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%%^^A%% um-code-primes.dtx -- part of UNICODE-MATH <wspr.io/unicode-math>
%%^^A%% The definitions needed for the input of primes.
% \section{Primes}
%
% \begin{macrocode}
%<*package>
% \end{macrocode}
%
% We need a new `prime' algorithm. Unicode math has four pre-drawn prime glyphs.
% \begin{quote}\obeylines
% \unichar{2032} {prime} (\cs{prime}): $x\prime$
% \unichar{2033} {double prime} (\cs{dprime}): $x\dprime$
% \unichar{2034} {triple prime} (\cs{trprime}): $x\trprime$
% \unichar{2057} {quadruple prime} (\cs{qprime}): $x\qprime$
% \end{quote}
% As you can see, they're all drawn at the correct height without being superscripted.
% However, in a correctly behaving OpenType font,
% we also see different behaviour after the \texttt{ssty} feature is applied:
% \begin{quote}
% \font\1="[XITSMath-Regular.otf]:script=math,+ssty=0"\1
% \char"1D465\char"2032\quad
% \char"1D465\char"2033\quad
% \char"1D465\char"2034\quad
% \char"1D465\char"2057
% \end{quote}
% The glyphs are now `full size' so that when placed inside a superscript,
% their shape will match the originally sized ones. Many thanks to Ross Mills
% of Tiro Typeworks for originally pointing out this behaviour.
%
% In regular \LaTeX, primes can be entered with the straight quote character
% |'|, and multiple straight quotes chain together to produce multiple
% primes. Better results can be achieved in \pkg{unicode-math} by chaining
% multiple single primes into a pre-drawn multi-prime glyph; consider
% $x\prime{}\prime{}\prime$ vs.\ $x\trprime$.
%
% For Unicode maths, we wish to conserve this behaviour and augment it with
% the possibility of adding any combination of Unicode prime or any of the
% $n$-prime characters. E.g., the user might copy-paste a double prime from
% another source and then later type another single prime after it; the output
% should be the triple prime.
%
% Our algorithm is:
% \begin{itemize}[nolistsep]
% \item Prime encountered; pcount=1.
% \item Scan ahead; if prime: pcount:=pcount+1; repeat.
% \item If not prime, stop scanning.
% \item If pcount=1, \cs{prime}, end.
% \item If pcount=2, check \cs{dprime}; if it exists, use it, end; if not, goto last step.
% \item Ditto pcount=3 \& \cs{trprime}.
% \item Ditto pcount=4 \& \cs{qprime}.
% \item If pcount>4 or the glyph doesn't exist, insert pcount \cs{prime}s with \cs{primekern} between each.
% \end{itemize}
%
% This is a wrapper to insert a superscript; if there is a subsequent
% trailing superscript, then it is included within the insertion.
% \begin{macrocode}
\cs_new:Nn \@@_arg_i_before_egroup:n {#1\egroup}
\cs_new:Nn \@@_superscript:n
{
^\bgroup #1
\peek_meaning_remove:NTF ^ \@@_arg_i_before_egroup:n \egroup
}
% \end{macrocode}
%
% \begin{macrocode}
\cs_new:Nn \@@_nprimes:Nn
{
\@@_superscript:n
{
#1
\prg_replicate:nn {#2-1} { \mskip \g_@@_primekern_muskip #1 }
}
}
% \end{macrocode}
%
% \begin{macrocode}
\cs_new:Nn \@@_nprimes_select:nn
{
\int_case:nnF {#2}
{
{1} { \@@_superscript:n {#1} }
{2} {
\@@_glyph_if_exist:NnTF \g_@@_prime_font_cmd_tl {"2033}
{ \@@_superscript:n {\@@_prime_double_mchar} }
{ \@@_nprimes:Nn #1 {#2} }
}
{3} {
\@@_glyph_if_exist:NnTF \g_@@_prime_font_cmd_tl {"2034}
{ \@@_superscript:n {\@@_prime_triple_mchar} }
{ \@@_nprimes:Nn #1 {#2} }
}
{4} {
\@@_glyph_if_exist:NnTF \g_@@_prime_font_cmd_tl {"2057}
{ \@@_superscript:n {\@@_prime_quad_mchar} }
{ \@@_nprimes:Nn #1 {#2} }
}
}
{
\@@_nprimes:Nn #1 {#2}
}
}
% \end{macrocode}
%
% \begin{macrocode}
\cs_new:Nn \@@_nbackprimes_select:nn
{
\int_case:nnF {#2}
{
{1} { \@@_superscript:n {#1} }
{2} {
\@@_glyph_if_exist:NnTF \g_@@_prime_font_cmd_tl {"2036}
{ \@@_superscript:n {\@@_backprime_double_mchar} }
{ \@@_nprimes:Nn #1 {#2} }
}
{3} {
\@@_glyph_if_exist:NnTF \g_@@_prime_font_cmd_tl {"2037}
{ \@@_superscript:n {\@@_backprime_triple_mchar} }
{ \@@_nprimes:Nn #1 {#2} }
}
}
{
\@@_nprimes:Nn #1 {#2}
}
}
% \end{macrocode}
%
% Scanning is annoying because I'm too lazy to do it for the general case.
