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-rw-r--r--tex/generic/context/luatex/luatex-fonts-merged.lua2
-rw-r--r--tex/generic/context/luatex/luatex-math.tex1388
-rw-r--r--tex/generic/context/luatex/luatex-mplib.lua16
-rw-r--r--tex/generic/context/luatex/luatex-mplib.tex7
4 files changed, 714 insertions, 699 deletions
diff --git a/tex/generic/context/luatex/luatex-fonts-merged.lua b/tex/generic/context/luatex/luatex-fonts-merged.lua
index 1952a9819..7952d17f5 100644
--- a/tex/generic/context/luatex/luatex-fonts-merged.lua
+++ b/tex/generic/context/luatex/luatex-fonts-merged.lua
@@ -1,6 +1,6 @@
-- merged file : c:/data/develop/context/sources/luatex-fonts-merged.lua
-- parent file : c:/data/develop/context/sources/luatex-fonts.lua
--- merge date : 09/15/17 20:03:34
+-- merge date : 09/21/17 21:05:06
do -- begin closure to overcome local limits and interference
diff --git a/tex/generic/context/luatex/luatex-math.tex b/tex/generic/context/luatex/luatex-math.tex
index 0ed8992d4..4ed900ddc 100644
--- a/tex/generic/context/luatex/luatex-math.tex
+++ b/tex/generic/context/luatex/luatex-math.tex
@@ -18,6 +18,8 @@
% we provide a remap feature
+% \protected makes our mp test work (no expansion)
+
\ifdefined\directlua
\directlua{dofile(kpse.find_file('luatex-math.lua'))}
\fi
@@ -34,7 +36,7 @@
\let \sevenbf = \relax
\let \fivebf = \relax
-\def\latinmodern
+\protected\def\latinmodern
{\font\tenrm = file:lmroman10-regular.otf:+liga;+kern;+tlig;+trep at 10pt
\font\sevenrm = file:lmroman7-regular.otf:+liga;+kern;+tlig;+trep at 7pt
\font\fiverm = file:lmroman5-regular.otf:+liga;+kern;+tlig;+trep at 5pt
@@ -63,7 +65,7 @@
%
\tenrm}
-\def\lucidabright
+\protected\def\lucidabright
{\font\tenrm = file:lucidabrightot.otf:+liga;+kern;+tlig;+trep at 10pt
\font\sevenrm = file:lucidabrightot.otf:+liga;+kern;+tlig;+trep at 7pt
\font\fiverm = file:lucidabrightot.otf:+liga;+kern;+tlig;+trep at 5pt
@@ -112,12 +114,12 @@
% the following commands switch text as well as math
-\def\rm{\fam0\relax\the\everymathrm\relax\tenrm\relax}
-\def\it{\fam0\relax\the\everymathit\relax\tenit\relax}
-\def\sl{\fam0\relax\the\everymathsl\relax\tensl\relax}
-\def\bf{\fam0\relax\the\everymathbf\relax\tenbf\relax}
-\def\bi{\fam0\relax\the\everymathbi\relax\tenbi\relax}
-\def\tt{\fam0\relax\the\everymathtt\relax\tentt\relax}
+\protected\def\rm{\fam0\relax\the\everymathrm\relax\tenrm\relax}
+\protected\def\it{\fam0\relax\the\everymathit\relax\tenit\relax}
+\protected\def\sl{\fam0\relax\the\everymathsl\relax\tensl\relax}
+\protected\def\bf{\fam0\relax\the\everymathbf\relax\tenbf\relax}
+\protected\def\bi{\fam0\relax\the\everymathbi\relax\tenbi\relax}
+\protected\def\tt{\fam0\relax\the\everymathtt\relax\tentt\relax}
% tex is fast enough for this kind of assignments:
@@ -911,11 +913,11 @@
% much sense, it's more that in good old tex oldstyle was taken from
% math fonts. So, just something compatible:
-\def\oldstyle{\fam1\relax\tenos\relax}
+\protected\def\oldstyle{\fam1\relax\tenos\relax}
% Again a text and math one and it had better be used grouped.
-\def\cal{\fam0\relax\the\everymathcal\relax\tenit\relax}
+\protected\def\cal{\fam0\relax\the\everymathcal\relax\tenit\relax}
\everymathcal {%
\Umathcode"0041="0"0"1D49C% A
@@ -1576,678 +1578,678 @@
% a couple of definitions (we could also use \mathchardef):
-\def\acute {\Umathaccent"0"0"0000B4 }
-\def\acwopencirclearrow {\Umathchar "3"0"0021BA }
-\def\aleph {\Umathchar "0"0"002135 }
-\def\Alpha {\Umathchar "0"0"000391 }
-\def\alpha {\Umathchar "0"0"0003B1 }
-\def\amalg {\Umathchar "2"0"002A3F }
-\def\angle {\Umathchar "0"0"002220 }
-\def\Angstrom {\Umathchar "0"0"00212B }
-\def\approx {\Umathchar "3"0"002248 }
-\def\approxEq {\Umathchar "3"0"002245 }
-\def\approxeq {\Umathchar "3"0"00224A }
-\def\approxnEq {\Umathchar "3"0"002247 }
-\def\arrowvert {\Umathchar "0"0"00007C }
-\def\Arrowvert {\Umathchar "0"0"002016 }
-\def\ast {\Umathchar "2"0"002217 }
-\def\ast {\Umathchar "2"0"002217 }
-\def\asymp {\Umathchar "3"0"00224D }
-\def\backepsilon {\Umathchar "0"0"0003F6 }
-\def\backprime {\Umathchar "0"0"012035 }
-\def\backsim {\Umathchar "3"0"00223D }
-\def\backslash {\Umathchar "0"0"00005C }
-\def\bar {\Umathaccent"0"0"0000AF }
-\def\barleftarrow {\Umathchar "3"0"0021E4 }
-\def\barleftarrowrightarrowbar {\Umathchar "3"0"0021B9 }
-\def\barovernorthwestarrow {\Umathchar "3"0"0021B8 }
-\def\barwedge {\Umathchar "2"0"0022BC }
-\def\because {\Umathchar "3"0"002235 }
-\def\Beta {\Umathchar "0"0"000392 }
-\def\beta {\Umathchar "0"0"0003B2 }
-\def\beth {\Umathchar "0"0"002136 }
-\def\between {\Umathchar "3"0"00226C }
-\def\bigcap {\Umathchar "1"0"0022C2 }
-\def\bigcirc {\Umathchar "2"0"0025EF }
-\def\bigcircle {\Umathchar "2"0"0020DD }
-\def\bigcircle {\Umathchar "2"0"0020DD }
-\def\bigcup {\Umathchar "1"0"0022C3 }
-\def\bigdiamond {\Umathchar "0"0"0020DF }
-\def\bigodot {\Umathchar "1"0"002A00 }
-\def\bigoplus {\Umathchar "1"0"002A01 }
-\def\bigotimes {\Umathchar "1"0"002A02 }
-\def\bigsqcap {\Umathchar "1"0"002A05 }
-\def\bigsqcup {\Umathchar "1"0"002A06 }
-\def\bigsquare {\Umathchar "0"0"0020DE }
-\def\bigstar {\Umathchar "0"0"002605 }
-\def\bigtimes {\Umathchar "1"0"002A09 }
-\def\bigtriangledown {\Umathchar "2"0"0025BD }
-\def\bigtriangleup {\Umathchar "2"0"0025B3 }
-\def\bigudot {\Umathchar "1"0"002A03 }
-\def\biguplus {\Umathchar "1"0"002A04 }
-\def\bigvee {\Umathchar "1"0"0022C1 }
-\def\bigwedge {\Umathchar "1"0"0022C0 }
-\def\blacklozenge {\Umathchar "0"0"002666 }
-\def\blacksquare {\Umathchar "0"0"0025A0 }
-\def\blacktriangle {\Umathchar "2"0"0025B2 }
-\def\blacktriangledown {\Umathchar "2"0"0025BC }
-\def\blacktriangleleft {\Umathchar "2"0"0025C0 }
-\def\blacktriangleright {\Umathchar "2"0"0025B6 }
-\def\bot {\Umathchar "0"0"0022A5 }
-\def\bowtie {\Umathchar "3"0"0022C8 }
-\def\Box {\Umathchar "0"0"0025A1 }
-\def\boxdot {\Umathchar "2"0"0022A1 }
-\def\boxminus {\Umathchar "2"0"00229F }
-\def\boxplus {\Umathchar "2"0"00229E }
-\def\boxtimes {\Umathchar "2"0"0022A0 }
-%def\braceld {\Umathchar "0"0"000000 }
-%def\bracerd {\Umathchar "0"0"000000 }
-%def\bracelu {\Umathchar "0"0"000000 }
-%def\braceru {\Umathchar "0"0"000000 }
-\def\breve {\Umathaccent"0"0"0002D8 }
-\def\bullet {\Umathchar "2"0"002022 }
-\def\bullet {\Umathchar "2"0"002022 }
-\def\Bumpeq {\Umathchar "3"0"00224E }
-\def\cap {\Umathchar "2"0"002229 }
-\def\Cap {\Umathchar "2"0"0022D2 }
-\def\carriagereturn {\Umathchar "0"0"0021B5 }
-\def\cdot {\Umathchar "2"0"0022C5 }
-\def\cdotp {\Umathchar "6"0"0022C5 }
-\def\cdots {\Umathchar "0"0"0022EF }
-\def\centerdot {\Umathchar "2"0"0000B7 }
-\def\check {\Umathaccent"0"0"0002C7 }
-\def\checkmark {\Umathchar "0"0"002713 }
-\def\Chi {\Umathchar "0"0"0003A7 }
-\def\chi {\Umathchar "0"0"0003C7 }
-\def\circ {\Umathchar "2"0"002218 }
-\def\circeq {\Umathchar "3"0"002257 }
-\def\circlearrowleft {\Umathchar "3"0"0021BB }
