Situation:    I work for a company that creates geodatabases for a client that are restricted to a specific boilerplate schema (eg domains, subtypes, etc.).  During a recent draft review, the client complained that when zooming to full extent during an ArcMap session, the full extent was too far "out."  Desired solution:  Alter xy domain of empty feature classes (contained in feature datasets) to extent of interest area as they are imported into production geodatabase (I know that a feature dataset destination will ignore the xy domain environment setting).  Problem:  No geoprocessing tool (eg feature class-to feature class, import to geodatabase, project, define projection, etc.) will accomplish the task (inside or outside feature datasets).  The domain environment setting (advanced geodatabase) is ignored for all actions I've tried.
I have a featureclass in an Esri file geodatabase. When I edit the features using the editor in ArcMap, and I delete most of my features and keeping only the ones in the middle, the zoom to layer command doesn't work as expected. Instead of zooming to the extent of the features remaining in the feature class, the extent will be the former one (containing all deleted features). When reviewing the extent values in the properties dialog for the feature class, I can clearly see the old values. So the edit session doesn't seem to alter the full extent values.  Is there a way to recalculate these values?  I am pretty sure that this problem should occur to everyone editing features in ArcMap...
ASP.NET "special" tags What is the official name for the "special" ASP.NET tags like this:  &lt;%# %&gt; &lt;%= %&gt; &lt;%@ %&gt; &lt;%$ %&gt;   I can't seem to figure out the conceptual or well known name for these, so I'm having trouble searching for more info.  As a bonus, can anyone give me a quick rundown of all of the possible "special tags" and what each one of them does (or point me to a resource)? Our 21 month old toddler will use the potty when we leave her bottom bare - she has been successfully doing this for a month. Tired of cleaning stinky diapers, we leave her bottom bare when she is home.   She doesn't particularly enjoy wearing diapers, and when we put one on her, she doesn't take the initiative to tell us that she has to use the potty. However, when we have company over, we put a diaper on her.  We are trying to transition her into wearing panties; however, she is very opposed to them. She equates them with pants and doesn't want to wear them. While she is fully capable of dressing herself in pants, she hasn't mastered taking her pants off yet.   How do you introduce underwear to your child? When do people normally introduce underwear to their child? How do I explain the concept of having to take her panties off before using the potty?  We in no way want to discourage her use of the potty, as she seems to really enjoy pooing/peeing outside (she claps for herself whenever she uses the potty). But if she is interested in potty training herself, I do want to show her the concept of an underwear. if I write,  #!/bin/bash echo "foo"   or  #!/bin/sh echo "foo"   both yields same. I have seen some scripts starting with #!/bin/sh or #!/bin/bash. Is there any difference between them? Exercise $7$, page 51 from Hungerford's book Algebra.     Show that $N=\{(1),(12)(34), (13)(24),(14)(23)\}$ is a normal subgroup   of $S_{4}$ contained in $A_{4}$ such that $S_{4}/N\cong S_{3}$ and   $A_{4}/N\cong \mathbb{Z}_{3}$.   I solved the question after many calculations. I would like to know if is possible to define an epimorphism $\varphi$ from $S_{4}$ to $S_{3}$ such that $N=\ker(\varphi)$.  Thanks for your kindly help. Android app crashes when clicking on the loading icon in notification pane App version 1.0.27  If you the notification pane and click on the loading icon while it's spinning, the app will cause the app to crash.  