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How to render Entity Reference fields in the current language I am trying to render fields from an entity reference in a twig template but they are displaying in the default language instead of the selected one. My twig code:  {% for location in node.field_locations %}   &lt;div class="home-location"&gt;     &lt;div class="wording"&gt;       {{ location.entity.title.value }}        &lt;span&gt;{{ location.entity.field_sub_title.value }}&lt;/span&gt;      &lt;/div&gt;    &lt;/div&gt;  {% endfor %} There was the following sentence in an article titled, “Like, Degrading the Language? No Way” in New York Times (April 5), in which the author says Americans are moving backward on language:     “(Like the use of ‘like’) the use of “totally” mines the same vein.   “He’s totally going to call you” does not mean “He is going to call   you in a total fashion.” It has a more specific meaning, although only   handled subconsciously by speakers, as so much of language is. “He’s   totally going to call you” contains an implication: that someone has   said otherwise or that the chances of it may seem slim at first glance   but in fact aren’t. As with “like,” “totally” tracks and nods to the   opinions of others. It’s totally civilized.”      Although the author explains “totally going to call you” contains an implication of someone having said otherwise, I’m not still clear with the meaning of “He’s totally going to call you.”   What does it mean? He’s totally going to call you “what”?   How does “He’s totally going to call you.” differ from “He’s going to call you.”? Is this expression (use of totally) ubiquitous today as the author asserts? Now that Apple has removed the ability to access the iOS App Store in iTunes 12.7 on Mac/Windows , I can't find any way to download an IPA file from the App Store. As a note, I'm not worried about installing the IPA files (see ), I just need the IPA files as a developer looking for some basic information on the apps. I'd like to solve this without resorting to jailbreaking as my devices are already updated to iOS 10.3.3.  Here are things that I've tried that didn't work:   Extract from backup: The apps seem no longer to be backed up. Save to Mac from iPhone management software: I believe this has been blocked by Apple works as far back as iOS 8.3. Figuring out how the file is downloaded via proxy connection: At least for me, this looks too complicated to do because you have to authenticate with your Apple ID and I'm sure that by now, Apple even requires the phone to be authenticated in some way. Not sure if it would even be possible in the same way that you see all those Android APK download services out there.   At least for now, it looks to me like maybe the only way is to hold onto an older version of iTunes for as long as that works. We can click the website mentioned by the users in their profile page. They can enter anything that  be .   But, in  profile page, the website link is not clickable. Why not? How to upload string as file with jQuery or other js framework Frequency dependence of electromagnetic reflection I was surprised to see that the Fresnel equations for reflection depends on refractive index and angle of incidence, but they do not depend on frequency. Why is this case? Are they restricted to regions that do not show frequency dependence? Kinematics with non constant acceleration A particle experiences an acceleration described by  $$ a=kx^{-2} $$ where x is the displacement from the origin and k is an arbitrary constant.  To what value does the velocity v of the particle converge to as x approaches infinity if the particle starts at some point x0?  If I approach this problem with energy, then $$ W = \int F \mathrm{d}x $$ $$  = \int_{x_0}^\infty mkx^{-2} \mathrm{d}x $$ $$  = mk(-\infty^{-1}+{x_0}^{-1}) $$ $$ W = K = mk{x_0}^{-1} $$ $$ \frac{1}{2}mv^2 = mk{x_0}^{-1} $$ $$ v = \sqrt{2k{x_0}^{-1}} $$  How would I solve this problem with pure kinematics? (there appears to be some sort of cyclical dependency where acceleration affects velocity, velocity affects displacement, and displacement affects acceleration)  Likewise, two particles experience accelerations described by $$ a_1=k_1x^{-2} $$ $$and $$ $$ a_2=-k_2x^{-2} $$ where x is the distance between the two particles  What two velocities do the particles reach as x approaches infinity if the two particles are initially separated by some x0? Can I run CAT5/6 cables parallel to electrical cables? For any natural number $n\ge 1$, given pairs $(a_1,b_1),(a_2,b_2),...,(a_n,b_n)$ of integer numbers, there exist integer number $c$ and $d$ such that  $$\prod_{i=1}^{n}(a_i^2+b_i^2) = c^2+d^2$$    My initial approach is  Base Case: $(a_1^2+b_1^2) = a_1^2+b_1^2$ which is true. (Although it is trivial)  Prove the statement is true when $n=2$: We have $$(a^2+b^2)(c^2+d^2) = (ac-bd)^2+(ad+bc)^2$$ (Thanks André Nicolas for pointing it out)   So if $a,b,c,d$ are integers, $ac,bd,ad,bc$ are all integers and integers are closed under addition and subtraction. Hence $(ac-bd),(ad+bc)$ are integers.   