-\def\circlearrowright {\Umathchar "3"0"0021BA }
-\def\circledast {\Umathchar "2"0"00229B }
-\def\circledcirc {\Umathchar "2"0"00229A }
-\def\circleddash {\Umathchar "2"0"00229D }
-\def\circledequals {\Umathchar "2"0"00229C }
-\def\circledR {\Umathchar "0"0"0024C7 }
-\def\circledS {\Umathchar "0"0"0024C8 }
-\def\circleonrightarrow {\Umathchar "3"0"0021F4 }
-\def\clubsuit {\Umathchar "0"0"002663 }
-\def\colon {\Umathchar "6"0"002236 }
-\def\colonequals {\Umathchar "3"0"002254 }
-\def\complement {\Umathchar "0"0"002201 }
-\def\complexes {\Umathchar "0"0"002102 }
-\def\cong {\Umathchar "3"0"002245 }
-\def\coprod {\Umathchar "1"0"002210 }
-\def\cup {\Umathchar "2"0"00222A }
-\def\Cup {\Umathchar "2"0"0022D3 }
-\def\curlyeqprec {\Umathchar "3"0"0022DE }
-\def\curlyeqsucc {\Umathchar "3"0"0022DF }
-\def\curlyvee {\Umathchar "2"0"0022CE }
-\def\curlywedge {\Umathchar "2"0"0022CF }
-\def\curvearrowleft {\Umathchar "3"0"0021B6 }
-\def\curvearrowright {\Umathchar "3"0"0021B7 }
-\def\cwopencirclearrow {\Umathchar "3"0"0021BB }
-\def\dag {\Umathchar "0"0"002020 }
-\def\dagger {\Umathchar "2"0"002020 }
-\def\daleth {\Umathchar "0"0"002138 }
-\def\dasharrow {\Umathchar "3"0"0021E2 }
-\def\dashedleftarrow {\Umathchar "3"0"00290C }
-\def\dashedrightarrow {\Umathchar "3"0"00290D }
-\def\dashv {\Umathchar "3"0"0022A3 }
-\def\ddag {\Umathchar "0"0"002021 }
-\def\ddagger {\Umathchar "2"0"002021 }
-\def\dddot {\Umathaccent"0"0"0020DB }
-\def\ddot {\Umathaccent"0"0"0000A8 }
-\def\ddots {\Umathchar "0"0"0022F1 }
-\def\Ddownarrow {\Umathchar "3"0"00290B }
-\def\definedeq {\Umathchar "3"0"00225D }
-\def\Delta {\Umathchar "0"0"000394 }
-\def\delta {\Umathchar "0"0"0003B4 }
-\def\diamond {\Umathchar "2"0"0022C4 }
-\def\diamondsuit {\Umathchar "0"0"002662 }
-\def\differentialD {\Umathchar "0"0"002145 }
-\def\differentiald {\Umathchar "0"0"002146 }
-\def\digamma {\Umathchar "0"0"0003DC }
-\def\div {\Umathchar "2"0"0000F7 }
-\def\divideontimes {\Umathchar "2"0"0022C7 }
-\def\divides {\Umathchar "2"0"002223 }
-\def\dot {\Umathaccent"0"0"0002D9 }
-\def\doteq {\Umathchar "3"0"002250 }
-\def\Doteq {\Umathchar "3"0"002251 }
-\def\doteqdot {\Umathchar "3"0"002251 }
-\def\dotminus {\Umathchar "2"0"002238 }
-\def\dotplus {\Umathchar "2"0"002214 }
-\def\dots {\Umathchar "0"0"002026 }
-\def\dottedrightarrow {\Umathchar "3"0"002911 }
-\def\doublecap {\Umathchar "2"0"0022D2 }
-\def\doublecup {\Umathchar "2"0"0022D3 }
-\def\doubleprime {\Umathchar "0"0"002033 }
-\def\downarrow {\Umathchar "3"0"002193 }
-\def\Downarrow {\Umathchar "3"0"0021D3 }
-\def\downdasharrow {\Umathchar "3"0"0021E3 }
-\def\downdownarrows {\Umathchar "3"0"0021CA }
-\def\downharpoonleft {\Umathchar "3"0"0021C3 }
-\def\downharpoonright {\Umathchar "3"0"0021C2 }
-\def\downuparrows {\Umathchar "3"0"0021F5 }
-\def\downwhitearrow {\Umathchar "0"0"0021E9 }
-\def\downzigzagarrow {\Umathchar "3"0"0021AF }
-\def\ell {\Umathchar "0"0"002113 }
-\def\emptyset {\Umathchar "0"0"002205 }
-\def\Epsilon {\Umathchar "0"0"000395 }
-\def\epsilon {\Umathchar "0"0"0003F5 }
-\def\eq {\Umathchar "3"0"00003D }
-\def\eqcirc {\Umathchar "3"0"002256 }
-\def\eqgtr {\Umathchar "3"0"0022DD }
-\def\eqless {\Umathchar "3"0"0022DC }
-\def\eqsim {\Umathchar "3"0"002242 }
-\def\eqslantgtr {\Umathchar "3"0"002A96 }
-\def\eqslantless {\Umathchar "3"0"002A95 }
-\def\equalscolon {\Umathchar "3"0"002255 }
-\def\equiv {\Umathchar "3"0"002261 }
-\def\Eta {\Umathchar "0"0"000397 }
-\def\eta {\Umathchar "0"0"0003B7 }
-\def\eth {\Umathchar "0"0"0000F0 }
-\def\Eulerconst {\Umathchar "0"0"002107 }
-\def\exists {\Umathchar "0"0"002203 }
-\def\exponentiale {\Umathchar "0"0"002147 }
-\def\fallingdotseq {\Umathchar "3"0"002252 }
-\def\Finv {\Umathchar "0"0"002132 }
-\def\flat {\Umathchar "0"0"00266D }
-\def\forall {\Umathchar "0"0"002200 }
-\def\frown {\Umathchar "3"0"002322 }
-\def\Game {\Umathchar "0"0"002141 }
-\def\Gamma {\Umathchar "0"0"000393 }
-\def\gamma {\Umathchar "0"0"0003B3 }
-\def\ge {\Umathchar "3"0"002265 }
-\def\geq {\Umathchar "3"0"002265 }
-\def\geqq {\Umathchar "3"0"002267 }
-\def\geqslant {\Umathchar "3"0"002A7E }
-\def\gets {\Umathchar "3"0"002190 }
-\def\gg {\Umathchar "3"0"00226B }
-\def\ggg {\Umathchar "3"0"0022D9 }
-\def\gggtr {\Umathchar "3"0"0022D9 }
-\def\gimel {\Umathchar "0"0"002137 }
-\def\gnapprox {\Umathchar "3"0"002A8A }
-\def\gneqq {\Umathchar "3"0"002269 }
-\def\gnsim {\Umathchar "3"0"0022E7 }
-\def\grave {\Umathaccent"0"0"000060 }
-\def\gt {\Umathchar "3"0"00003E }
-\def\gtrapprox {\Umathchar "3"0"002A86 }
-\def\gtrdot {\Umathchar "2"0"0022D7 }
-\def\gtreqless {\Umathchar "3"0"0022DB }
-\def\gtreqqless {\Umathchar "3"0"002A8C }
-\def\gtrless {\Umathchar "3"0"002277 }
-\def\gtrsim {\Umathchar "3"0"002273 }
-\def\hat {\Umathaccent"0"0"0002C6 }
-\def\hbar {\Umathchar "0"0"00210F }
-\def\heartsuit {\Umathchar "0"0"002661 }
-\def\hookleftarrow {\Umathchar "3"0"0021A9 }
-\def\hookrightarrow {\Umathchar "3"0"0021AA }
-\def\hslash {\Umathchar "0"0"00210F }
-\def\iiint {\Umathchar "1"0"00222D }
-\def\iiintop {\Umathchar "0"0"00222D }
-\def\iint {\Umathchar "1"0"00222C }
-\def\iintop {\Umathchar "0"0"00222C }
-\def\Im {\Umathchar "0"0"002111 }
-\def\imaginaryi {\Umathchar "0"0"002148 }
-\def\imaginaryj {\Umathchar "0"0"002149 }
-\def\imath {\Umathchar "0"0"01D6A4 }
-\def\imply {\Umathchar "3"0"0021D2 }
-\def\in {\Umathchar "0"0"002208 }
-\def\infty {\Umathchar "0"0"00221E }
-\def\int {\Umathchar "1"0"00222B }
-\def\intclockwise {\Umathchar "1"0"002231 }
-\def\integers {\Umathchar "0"0"002124 }
-\def\intercal {\Umathchar "2"0"0022BA }
-\def\intop {\Umathchar "0"0"00222B }
-\def\Iota {\Umathchar "0"0"000399 }
-\def\iota {\Umathchar "0"0"0003B9 }
-\def\jmath {\Umathchar "0"0"01D6A5 }
-\def\Join {\Umathchar "3"0"0022C8 }
-\def\Kappa {\Umathchar "0"0"00039A }
-\def\kappa {\Umathchar "0"0"0003BA }
-\def\Lambda {\Umathchar "0"0"00039B }
-\def\lambda {\Umathchar "0"0"0003BB }
-\def\land {\Umathchar "2"0"002227 }
-\def\langle {\Udelimiter "4"0"0027E8 }
-\def\lbrace {\Udelimiter "4"0"00007B }
-\def\lbrack {\Udelimiter "4"0"00005B }
-\def\lceil {\Udelimiter "4"0"002308 }
-\def\lceiling {\Udelimiter "4"0"002308 }
-\def\ldotp {\Umathchar "6"0"00002E }
-\def\ldots {\Umathchar "0"0"002026 }
-\def\Ldsh {\Umathchar "3"0"0021B2 }
-\def\le {\Umathchar "3"0"002264 }
-\def\leadsto {\Umathchar "3"0"0021DD }
-\def\leftarrow {\Umathchar "3"0"002190 }
-\def\Leftarrow {\Umathchar "3"0"0021D0 }
-\def\leftarrowtail {\Umathchar "3"0"0021A2 }
-\def\leftarrowtriangle {\Umathchar "3"0"0021FD }
-\def\leftdasharrow {\Umathchar "3"0"0021E0 }
-\def\leftharpoondown {\Umathchar "3"0"0021BD }
-\def\leftharpoonup {\Umathchar "3"0"0021BC }
-\def\leftleftarrows {\Umathchar "3"0"0021C7 }
-\def\leftrightarrow {\Umathchar "3"0"002194 }
-\def\Leftrightarrow {\Umathchar "3"0"0021D4 }
-\def\leftrightarrows {\Umathchar "3"0"0021C6 }
