چه چیزهایی توی این اسلایو خوب نیست و میشه بهبودش داد؟
توضیحات: این اسلایو توسط فرمت Plain TeX و با موتور تک کنوث ایجاد شدند. بنابراین از لاتک و بیمر استفاده نشده.
فایل ورودی این اسالاید بصورت زیر هست:
\input talkmac
\begintalk: Title of the talk [Subtitle of the talk]
\title: Title of the talk
\bigskip
\subtitle: Subtitle of the Talk
\bigskip
\bigskip
\bigskip
\author: Author Name
\medskip
\subauthor: Subauthor
\bigskip
\bigskip
\date: Date
\beginsection: Some section
\beginslide: Title of slide
\ddproclaim Theorem. This is some theorem that we write here
as an example that has $x$ and $y$ and some other things.
$$
1+2+3+\cdots+n={1\over 2}n(n+1)\puteqno(1)
$$
\step
\proof This is a proof that we write here.\enspace\pfbox
\step
\proclaim Definition. \rm A prime number is a number that is only is
divisible by $1$ and itself.
\step
\dproclaim Example. \rm The function $f(x)=x^2$ is not injective.
\item Plain \TeX;
\step
\subitem Plain \TeX;
\subsubitem Plain \TeX.
\beginsection: Typesetting Details
\beginslide: How these slides were typeset?
\item Purely typeset in Plain \TeX{} format by Donald Knuth's \TeX{}
engine;
\item The macros defining the style of these slides is around 300 lines
of code;
\subitem Mostly made of \TeX{} primitive control sequences;
\subitem Achieving graphical effect is done via driver;
\subitem Pausing is done entirely inside \TeX{} and driver
independent;
\subsubitem I did this in \TeX{} output routine;
\item The text typeface is Computer Modern Sans Serif by Donald Knuth;
\item The mathematics typeface is AMS Euler by Herman Zapf;
\beginsection: Bibliography
\beginslide: References
\bib[1]
C. W. Borchardt, ``Ueber eine der Interpolation entsprechende Darstellung der
Eliminations-Resultante,'' {\sl Journal f\"ur die reine und angewandte
Mathematik\/ \bf 57} (1860), 111--121.
\bib[2]
Karel {\v C}ulik, ``Zur Theorie der Graphen,'' {\sl {\v C}asopis pro
P{\v e}stov\'an{\'\i} Matematiky\/ \bf 83} (1958), 133--155.
\bib[3]
Drago{\v s} M. Cvetkovi\'c, Michael Doob,
Ivan Gutman, and Aleksandar Torga{\v s}ev,
{\sl Recent Results in the Theory of Graph Spectra}, Annals of Discrete
Mathematics {\bf 36} (1988).
\bye
