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diff --git a/Master/texmf-dist/doc/latex/pzccal/pzccal-test.tex b/Master/texmf-dist/doc/latex/pzccal/pzccal-test.tex new file mode 100644 index 00000000000..0b428a768bd --- /dev/null +++ b/Master/texmf-dist/doc/latex/pzccal/pzccal-test.tex @@ -0,0 +1,71 @@ +\documentclass[]{article} +\usepackage{lmodern,parskip} +\usepackage[T1]{fontenc} +\usepackage[utf8]{inputenc} + +% For comparison with Euler Script and Ralph Smith's Formal Script +\usepackage[mathscr]{eucal} % \mathscr with Euler Script +\DeclareSymbolFont{rsfscript}{OMS}{rsfs}{m}{n} +\DeclareSymbolFontAlphabet{\mathrsfs}{rsfscript} + +% Now load the package (play with the options): + +% \usepackage[mathscr]{pzccal} +\usepackage{pzccal} +% \usepackage[scaled=1.2]{pzccal} + +% ....................................................................... + +\DeclareMathAlphabet{\mathcal}{OT1}{pzcm}{mb}{it} + +\begin{document} + +\section*{\texttt{pzccal} package test} + +The script (calligraphic) math alphabet with Zapf Chancery +(\verb+\mathpzc+): +\[ + \mathpzc{ABCDEFGHIJKLMNOPQRSTUVWXYZ\, + abcdefghijklmnopqrstuvwxyz\, + 1234567890} +\] +The script (calligraphic) math alphabet with Euler Script +(\verb+\EuScript+): +\[ + \EuScript{ABCDEFGHIJKLMNOPQRSTUVWXYZ\,abc\,123} +\] +The script (calligraphic) math alphabet with Ralph Smith's Formal Script +(\verb+\mathrsfs+): +\[ + \mathrsfs{ABCDEFGHIJKLMNOPQRSTUVWXYZ\,abc\,123} +\] +The script (calligraphic) math alphabet with (\verb+\mathcal+): +\[ + \mathcal{ABCDEFGHIJKLMNOPQRSTUVWXYZ\,abc\,123} +\] +The script (calligraphic) math alphabet with (\verb+\mathscr+): +\[ + \mathscr{ABCDEFGHIJKLMNOPQRSTUVWXYZ\,abc\,123} +\] +Compare script letters (CM, CMcal, pzcm, EuScript, rsfs): +\[ + H \CMcal{H} \mathpzc{H} \EuScript{H} \mathrsfs{H} + Z \CMcal{Z} \mathpzc{Z} \EuScript{Z} \mathrsfs{Z} + F \CMcal{F} \mathpzc{F} \EuScript{F} \mathrsfs{F} +\] + +Usage examples with \verb+\mathcal+: +\[ + \mathcal{F}\left\{ s(x)\right\} =\int_{-\infty}^{\infty}s(x) + \mathrm{e}^{\mathrm{i}\omega_{x}x}\,\mathrm{d}{x} +\] + +Die Hamiltonfunktion ist die Legendre-Transformierte der Lagrange-Funktion +$\mathcal L(t,q,\dot q)$, die von den generalisierten Koordinaten und +ihren Geschwindigkeiten $\dot q=(\dot q_1,\dot q_2\dots \dot q_n)$ abhängt: +\[ + \mathcal H(t,q,p)= \sum_{k=1}^n \dot q_k\, p_k - \mathcal L(t, q,\dot q) +\] + +\makeatother +\end{document} |