-\def\leftrightarrowtriangle {\Umathchar "3"0"0021FF }
-\def\leftrightharpoons {\Umathchar "3"0"0021CB }
-\def\leftrightsquigarrow {\Umathchar "3"0"0021AD }
-\def\leftsquigarrow {\Umathchar "3"0"0021DC }
-\def\leftthreetimes {\Umathchar "2"0"0022CB }
-\def\leftwavearrow {\Umathchar "3"0"00219C }
-\def\leftwhitearrow {\Umathchar "0"0"0021E6 }
-\def\leq {\Umathchar "3"0"002264 }
-\def\leqq {\Umathchar "3"0"002266 }
-\def\leqslant {\Umathchar "3"0"002A7D }
-\def\lessapprox {\Umathchar "3"0"002A85 }
-\def\lessdot {\Umathchar "2"0"0022D6 }
-\def\lesseqgtr {\Umathchar "3"0"0022DA }
-\def\lesseqqgtr {\Umathchar "3"0"002A8B }
-\def\lessgtr {\Umathchar "3"0"002276 }
-\def\lesssim {\Umathchar "3"0"002272 }
-\def\lfloor {\Udelimiter "4"0"00230A }
-\def\lgroup {\Udelimiter "4"0"0027EE }
-\def\lhook {\Umathchar "3"0"0FE322 }
-\def\lhooknwarrow {\Umathchar "3"0"002923 }
-\def\lhooksearrow {\Umathchar "3"0"002925 }
-\def\linefeed {\Umathchar "0"0"0021B4 }
-\def\ll {\Umathchar "3"0"00226A }
-\def\llangle {\Udelimiter "4"0"0027EA }
-\def\llbracket {\Udelimiter "4"0"0027E6 }
-\def\llcorner {\Udelimiter "4"0"00231E }
-\def\Lleftarrow {\Umathchar "3"0"0021DA }
-\def\lll {\Umathchar "3"0"0022D8 }
-\def\llless {\Umathchar "3"0"0022D8 }
-\def\lmoustache {\Udelimiter "4"0"0023B0 }
-\def\lnapprox {\Umathchar "3"0"002A89 }
-\def\lneq {\Umathchar "3"0"002A87 }
-\def\lneqq {\Umathchar "3"0"002268 }
-\def\lnot {\Umathchar "0"0"0000AC }
-\def\lnsim {\Umathchar "3"0"0022E6 }
-\def\longleftarrow {\Umathchar "3"0"0027F5 }
-\def\Longleftarrow {\Umathchar "3"0"0027F8 }
-\def\longleftrightarrow {\Umathchar "3"0"0027F7 }
-\def\Longleftrightarrow {\Umathchar "3"0"0027FA }
-\def\longmapsfrom {\Umathchar "3"0"0027FB }
-\def\Longmapsfrom {\Umathchar "3"0"0027FD }
-\def\longmapsto {\Umathchar "3"0"0027FC }
-\def\Longmapsto {\Umathchar "3"0"0027FE }
-\def\longrightarrow {\Umathchar "3"0"0027F6 }
-\def\Longrightarrow {\Umathchar "3"0"0027F9 }
-\def\longrightsquigarrow {\Umathchar "3"0"0027FF }
-\def\looparrowleft {\Umathchar "3"0"0021AB }
-\def\looparrowright {\Umathchar "3"0"0021AC }
-\def\lor {\Umathchar "2"0"002228 }
-\def\lozenge {\Umathchar "0"0"0025CA }
-\def\lparent {\Udelimiter "4"0"000028 }
-\def\lrcorner {\Udelimiter "5"0"00231F }
-\def\Lsh {\Umathchar "3"0"0021B0 }
-\def\lt {\Umathchar "3"0"00003C }
-\def\ltimes {\Umathchar "2"0"0022C9 }
-\def\lvert {\Udelimiter "4"0"00007C }
-\def\lVert {\Udelimiter "4"0"002016 }
-\def\maltese {\Umathchar "0"0"002720 }
-\def\mapsdown {\Umathchar "3"0"0021A7 }
-\def\mapsfrom {\Umathchar "3"0"0021A4 }
-\def\Mapsfrom {\Umathchar "3"0"002906 }
-\def\mapsfromchar {\Umathchar "3"0"0FE324 }
-\def\mapsto {\Umathchar "3"0"0021A6 }
-\def\Mapsto {\Umathchar "3"0"002907 }
-\def\mapstochar {\Umathchar "3"0"0FE321 }
-\def\mapsup {\Umathchar "3"0"0021A5 }
-\def\mathring {\Umathaccent"0"0"0002DA }
-\def\measuredangle {\Umathchar "0"0"002221 }
-\def\measuredeq {\Umathchar "3"0"00225E }
-\def\mho {\Umathchar "0"0"002127 }
-\def\mid {\Umathchar "3"0"00007C }
-\def\minus {\Umathchar "2"0"002212 }
-\def\minuscolon {\Umathchar "2"0"002239 }
-\def\models {\Umathchar "3"0"0022A7 }
-\def\mp {\Umathchar "2"0"002213 }
-\def\Mu {\Umathchar "0"0"00039C }
-\def\mu {\Umathchar "0"0"0003BC }
-\def\multimap {\Umathchar "3"0"0022B8 }
-\def\napprox {\Umathchar "3"0"002249 }
-\def\napproxEq {\Umathchar "3"0"002246 }
-\def\nasymp {\Umathchar "3"0"00226D }
-\def\natural {\Umathchar "0"0"00266E }
-\def\naturalnumbers {\Umathchar "0"0"002115 }
-\def\ncong {\Umathchar "3"0"002246 }
-\def\ndivides {\Umathchar "2"0"002224 }
-\def\ne {\Umathchar "3"0"002260 }
-\def\nearrow {\Umathchar "3"0"002197 }
-\def\Nearrow {\Umathchar "3"0"0021D7 }
-\def\neg {\Umathchar "0"0"0000AC }
-\def\negativesign {\Umathchar "2"0"00207B }
-\def\neq {\Umathchar "3"0"002260 }
-\def\nequiv {\Umathchar "3"0"002262 }
-\def\neswarrow {\Umathchar "3"0"002922 }
-\def\nexists {\Umathchar "0"0"002204 }
-\def\ngeq {\Umathchar "3"0"002271 }
-\def\ngtr {\Umathchar "3"0"00226F }
-\def\ngtrless {\Umathchar "3"0"002279 }
-\def\ngtrsim {\Umathchar "3"0"002275 }
-\def\nHdownarrow {\Umathchar "3"0"0021DF }
-\def\nHuparrow {\Umathchar "3"0"0021DE }
-\def\ni {\Umathchar "3"0"00220B }
-\def\nin {\Umathchar "3"0"002209 }
-\def\nleftarrow {\Umathchar "3"0"00219A }
-\def\nLeftarrow {\Umathchar "3"0"0021CD }
-\def\nleftrightarrow {\Umathchar "3"0"0021AE }
-\def\nLeftrightarrow {\Umathchar "3"0"0021CE }
-\def\nleq {\Umathchar "3"0"002270 }
-\def\nless {\Umathchar "3"0"00226E }
-\def\nlessgtr {\Umathchar "3"0"002278 }
-\def\nlesssim {\Umathchar "3"0"002274 }
-\def\nmid {\Umathchar "3"0"002224 }
-\def\nni {\Umathchar "3"0"00220C }
-\def\not {\Umathchar "3"0"000338 }
-\def\notin {\Umathchar "3"0"002209 }
-\def\nowns {\Umathchar "3"0"00220C }
-\def\nparallel {\Umathchar "3"0"002226 }
-\def\nprec {\Umathchar "3"0"002280 }
-\def\npreccurlyeq {\Umathchar "3"0"0022E0 }
-\def\nrightarrow {\Umathchar "3"0"00219B }
-\def\nRightarrow {\Umathchar "3"0"0021CF }
-\def\nsim {\Umathchar "3"0"002241 }
-\def\nsimeq {\Umathchar "3"0"002244 }
-\def\nsqsubseteq {\Umathchar "3"0"0022E2 }
-\def\nsqsupseteq {\Umathchar "3"0"0022E3 }
-\def\nsubset {\Umathchar "3"0"002284 }
-\def\nsubseteq {\Umathchar "3"0"002288 }
-\def\nsucc {\Umathchar "3"0"002281 }
-\def\nsucccurlyeq {\Umathchar "3"0"0022E1 }
-\def\nsupset {\Umathchar "3"0"002285 }
-\def\nsupseteq {\Umathchar "3"0"002289 }
-\def\ntriangleleft {\Umathchar "3"0"0022EB }
-\def\ntrianglelefteq {\Umathchar "3"0"0022EC }
-\def\ntriangleright {\Umathchar "3"0"0022EA }
-\def\ntrianglerighteq {\Umathchar "3"0"0022ED }
-\def\Nu {\Umathchar "0"0"00039D }
-\def\nu {\Umathchar "0"0"0003BD }
-\def\nvdash {\Umathchar "3"0"0022AC }
-\def\nvDash {\Umathchar "3"0"0022AD }
-\def\nVdash {\Umathchar "3"0"0022AE }
-\def\nVDash {\Umathchar "3"0"0022AF }
-\def\nvleftarrow {\Umathchar "3"0"0021F7 }
-\def\nVleftarrow {\Umathchar "3"0"0021FA }
-\def\nvleftrightarrow {\Umathchar "3"0"0021F9 }
-\def\nVleftrightarrow {\Umathchar "3"0"0021FC }
-\def\nvrightarrow {\Umathchar "3"0"0021F8 }
-\def\nVrightarrow {\Umathchar "3"0"0021FB }
-\def\nwarrow {\Umathchar "3"0"002196 }
-\def\Nwarrow {\Umathchar "3"0"0021D6 }
-\def\nwsearrow {\Umathchar "3"0"002921 }
-\def\odot {\Umathchar "2"0"002299 }
-\def\ohm {\Umathchar "0"0"002126 }
-\def\oiiint {\Umathchar "1"0"002230 }
-\def\oiint {\Umathchar "1"0"00222F }
-\def\oint {\Umathchar "1"0"00222E }
-\def\ointclockwise {\Umathchar "1"0"002232 }
-\def\ointctrclockwise {\Umathchar "1"0"002233 }
-\def\Omega {\Umathchar "0"0"0003A9 }
-\def\omega {\Umathchar "0"0"0003C9 }
-\def\Omicron {\Umathchar "0"0"00039F }
-\def\omicron {\Umathchar "0"0"0003BF }
-\def\ominus {\Umathchar "2"0"002296 }
-\def\oplus {\Umathchar "2"0"002295 }
-\def\oslash {\Umathchar "2"0"002298 }
-\def\otimes {\Umathchar "2"0"002297 }
-\def\overbar {\Umathaccent"0"0"00203E }