Inductive Hypothesis: $\prod_{i=1}^{n}(a_i^2+b_i^2) = c^2+d^2$ is true  Inductive Step: $$\prod_{i=1}^{n+1}(a_i^2+b_i^2) = \prod_{i=1}^{n}(a_i^2+b_i^2)\cdot (a_{n+1}^2+b_{n+1}^2) = (c^2+d^2)\cdot (a_{n+1}^2+b_{n+1}^2)$$  Where $c$ and $d$ are integers.   But when we apply $n=2$, we have  $(c^2+d^2)\cdot (a_{n+1}^2+b_{n+1}^2) = (e^2 + f^2)$ where $e$ and $f$ are integers.  Hence, by the principle of induction, the statement we needed to prove is true. If $p$ and $q$ are distinct primes , prove that $$p^{q-1}+q^{p-1} \equiv 1 \pmod {pq}$$     Using Fermat's Theorem we can get $$p^{q-1} \equiv 1 \pmod q, \qquad q^{p-1} \equiv 1 \pmod p.$$  After that I have no idea at all. Can anyone help me please Is Argothian Elder a Druid? is listed on a lot of websites with the Druid creature type, but the card only lists "Elf".  Is Argothian Elder a Druid too? What are the SEO rules for HTML 5? What are the rules of engagement with respect to SEO in HTML 5?  Examples of things we have been mulling over with no conclusion:   Are you penalised for not using &lt;head&gt; and &lt;body&gt; tags? Do links in &lt;nav&gt; blocks get prioritised for follows? With &lt;aside&gt; (no bside though), &lt;section&gt;, &lt;summary&gt; and &lt;details&gt; which ones carry the most weight for content, one-liner descriptions and keyword tags are there search engine implications? If you use CSS to put a &lt;footer&gt; element at the top and a &lt;header&gt; element at the bottom (not that you would but it may be construed as such by an incomplete spider implementation)? Does the use of placeholder attributes on &lt;input&gt; show you are more user focused?   At the minute we are haphazardly pinning the content on the donkey with regard to tag usage but would be interesting to know if anyone has any insight into the "correct" tags to use with regards to SEO. Is the word "data" now considered singular? If so, what about "datum"? What is the purpose of tape when finishing drywall? Sorry if this is a stupid question, but it doesn't seem immediately obvious how a thin strip of paper tape actually helps the taping process in drywall installation except for perhaps reducing the amount of mud needed between panels. This, from eHow:  Embedded in a layer of drywall joint compound, drywall tape creates a physical bond between adjacent sheets of drywall. Although the bond does not significantly contribute to the structural support of the drywall sheets, the bond reduces the movement and cracking of the sheets.  Wouldn't simply mudding between the joints have the same strength without the tape, albeit requiring more mud? What equipment and settings do I use for panning shots of moving objects? How do you go about getting great panning shots of things like cars and bicycles so that the background is nice and blurred but the target is sharp as can be. I have tried on many occasion to do panning shots and I just can't get the setup right.  What lens setup, shutter speed would be a good place to start? Why commutator subgroup is normal to G? If $G$ is a group and $G'$ is generated by $\{xyx^{-1}y^{-1}|x,y\in G\}$, then $G'\trianglelefteq G$ and  $G/G'$ is Abelian.  At first, I thought this is easy because I thought $g[x,y]g^{-1}=[gxg^{-1},gyg^{-1}]$. But it was a mistake. I could not prove that it is also subgroup of G and $G/G'$ is abelian. I need help. Is there a problem with closing the lid of a MacBook Pro when using an external monitor? I am using an external monitor and the only way (that doesn't involve jumping through hoops) to turn off the MacBook Pro monitor is to close the lid.  Does closing the lid causes any problems? I have read the following on :     You can still run a single external monitor if you close the lid of   your laptop, but that restricts airflow and exposes your display to a   lot of heat. Not good. Extracting phone number from string How do I fix a "Problem with MergeList" or "status file could not be parsed" error when trying to do an update? How to write the word 'smart phone' in a research article? Smart phone Smartphone Smart-phone   I am really looking for some help regarding hyphen (-) issue in text found in research article. Is there any standard method how to use it?