How to convert a Date to the first of next month in JavaScript?
Javascript Date: next month
What's the difference between "Service" and "/etc/init.d/"? I am new to pythontex. I could run simple python code. However, I get error with slightly complex things.  The error I get is following:  This is PythonTeX 0.16  ----  Messages for py:default:default  ---- * PythonTeX stderr - error on line 211:     File "&lt;outputdir&gt;\py_default_default.py", line 62       MW= 18e-3 u.kilogram/ u.mole                 ^   SyntaxError: invalid syntax  -------------------------------------------------- PythonTeX:  notes - 1 error(s), 0 warning(s)  C:\texlive\2018\bin\win32\runscript.tlu:803: command failed with exit code 1: python.exe c:\texlive\2018\texmf-dist\scripts\pythontex\pythontex.py notes.tex   Part of the code that has error is :  \begin{pycode} import math from pint import UnitRegistry u = UnitRegistry() alpha = 0.04 sigmaW = 72.86e-3 * u.newton / u.meter mu    = 8.9e-4 * u.pascal * u.second densityW = 1000 * u.kilogram / (u.meter ** 3) densityIPA = 1000 * u.kilogram / (u.meter ** 3) densityEtoh = 1000 * u.kilogram / (u.meter ** 3) H = 1e-6 * u.meter W = 28e-6 * u.meter L= 32e-6 * u.meter MW= 18e-3 u.kilogram/ u.mole MIPA= 60.1e-3 u.kilogram/ u.mole MEtoh= 46.07e-3 u.kilogram/ u.mole R0=8.31446 u.joule / (u.mole * u.kelvin) T0= 298 u.kelvin N= 10 D0=2.4e-5 (u.meter ** 2)/(u.second) C0=17.08e-3 u.kilogram/(u.meter ** 3) tauevW=(densityW * N * R0 * T0 * (W **3))/(6* math.pi * D0 * C0 * sigmaW * MW) \end{pycode}   Does anyone know how to solve this issue? Validate/verify PDF files integrity Is there any tool which I can run on the PDFs archives (all directories) and finally it lists/identifies the corrupt/invalid PDFs? I have hundreds of PDF files (related to documentation etc.) on my computer (Windows machine), and very often I receive/have to send dozens of PDFs via email. It is now a normal routine that the PDF I receive or send is corrupted. This creates serious trouble sometimes, when the source file (e.g. Word file or the Tex file) is missing/not available instantly. Checking these thousands of PDFs is not possible in finite time, so I have searched for a tool which I can run once and it would scan all PDFs (in directories and sub-directories), and finally I would get a list of files which I should re-create. Up to now, it seems there is no such tool. I need this date format in a visualforce page: "December 14, 2013". I can't seem to find the format options for visualforce. I read that it's the same as the java messageformat class options, but I cannot find a list for that either.  A little help would be much appreciated "Have been having classes" or "have had classes for three months"? Which sentence is correct:  "I have been having classes for three months."  or  "I have had classes for three months." Cursor is set to move by increments. how to reset to normal? General solution to the PDE $xU_x+yU_y=0$ Solve the equation $xU_x+yU_y=0$.   From Partial Differential Equations: An Introduction, 2nd Ed. (Strauss, pg. 10). There are no boundary conditions.  Solution: The PDE can be written $(x,y)\cdot\nabla U(x,y)=0$, implying that the vector $(x,y)$ is tangent to the PDE's characteristic equation. Then I can write $dy/dx=y/x$, and to solve this ODE,  $$\frac{dy}{dx}=\frac yx \\ \ln y=\ln x+c_1 \\ y=cx \\ y/x=c$$  Hence, the PDE is dependent on $c$ and I can write $U(x,y)=f(y/x)$ for some function $f$, solving the problem.  Question: Is this solution correct? The hint for the question (supplied by the professor) said I should use a substitution of variables, but this seems reasonably valid. Using \ttfamily with \bfseries (or how to enable bold in fixed-width font) I'm using listings package, and I've added basicstyle=\ttfamily\footnotesize. However, when I do that, the keywords from the embedded source-code are not bold anymore.  I figured that \ttfamily together with \bfseries does not work.  And then I found a , and I tried adding \usepackage[bold-extras], and it didn't work either. What does that package do? Should I just ignore it and move on?  And then I finally found , which may be a duplicate to this one, but was a lot harder to find. I also found , which got me more confused.  So, what should I do in order to get a bold fixed-width font for use within listings?  Using pdflatex from texlive-2010. London Heathrow airport - do I need a transit visa? I am traveling from the US to India via London Heathrow on November 6. I will be at LHR on 7th at 6:20 am and departing at 9:25 pm. I'm an Indian national and have a valid US visa.  