-\def\overbrace {\Umathaccent"0"0"0023DE }
-\def\overbracket {\Umathaccent"0"0"0023B4 }
-\def\overparent {\Umathaccent"0"0"0023DC }
-\def\owns {\Umathchar "3"0"00220B }
-\def\P {\Umathchar "0"0"0000B6 }
-\def\parallel {\Umathchar "3"0"002225 }
-\def\partial {\Umathchar "0"0"002202 }
-\def\perp {\Umathchar "3"0"0022A5 }
-\def\Phi {\Umathchar "0"0"0003A6 }
-\def\phi {\Umathchar "0"0"0003D5 }
-\def\Pi {\Umathchar "0"0"0003A0 }
-\def\pi {\Umathchar "0"0"0003C0 }
-\def\pitchfork {\Umathchar "3"0"0022D4 }
-\def\Plankconst {\Umathchar "0"0"00210E }
-\def\pm {\Umathchar "2"0"0000B1 }
-\def\positivesign {\Umathchar "2"0"00207A }
-\def\prec {\Umathchar "3"0"00227A }
-\def\precapprox {\Umathchar "3"0"002AB7 }
-\def\preccurlyeq {\Umathchar "3"0"00227C }
-\def\preceq {\Umathchar "3"0"002AAF }
-\def\preceqq {\Umathchar "3"0"002AB3 }
-\def\precnapprox {\Umathchar "3"0"002AB9 }
-\def\precneq {\Umathchar "3"0"002AB1 }
-\def\precneqq {\Umathchar "3"0"002AB5 }
-\def\precnsim {\Umathchar "3"0"0022E8 }
-\def\precsim {\Umathchar "3"0"00227E }
-\def\prime {\Umathchar "0"0"002032 }
-\def\primes {\Umathchar "0"0"002119 }
-\def\prod {\Umathchar "1"0"00220F }
-\def\PropertyLine {\Umathchar "0"0"00214A }
-\def\propto {\Umathchar "3"0"00221D }
-\def\Psi {\Umathchar "0"0"0003A8 }
-\def\psi {\Umathchar "0"0"0003C8 }
-\def\questionedeq {\Umathchar "3"0"00225F }
-\def\rangle {\Udelimiter "5"0"0027E9 }
-\def\rationals {\Umathchar "0"0"00211A }
-\def\rbrace {\Udelimiter "5"0"00007D }
-\def\rbrack {\Udelimiter "5"0"00005D }
-\def\rceil {\Udelimiter "5"0"002309 }
-\def\rceiling {\Udelimiter "5"0"002309 }
-\def\Rdsh {\Umathchar "3"0"0021B3 }
-\def\Re {\Umathchar "0"0"00211C }
-\def\reals {\Umathchar "0"0"00211D }
-\def\Relbar {\Umathchar "3"0"00003D }
-\def\relbar {\Umathchar "3"0"002212 }
-\def\restriction {\Umathchar "3"0"0021BE }
-\def\rfloor {\Udelimiter "5"0"00230B }
-\def\rgroup {\Udelimiter "5"0"0027EF }
-\def\Rho {\Umathchar "0"0"0003A1 }
-\def\rho {\Umathchar "0"0"0003C1 }
-\def\rhook {\Umathchar "3"0"0FE323 }
-\def\rhooknearrow {\Umathchar "3"0"002924 }
-\def\rhookswarrow {\Umathchar "3"0"002926 }
-\def\rightangle {\Umathchar "0"0"00221F }
-\def\rightarrow {\Umathchar "3"0"002192 }
-\def\Rightarrow {\Umathchar "3"0"0021D2 }
-\def\rightarrowbar {\Umathchar "3"0"0021E5 }
-\def\rightarrowtail {\Umathchar "3"0"0021A3 }
-\def\rightarrowtriangle {\Umathchar "3"0"0021FE }
-\def\rightdasharrow {\Umathchar "3"0"0021E2 }
-\def\rightharpoondown {\Umathchar "3"0"0021C1 }
-\def\rightharpoonup {\Umathchar "3"0"0021C0 }
-\def\rightleftarrows {\Umathchar "3"0"0021C4 }
-\def\rightleftharpoons {\Umathchar "3"0"0021CC }
-\def\rightrightarrows {\Umathchar "3"0"0021C9 }
-\def\rightsquigarrow {\Umathchar "3"0"0021DD }
-\def\rightthreearrows {\Umathchar "3"0"0021F6 }
-\def\rightthreetimes {\Umathchar "2"0"0022CC }
-\def\rightwavearrow {\Umathchar "3"0"00219D }
-\def\rightwhitearrow {\Umathchar "0"0"0021E8 }
-\def\risingdotseq {\Umathchar "3"0"002253 }
-\def\rmoustache {\Udelimiter "5"0"0023B1 }
-\def\rneq {\Umathchar "3"0"002A88 }
-\def\rparent {\Udelimiter "5"0"000029 }
-\def\rrangle {\Udelimiter "5"0"0027EB }
-\def\rrbracket {\Udelimiter "5"0"0027E7 }
-\def\Rrightarrow {\Umathchar "3"0"0021DB }
-\def\Rsh {\Umathchar "3"0"0021B1 }
-\def\rtimes {\Umathchar "2"0"0022CA }
-\def\rvert {\Udelimiter "5"0"00007C }
-\def\rVert {\Udelimiter "5"0"002016 }
-\def\S {\Umathchar "0"0"0000A7 }
-\def\searrow {\Umathchar "3"0"002198 }
-\def\Searrow {\Umathchar "3"0"0021D8 }
-\def\setminus {\Umathchar "2"0"002216 }
-\def\sharp {\Umathchar "0"0"00266F }
-\def\Sigma {\Umathchar "0"0"0003A3 }
-\def\sigma {\Umathchar "0"0"0003C3 }
-\def\sim {\Umathchar "3"0"00223C }
-\def\simeq {\Umathchar "3"0"002243 }
-\def\slash {\Umathchar "0"0"002044 }
-\def\smile {\Umathchar "3"0"002323 }
-\def\solidus {\Udelimiter "5"0"002044 }
-\def\spadesuit {\Umathchar "0"0"002660 }
-\def\sphericalangle {\Umathchar "0"0"002222 }
-\def\sqcap {\Umathchar "2"0"002293 }
-\def\sqcup {\Umathchar "2"0"002294 }
-\def\sqsubset {\Umathchar "3"0"00228F }
-\def\sqsubseteq {\Umathchar "2"0"002291 }
-\def\sqsubsetneq {\Umathchar "3"0"0022E4 }
-\def\sqsupset {\Umathchar "3"0"002290 }
-\def\sqsupseteq {\Umathchar "2"0"002292 }
-\def\sqsupsetneq {\Umathchar "3"0"0022E5 }
-\def\square {\Umathchar "0"0"0025A1 }
-\def\squaredots {\Umathchar "3"0"002237 }
-\def\star {\Umathchar "2"0"0022C6 }
-\def\stareq {\Umathchar "3"0"00225B }
-\def\subset {\Umathchar "3"0"002282 }
-\def\Subset {\Umathchar "3"0"0022D0 }
-\def\subseteq {\Umathchar "3"0"002286 }
-\def\subseteqq {\Umathchar "3"0"002AC5 }
-\def\subsetneq {\Umathchar "3"0"00228A }
-\def\subsetneqq {\Umathchar "3"0"002ACB }
-\def\succ {\Umathchar "3"0"00227B }
-\def\succapprox {\Umathchar "3"0"002AB8 }
-\def\succcurlyeq {\Umathchar "3"0"00227D }
-\def\succeq {\Umathchar "3"0"002AB0 }
-\def\succeqq {\Umathchar "3"0"002AB4 }
-\def\succnapprox {\Umathchar "3"0"002ABA }
-\def\succneq {\Umathchar "3"0"002AB2 }
-\def\succneqq {\Umathchar "3"0"002AB6 }
-\def\succnsim {\Umathchar "3"0"0022E9 }
-\def\succsim {\Umathchar "3"0"00227F }
-\def\sum {\Umathchar "1"0"002211 }
-\def\supset {\Umathchar "3"0"002283 }
-\def\Supset {\Umathchar "3"0"0022D1 }
-\def\supseteq {\Umathchar "3"0"002287 }
-\def\supseteqq {\Umathchar "3"0"002AC6 }
-\def\supsetneq {\Umathchar "3"0"00228B }
-\def\supsetneqq {\Umathchar "3"0"002ACC }
-\def\surd {\Umathchar "2"0"00221A }
-\def\swarrow {\Umathchar "3"0"002199 }
-\def\Swarrow {\Umathchar "3"0"0021D9 }
-\def\Tau {\Umathchar "0"0"0003A4 }
-\def\tau {\Umathchar "0"0"0003C4 }
-\def\therefore {\Umathchar "3"0"002234 }
-\def\Theta {\Umathchar "0"0"000398 }
-\def\theta {\Umathchar "0"0"0003B8 }
-\def\tilde {\Umathaccent"0"0"0002DC }
-\def\times {\Umathchar "2"0"0000D7 }
-\def\to {\Umathchar "3"0"002192 }
-\def\top {\Umathchar "0"0"0022A4 }
-\def\triangle {\Umathchar "0"0"0025B3 }
-\def\triangledown {\Umathchar "2"0"0025BD }
-\def\triangleleft {\Umathchar "2"0"0025C1 }
-\def\triangleq {\Umathchar "3"0"00225C }
-\def\triangleright {\Umathchar "2"0"0025B7 }
-\def\tripleprime {\Umathchar "0"0"002034 }
-\def\turnediota {\Umathchar "0"0"002129 }
-\def\twoheaddownarrow {\Umathchar "3"0"0021A1 }
-\def\twoheadleftarrow {\Umathchar "3"0"00219E }
-\def\twoheadrightarrow {\Umathchar "3"0"0021A0 }
-\def\twoheadrightarrowtail {\Umathchar "3"0"002916 }
-\def\twoheaduparrow {\Umathchar "3"0"00219F }
-\def\udots {\Umathchar "0"0"0022F0 }
-\def\ulcorner {\Udelimiter "4"0"00231C }
-\def\underbar {\Umathaccent bottom "0"0"00203E }
-\def\underbrace {\Umathaccent bottom "0"0"0023DF }
-\def\underbracket {\Umathaccent bottom "0"0"0023B5 }
-\def\underparent {\Umathaccent bottom "0"0"0023DD }
-\def\upand {\Umathchar "2"0"00214B }
-\def\uparrow {\Umathchar "3"0"002191 }
-\def\Uparrow {\Umathchar "3"0"0021D1 }
-\def\updasharrow {\Umathchar "3"0"0021E1 }
-\def\updownarrow {\Umathchar "3"0"002195 }
