From cc8db23741ff90c6e291297ba564e2a1c3db0519 Mon Sep 17 00:00:00 2001 From: Manuel Pégourié-Gonnard Date: Sun, 6 Jul 2008 20:36:19 +0000 Subject: mv kastrup in the right place git-svn-id: svn://tug.org/texlive/trunk@9310 c570f23f-e606-0410-a88d-b1316a301751 --- Master/texmf-dist/source/latex/kastrup/binhex.drv | 49 -- Master/texmf-dist/source/latex/kastrup/binhex.dtx | 518 ---------------------- Master/texmf-dist/source/latex/kastrup/binhex.ins | 32 -- 3 files changed, 599 deletions(-) delete mode 100644 Master/texmf-dist/source/latex/kastrup/binhex.drv delete mode 100644 Master/texmf-dist/source/latex/kastrup/binhex.dtx delete mode 100644 Master/texmf-dist/source/latex/kastrup/binhex.ins (limited to 'Master/texmf-dist/source/latex') diff --git a/Master/texmf-dist/source/latex/kastrup/binhex.drv b/Master/texmf-dist/source/latex/kastrup/binhex.drv deleted file mode 100644 index 91ab4acc211..00000000000 --- a/Master/texmf-dist/source/latex/kastrup/binhex.drv +++ /dev/null @@ -1,49 +0,0 @@ -%% -%% This is file `binhex.drv', -%% generated with the docstrip utility. -%% -%% The original source files were: -%% -%% binhex.dtx (with options: `driver') -%% -%% IMPORTANT NOTICE: -%% -%% For the copyright see the source file. -%% -%% Any modified versions of this file must be renamed -%% with new filenames distinct from binhex.drv. -%% -%% For distribution of the original source see the terms -%% for copying and modification in the file binhex.dtx. -%% -%% This generated file may be distributed as long as the -%% original source files, as listed above, are part of the -%% same distribution. (The sources need not necessarily be -%% in the same archive or directory.) - \documentclass{ltxdoc} - \usepackage{amsmath} - \input binhex.tex - \def\verbatize#1{\begingroup - \toks0{#1}\edef\next{\the\toks0}% - \dimen0\the\fontdimen2\font - \fontdimen2\font=0pt - \expandafter\stripit - \meaning\next - \fontdimen2\font=\dimen0 - \endgroup} - \def\next{} - \expandafter\def\expandafter\stripit\meaning\next{} - \newcommand\showeffect[1]{% - \text{\verbatize{#1}}\quad&\rightarrow\quad\text{#1}% - \\} - \def\samples{\begingroup\MacroFont\[\begin{aligned}\nextsample} - \def\nextsample#1#2{% - \if.\noexpand#2\expandafter\endsamples\fi - \showeffect{#1{#2}}\nextsample{#1}} - \def\endsamples#1\nextsample#2{\end{aligned}\]\endgroup} - \begin{document} - \DocInput{binhex.dtx} - \end{document} -\endinput -%% -%% End of file `binhex.drv'. diff --git a/Master/texmf-dist/source/latex/kastrup/binhex.dtx b/Master/texmf-dist/source/latex/kastrup/binhex.dtx deleted file mode 100644 index 202308d3a7c..00000000000 --- a/Master/texmf-dist/source/latex/kastrup/binhex.dtx +++ /dev/null @@ -1,518 +0,0 @@ -% \iffalse -% Copyright(c) 2001 by David Kastrup -% Any use of the code is permitted as long as this copyright notice is -% preserved in the code. -% -% In case of an emergency (no LaTeX available), you may rename this -% file to binhex.tex. In all other cases, use the accompanying -% binhex.ins in order to extract binhex.drv (run LaTeX on it for -% getting the documentation) and binhex.tex. If binhex.ins is -% missing, you can regenerate it by running docstrip on this file with -% the option ``installer'' set. -% \fi -% \CheckSum{251} -% \title{The \texttt{binhex.tex} package for expansible conversion -% into binary-based number systems} -% \author{David Kastrup\thanks -% {David.Kastrup@neuroinformatik.ruhr-uni-bochum.de}} -% \maketitle -% \tableofcontents -% -% \section{Usage} -% This is a file for expandably converting numbers into binary, octal -% and hexadecimal. All constructs \TeX\ accepts as an argument to its -% |\number| primitive are valid. This holds for all numeric arguments -% of the macros presented in here. -% -% You use this package by simply inputting it with -% \begin{verbatim} -%\input binhex -% \end{verbatim} -% It will work equally well under \LaTeX\ and plain \TeX. It does not -% even use plain \TeX, but only \TeX\ primitives. Simply setting the -% correct |\catcode| values for |{}#| and end of line will make it -% load and work under ini\TeX. -% -% The following macros are defined: -% \DescribeMacro{\binary} -% |\binary{|\meta{number}|}| will convert \meta{number} into its binary -% representation. -% \samples\binary{0}{\maxdimen}{-"7EE6}. -% -% \DescribeMacro{\nbinary} -% |\nbinary{|\meta{size}|}{|\meta{number}|}| will convert \meta{number} -% into a binary representation of at least \meta{size} digits length, -% filling up with leading zeros where necessary. The |-| sign of -% negative numbers is not counted. If both \meta{size} and -% \meta{number} are zero, an empty string is generated. This should -% please some computer scientists in some situations. -% \samples{\nbinary{3}}{3}{-2}{-12}. -% -% \DescribeMacro{\hex} -% |\hex{|\meta{number}|}| converts \meta{number} into its hexadecimal -% representation, using uppercase letters. -% \samples\hex{34}{-4711}. -% -% \DescribeMacro{\nhex} -% |\nhex{|\meta{size}|}{|\meta{number}|}| will convert \meta{number} -% into a hexadecimal representation of at least \meta{size} digits length, -% filling up with leading zeros where necessary. The |-| sign of -% negative numbers is not counted. If both \meta{size} and -% \meta{number} are zero, an empty string is generated. This should -% please some computer scientists in some situations. -% \samples{\nhex{3}}{3}{-\maxdimen}. -% -% \DescribeMacro{\oct} -% |\oct{|\meta{number}|}| converts \meta{number} into its octal -% representation. -% \samples\oct{34}{-4711}. -% -% \DescribeMacro{\noct} -% |\noct{|\meta{size}|}{|\meta{number}|}| will do the right thing. -% \samples{\noct{3}}{13}{-\maxdimen}. -% -% \DescribeMacro{\tetra} -% |\tetra{|\meta{number}|}| is for people counting with arms and legs -% instead of fingers, or for quadrupeds. -% \samples\tetra{34}{-4711}. -% -% \DescribeMacro{\ntetra} -% |\ntetra{|\meta{size}|}{|\meta{number}|}| is for those of the same -% count which have minimum requirements. -% \samples{\ntetra{3}}{3}{-\maxdimen}. -% -% \DescribeMacro{\nbinbased} -% |\nbinbased{|\meta{logbase}|}{|\meta{size}|}{|\meta{number}|}| will -% convert \meta{number} into number base $2^{\text{\meta{logbase}}}$ and -% generate at least \meta{size} digits. Only supported values of -% \meta{logbase} are 1, 2, 3, 4. This is called by all other macros -% except of the faster binary conversion macros. -% \samples{\nbinbased{3}{3}}{13}{-\maxdimen}. -% \samples{\nbinbased{2}{4}}{13}{-\maxdimen}. -% -% That's it, have fun! -% \StopEventually{} -% \section{Implementation} -% Now the implementation. First save catcode of |@| and old contents of -% |\toks0| in |\toks0|, then make |@| a letter to enable internal -% macros. -% \begin{macrocode} -%<*style> -\edef\next{\toks0=% - {\catcode`\noexpand\@=\the\catcode`\@\toks0{\the\toks0}}% -} -\next -\catcode`\@11 -% \end{macrocode} -% -% \subsection{Binary conversions} -% \subsubsection{Basics} -% \begin{macro}{\bb@00} -% \begin{macro}{\bb@01} -% \begin{macro}{...} -% \begin{macro}{\bb@19} -% We now define the work horse macros for conversion of binary -% commands. If numbers were allowed in macro names, one of those -% definitions would be -% \begin{verbatim} -%\def\bb@13#1{6\csname bb@1#1\endcsname} -% \end{verbatim} -% That is, the macro divides the decimal two-digit number (up to~19) -% embedded into its name by~2, spews out the result and starts up the -% next macro with the first digit of the name of \emph{that} being the -% remainder from its own division, and the second digit being the next -% following one. -% \begin{macrocode} -\def\next#1#2#3{\expandafter \def \csname bb@#1\endcsname##1% - {#2\csname bb@#3##1\endcsname}} -\next{00}00 \next{01}01 \next{02}10 \next{03}11 -\next{04}20 \next{05}21 \next{06}30 \next{07}31 -\next{08}40 \next{09}41 \next{10}50 \next{11}51 -\next{12}60 \next{13}61 \next{14}70 \next{15}71 -\next{16}80 \next{17}81 \next{18}90 \next{19}91 -% \end{macrocode} -% \end{macro} -% \end{macro} -% \end{macro} -% \end{macro} -% \begin{macro}{\bb@0+} -% \begin{macro}{\bb@1+} -% Now