Phi Request: Fill & Download for Free

03.13.2021Anh Dung Phi requested your answerCan anyone help me identify the name of this font? I really needed it for a few days and couldn't find it. I tried what the font, fumbling around with Dafont and got no result.wolfs bane - Search - dafont.comhttps://www.dafont.com/search.php?q=wolfs+bane+Wolf's Bane II FontVersion 2.1 A bolder, slightly wider version of Wolf's Bane. For information on commercial use, please visit www.iconian.com/commercial.htmlhttps://www.dafont.com/wolfs-bane-ii.fontLook at these links above.The “Happy Birthday” type example you referenced, looks to be based on Wolf’s Bane II by Iconian Fonts.The Prince of Darkness font is not as good of a match, look at the A and P.If your reworking the example you showed the Wolf’s Bane II would be less work to modify the characters.Sample of Prince of Darkness aboveSample of Wolf Banes’s II above, note the character shapes are quite close. this would be good choice to start typographic modifications with.Hope some one has a happy birthday with cake!

I wonder the exact same thing! In the 21st century one would think that there are electronic methods to secure PHI much more effectively than a method now relegated to near antiquity! This is considering random accessibility to a fax machine as compared to verifying the appropriate individual and emailing directly. I hate faxing PHI requests. It wastes paper and relies on technology that is an half step away from teletype artifacts!Sorry, I'm aware I didn't technically answer the question but this is something I've long been annoyed by. Thanks for reminding me!

I could use a decent answer to this for reference myself... so here goes.[1st Draft - Comments welcome]This is written from more to less common stuff, so you can stop at any stage to avoid a TL;DR, but don't forget to upvote in any case :-)Quora uses the MathJaX [math]\LaTeX[/math] interpreter for math markups. You use the tab marked [math]\Sigma[/math] to insert the markups [math] and [/math] between which you write the [math]\LaTeX[/math] symbols.Many symbols are just typed as they appear on the keyboard and are formatted in a mathematical font. Other symbols, operators, and special commands are introduced with a backslash (\). Braces ({}) are used to group things and do not appear unless specifically requested.In what follows examples of input (between the markups) are shown followed by the output. Just find what you are looking for, copy and adapt to your circumstances, and enjoy the output.Numbers, Variables, and Keyboard CharactersJust type from the keyboard.y > (13x+3!) \cdot 50 \%[math]y > (13x+3!) \cdot 50\%[/math]Powers, Superscripts, and SubscriptsPowers and Superscripts are introduced by a caret (^), and Subscripts are introduced by an Underscore (_).x^3-6x^2+22x-6=(x-a_0)(x-a_1)(x-a_2)[math]x^3-6x^2+22x-6=(x-a_0)(x-a_1)(x-a_2)[/math]FractionsSimple fractions can just use the slash (/) but more complicated fractions should use \frac followed by two subexpressions in braces. Fractions can be nested but doing so can be hard to read.2/5 = \frac{x+1}{x+2} = \frac{\frac{1}{y}+1/z}{y+z}[math]2/5 = \frac{x+1}{x+2} = \frac{\frac{1}{y}+1/z}{y+z}[/math]RootsSquare (and [math]n[/math]th) roots of expressions use the \sqrt command with an optional argument in square brackets ([]).\sqrt 2 = \sqrt{\frac{16}{8}} = \sqrt[6]{8} = \sqrt[n]{1+x^2+x^3+\dotsb}[math]\sqrt 2 = \sqrt{\frac{16}{8}} = \sqrt[6]{8} = \sqrt[n]{1+x^2+x^3+\dotsb}[/math]Sums, Products, and IntegralsSums, Products, and Integrals use \sum, \prod, and \int with limits specified using underscore (_) for the lower limit and caret (^) for the upper limit. (See later if you want get fussy about the [math]\mathrm{d}[/math]). You can alter the placing of the limits using \limits.\sum_{i=0}^{\infty} \frac{x^i}{i!} = \lim\limits_{n\to\infty}\prod_{i=1}^{n}(1+a_{i}x) = \int\limits_{-\infty}^{x} e^y dy = e^x[math]\sum_{i=0}^{\infty} \frac{x^i}{i!} = \lim\limits_{n\to\infty}\prod_{i=1}^{n}(1+a_{i}x) = \int\limits_{-\infty}^{x} e^y dy = e^x[/math]BinomialsBinomials use \binom or \choose. These occur frequently in combinatorial and probability discussions.{n \choose m} = \binom{n}{m} = \frac{n!}{m!(n-m)!}[math]{n \choose m} = \binom{n}{m} = \frac{n!}{m!(n-m)!}[/math]Greek LettersThe most common Greek letter is probably [math]\pi[/math](\pi) but you can get them all both lower and upper case if you know their equivalent English name.Lower case letters are\alpha\beta\gamma\delta\epsilon\zeta\eta\theta\iota\kappa\lambda\mu[math]\alpha\beta\gamma\delta\epsilon\zeta\eta\theta\iota\kappa\lambda\mu[/math]\nu\xi\omicron\pi\rho\sigma\tau\upsilon\phi\chi\psi\omega[math]\nu\xi\omicron\pi\rho\sigma\tau\upsilon\phi\chi\psi\omega[/math]Common upper case letters are\Gamma\Delta\Lambda\Xi\Pi\Sigma\Upsilon\Phi\Psi\Omega[math]\Gamma\Delta\Lambda\Xi\Pi\Sigma\Upsilon\Phi\Psi\Omega[/math]Logic SymbolsLogic has a range of special symbols for quantifiers, operators, implication, and so on. \quad can be used for white space.x\in\mathbb{N}\Rightarrow\exists y\in\mathbb{N}\colon y=x+1 [math]x\in\mathbb{N}\Rightarrow\exists y\in\mathbb{N}\colon y=x+1[/math]\forall x\in\mathbb{R}, \exists y\in\mathbb{R}\colon x+y=0 \quad \nexists y\in\mathbb{Q}\colon y^2=2 [math]\forall x\in\mathbb{R}, \exists y\in\mathbb{R}\colon x+y=0 \quad \nexists y\in\mathbb{Q}\colon y^2=2[/math]A\land (B\lor C) \Leftrightarrow (A\land B) \lor (A\land C) [math]A\land (B\lor C) \Leftrightarrow (A\land B) \lor (A\land C)[/math]MatricesMatrices are created in an "environment" created between \begin{matrix} and \end{matrix} commands. matrix can have different brackets:pmatrix for parentheses [math]()[/math]bmatrix for square brackets [math][][/math]Bmatrix for braces [math]\{\}[/math]Elements in each row are separated by & and each row is separated by \\\begin{pmatrix}A1&2&3\\B&\frac12&\pi\\C&3.142&x^2\end{pmatrix}[math]\begin{pmatrix}A1&2&3\\B&\frac12&\pi\\C&3.142&x^2\end{pmatrix}[/math]Common FunctionsCommon functions like logarithms and the trigonometric functions have specific commands that render the function in a different font:i\theta=\ln\left(\sin\theta+i\cos\theta\right)[math]i\theta=\ln\left(\sin\theta+i\cos\theta\right)[/math]\tan\phi=\frac{\sin\phi}{\cos\phi}[math]\tan\phi=\frac{\sin\phi}{\cos\phi}[/math][To be completed]