03-26 22:51:08.331 E/AndroidRuntime(5927): FATAL EXCEPTION: main 03-26 22:51:08.331 E/AndroidRuntime(5927): java.lang.ArrayIndexOutOfBoundsException: length=0; index=-1 03-26 22:51:08.331 E/AndroidRuntime(5927): at java.util.ArrayList.get(ArrayList.java:310) 03-26 22:51:08.331 E/AndroidRuntime(5927): at com.stackexchange.marvin.ui.BaseActivity$3.onItemClick(BaseActivity.java:266) 03-26 22:51:08.331 E/AndroidRuntime(5927): at android.widget.AdapterView.performItemClick(AdapterView.java:298) 03-26 22:51:08.331 E/AndroidRuntime(5927): at android.widget.AbsListView.performItemClick(AbsListView.java:1100) 03-26 22:51:08.331 E/AndroidRuntime(5927): at android.widget.AbsListView$PerformClick.run(AbsListView.java:2788) 03-26 22:51:08.331 E/AndroidRuntime(5927): at android.widget.AbsListView$1.run(AbsListView.java:3463) 03-26 22:51:08.331 E/AndroidRuntime(5927): at android.os.Handler.handleCallback(Handler.java:730) 03-26 22:51:08.331 E/AndroidRuntime(5927): at android.os.Handler.dispatchMessage(Handler.java:92) 03-26 22:51:08.331 E/AndroidRuntime(5927): at android.os.Looper.loop(Looper.java:137) 03-26 22:51:08.331 E/AndroidRuntime(5927): at android.app.ActivityThread.main(ActivityThread.java:5103) 03-26 22:51:08.331 E/AndroidRuntime(5927): at java.lang.reflect.Method.invokeNative(Native Method) 03-26 22:51:08.331 E/AndroidRuntime(5927): at java.lang.reflect.Method.invoke(Method.java:525) 03-26 22:51:08.331 E/AndroidRuntime(5927): at com.android.internal.os.ZygoteInit$MethodAndArgsCaller.run(ZygoteInit.java:737) 03-26 22:51:08.331 E/AndroidRuntime(5927): at com.android.internal.os.ZygoteInit.main(ZygoteInit.java:553) 03-26 22:51:08.331 E/AndroidRuntime(5927): at de.robv.android.xposed.XposedBridge.main(XposedBridge.java:126) 03-26 22:51:08.331 E/AndroidRuntime(5927): at dalvik.system.NativeStart.main(Native Method)   (Think I should calm down on finding bugs for a little while? :P) Question  Let $X_n\geq 0$ be independent for $n\geq 1$. The following are equivalent.  $\sum_{n=1}^\infty X_n&lt;\infty$ a.s. $\sum_{n=1}^\infty[P(X_n&gt;1)+E(X_nI(X_n\leq 1)]&lt;\infty$ $\sum_{n=1}^\infty E(X_n/(1+X_n))&lt;\infty$   My attempt I was able to prove $(1)$ implies $(2)$ and $(2)$ implies $(3)$ but not $(3)$ implies $(1)$. For $(1)$ implies $(2)$, observe that by Borel-Cantelli $\sum_{n=1}^\infty P(X_n&gt;1)&lt;\infty$, else $X_n&gt;1$ infinitely often w.p.1 so that $(1)$ is violated. To see that $\sum_{n=1}^\infty E(X_nI(X_n\leq 1)]&lt;\infty$, apply Kolmogorov three-series theorem (I think). For $(2)$ implies $(3)$ we can write that $$ \begin{align} \frac{X_n}{1+X_n}&amp; =\frac{X_n}{1+X_n}I(X_n\leq 1)+\frac{X_n}{1+X_n}I(X_n&gt;1)\\ &amp;\leq X_nI(X_n\leq 1)+ I(X_n&gt;1). \end{align} $$ Now take the expectation of both sides and sum on $n$ using $(2)$ to conclude $(3)$. For the last implication $(3)$ implies $(1)$, I tried to use Kolmogorov three series theorem. To this end put $Y_n=X_nI(X_n\leq 1)$. First note that $\sum_{n=1}^\infty P(X_n&gt;1)&lt;\infty$ since $$ P(X_n&gt;1)\leq P\left(\frac{X_n}{1+X_n}&gt;\frac{1}{2}\right)\leq 2E\frac{X_n}{1+X_n} $$ by Markov's inequality. But I am unable to show that $\sum EY_n&lt;\infty$ and $\sum\text{Var}(Y_n)&lt;\infty$. Any help is appreciated. In Random forest algorithm, Breiman (author) constructs similarity matrix as follows:   Send all learning examples down each tree in the forest If two examples land in the same leaf increment corresponding element in similarity matrix by 1 Normalize the matrix with number of trees   He says:     The proximities between cases n and k form a matrix {prox(n,k)}. From their definition, it is easy to show that this matrix is symmetric, positive definite and bounded above by 1, with the diagonal elements equal to 1. It follows that the values 1-prox(n,k) are squared distances in a Euclidean space of dimension not greater than the number of cases.    In his implementation, he uses sqrt(1-prox), where prox is a similarity matrix, to convert it to distance matrix. I guess it has something to do with the "sqaured distances in a Euclidean space"-quoted above.  Can somebody shine a little light on why it follows that 1-prox are squared distances in a Euclidean space and why he uses squared root to get distance matrix? Distorted Cabin & Oily Sheen: What is going on in this paragraph? I have been reading a book, and I have a question about the following excerpt:  &quot;We're here,&quot; The Tortoise in the Lake said, cutting across Dong Huong's gloomy thoughts. &quot;I can see nothing.&quot; There came a low rumble, which distorted the cabin around her, and cast an oily sheen on the walls. &quot;Watch.&quot; Outside, everything was dark. There was only the shadow of The Two Sisters in Exile, the dead ship that they'd been pulling since Longevity Station. – The Two Sisters in Exile, a fantasy novel by Aliette de Bodard  Are these changes happening in the “real” life of the novel?, or are they an illusion that exists merely in the mind of the narrator? If they are only an illusion, why does the author not say so? Has the author omitted something, or are these changes are really happening as the author says? different font while using url I'm having troubles while using the url command in my bibliography.  