treti derivace
VALDMAN4 at hermes.zcu.cz
VALDMAN4 at hermes.zcu.cz
Fri Oct 27 09:10:14 CET 1995
Dobry den,
jeden kolega mne pozadal o makro pro sazbu treti derivace (obdoba
\dot a). Neco jsem splacal (viz konec mailu), ale potreboval bych
radu nejakeho kouzelnika:
1) Makro centruje jeden \hbox nad druhym.
2) Nad sklonenymi pismeny to ale nedopadne dobre a ja neumim
nejak zjistit, kde je opticky stred pismene. Jde to nejak
vytahnout z fontu nebo aspon zjistit korekci pro italiku???
3) Na radce oznacene vykricniky musim pridat zaporne lepidlo,
jinak se \TeX vzteka. Nevite proc?
4) Spadne dopadne porovnavani \ifnum \ht\pisbox> 1em. Proto musim
pouzit box s "M". Jde to vyresit nejak elegantneji ?
S pozdravem
Jan Valdman
\documentstyle []{article}
%=================================================================
\def\dddot#1{%
\newbox\dotbox %box pro tri tecky
\newbox\pisbox %box pro pismeno
\newbox\Mbox %box pro "M" na test (1em nestaci)
\newdimen\delka %celkova delka = delka sirsiho
\newdimen\vyska %vyska pro raise
\setbox\pisbox=\hbox{$#1$}
\setbox\dotbox=\hbox{.\kern-.3ex.\kern-.3ex.}%
\setbox\Mbox=\hbox{M}
%urcime, co je delsi:
\ifnum\wd\pisbox>\wd\dotbox \delka=\wd\pisbox \else
\delka=\wd\dotbox \fi
%vyska pro mala a velka pisena:
\ifnum\ht\pisbox<\ht\Mbox \vyska=1.4\ht\pisbox \else
\vyska=1.2\ht\pisbox \fi
\hbox to \delka{%
\usebox\pisbox%
\kern-0.5\wd\pisbox\kern-0.5\wd\dotbox%
\raise\vyska\hbox{\usebox\dotbox}
\hskip 0pt plus 0pt minus 3.2pt} %!!!!!
%proc tady zlobi overfull hbox ??
}
%=================================================================
\begin{document}
Z nasledujicich p+ikladu jsou prvni a druhe derivace vytvo+eny
\TeX{em} a t+eti derivace novym makrem \verb|\dddot|. Pro mala a
kolma pismena to dopadne dob+e, pro (velka) ?ikma nic moc (Z):
\small
$$\ddot x \quad\dddot{x} \quad\dot x \qquad \ddot m
\quad\dddot{m} \quad\dot m$$
$$\ddot a \quad\dddot{a} \quad\dot a \qquad \ddot a
\quad\dddot{a} \quad\dot a$$
$$\ddot \i \quad\dddot{\i} \quad\dot \i \qquad \ddot \j
\quad\dddot{\j} \quad\dot \j$$
$$\ddot l \quad\dddot{l} \quad\dot l \qquad \ddot q
\quad\dddot{q} \quad\dot q$$
$$\ddot Z \quad\dddot{Z} \quad\dot Z \qquad \ddot I
\quad\dddot{I} \quad\dot I$$
$$\ddot O \quad\dddot{O} \quad\dot O \qquad \ddot W
\quad\dddot{W} \quad\dot W$$
\normalsize
$$\ddot x \quad\dddot{x} \quad\dot x \qquad \ddot m
\quad\dddot{m} \quad\dot m$$
$$\ddot a \quad\dddot{a} \quad\dot a \qquad \ddot a
\quad\dddot{a} \quad\dot a$$
$$\ddot \i \quad\dddot{\i} \quad\dot \i \qquad \ddot \j
\quad\dddot{\j} \quad\dot \j$$
$$\ddot l \quad\dddot{l} \quad\dot l \qquad \ddot q
\quad\dddot{q} \quad\dot q$$
$$\ddot Z \quad\dddot{Z} \quad\dot Z \qquad \ddot I
\quad\dddot{I} \quad\dot I$$
$$\ddot O \quad\dddot{O} \quad\dot O \qquad \ddot W
\quad\dddot{W} \quad\dot W$$
\Large
$$\ddot x \quad\dddot{x} \quad\dot x \qquad \ddot m
\quad\dddot{m} \quad\dot m$$
$$\ddot a \quad\dddot{a} \quad\dot a \qquad \ddot a
\quad\dddot{a} \quad\dot a$$
$$\ddot \i \quad\dddot{\i} \quad\dot \i \qquad \ddot \j
\quad\dddot{\j} \quad\dot \j$$
$$\ddot l \quad\dddot{l} \quad\dot l \qquad \ddot q
\quad\dddot{q} \quad\dot q$$
$$\ddot Z \quad\dddot{Z} \quad\dot Z \qquad \ddot I
\quad\dddot{I} \quad\dot I$$
$$\ddot O \quad\dddot{O} \quad\dot O \qquad \ddot W
\quad\dddot{W} \quad\dot W$$
\end{document}
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