-\def\Updownarrow {\Umathchar "3"0"0021D5 }
-\def\updownarrowbar {\Umathchar "0"0"0021A8 }
-\def\updownarrows {\Umathchar "3"0"0021C5 }
-\def\upharpoonleft {\Umathchar "3"0"0021BF }
-\def\upharpoonright {\Umathchar "3"0"0021BE }
-\def\uplus {\Umathchar "2"0"00228E }
-\def\Upsilon {\Umathchar "0"0"0003A5 }
-\def\upsilon {\Umathchar "0"0"0003C5 }
-\def\upuparrows {\Umathchar "3"0"0021C8 }
-\def\upwhitearrow {\Umathchar "0"0"0021E7 }
-\def\urcorner {\Udelimiter "5"0"00231D }
-\def\Uuparrow {\Umathchar "3"0"00290A }
-\def\varepsilon {\Umathchar "0"0"0003B5 }
-\def\varkappa {\Umathchar "0"0"0003F0 }
-\def\varkappa {\Umathchar "0"0"0003F0 }
-\def\varnothing {\Umathchar "0"0"002300 }
-\def\varphi {\Umathchar "0"0"0003C6 }
-\def\varpi {\Umathchar "0"0"0003D6 }
-\def\varrho {\Umathchar "0"0"01D71A }
-\def\varsigma {\Umathchar "0"0"0003C2 }
-\def\vartheta {\Umathchar "0"0"01D717 }
-\def\varTheta {\Umathchar "0"0"0003D1 }
-\def\vdash {\Umathchar "3"0"0022A2 }
-\def\vDash {\Umathchar "3"0"0022A8 }
-\def\Vdash {\Umathchar "3"0"0022A9 }
-\def\VDash {\Umathchar "3"0"0022AB }
-\def\vdots {\Umathchar "0"0"0022EE }
-\def\vec {\Umathaccent"0"0"0020D7 }
-\def\vee {\Umathchar "2"0"002228 }
-\def\veebar {\Umathchar "2"0"0022BB }
-\def\veeeq {\Umathchar "3"0"00225A }
-\def\vert {\Udelimiter "0"0"00007C }
-\def\Vert {\Udelimiter "0"0"002016 }
-\def\Vvdash {\Umathchar "3"0"0022AA }
-\def\wedge {\Umathchar "2"0"002227 }
-\def\wedgeeq {\Umathchar "3"0"002259 }
-\def\whitearrowupfrombar {\Umathchar "0"0"0021EB }
-\def\widehat {\Umathaccent"0"0"000302 }
-\def\widetilde {\Umathaccent"0"0"000303 }
-\def\wp {\Umathchar "0"0"002118 }
-\def\wr {\Umathchar "2"0"002240 }
-\def\Xi {\Umathchar "0"0"00039E }
-\def\xi {\Umathchar "0"0"0003BE }
-\def\yen {\Umathchar "0"0"0000A5 }
-\def\Zeta {\Umathchar "0"0"000396 }
-\def\zeta {\Umathchar "0"0"0003B6 }
+\protected\def\acute {\Umathaccent"0"0"0000B4 }
+\protected\def\acwopencirclearrow {\Umathchar "3"0"0021BA }
+\protected\def\aleph {\Umathchar "0"0"002135 }
+\protected\def\Alpha {\Umathchar "0"0"000391 }
+\protected\def\alpha {\Umathchar "0"0"0003B1 }
+\protected\def\amalg {\Umathchar "2"0"002A3F }
+\protected\def\angle {\Umathchar "0"0"002220 }
+\protected\def\Angstrom {\Umathchar "0"0"00212B }
+\protected\def\approx {\Umathchar "3"0"002248 }
+\protected\def\approxEq {\Umathchar "3"0"002245 }
+\protected\def\approxeq {\Umathchar "3"0"00224A }
+\protected\def\approxnEq {\Umathchar "3"0"002247 }
+\protected\def\arrowvert {\Umathchar "0"0"00007C }
+\protected\def\Arrowvert {\Umathchar "0"0"002016 }
+\protected\def\ast {\Umathchar "2"0"002217 }
+\protected\def\ast {\Umathchar "2"0"002217 }
+\protected\def\asymp {\Umathchar "3"0"00224D }
+\protected\def\backepsilon {\Umathchar "0"0"0003F6 }
+\protected\def\backprime {\Umathchar "0"0"012035 }
+\protected\def\backsim {\Umathchar "3"0"00223D }
+\protected\def\backslash {\Umathchar "0"0"00005C }
+\protected\def\bar {\Umathaccent"0"0"0000AF }
+\protected\def\barleftarrow {\Umathchar "3"0"0021E4 }
+\protected\def\barleftarrowrightarrowbar {\Umathchar "3"0"0021B9 }
+\protected\def\barovernorthwestarrow {\Umathchar "3"0"0021B8 }
+\protected\def\barwedge {\Umathchar "2"0"0022BC }
+\protected\def\because {\Umathchar "3"0"002235 }
+\protected\def\Beta {\Umathchar "0"0"000392 }
+\protected\def\beta {\Umathchar "0"0"0003B2 }
+\protected\def\beth {\Umathchar "0"0"002136 }
+\protected\def\between {\Umathchar "3"0"00226C }
+\protected\def\bigcap {\Umathchar "1"0"0022C2 }
+\protected\def\bigcirc {\Umathchar "2"0"0025EF }
+\protected\def\bigcircle {\Umathchar "2"0"0020DD }
+\protected\def\bigcircle {\Umathchar "2"0"0020DD }
+\protected\def\bigcup {\Umathchar "1"0"0022C3 }
+\protected\def\bigdiamond {\Umathchar "0"0"0020DF }
+\protected\def\bigodot {\Umathchar "1"0"002A00 }
+\protected\def\bigoplus {\Umathchar "1"0"002A01 }
+\protected\def\bigotimes {\Umathchar "1"0"002A02 }
+\protected\def\bigsqcap {\Umathchar "1"0"002A05 }
+\protected\def\bigsqcup {\Umathchar "1"0"002A06 }
+\protected\def\bigsquare {\Umathchar "0"0"0020DE }
+\protected\def\bigstar {\Umathchar "0"0"002605 }
+\protected\def\bigtimes {\Umathchar "1"0"002A09 }
+\protected\def\bigtriangledown {\Umathchar "2"0"0025BD }
+\protected\def\bigtriangleup {\Umathchar "2"0"0025B3 }
+\protected\def\bigudot {\Umathchar "1"0"002A03 }
+\protected\def\biguplus {\Umathchar "1"0"002A04 }
+\protected\def\bigvee {\Umathchar "1"0"0022C1 }
+\protected\def\bigwedge {\Umathchar "1"0"0022C0 }
+\protected\def\blacklozenge {\Umathchar "0"0"002666 }
+\protected\def\blacksquare {\Umathchar "0"0"0025A0 }
+\protected\def\blacktriangle {\Umathchar "2"0"0025B2 }
+\protected\def\blacktriangledown {\Umathchar "2"0"0025BC }
+\protected\def\blacktriangleleft {\Umathchar "2"0"0025C0 }
+\protected\def\blacktriangleright {\Umathchar "2"0"0025B6 }
+\protected\def\bot {\Umathchar "0"0"0022A5 }
+\protected\def\bowtie {\Umathchar "3"0"0022C8 }
+\protected\def\Box {\Umathchar "0"0"0025A1 }
+\protected\def\boxdot {\Umathchar "2"0"0022A1 }
+\protected\def\boxminus {\Umathchar "2"0"00229F }
+\protected\def\boxplus {\Umathchar "2"0"00229E }
+\protected\def\boxtimes {\Umathchar "2"0"0022A0 }
+%protected\def\braceld {\Umathchar "0"0"000000 }
+%protected\def\bracerd {\Umathchar "0"0"000000 }
+%protected\def\bracelu {\Umathchar "0"0"000000 }
+%protected\def\braceru {\Umathchar "0"0"000000 }
+\protected\def\breve {\Umathaccent"0"0"0002D8 }
+\protected\def\bullet {\Umathchar "2"0"002022 }
+\protected\def\bullet {\Umathchar "2"0"002022 }
+\protected\def\Bumpeq {\Umathchar "3"0"00224E }
+\protected\def\cap {\Umathchar "2"0"002229 }
+\protected\def\Cap {\Umathchar "2"0"0022D2 }
+\protected\def\carriagereturn {\Umathchar "0"0"0021B5 }
+\protected\def\cdot {\Umathchar "2"0"0022C5 }
+\protected\def\cdotp {\Umathchar "6"0"0022C5 }
+\protected\def\cdots {\Umathchar "0"0"0022EF }
+\protected\def\centerdot {\Umathchar "2"0"0000B7 }
+\protected\def\check {\Umathaccent"0"0"0002C7 }
+\protected\def\checkmark {\Umathchar "0"0"002713 }
+\protected\def\Chi {\Umathchar "0"0"0003A7 }
+\protected\def\chi {\Umathchar "0"0"0003C7 }
+\protected\def\circ {\Umathchar "2"0"002218 }
+\protected\def\circeq {\Umathchar "3"0"002257 }
+\protected\def\circlearrowleft {\Umathchar "3"0"0021BB }
+\protected\def\circlearrowright {\Umathchar "3"0"0021BA }
+\protected\def\circledast {\Umathchar "2"0"00229B }
+\protected\def\circledcirc {\Umathchar "2"0"00229A }
+\protected\def\circleddash {\Umathchar "2"0"00229D }
+\protected\def\circledequals {\Umathchar "2"0"00229C }
+\protected\def\circledR {\Umathchar "0"0"0024C7 }
+\protected\def\circledS {\Umathchar "0"0"0024C8 }
+\protected\def\circleonrightarrow {\Umathchar "3"0"0021F4 }
+\protected\def\clubsuit {\Umathchar "0"0"002663 }
+\protected\def\colon {\Umathchar "6"0"002236 }
+\protected\def\colonequals {\Umathchar "3"0"002254 }