we need to end such a conversion. For no particular reason at -% all (well, some sneakiness might explain it later), we use |+| as an -% end marker for the decimal digits. After the |+|, we collect the -% resulting binary digits, from last to first. So here are two macros -% to deal with the last digit produced. Simply tacks them on after -% replacing the gobbled |+|. -% \begin{macrocode} -\expandafter \def \csname bb@0+\endcsname {+0} -\expandafter \def \csname bb@1+\endcsname {+1} -% \end{macrocode} -% \end{macro} -% \end{macro} -% -% Now all that remains to be done is to initiate the process, and to -% end it again. The process ends when the decimal number reaches~0. -% Since we want to produce one digit even when starting out, and we -% check the end of recursion by comparing the result with~|0|, we have a -% problem here. We solve it by comparing two letters, and looking for -% the complete |0+| sequence, and we start out by prepending a trivial |0| -% before the number to convert, so that at the first run it will be |00| -% instead of |0| if the number in question is~0. -% -% \begin{macro}{(\binary)} -% \begin{macro}{(\bb@dobinary)} -% Actually, this is how we \emph{could} do things. The actual, slightly -% different version used can be shared by the other converters, but -% we'll keep this listed for reference. -% \begin{verbatim} -%\def\binary#1{\expandafter \bb@dobinary \expandafter 0\number#1+} -%\def\bb@dobinary#1#2{\if0#1\if+#2\bb@endbinary \fi\fi -% \expandafter \bb@dobinary \number \csname bb@0#1\endcsname #2} -% \end{verbatim} -% Notice that |\number| here serves multiple purposes. It will -% initiate expansion that will only be stopped once the macros -% generating the next binary digit will crank out a space or anything -% else stopping expansion. Its second purpose is to get rid of any -% leading zeros that might remain from the last loop through. -% -% \begin{macro}{\bb@endbinary} -% |\bb@endbinary| can -% be used as written, though. It scraps everything up to the tack -% mark |+|, leaving only the converted results accumulated behind -% that. Since this means scrapping |\fi\fi| as well, it reinserts -% it in order to properly finish the conditional. -% \begin{macrocode} -\def\bb@endbinary#1+{\fi\fi} -% \end{macrocode} -% \end{macro} -% \end{macro} -% \end{macro} -% -% \subsubsection{Negative numbers} -% We would like negative numbers to work, too. The semantics for -% defined field widths are unclear (so we basically just tack a |-| on -% and convert the remaining number to the full width). Since the sign -% of the number is easy to discern, further massaging of the number to -% replace leading zeros by spaces, insert |+| signs and similar folderol -% are easy to do and left as an exercise to the reader. We mostly -% implement this to have the conversion not fail on any number. -% -% \begin{macro}{\bb@0-} -% The following one-liner achieves that. Figure out why. It is easy. -% \begin{macrocode} -\expandafter \def \csname bb@0-\endcsname {0+-\bb@dobinary} -% \end{macrocode} -% \end{macro} -% -% \subsubsection{Minimum field widths} -% \begin{macro}{\bb@0m} -% \begin{macro}{\bb@1m} -% We often have the situation that we want to produce a number that is -% at least of a certain length. We specify this by tagging on an -% appropriate number of |m| characters to the decimal as sort of a -% format string. If we match such an~|m| at the end of the conversion, -% we produce a digit and remove one~|m|, leaving all other |m| intact (or -% whatever else happens to be before our |+| sign). -% \begin{macrocode} -\expandafter\def\csname bb@0m\endcsname#1+{#1+0} -\expandafter\def\csname bb@1m\endcsname#1+{#1+1} -% \end{macrocode} -% \end{macro} -% \end{macro} -% -% \begin{macro}{(\nbinary)} -% We call |\nbinary| with the number of digits as first argument, the number -% itself as second. -% -% This now becomes trivial: -% \begin{verbatim} -%\def \nbinary#1#2{% -% \binary{\number #2\romannumeral \number \number #1 000}% -%} -% \end{verbatim} -% -% Whoa, what