%
% \begin{macrocode}
\cs_new:Npn \@@_scan_prime:
{
\cs_set_eq:NN \@@_superscript:n \use:n
\int_zero:N \l_@@_primecount_int
\@@_scanprime_collect:N \@@_prime_single_mchar
}
\cs_new:Npn \@@_scan_dprime:
{
\cs_set_eq:NN \@@_superscript:n \use:n
\int_set:Nn \l_@@_primecount_int {1}
\@@_scanprime_collect:N \@@_prime_single_mchar
}
\cs_new:Npn \@@_scan_trprime:
{
\cs_set_eq:NN \@@_superscript:n \use:n
\int_set:Nn \l_@@_primecount_int {2}
\@@_scanprime_collect:N \@@_prime_single_mchar
}
\cs_new:Npn \@@_scan_qprime:
{
\cs_set_eq:NN \@@_superscript:n \use:n
\int_set:Nn \l_@@_primecount_int {3}
\@@_scanprime_collect:N \@@_prime_single_mchar
}
\cs_new:Npn \@@_scan_sup_prime:
{
\int_zero:N \l_@@_primecount_int
\@@_scanprime_collect:N \@@_prime_single_mchar
}
\cs_new:Npn \@@_scan_sup_dprime:
{
\int_set:Nn \l_@@_primecount_int {1}
\@@_scanprime_collect:N \@@_prime_single_mchar
}
\cs_new:Npn \@@_scan_sup_trprime:
{
\int_set:Nn \l_@@_primecount_int {2}
\@@_scanprime_collect:N \@@_prime_single_mchar
}
\cs_new:Npn \@@_scan_sup_qprime:
{
\int_set:Nn \l_@@_primecount_int {3}
\@@_scanprime_collect:N \@@_prime_single_mchar
}
\cs_new:Nn \@@_scanprime_collect:N
{
\int_incr:N \l_@@_primecount_int
\peek_meaning_remove:NTF '
{ \@@_scanprime_collect:N #1 }
{
\peek_meaning_remove:NTF \@@_scan_prime:
{ \@@_scanprime_collect:N #1 }
{
\peek_meaning_remove:NTF ^^^^2032
{ \@@_scanprime_collect:N #1 }
{
\peek_meaning_remove:NTF \@@_scan_dprime:
{
\int_incr:N \l_@@_primecount_int
\@@_scanprime_collect:N #1
}
{
\peek_meaning_remove:NTF ^^^^2033
{
\int_incr:N \l_@@_primecount_int
\@@_scanprime_collect:N #1
}
{
\peek_meaning_remove:NTF \@@_scan_trprime:
{
\int_add:Nn \l_@@_primecount_int {2}
\@@_scanprime_collect:N #1
}
{
\peek_meaning_remove:NTF ^^^^2034
{
\int_add:Nn \l_@@_primecount_int {2}
\@@_scanprime_collect:N #1
}
{
\peek_meaning_remove:NTF \@@_scan_qprime:
{
\int_add:Nn \l_@@_primecount_int {3}
\@@_scanprime_collect:N #1
}
{
\peek_meaning_remove:NTF ^^^^2057
{
\int_add:Nn \l_@@_primecount_int {3}
\@@_scanprime_collect:N #1
}
{
\@@_nprimes_select:nn {#1} {\l_@@_primecount_int}
}
}
}
}
}
}
}
}
}
}
% \end{macrocode}
%
% \begin{macrocode}
\cs_new:Npn \@@_scan_backprime:
{
\cs_set_eq:NN \@@_superscript:n \use:n
\int_zero:N \l_@@_primecount_int
\@@_scanbackprime_collect:N \@@_backprime_single_mchar
}
\cs_new:Npn \@@_scan_backdprime:
{
\cs_set_eq:NN \@@_superscript:n \use:n
\int_set:Nn \l_@@_primecount_int {1}
\@@_scanbackprime_collect:N \@@_backprime_single_mchar
}
\cs_new:Npn \@@_scan_backtrprime:
{
\cs_set_eq:NN \@@_superscript:n \use:n
\int_set:Nn \l_@@_primecount_int {2}
\@@_scanbackprime_collect:N \@@_backprime_single_mchar
}
\cs_new:Npn \@@_scan_sup_backprime:
{
\int_zero:N \l_@@_primecount_int
\@@_scanbackprime_collect:N \@@_backprime_single_mchar
}
\cs_new:Npn \@@_scan_sup_backdprime:
{
\int_set:Nn \l_@@_primecount_int {1}
\@@_scanbackprime_collect:N \@@_backprime_single_mchar
}
\cs_new:Npn \@@_scan_sup_backtrprime:
{
\int_set:Nn \l_@@_primecount_int {2}
\@@_scanbackprime_collect:N \@@_backprime_single_mchar
}
\cs_new:Nn \@@_scanbackprime_collect:N
{
\int_incr:N \l_@@_primecount_int
\peek_meaning_remove:NTF `
{
\@@_scanbackprime_collect:N #1
}
{
\peek_meaning_remove:NTF \@@_scan_backprime:
{
\@@_scanbackprime_collect:N #1
}
{
\peek_meaning_remove:NTF ^^^^2035
{
\@@_scanbackprime_collect:N #1
}
{
\peek_meaning_remove:NTF \@@_scan_backdprime:
{
\int_incr:N \l_@@_primecount_int
\@@_scanbackprime_collect:N #1
}
{
\peek_meaning_remove:NTF ^^^^2036
{
\int_incr:N \l_@@_primecount_int
\@@_scanbackprime_collect:N #1
}
{
\peek_meaning_remove:NTF \@@_scan_backtrprime:
{
\int_add:Nn \l_@@_primecount_int {2}
\@@_scanbackprime_collect:N #1
}
{
\peek_meaning_remove:NTF ^^^^2037
{
\int_add:Nn \l_@@_primecount_int {2}
\@@_scanbackprime_collect:N #1
}
{
\@@_nbackprimes_select:nn {#1} {\l_@@_primecount_int}
}
}
}
}
}
}
}
}
% \end{macrocode}
%
% \begin{macrocode}
\AtBeginDocument { \@@_define_prime_commands: \@@_define_prime_chars: }
\cs_new:Nn \@@_define_prime_commands:
{
\cs_set_eq:NN \prime \@@_prime_single_mchar
\cs_set_eq:NN \dprime \@@_prime_double_mchar
\cs_set_eq:NN \trprime \@@_prime_triple_mchar
\cs_set_eq:NN \qprime \@@_prime_quad_mchar
\cs_set_eq:NN \backprime \@@_backprime_single_mchar
\cs_set_eq:NN \backdprime \@@_backprime_double_mchar
\cs_set_eq:NN \backtrprime \@@_backprime_triple_mchar
}
% \end{macrocode}
%
% \begin{macrocode}
\group_begin:
\char_set_catcode_active:N \'
\char_set_catcode_active:N \`
\char_set_catcode_active:n {"2032}
\char_set_catcode_active:n {"2033}
\char_set_catcode_active:n {"2034}
\char_set_catcode_active:n {"2057}
\char_set_catcode_active:n {"2035}
\char_set_catcode_active:n {"2036}
\char_set_catcode_active:n {"2037}
\cs_gset:Nn \@@_define_prime_chars:
{
\cs_set_eq:NN ' \@@_scan_sup_prime:
\cs_set_eq:NN ^^^^2032 \@@_scan_sup_prime:
\cs_set_eq:NN ^^^^2033 \@@_scan_sup_dprime:
\cs_set_eq:NN ^^^^2034 \@@_scan_sup_trprime:
\cs_set_eq:NN ^^^^2057 \@@_scan_sup_qprime:
\cs_set_eq:NN ` \@@_scan_sup_backprime:
\cs_set_eq:NN ^^^^2035 \@@_scan_sup_backprime:
\cs_set_eq:NN ^^^^2036 \@@_scan_sup_backdprime:
\cs_set_eq:NN ^^^^2037 \@@_scan_sup_backtrprime:
}
\group_end:
% \end{macrocode}
%
%
% \begin{macrocode}
%</package>
% \end{macrocode}
\endinput
% /©
%
% ------------------------------------------------
% The UNICODE-MATH package <wspr.io/unicode-math>
% ------------------------------------------------
% This package is free software and may be redistributed and/or modified under
% the conditions of the LaTeX Project Public License, version 1.3c or higher
% (your choice): <http://www.latex-project.org/lppl/>.
% ------------------------------------------------
% Copyright 2006-2019 Will Robertson, LPPL "maintainer"
% Copyright 2010-2017 Philipp Stephani
% Copyright 2011-2017 Joseph Wright
% Copyright 2012-2015 Khaled Hosny
% ------------------------------------------------
%
% ©/
|