+\protected\def\complement {\Umathchar "0"0"002201 }
+\protected\def\complexes {\Umathchar "0"0"002102 }
+\protected\def\cong {\Umathchar "3"0"002245 }
+\protected\def\coprod {\Umathchar "1"0"002210 }
+\protected\def\cup {\Umathchar "2"0"00222A }
+\protected\def\Cup {\Umathchar "2"0"0022D3 }
+\protected\def\curlyeqprec {\Umathchar "3"0"0022DE }
+\protected\def\curlyeqsucc {\Umathchar "3"0"0022DF }
+\protected\def\curlyvee {\Umathchar "2"0"0022CE }
+\protected\def\curlywedge {\Umathchar "2"0"0022CF }
+\protected\def\curvearrowleft {\Umathchar "3"0"0021B6 }
+\protected\def\curvearrowright {\Umathchar "3"0"0021B7 }
+\protected\def\cwopencirclearrow {\Umathchar "3"0"0021BB }
+\protected\def\dag {\Umathchar "0"0"002020 }
+\protected\def\dagger {\Umathchar "2"0"002020 }
+\protected\def\daleth {\Umathchar "0"0"002138 }
+\protected\def\dasharrow {\Umathchar "3"0"0021E2 }
+\protected\def\dashedleftarrow {\Umathchar "3"0"00290C }
+\protected\def\dashedrightarrow {\Umathchar "3"0"00290D }
+\protected\def\dashv {\Umathchar "3"0"0022A3 }
+\protected\def\ddag {\Umathchar "0"0"002021 }
+\protected\def\ddagger {\Umathchar "2"0"002021 }
+\protected\def\dddot {\Umathaccent"0"0"0020DB }
+\protected\def\ddot {\Umathaccent"0"0"0000A8 }
+\protected\def\ddots {\Umathchar "0"0"0022F1 }
+\protected\def\Ddownarrow {\Umathchar "3"0"00290B }
+\protected\def\definedeq {\Umathchar "3"0"00225D }
+\protected\def\Delta {\Umathchar "0"0"000394 }
+\protected\def\delta {\Umathchar "0"0"0003B4 }
+\protected\def\diamond {\Umathchar "2"0"0022C4 }
+\protected\def\diamondsuit {\Umathchar "0"0"002662 }
+\protected\def\differentialD {\Umathchar "0"0"002145 }
+\protected\def\differentiald {\Umathchar "0"0"002146 }
+\protected\def\digamma {\Umathchar "0"0"0003DC }
+\protected\def\div {\Umathchar "2"0"0000F7 }
+\protected\def\divideontimes {\Umathchar "2"0"0022C7 }
+\protected\def\divides {\Umathchar "2"0"002223 }
+\protected\def\dot {\Umathaccent"0"0"0002D9 }
+\protected\def\doteq {\Umathchar "3"0"002250 }
+\protected\def\Doteq {\Umathchar "3"0"002251 }
+\protected\def\doteqdot {\Umathchar "3"0"002251 }
+\protected\def\dotminus {\Umathchar "2"0"002238 }
+\protected\def\dotplus {\Umathchar "2"0"002214 }
+\protected\def\dots {\Umathchar "0"0"002026 }
+\protected\def\dottedrightarrow {\Umathchar "3"0"002911 }
+\protected\def\doublecap {\Umathchar "2"0"0022D2 }
+\protected\def\doublecup {\Umathchar "2"0"0022D3 }
+\protected\def\doubleprime {\Umathchar "0"0"002033 }
+\protected\def\downarrow {\Umathchar "3"0"002193 }
+\protected\def\Downarrow {\Umathchar "3"0"0021D3 }
+\protected\def\downdasharrow {\Umathchar "3"0"0021E3 }
+\protected\def\downdownarrows {\Umathchar "3"0"0021CA }
+\protected\def\downharpoonleft {\Umathchar "3"0"0021C3 }
+\protected\def\downharpoonright {\Umathchar "3"0"0021C2 }
+\protected\def\downuparrows {\Umathchar "3"0"0021F5 }
+\protected\def\downwhitearrow {\Umathchar "0"0"0021E9 }
+\protected\def\downzigzagarrow {\Umathchar "3"0"0021AF }
+\protected\def\ell {\Umathchar "0"0"002113 }
+\protected\def\emptyset {\Umathchar "0"0"002205 }
+\protected\def\Epsilon {\Umathchar "0"0"000395 }
+\protected\def\epsilon {\Umathchar "0"0"0003F5 }
+\protected\def\eq {\Umathchar "3"0"00003D }
+\protected\def\eqcirc {\Umathchar "3"0"002256 }
+\protected\def\eqgtr {\Umathchar "3"0"0022DD }
+\protected\def\eqless {\Umathchar "3"0"0022DC }
+\protected\def\eqsim {\Umathchar "3"0"002242 }
+\protected\def\eqslantgtr {\Umathchar "3"0"002A96 }
+\protected\def\eqslantless {\Umathchar "3"0"002A95 }
+\protected\def\equalscolon {\Umathchar "3"0"002255 }
+\protected\def\equiv {\Umathchar "3"0"002261 }
+\protected\def\Eta {\Umathchar "0"0"000397 }
+\protected\def\eta {\Umathchar "0"0"0003B7 }
+\protected\def\eth {\Umathchar "0"0"0000F0 }
+\protected\def\Eulerconst {\Umathchar "0"0"002107 }
+\protected\def\exists {\Umathchar "0"0"002203 }
+\protected\def\exponentiale {\Umathchar "0"0"002147 }
+\protected\def\fallingdotseq {\Umathchar "3"0"002252 }
+\protected\def\Finv {\Umathchar "0"0"002132 }
+\protected\def\flat {\Umathchar "0"0"00266D }
+\protected\def\forall {\Umathchar "0"0"002200 }
+\protected\def\frown {\Umathchar "3"0"002322 }
+\protected\def\Game {\Umathchar "0"0"002141 }
+\protected\def\Gamma {\Umathchar "0"0"000393 }
+\protected\def\gamma {\Umathchar "0"0"0003B3 }
+\protected\def\ge {\Umathchar "3"0"002265 }
+\protected\def\geq {\Umathchar "3"0"002265 }
+\protected\def\geqq {\Umathchar "3"0"002267 }
+\protected\def\geqslant {\Umathchar "3"0"002A7E }
+\protected\def\gets {\Umathchar "3"0"002190 }
+\protected\def\gg {\Umathchar "3"0"00226B }
+\protected\def\ggg {\Umathchar "3"0"0022D9 }
+\protected\def\gggtr {\Umathchar "3"0"0022D9 }
+\protected\def\gimel {\Umathchar "0"0"002137 }
+\protected\def\gnapprox {\Umathchar "3"0"002A8A }
+\protected\def\gneqq {\Umathchar "3"0"002269 }
+\protected\def\gnsim {\Umathchar "3"0"0022E7 }
+\protected\def\grave {\Umathaccent"0"0"000060 }
+\protected\def\gt {\Umathchar "3"0"00003E }
+\protected\def\gtrapprox {\Umathchar "3"0"002A86 }
+\protected\def\gtrdot {\Umathchar "2"0"0022D7 }
+\protected\def\gtreqless {\Umathchar "3"0"0022DB }
+\protected\def\gtreqqless {\Umathchar "3"0"002A8C }
+\protected\def\gtrless {\Umathchar "3"0"002277 }
+\protected\def\gtrsim {\Umathchar "3"0"002273 }
+\protected\def\hat {\Umathaccent"0"0"0002C6 }
+\protected\def\hbar {\Umathchar "0"0"00210F }
+\protected\def\heartsuit {\Umathchar "0"0"002661 }
+\protected\def\hookleftarrow {\Umathchar "3"0"0021A9 }
+\protected\def\hookrightarrow {\Umathchar "3"0"0021AA }
+\protected\def\hslash {\Umathchar "0"0"00210F }
+\protected\def\iiint {\Umathchar "1"0"00222D }
+\protected\def\iiintop {\Umathchar "0"0"00222D }
+\protected\def\iint {\Umathchar "1"0"00222C }
+\protected\def\iintop {\Umathchar "0"0"00222C }
+\protected\def\Im {\Umathchar "0"0"002111 }
+\protected\def\imaginaryi {\Umathchar "0"0"002148 }
+\protected\def\imaginaryj {\Umathchar "0"0"002149 }
+\protected\def\imath {\Umathchar "0"0"01D6A4 }
+\protected\def\imply {\Umathchar "3"0"0021D2 }
+\protected\def\in {\Umathchar "0"0"002208 }
+\protected\def\infty {\Umathchar "0"0"00221E }
+\protected\def\int {\Umathchar "1"0"00222B }
+\protected\def\intclockwise {\Umathchar "1"0"002231 }
+\protected\def\integers {\Umathchar "0"0"002124 }
+\protected\def\intercal {\Umathchar "2"0"0022BA }
+\protected\def\intop {\Umathchar "0"0"00222B }
+\protected\def\Iota {\Umathchar "0"0"000399 }
+\protected\def\iota {\Umathchar "0"0"0003B9 }
+\protected\def\jmath {\Umathchar "0"0"01D6A5 }
+\protected\def\Join {\Umathchar "3"0"0022C8 }
+\protected\def\Kappa {\Umathchar "0"0"00039A }
+\protected\def\kappa {\Umathchar "0"0"0003BA }
+\protected\def\Lambda {\Umathchar "0"0"00039B }
+\protected\def\lambda {\Umathchar "0"0"0003BB }
+\protected\def\land {\Umathchar "2"0"002227 }
+\protected\def\langle {\Udelimiter "4"0"0027E8 }
