on separate partitions - one 2tb HDD and a 400 odd gig partition.  I have been trying to swap the default folder location for the home directory to my other drives.  It works when I change the /home/user_name/.config/user-dirs.dirs file to the directories I want, but only until I reboot the system. I am only assuming that the drives not mounting is the problem with it, but it would be helpful either way.  If any one knows another reason for why the directories change back to default each time that would be good also. Good reasons to prohibit inheritance in Java? What are good reasons to prohibit inheritance in Java, for example by using final classes or classes using a single, private parameterless constructor? What are good reasons of making a method final? What is the correct (most efficient) way to define the main() function in C and C++ — int main() or void main() — and why? And how about the arguments? If int main() then return 1 or return 0?  There are numerous duplicates of this question, including:       — For C++, with a very good answer indeed.     Related: Why is $(2, 1+\sqrt{-5})$ not principal? Why is $(2, 1+\sqrt{-5})$ not principal in $\mathbb{Z}[\sqrt{-5}]$?   Say $(2,1+\sqrt{-5})=(\alpha)$, then since $2\in(2,1+\sqrt{-5})$ we have $2\in (\alpha)$, so $\alpha\mid2$ in $\mathbb Z[\sqrt{-5}]$. Writing $2=\alpha\beta$ in $\mathbb Z[\sqrt{-5}]$ and taking norms, $4=N(\alpha)N(\beta)$ in $\mathbb Z$, so $N(\alpha)\mid4$ in $\mathbb Z$. Similarly, since $\sqrt{-5}\in(\alpha)$ we get $N(\alpha)\mid5$, thus $N(\alpha)$ is a common divisor of $4$ and $5$, therefore $N(\alpha)=(1)$, so $\alpha$ is a unit. But that means $1\in (2,1+\sqrt{-5})=(\alpha)$, so it must be the whole ring, but it cannot to reach a contradiction, so how can I find an element, which is not in $(2, 1+\sqrt{-5})$.  Or is there a simpler method ? (Maybe not UFD would imply not PID) Maybe I'm just hearing the wrong comments, but it seems that Slytherin is considered a dark house by almost everyone.  I know when both reading the books and watching the movies, I always had a feeling of foreboding when there were a number of Slytherin house members around or the time when Harry and friends went into Slytherin and felt this feeling was emphasized by the writing and film directing.  We hear very little positive about Slytherin (other than the repeated line that Harry would be a great wizard if he went in Slytherin) and there really isn't a list of great wizards who were in Slytherin House.  Even in the movie Deathly Hallows (I can't check the book - I loaned it to my sister 3 weeks after it was published and haven't seen it since!), McGonagall specifically asks Filtch to lead all the Slytherin students into the dungeon while Hogwarts is under siege by Voldemort.  She doesn't specify that any Slytherin students remain behind to help fight.  Is this intentional?  Did JKR intentionally create a bad reputation and not present any counter-examples so we'd believe all of Slytherin was bad?  Most characters in the Potter-verse are complex.  While we can admire James and Lily Potter, we also see how James teased and taunted Snape, showing us a harsh side of James, and we see that there is good in Snape.  We even see complexity in Voldemort as a villain who is mixed-blood, but hates those of mixed blood and wants purity for all witches and wizards.  With all the complex characters, it seems odd that there is essentially nothing to redeem the House of Slytherin - which is not just one character, but is a group represented by a number of characters.  But yet it seems as if it's presented, in both books and movies, as dark and full of schemers and bad people.  Are there indications, and especially more than a few or just tiny ones, that there are a fair number of good witches and wizards in Slytherin? In which situations is it OK to omit articles in short sentences? Recently, in many new online software I often see that developers omit articles in short sentences, especially on action buttons or tooltips.     For instance: "Add new task" (not "Add a new task"), "Create project" (not "Create a project"), but often in the same software I can see "Make a copy". What are situations it can be justified? Field extensions and algebraic/transcendental elements Let $E$ be an extension of field $F$, and let $\alpha, \beta \in E$. Suppose $\alpha$ is transcendental over $F$ but algebraic over $F(\beta)$.   Show that $\beta$ is algebraic over $F(\alpha)$.  Okay, first questions: What does the notation $F(\alpha)$ and $F(\beta)$ mean? And being transcendental means it solves no equations with rational coefficients, but what does it mean for a field? Real valued analytic function defined on a connected set is constant Benchmarking hosting providers IO with Bonnie Where can the last FSTrim be seen as successful or not? (log files) How can I install Sun/Oracle's proprietary Java JDK 6/7/8 or JRE? I want to install Oracle's JRE and to update to the latest version with the Software Updater when they released. Is there a Ubuntu package that is provided by Canonical or Oracle?  Before release Java 7, I followed  to install Java 6.  But it doesn't work for Java 7. There is no package sun-java7-xxx. How can you install Java 7? Why this JSFiddle does not work How can I run Windows applications on a MacBook Pro? I have a friend that wants to buy a Mac Book Pro and he has some windows applications that he needs to run. He doesn't want to buy the applications again.  Can he run the Windows applications on his MacBook Pro? What ways to accomplish this are available? If a normal subgroup $N$ of order $p$($p$ prime) is contained in a group $G$ of order $p^n$,then $N$ is in the center of $G$. If a normal subgroup $N$ of order $p$($p$ prime) is contained in a group $G$ of order $p^n$,then $N$ is in the center of $G$.   I want to use induction to prove this:  It is trivial when $G=p(n=1)$, assume $G=p^n$, $N$ is a normal subgroup in $G$ with order $p$. Since $G$ is p-subgroup, $G$ has a normal subgroup $H$ with order $p^{n-1}$,according to assumption, $N \subset C(H)$. But I don't know how to go on, is $C(H)=C(G)$?Can induction work in this case? Probability of winning the game "1-2-3"