Do I need a transit visa to stay airside?  I have been scared that British Airways have stopped a few people from boarding flights (no details just rumors).  Do I need a transit visa to stay landside? I want to do some sightseeing. What are the chances of getting past officials using transit without visa concession?  Real stories will help a lot to calm the butterflies in my stomach. Converting mxd to earlier version using ArcPy? Dirichlet's problem in the unit disk is to construct the harmonic function from the given continuous function on the boundary circle. It is solved by the convolution with the Poisson kernel, and we know that the constructed function has uniform limit which is the given continuous function as $r\to 1$, and we can complexify the solution by taking the Schwarz integral formula. Now (in this very particular case) does the imaginary part has a uniform limit? If it does, why don't we prove the uniqueness of the solution by a simple application of the Cauchy integral formula? Here is the proof that I reckon to be reasonable(which is what I expose here to be criticised)  We construct the Schwarz integral, or $\frac{1}{2\pi}\int _{0}^{2\pi}\frac{\exp(it)+z}{\exp{(it)}-z}u(\exp{(it)})\mathrm{d}t$. This function is an analytic function in the interior unit disk, and is continuous in the closed unit disk(its closure). Let this analytic function denoted by $f$, and another analytic function that has the same uniform limit function on the circle be $v$. Then $u-v$ is an complex analytic function in the interior of the unit disk, continuous on the closure, with boundary value identically zero. An application of Cauchy's integral formula gives rise to the conclusion that $u-v$ in identically zero on the entire disk.   Another question being if the boundary function has finite jump discontinuities, what is the behaviour of the convolution with the Poisson kernel near the discontinuous points? Let $f(z)$ be entire function. Show that if $f(z)$ is real when $|z| = 1$, then $f(z)$ must be a constant function using Maximum Modulus theorem Let $f(z)$ be entire function. Consider the functions $e^{if(z)}$ and $e^{−if(z)}$ and applying the Maximum Modulus Theorem, show that if $f(z)$ is real when $|z| = 1$, then $f(z)$ must be a constant function.  (We take $f(z)=u(z)+iv(z)$)  I am confused as so far I have $|g(z)|=|e^{if(z)}|=|e^{-v(z)}|$ and then since $f(z)$ is real, $f(z)=u(z)$ and $v(z)=0$ so I assumed it would follow that $|g(z)|=|e^{v(z)}|=1$.  Similarly, $|g(z)|=|e^{-if(z)}|=|e^{v(z)}|=1$.  Using Liouville I assumed one could say that both $g(z)$ and $h(z)$ are bounded entire functions, they are constant and so it follows that $v(z)$ is constant, meaning that both its partial derivatives are equal to 0 and, due to Cauchy Riemann, both of the partial derivatives of $u(z)$ are equal to zero.  It would then follow that $f(z)$ is constant.  I don't know how to go about the question using the Maximum Modulus Theorem, also I feel I am overlooking the importance of $|z|=1$ perhaps?  Any help would be much appreciated!! How to know if my servers should use jumbo frames (MTU) CSS transition shorthand with multiple properties? Is there a word for people who always act too friendly in order to curry favor with their acquaintances? Is there a single noun or adjective for a person who is always flattering friends and acquaintances, not only to be liked and accepted but, at other times, to curry favor with them as well ?  I'm not looking for regionalisms but a word that will be understood in any English speaking country. Verbatim environment that can break long lines? I want to generate a PDF of user-submitted text using LaTeX. To handle crazy user input, I first thought about using the verbatim package, but of course it doesn't break up too long lines. Is there some package that works similar to verbatim (i.e., accept any input) but formats the text nicely? Can someone explain how Kat experienced this part of Tenet from her perspective? Installing VMware on 18.04: Failed to build vmmon What's the purpose (if any) of "javascript:" in event handler tags? I've been making a concerted effort to improve my javascript skills lately by reading as much javascript code as I can. In doing this I've sometimes seen the javascript: prefix appended to the front of event handler attributes in HTML element tags. What's the purpose of this prefix? Basically, is there any appreciable difference between:  onchange="javascript: myFunction(this)"   and  onchange="myFunction(this)"   ? What are the differences between "lay" and "lie"?