\documentclass{slides} \usepackage{graphicx, color, myhyper} %\def\pause{\special{pause}} \def\pause{} \paperwidth=10.24in \paperheight=7.68in \textwidth=9in \textheight=6.6in \voffset=-.9in \hoffset=-.48in \title{Presentation with dviout% \special{dviout `keep cmode}% % color(def), Draw Off, cover sheet Off, general screen, Presentation ; % Screen: 1024 x 768, Reverse ; % Draw On, Fit \special{dviout -cmode=2 !ANFN0!p; -e=0 -y=XGAP !v;!bdf}% \pagecolor{blue}% } \author{Toshio OSHIMA} \date{January 1, 2000} \pagestyle{plain} %%%%%% TEXT START %%%%%% \begin{document} \maketitle \begin{slide} \special{dviout `keep cmode}%% for non Presentation Mode \special{dviout -cmode=2 !G}%% for non Presentation Mode + ... \pagecolor{blue}% {\large \S0 Presentation by \TeX} Many technical documents including mathematical formulas are written by {\TeX} and they can be used for presentations by dviout for Windows. {\color{red} Use key ([Space] etc.) or mouse to scroll the screen!} \pause Study the solution $u(x)$ of the Shr\"odinger equation \[ \left(-\frac12\sum_{1\le j\le n}\frac{\partial^2}{\partial x_j^2} + U(x)\right)u(x) = \lambda u(x) \] with the potential function \pause \[ U(x) = \sum_{1\le i < j\le n}\frac{C}{\sinh^2(x_i - x_j)}. \] \pause It can be written by Gauss hypergeometric function when $n=2$. \end{slide} %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% \begin{slide} \special{dviout !G}% \pagecolor[rgb]{0,0.3,0}%% to see the hot spot in non-revese mode One may try to present this document by a key or mouse operation. If it is displayed under a cover sheet, \begin{itemize} \item push [Space] key to proceed step by step, \item move the mouse under pushing its left button. \end{itemize} For this purpose, open \href{file:slisamp2.dvi}{slisamp2.dvi} (a sample with the slightly yellow background). Or open \href{file:slisamp3.dvi}{slisamp3.dvi} or \href{file:slisamp4.dvi}{slisamp4.dvi} (without the cover sheet). Otherwise jump to \href{file:sample.dvi}{sample.dvi}. % after 30 seconds. Note that the [ESC] key is the toggle switch between the presentation mode and the normal mode. \end{slide} \end{document}