I mean:  1) \bibitem{[8]} {\url{http://projects.webappsec.org/w/page/13246989/Web20Application20Security20Statistics\#Tableofcontent}}  2) \bibitem{[5]} Justin~Clarke ``SQL Injection Attacks and Defense'', Syngress Publishing, Inc.2009   Unfortunately font 1) is different from 2).  What should I do in oder to get the same font for both items?   I'd like the font used in 1)  to be identical to the one displayed in 2) How to increase label size of OpenLayers plugin basemap layers? Ambiguity of "quite" The adverb "quite" has the following meanings :     1: wholly, completely ("not quite   finished")      2: to an extreme : positively "quite   sure" —often used as an intensifier   with a "quite a swell guy" "quite a   beauty"      3: to a considerable extent : rather   ("quite near")   My understanding is that #1 and #2 conflict with #3. For example, when you say "She's quite right", do you mean "She's completely right" or "To a considerable extent, she's right"? Notice that in the latter case you're not saying that she is completely right.  Another example is "I'm quite sure". Does it necessarily mean "I'm completely sure"?   Does the word really have conflicting meanings that can possibly cause ambiguity? Or am I missing something? .bash_history does not update in Git for Windows (git bash) How to prove $\,x^a-1 \mid x^b-1 \iff a\mid b$ How to insert pipe symbol in (La)TeX? How to insert pipe symbol | in TeX (LaTeX)?  I have tried this sample with pdflatex tmp.tex  \documentclass{extarticle} \begin{document} \textpipe \end{document}   And it give undefined control sequence error  This is pdfTeX, Version 3.1415926-1.40.10 (TeX Live 2009/Debian) restricted \write18 enabled. entering extended mode (./tmp.tex LaTeX2e &lt;2009/09/24&gt; Babel &lt;v3.8l&gt; and hyphenation patterns for english, usenglishmax, dumylang, noh yphenation, loaded. (/usr/share/texmf-texlive/tex/latex/extsizes/extarticle.cls Document Class: extarticle 1996/10/08 v1.0 Non Standard LaTeX document class (/usr/share/texmf-texlive/tex/latex/base/size10.clo) (/usr/share/texmf-texlive/tex/latex/base/exscale.sty)) No file tmp.aux. ! Undefined control sequence. l.3 \textpipe Can a service written in .NET self-terminate? I have a service application written in C# and under certain circumstances, I would like it to terminate itself.  This would happen after the service has been running for a while, so this would not be happening in the OnStart() event.  Everything that I have read so far suggests that the only safe way to terminate a service is through the Service Control Manager.  My service runs as Local Service and does not have the rights to start or stop services, so I can't access the SCM from the service itself.  Is there another way to self-terminate while still playing by the rules of the SCM? Where can I find Obsidian in the Pocket Edition? I have looked everywhere for lava or obsidian in 0.7.1. I've looked all the way from top to bottom and all around, in about a 100 block diameter, but I can't find any. Where can I get some? Can you deliver it [when,after] it [is | will be] assembled? Right now we are assembling a device. I am asking another person if he is can deliver it [after/when] we finish. What question construction is the most correct?  Can you deliver it after it is assembled?  Can you deliver it after it will be assembled?  Can you deliver it when it will be assembled?  Can you deliver it when it is assembled? Identify $P(2014)$ if $P(i)=1/i$ for every positive integer $1\le i\le2013$ Suppose $P(x)$ is a polynomial of degree $2012$ and $P(x) = 1/x$ when $x$ takes the integer values $1\cdots2013$ (inclusive). What is the value of $P(2014)$?   I get $1/1007$ but I'm not sure if it's right, and my method is very inelegant. How to prove that if $\forall x \in (a,b)$ Lebesgue integral $\int_{(a,x)}fd\lambda=0$, then $f(x)=0$ $\lambda$-almost everywhere? Let $f:(a,b)\rightarrow\mathbb{R}$.  The statement to prove is that if $\forall x \in (a,b)$ Lebesgue integral $\int_{(a,x)}fd\lambda=0$, then $f(x)=0$ $\lambda$-almost everywhere.  So if it wouldn't be true then we would have $\forall x \in (a,b):\int_{(a,x)}f_+d\lambda=\int_{(a,x)}f_-d\lambda\neq0$, so every interval contains positive and negative values of the function. It is  such an $f$ so my guess would be that this function is not Lebesgue measurable and we can't take this integral.  Thanks in advance! Who's the random kid standing in the gathering at the end?