about all these calls of |\number|? First notice the space -% after |#1|. We need that in case |#1| happens to be octal or whatever, -% since the |000| at the end is supposed to multiply by 1000 \emph{decimal}. -% If |#1| were something like |'13| (11 decimal), the last |\number| will -% expand |'13|, the |\number| before that will remove the blank we -% inserted in case it was not needed to finish the number of digits, -% we multiply by~1000 and turn this into a roman numeral consisting of -% the appropriate amount of |m| letters. The very first |\number| ensures -% that in case |#2| is a complete number without the need of trailing -% spaces, still |\romannumeral| will be expanded when |\binary| first sets -% sight on the whole thing. -% \end{macro} -% -% \begin{macro}{\nbinary} -% \begin{macro}{\binary} -% \begin{macro}{\bb@dobinary} -% Actually, since there is a certain logic to returning -% an empty string when 0 is to be converted into a number at least 0 -% characters long, we redefine the stuff the other way round, |\binary| -% as a special case of |\nbinary|. We check the end by testing against -% |0| followed by anything but~|m|. This has reasons\dots -% -% \begin{macrocode} -\def\bb@dobinary#1#2{\if#10\if m\string#2\else\bb@endbinary\fi\fi - \expandafter\bb@dobinary\number\csname bb@0#1\endcsname#2} -\def\nbinary#1#2{\expandafter\bb@dobinary\number\number#2% - \romannumeral\number\number#1 000+} -\def\binary{\nbinary1} -% \end{macrocode} -% \end{macro} -% \end{macro} -% \end{macro} -% -% \subsection{Hexadecimal and the rest} -% -% Ok, stop with the small fry. Now we want to convert into -% hexadecimal and octal as well. We do this by first converting into -% binary, then into the wanted base whenever enough binary digits have -% accumulated. In the following, we will talk about hex digits -% exclusively for simplicity, even though they might indeed be octal -% instead. -% -% \begin{macro}{\bb@h0} -% \begin{macro}{\bb@h1} -% \begin{macro}{\bb@h10} -% \begin{macro}{...} -% \begin{macro}{\bb@h1111} -% -% The following defines the equivalents of -% \begin{verbatim} -%\def \bb@h110#1+{\bb@dohex #1+6} -% \end{verbatim} -% This is a macro that appends 6, the representation of the binary -% number in its name, after the tack mark |+|. So what's with the -% |\number+|? Actually, here it does nothing but disappear. We just -% write this to remind us of how the macros will be called. When the -% macros are called, we use the same construct, and then |\number| -% will disappear together with the~|+| (that we use as a tack mark) -% and take along any leading zeros. We drop leading zeros so that we -% can share the conversion macros for hex and octal (and quaternary?) -% where they overlap. -% -% \begin{macrocode} -\def \next #1#2{\expandafter \def - \csname bb@h\number +#1\endcsname ##1+{\bb@dohex ##1+#2}% -} -\next {0}0 \next {1}1 \next {10}2 \next {11}3 -\next {100}4 \next {101}5 \next {110}6 \next {111}7 -\next{1000}8 \next{1001}9 \next{1010}A \next{1011}B -\next{1100}C \next{1101}D \next{1110}E \next{1111}F -% \end{macrocode} -% \end{macro} -% \end{macro} -% \end{macro} -% \end{macro} -% \end{macro} -% -% \begin{macro}{\bb@dohex} -% |\bb@dohex| is the magic macro that initiates accumulation of enough -% binary digits for one hexadecimal one. It is called in -% the following form: -% \begin{quote} -% |\bb@dohex| \meta{m\{\#rhex\}} |\endcsname| \meta{m\{\#bin\}} |+| -% \end{quote} -% Where |+| is the tack after which hex digits will accumulate, -% \meta{m\{\#rhex\}} is a sequence of |m|, one for every remaining hex -% digit we want to force out (same convention as with |\nbinary| above), -% and \meta{m\{\#bin\}} is a sequence of |m| corresponding in length to -% the number of binary digits we need to accumulate for one hexadecimal -% (or octal) digit. -% \begin{macrocode} -\def\bb@dohex #1{\csname bb@x#1\endcsname} -% \end{macrocode} -% -% Eeek! What is that? Ok, let's split it into the two cases, one with -% forced digits remaining, one without any remaining forced digits. -% If no forced digits remain, we get -% \begin{quote} -% |\bb@x \endcsname \endcsname| \meta{m\{\#bin\}} -% \end{quote} -% \end{macro} -% -% \begin{macro}{\bb@x} -% |\bb@x| is defined as -% \begin{macrocode} -\def\bb@x\endcsname#1{ \bb@xm{m\endcsname}} -% \end{macrocode} -% -% Notice the space at the start of the macro! It will stop -% expansion. Furthermore, the |\endcsname| that |\bb@dohex| inserted is -% scrapped, as well as the first |m| from -% \meta{m\{\#bin\}}.