Title says it all. How do you wish "Happy New Year" to a TeXie? Compile the code below with pdfLaTeX, view it with "PDF Reader" or "Adobe Acrobat Pro" and press the "Happy New Year" button on the second page. Please suggest ways to internationalize the "Happy New Year" string by adding translations in the comments in your language.
\documentclass{scrartcl}
\setcounter{secnumdepth}{0}
\usepackage[T1]{fontenc}
\usepackage{textcomp}
\usepackage{mathptmx}
\usepackage[scaled =.92]{helvet}
\usepackage{soul}
\setlength{\paperwidth}{5.2075in}
\setlength{\paperheight}{4.90in}
\renewcommand*{\familydefault}{phv}
\usepackage[pdftex,margin=0.5in]{geometry}
\usepackage{fancyhdr}
\lhead{A Sample Calculation}\chead{}
\rhead{Area of Circle}
\lfoot{}\cfoot{}\rfoot{}
\pagestyle{fancy}
\usepackage{graphicx}
\usepackage{xcolor}
\usepackage[pdftex,pdfpagelayout=SinglePage,
pdftitle={Wishing you a happy year},pdfsubject={Invest your new year improving your TeX skills}%
]{hyperref}
\definecolor{background}{rgb}{0.99,0.98,0.90}
\pagecolor{background}
\setlength{\parindent}{0.0cm}
\usepackage[pdftex]{insdljs}
\begin{insDLJS}[test]{test}{JavaScript}
function doCalculation()
{
var radius=0.0 + this.getField("radius").value;
this.getField("diameter").value=radius*2;
this.getField("areacircle").value= Math.PI * Math.pow(radius, 2);
}
function HappyNewYear()
{
app.alert("Happy New Year!",3);
}
\end{insDLJS}
%% This must be here
%\OpenAction{/S/JavaScript/JS(docOpen();)}
%% Short hand commands
\newcommand{\textforlabel}[2]{%
\TextField[name={#1}, value={#2}, width=9em,align=2,%
bordercolor={0.990 .980 .85},%
readonly=true]{}%
}
%% Define the heading
\newcommand{\heading}[1]{\so{#1}}
\def\spacer#1{\multicolumn{2}{|c|}{}\\*[#1]}
\begin{document}
\topskip=0pt
\vphantom{-Z}
\vfill
\begin{center}
\textbf{\Huge Have a Happy New Year\\ with JavaScript\\*[4pt] and LateX!}
\end{center}
\vfill
\newpage
\begin{Form}
\begin{tabular}{|rl|}
\hline
\multicolumn{2}{|c|}{}\\*[-0.8em]\multicolumn{2}{|c|}{%
\heading{Area of Circle}}\\
%%
%%% Input field radius
&\\*[-0.8em]\textforlabel{l01}{Radius:}&\TextField[name=radius,width=10em, bordercolor={0.650 .790 .94}]{}%
~m\\
&\\ \hline
\multicolumn{2}{|c|}{\heading{Calculate}}\\
\spacer{-0.8em}
\multicolumn{2}{|c|}{
%% Push button is defined here
\PushButton[name=start,onclick={doCalculation();},bordercolor={0.650 .790 .94}%
]{Calculate}
%% Push button is defined here
\PushButton[name=hello,%
onclick={HappyNewYear();}, bordercolor={0.650 .790 .94}%
]{Happy New Year!}
}\\
\spacer{-0.8em}
\hline
\multicolumn{2}{|c|}{\heading{Results}}\\
%% RESULTS
%% Diameter
\multicolumn{2}{|c|}{}\\*[-0.8em]\textforlabel{name=l04, bordercolor={0.650 0.790 0.94}}{%
Diameter :}&\TextField[name=diameter,width=10em,bordercolor={0.650 .790 .94},%
readonly=true]{}~m\\
\spacer{-0.8em}
\textforlabel{name=l05, bordercolor={0.650 0.790 0.94}}{Area:} & \TextField[name=areacircle,width=10em,%
bordercolor={0.650 .790 .94},readonly=true]{}~m$^2$\\*[-0.8em]
\spacer{1em}
\spacer{1em}
\hline
\end{tabular}
\end{Form}
\bigskip
\parindent0.5em
As proved by Archimedes, the area enclosed by a circle is $\pi$ multiplied by the radius squared \(\pi r^2\). Apollonius of Perga showed that a circle may also be defined as the set of points in a plane having a constant ratio (other than 1) of distances to two fixed foci, A and B.
Early science, particularly geometry and astrology and astronomy, was connected to the divine for most medieval scholars, and many believed that there was something intrinsically \textit{divine} or \textit{perfect} that could be found in circles. Some people still believe that the earth is still flat and is circular.
Some highlights in the history of the circle are:
\begin{enumerate}
\item 1700 BC -- The Rhind papyrus gives a method to find the area of a circular field. The result corresponds to \(\frac{256}{81}\) (3.16049\dots) as an approximate value of $\pi$.
\item 300 BC -- Book 3 of Euclid's Elements deals with the properties of circles.
In Plato's Seventh Letter there is a detailed definition and explanation of the circle. Plato explains the perfect circle, and how it is different from any drawing, words, definition or explanation.
\item 1880 -- Lindemann proves that $\pi$ is transcendental, effectively settling the millennia-old problem of squaring the circle
\item 1978 -- Donald Knuth develops \TeX\ in order to enable future generations to typeset Mathematics in a beautiful way, including all the equations that one can associate with circles.
\end{enumerate}
\end{document}
\language!