+\protected\def\lbrace {\Udelimiter "4"0"00007B }
+\protected\def\lbrack {\Udelimiter "4"0"00005B }
+\protected\def\lceil {\Udelimiter "4"0"002308 }
+\protected\def\lceiling {\Udelimiter "4"0"002308 }
+\protected\def\ldotp {\Umathchar "6"0"00002E }
+\protected\def\ldots {\Umathchar "0"0"002026 }
+\protected\def\Ldsh {\Umathchar "3"0"0021B2 }
+\protected\def\le {\Umathchar "3"0"002264 }
+\protected\def\leadsto {\Umathchar "3"0"0021DD }
+\protected\def\leftarrow {\Umathchar "3"0"002190 }
+\protected\def\Leftarrow {\Umathchar "3"0"0021D0 }
+\protected\def\leftarrowtail {\Umathchar "3"0"0021A2 }
+\protected\def\leftarrowtriangle {\Umathchar "3"0"0021FD }
+\protected\def\leftdasharrow {\Umathchar "3"0"0021E0 }
+\protected\def\leftharpoondown {\Umathchar "3"0"0021BD }
+\protected\def\leftharpoonup {\Umathchar "3"0"0021BC }
+\protected\def\leftleftarrows {\Umathchar "3"0"0021C7 }
+\protected\def\leftrightarrow {\Umathchar "3"0"002194 }
+\protected\def\Leftrightarrow {\Umathchar "3"0"0021D4 }
+\protected\def\leftrightarrows {\Umathchar "3"0"0021C6 }
+\protected\def\leftrightarrowtriangle {\Umathchar "3"0"0021FF }
+\protected\def\leftrightharpoons {\Umathchar "3"0"0021CB }
+\protected\def\leftrightsquigarrow {\Umathchar "3"0"0021AD }
+\protected\def\leftsquigarrow {\Umathchar "3"0"0021DC }
+\protected\def\leftthreetimes {\Umathchar "2"0"0022CB }
+\protected\def\leftwavearrow {\Umathchar "3"0"00219C }
+\protected\def\leftwhitearrow {\Umathchar "0"0"0021E6 }
+\protected\def\leq {\Umathchar "3"0"002264 }
+\protected\def\leqq {\Umathchar "3"0"002266 }
+\protected\def\leqslant {\Umathchar "3"0"002A7D }
+\protected\def\lessapprox {\Umathchar "3"0"002A85 }
+\protected\def\lessdot {\Umathchar "2"0"0022D6 }
+\protected\def\lesseqgtr {\Umathchar "3"0"0022DA }
+\protected\def\lesseqqgtr {\Umathchar "3"0"002A8B }
+\protected\def\lessgtr {\Umathchar "3"0"002276 }
+\protected\def\lesssim {\Umathchar "3"0"002272 }
+\protected\def\lfloor {\Udelimiter "4"0"00230A }
+\protected\def\lgroup {\Udelimiter "4"0"0027EE }
+\protected\def\lhook {\Umathchar "3"0"0FE322 }
+\protected\def\lhooknwarrow {\Umathchar "3"0"002923 }
+\protected\def\lhooksearrow {\Umathchar "3"0"002925 }
+\protected\def\linefeed {\Umathchar "0"0"0021B4 }
+\protected\def\ll {\Umathchar "3"0"00226A }
+\protected\def\llangle {\Udelimiter "4"0"0027EA }
+\protected\def\llbracket {\Udelimiter "4"0"0027E6 }
+\protected\def\llcorner {\Udelimiter "4"0"00231E }
+\protected\def\Lleftarrow {\Umathchar "3"0"0021DA }
+\protected\def\lll {\Umathchar "3"0"0022D8 }
+\protected\def\llless {\Umathchar "3"0"0022D8 }
+\protected\def\lmoustache {\Udelimiter "4"0"0023B0 }
+\protected\def\lnapprox {\Umathchar "3"0"002A89 }
+\protected\def\lneq {\Umathchar "3"0"002A87 }
+\protected\def\lneqq {\Umathchar "3"0"002268 }
+\protected\def\lnot {\Umathchar "0"0"0000AC }
+\protected\def\lnsim {\Umathchar "3"0"0022E6 }
+\protected\def\longleftarrow {\Umathchar "3"0"0027F5 }
+\protected\def\Longleftarrow {\Umathchar "3"0"0027F8 }
+\protected\def\longleftrightarrow {\Umathchar "3"0"0027F7 }
+\protected\def\Longleftrightarrow {\Umathchar "3"0"0027FA }
+\protected\def\longmapsfrom {\Umathchar "3"0"0027FB }
+\protected\def\Longmapsfrom {\Umathchar "3"0"0027FD }
+\protected\def\longmapsto {\Umathchar "3"0"0027FC }
+\protected\def\Longmapsto {\Umathchar "3"0"0027FE }
+\protected\def\longrightarrow {\Umathchar "3"0"0027F6 }
+\protected\def\Longrightarrow {\Umathchar "3"0"0027F9 }
+\protected\def\longrightsquigarrow {\Umathchar "3"0"0027FF }
+\protected\def\looparrowleft {\Umathchar "3"0"0021AB }
+\protected\def\looparrowright {\Umathchar "3"0"0021AC }
+\protected\def\lor {\Umathchar "2"0"002228 }
+\protected\def\lozenge {\Umathchar "0"0"0025CA }
+\protected\def\lparent {\Udelimiter "4"0"000028 }
+\protected\def\lrcorner {\Udelimiter "5"0"00231F }
+\protected\def\Lsh {\Umathchar "3"0"0021B0 }
+\protected\def\lt {\Umathchar "3"0"00003C }
+\protected\def\ltimes {\Umathchar "2"0"0022C9 }
+\protected\def\lvert {\Udelimiter "4"0"00007C }
+\protected\def\lVert {\Udelimiter "4"0"002016 }
+\protected\def\maltese {\Umathchar "0"0"002720 }
+\protected\def\mapsdown {\Umathchar "3"0"0021A7 }
+\protected\def\mapsfrom {\Umathchar "3"0"0021A4 }
+\protected\def\Mapsfrom {\Umathchar "3"0"002906 }
+\protected\def\mapsfromchar {\Umathchar "3"0"0FE324 }
+\protected\def\mapsto {\Umathchar "3"0"0021A6 }
+\protected\def\Mapsto {\Umathchar "3"0"002907 }
+\protected\def\mapstochar {\Umathchar "3"0"0FE321 }
+\protected\def\mapsup {\Umathchar "3"0"0021A5 }
+\protected\def\mathring {\Umathaccent"0"0"0002DA }
+\protected\def\measuredangle {\Umathchar "0"0"002221 }
+\protected\def\measuredeq {\Umathchar "3"0"00225E }
+\protected\def\mho {\Umathchar "0"0"002127 }
+\protected\def\mid {\Umathchar "3"0"00007C }
+\protected\def\minus {\Umathchar "2"0"002212 }
+\protected\def\minuscolon {\Umathchar "2"0"002239 }
+\protected\def\models {\Umathchar "3"0"0022A7 }
+\protected\def\mp {\Umathchar "2"0"002213 }
+\protected\def\Mu {\Umathchar "0"0"00039C }
+\protected\def\mu {\Umathchar "0"0"0003BC }
+\protected\def\multimap {\Umathchar "3"0"0022B8 }
+\protected\def\napprox {\Umathchar "3"0"002249 }
+\protected\def\napproxEq {\Umathchar "3"0"002246 }
+\protected\def\nasymp {\Umathchar "3"0"00226D }
+\protected\def\natural {\Umathchar "0"0"00266E }
+\protected\def\naturalnumbers {\Umathchar "0"0"002115 }
+\protected\def\ncong {\Umathchar "3"0"002246 }
+\protected\def\ndivides {\Umathchar "2"0"002224 }
+\protected\def\ne {\Umathchar "3"0"002260 }
+\protected\def\nearrow {\Umathchar "3"0"002197 }
+\protected\def\Nearrow {\Umathchar "3"0"0021D7 }
+\protected\def\neg {\Umathchar "0"0"0000AC }
+\protected\def\negativesign {\Umathchar "2"0"00207B }
+\protected\def\neq {\Umathchar "3"0"002260 }
+\protected\def\nequiv {\Umathchar "3"0"002262 }
+\protected\def\neswarrow {\Umathchar "3"0"002922 }
+\protected\def\nexists {\Umathchar "0"0"002204 }
+\protected\def\ngeq {\Umathchar "3"0"002271 }
+\protected\def\ngtr {\Umathchar "3"0"00226F }
+\protected\def\ngtrless {\Umathchar "3"0"002279 }
+\protected\def\ngtrsim {\Umathchar "3"0"002275 }
+\protected\def\nHdownarrow {\Umathchar "3"0"0021DF }
+\protected\def\nHuparrow {\Umathchar "3"0"0021DE }
+\protected\def\ni {\Umathchar "3"0"00220B }
+\protected\def\nin {\Umathchar "3"0"002209 }
+\protected\def\nleftarrow {\Umathchar "3"0"00219A }
+\protected\def\nLeftarrow {\Umathchar "3"0"0021CD }
+\protected\def\nleftrightarrow {\Umathchar "3"0"0021AE }
+\protected\def\nLeftrightarrow {\Umathchar "3"0"0021CE }
+\protected\def\nleq {\Umathchar "3"0"002270 }
+\protected\def\nless {\Umathchar "3"0"00226E }
+\protected\def\nlessgtr {\Umathchar "3"0"002278 }
+\protected\def\nlesssim {\Umathchar "3"0"002274 }
+\protected\def\nmid {\Umathchar "3"0"002224 }
+\protected\def\nni {\Umathchar "3"0"00220C }