\footnote{Why do we match |\string\endcsname| explicitly -% for scrapping? The answer is debugging. We know it should always -% be |\string\endcsname|, so let \TeX\ assert that it is indeed so. But we -% also know that the next character will be |m|, why don't we match -% \emph{that} explicitly? The answer is that we cannot be sure about the -% |\string\catcode| of the matched~|m|. A hand-entered |m| has -% |\string\catcode|~11, a \TeX-generated one (with |\string\string| or -% |\string\romannumeral| or such) has |\string\catcode|~12. You'll -% find that all the code here has been carefully -% designed so that it will not care which it gets, so we don't make -% an exception here. -% } -% \end{macro} -% -% \begin{macro}{\bb@xm} -% The argument fed to |\bb@xm| is part of some jiggery-pokery we want -% to happen when |\bb@dobinary| resumes expansion. First, however, it -% will take a look and decide whether it will stop generating digits -% altogether. As |\string \bb@xm| does not start with |m|, |\bb@dobinary| -% will stop expansion when the decimal to convert has shrunk to 0. -% Fine. Now what does |\bb@xm| do? -% \begin{macrocode} -\def\bb@xm #1\endcsname #2#3+{#2#3% - \csname bb@h\number+\endcsname - #1\endcsname m#3+} -% \end{macrocode} -% \end{macro} -% -% This is rather straightforward for the case of forced digits: the -% number of binary digits is encoded in the form of \meta{m\{\#bin\}} in -% |#2#3|. After the conversion of those digits, the appropriate hex -% digit macro is called and sets up |\bb@dohex| again for the next hex -% digit. Piece of cake. Now what happens in the case we have resumed -% from |\do@binary| having had its option of stopping expansion? -% -% In that case, we get called with the next \meta{digit} -% already arriving. This looks more or less like -% \begin{quote} -% |\csname bb@|\meta{digit}|\bb@xm \endcsname{m\endcsname}| -% \meta{m\{\#bin-1\}} -% \end{quote} -% See what happens? This expands |\bb@xm|, after which a command of the -% name |\bb@|\meta{digit}|m| (\meta{digit} being 0 or~1) gets executed. -% It stashes away \meta{digit} after -% the conveniently provided |+| sign, and \meta{\#bin-1} digits remain for -% conversion. -% -% You think this contrived? Well, buster, let me tell you that the -% previous version was way more insane. Have it still in RCS. -% -% \begin{macro}{\bb@nbinbased} -% The following macro needs to get |#1|, the decimal number to convert, -% in text form already. This is so that |\number#1| will continue -% expanding after |#1|, expanding |\bb@dohex| exactly once. This problem -% does not exist for the |\romannumeral| calls for |#2| and |#3|, so -% spurious expansion with |\number\number| does no harm, since it is -% stopped readily at the hard |\endcsname| and |+| thresholds. -% \begin{macrocode} -\def\bb@nbinbased #1#2#3{\expandafter \bb@dobinary \number#1% - \expandafter \bb@dohex - \romannumeral \number\number #2 000\expandafter\endcsname - \romannumeral \number\number #3 000+} -% \end{macrocode} -% \end{macro} -% -% \begin{macro}{\nbinbased} -% The following macro gets 3~arguments, the number of binary digits the -% output digits shall be based on, the number of digits to produce at -% least, and the number itself. It expands the number into text -% form. If the number is not space-terminated, the closing brace -% reliably stops expansion nevertheless, so that |\bb@nbinbased| gets a -% clean number. -% \begin{macrocode} -\def\nbinbased #1#2#3{\expandafter\bb@nbinbased - \expandafter {\number#3}{#2}{#1}} -% \end{macrocode} -% \end{macro} -% \begin{macro}{\nhex} -% \begin{macro}{\noct} -% \begin{macro}{\ntetra} -% \begin{macro}{\hex} -% \begin{macro}{\oct} -% \begin{macro}{\tetra} -% Now follow the obvious definitions: -% \begin{macrocode} -\def\nhex{\nbinbased4} -\def\noct{\nbinbased3} -\def\ntetra{\nbinbased2} -\def\hex{\nhex1} -\def\oct{\noct1} -\def\tetra{\ntetra1} -% \end{macrocode} -% \end{macro} -% \end{macro} -% \end{macro} -% \end{macro} -% \end{macro} -% \end{macro} -% \subsection{The end} -% Restore |\catcode`\@| and |\toks0| and finish. -% \begin{macrocode} -\the\toks0 -% -% \end{macrocode} -% And that was that! -% \section{Various drivers} -% The installer, in case it is missing. -% \begin{macrocode} -% \input docstrip -% \generate{ -% \file{binhex.drv}{\from{binhex.dtx}{driver}} -% \usedir{tex/generic/misc} -% \file{binhex.tex}{\from{binhex.dtx}{style}} -% } -% \endbatchfile -% \end{macrocode} -% And here comes the documentation driver. -% \begin{macrocode} -% \documentclass{ltxdoc} -% \usepackage{amsmath} -% \input binhex.tex -% \end{macrocode} -% \begin{macro}{\verbatize} -% |\detokenize| is available in e\TeX, but we may not have that\dots -% The |\fontdimen| folderol makes spaces temporarily disabled. Looks -% prettier. Sorry for that. -% \begin{macrocode} -% \def\verbatize#1{\begingroup -% \toks0{#1}\edef\next{\the\toks0}% -% \dimen0\the\fontdimen2\font -% \fontdimen2\font=0pt -% \expandafter\stripit -% \meaning\next -% \fontdimen2\font=\dimen0 -% \endgroup} -% \def\next{} -% \expandafter\def\expandafter\stripit\meaning\next{} -% \end{macrocode} -% \end{macro} -% \begin{macro}{\showeffect} -% |\showeffect|\meta{Stuff} will put out a one-line correspondence of -% the verbatim source of \meta{Stuff} with its expansion, to be used -% in a |aligned| environment or similar. -% \begin{macrocode} -% \newcommand\showeffect[1]{% -% \text{\verbatize{#1}}\quad&\rightarrow\quad\text{#1}% -% \\} -% \end{macrocode} -% \end{macro} -% \begin{macro}{\samples} -% |\samples| gets one parameter, and a following expression list ended -% by a period. It applies that parameter to each of the expressions -% in the list and generates a correspondance table for each. For -% example, -% \begin{verbatim} -%\samples{\nbinary{3}}{3}{-2}{-12}. -% \end{verbatim} -% was used in this document to produce -% \samples{\nbinary{3}}{3}{-2}{-12}. -% \begin{macrocode} -% \def\samples{\begingroup\MacroFont\[\begin{aligned}\nextsample} -% \def\nextsample#1#2{% -% \if.\noexpand#2\expandafter\endsamples\fi -% \showeffect{#1{#2}}\nextsample{#1}} -% \def\endsamples#1\nextsample#2{\end{aligned}\]\endgroup} -% \end{macrocode} -% \end{macro} -% Now all that remains is inputting the stuff. -% \begin{macrocode} -% \begin{document} -% \DocInput{binhex.dtx} -% \end{document} -% \end{macrocode} -% \Finale{} \ No newline at end of file diff --git a/Master/texmf-dist/source/latex/kastrup/binhex.ins b/Master/texmf-dist/source/latex/kastrup/binhex.ins deleted file mode 100644 index fc3322cd039..00000000000 --- a/Master/texmf-dist/source/latex/kastrup/binhex.ins +++ /dev/null @@ -1,32 +0,0 @@ -%% -%% This is file `binhex.ins', -%% generated with the docstrip utility. -%% -%% The original source files were: -%% -%% binhex.dtx (with options: `installer') -%% -%% IMPORTANT NOTICE: -%% -%% For the copyright see the source file. -%% -%% Any modified versions of this file must be renamed -%% with new filenames distinct from binhex.ins. -%% -%% For distribution of the original source see the terms -%% for copying and modification in the file binhex.dtx. -%% -%% This generated file may be distributed as long as the -%% original source files, as listed above, are part of the -%% same distribution. (The sources need not necessarily be -%% in the same archive or directory.) - \input docstrip - \generate{ - \file{binhex.drv}{\from{binhex.dtx}{driver}} - \usedir{tex/generic/misc} - \file{binhex.tex}{\from{binhex.dtx}{style}} - } - \endbatchfile -\endinput -%% -%% End of file `binhex.ins'. -- cgit v1.2.3