+\protected\def\not {\Umathchar "3"0"000338 }
+\protected\def\notin {\Umathchar "3"0"002209 }
+\protected\def\nowns {\Umathchar "3"0"00220C }
+\protected\def\nparallel {\Umathchar "3"0"002226 }
+\protected\def\nprec {\Umathchar "3"0"002280 }
+\protected\def\npreccurlyeq {\Umathchar "3"0"0022E0 }
+\protected\def\nrightarrow {\Umathchar "3"0"00219B }
+\protected\def\nRightarrow {\Umathchar "3"0"0021CF }
+\protected\def\nsim {\Umathchar "3"0"002241 }
+\protected\def\nsimeq {\Umathchar "3"0"002244 }
+\protected\def\nsqsubseteq {\Umathchar "3"0"0022E2 }
+\protected\def\nsqsupseteq {\Umathchar "3"0"0022E3 }
+\protected\def\nsubset {\Umathchar "3"0"002284 }
+\protected\def\nsubseteq {\Umathchar "3"0"002288 }
+\protected\def\nsucc {\Umathchar "3"0"002281 }
+\protected\def\nsucccurlyeq {\Umathchar "3"0"0022E1 }
+\protected\def\nsupset {\Umathchar "3"0"002285 }
+\protected\def\nsupseteq {\Umathchar "3"0"002289 }
+\protected\def\ntriangleleft {\Umathchar "3"0"0022EB }
+\protected\def\ntrianglelefteq {\Umathchar "3"0"0022EC }
+\protected\def\ntriangleright {\Umathchar "3"0"0022EA }
+\protected\def\ntrianglerighteq {\Umathchar "3"0"0022ED }
+\protected\def\Nu {\Umathchar "0"0"00039D }
+\protected\def\nu {\Umathchar "0"0"0003BD }
+\protected\def\nvdash {\Umathchar "3"0"0022AC }
+\protected\def\nvDash {\Umathchar "3"0"0022AD }
+\protected\def\nVdash {\Umathchar "3"0"0022AE }
+\protected\def\nVDash {\Umathchar "3"0"0022AF }
+\protected\def\nvleftarrow {\Umathchar "3"0"0021F7 }
+\protected\def\nVleftarrow {\Umathchar "3"0"0021FA }
+\protected\def\nvleftrightarrow {\Umathchar "3"0"0021F9 }
+\protected\def\nVleftrightarrow {\Umathchar "3"0"0021FC }
+\protected\def\nvrightarrow {\Umathchar "3"0"0021F8 }
+\protected\def\nVrightarrow {\Umathchar "3"0"0021FB }
+\protected\def\nwarrow {\Umathchar "3"0"002196 }
+\protected\def\Nwarrow {\Umathchar "3"0"0021D6 }
+\protected\def\nwsearrow {\Umathchar "3"0"002921 }
+\protected\def\odot {\Umathchar "2"0"002299 }
+\protected\def\ohm {\Umathchar "0"0"002126 }
+\protected\def\oiiint {\Umathchar "1"0"002230 }
+\protected\def\oiint {\Umathchar "1"0"00222F }
+\protected\def\oint {\Umathchar "1"0"00222E }
+\protected\def\ointclockwise {\Umathchar "1"0"002232 }
+\protected\def\ointctrclockwise {\Umathchar "1"0"002233 }
+\protected\def\Omega {\Umathchar "0"0"0003A9 }
+\protected\def\omega {\Umathchar "0"0"0003C9 }
+\protected\def\Omicron {\Umathchar "0"0"00039F }
+\protected\def\omicron {\Umathchar "0"0"0003BF }
+\protected\def\ominus {\Umathchar "2"0"002296 }
+\protected\def\oplus {\Umathchar "2"0"002295 }
+\protected\def\oslash {\Umathchar "2"0"002298 }
+\protected\def\otimes {\Umathchar "2"0"002297 }
+\protected\def\overbar {\Umathaccent"0"0"00203E }
+\protected\def\overbrace {\Umathaccent"0"0"0023DE }
+\protected\def\overbracket {\Umathaccent"0"0"0023B4 }
+\protected\def\overparent {\Umathaccent"0"0"0023DC }
+\protected\def\owns {\Umathchar "3"0"00220B }
+\protected\def\P {\Umathchar "0"0"0000B6 }
+\protected\def\parallel {\Umathchar "3"0"002225 }
+\protected\def\partial {\Umathchar "0"0"002202 }
+\protected\def\perp {\Umathchar "3"0"0022A5 }
+\protected\def\Phi {\Umathchar "0"0"0003A6 }
+\protected\def\phi {\Umathchar "0"0"0003D5 }
+\protected\def\Pi {\Umathchar "0"0"0003A0 }
+\protected\def\pi {\Umathchar "0"0"0003C0 }
+\protected\def\pitchfork {\Umathchar "3"0"0022D4 }
+\protected\def\Plankconst {\Umathchar "0"0"00210E }
+\protected\def\pm {\Umathchar "2"0"0000B1 }
+\protected\def\positivesign {\Umathchar "2"0"00207A }
+\protected\def\prec {\Umathchar "3"0"00227A }
+\protected\def\precapprox {\Umathchar "3"0"002AB7 }
+\protected\def\preccurlyeq {\Umathchar "3"0"00227C }
+\protected\def\preceq {\Umathchar "3"0"002AAF }
+\protected\def\preceqq {\Umathchar "3"0"002AB3 }
+\protected\def\precnapprox {\Umathchar "3"0"002AB9 }
+\protected\def\precneq {\Umathchar "3"0"002AB1 }
+\protected\def\precneqq {\Umathchar "3"0"002AB5 }
+\protected\def\precnsim {\Umathchar "3"0"0022E8 }
+\protected\def\precsim {\Umathchar "3"0"00227E }
+\protected\def\prime {\Umathchar "0"0"002032 }
+\protected\def\primes {\Umathchar "0"0"002119 }
+\protected\def\prod {\Umathchar "1"0"00220F }
+\protected\def\PropertyLine {\Umathchar "0"0"00214A }
+\protected\def\propto {\Umathchar "3"0"00221D }
+\protected\def\Psi {\Umathchar "0"0"0003A8 }
+\protected\def\psi {\Umathchar "0"0"0003C8 }
+\protected\def\questionedeq {\Umathchar "3"0"00225F }
+\protected\def\rangle {\Udelimiter "5"0"0027E9 }
+\protected\def\rationals {\Umathchar "0"0"00211A }
+\protected\def\rbrace {\Udelimiter "5"0"00007D }
+\protected\def\rbrack {\Udelimiter "5"0"00005D }
+\protected\def\rceil {\Udelimiter "5"0"002309 }
+\protected\def\rceiling {\Udelimiter "5"0"002309 }
+\protected\def\Rdsh {\Umathchar "3"0"0021B3 }
+\protected\def\Re {\Umathchar "0"0"00211C }
+\protected\def\reals {\Umathchar "0"0"00211D }
+\protected\def\Relbar {\Umathchar "3"0"00003D }
+\protected\def\relbar {\Umathchar "3"0"002212 }
+\protected\def\restriction {\Umathchar "3"0"0021BE }
+\protected\def\rfloor {\Udelimiter "5"0"00230B }
+\protected\def\rgroup {\Udelimiter "5"0"0027EF }
+\protected\def\Rho {\Umathchar "0"0"0003A1 }
+\protected\def\rho {\Umathchar "0"0"0003C1 }
+\protected\def\rhook {\Umathchar "3"0"0FE323 }
+\protected\def\rhooknearrow {\Umathchar "3"0"002924 }
+\protected\def\rhookswarrow {\Umathchar "3"0"002926 }
+\protected\def\rightangle {\Umathchar "0"0"00221F }
+\protected\def\rightarrow {\Umathchar "3"0"002192 }
+\protected\def\Rightarrow {\Umathchar "3"0"0021D2 }
+\protected\def\rightarrowbar {\Umathchar "3"0"0021E5 }
+\protected\def\rightarrowtail {\Umathchar "3"0"0021A3 }
+\protected\def\rightarrowtriangle {\Umathchar "3"0"0021FE }
+\protected\def\rightdasharrow {\Umathchar "3"0"0021E2 }
+\protected\def\rightharpoondown {\Umathchar "3"0"0021C1 }
+\protected\def\rightharpoonup {\Umathchar "3"0"0021C0 }
+\protected\def\rightleftarrows {\Umathchar "3"0"0021C4 }
+\protected\def\rightleftharpoons {\Umathchar "3"0"0021CC }
+\protected\def\rightrightarrows {\Umathchar "3"0"0021C9 }
+\protected\def\rightsquigarrow {\Umathchar "3"0"0021DD }
+\protected\def\rightthreearrows {\Umathchar "3"0"0021F6 }
+\protected\def\rightthreetimes {\Umathchar "2"0"0022CC }
+\protected\def\rightwavearrow {\Umathchar "3"0"00219D }
+\protected\def\rightwhitearrow {\Umathchar "0"0"0021E8 }
+\protected\def\risingdotseq {\Umathchar "3"0"002253 }
+\protected\def\rmoustache {\Udelimiter "5"0"0023B1 }
+\protected\def\rneq {\Umathchar "3"0"002A88 }
+\protected\def\rparent {\Udelimiter "5"0"000029 }
+\protected\def\rrangle {\Udelimiter "5"0"0027EB }
+\protected\def\rrbracket {\Udelimiter "5"0"0027E7 }
+\protected\def\Rrightarrow {\Umathchar "3"0"0021DB }
+\protected\def\Rsh {\Umathchar "3"0"0021B1 }
+\protected\def\rtimes {\Umathchar "2"0"0022CA }
+\protected\def\rvert {\Udelimiter "5"0"00007C }
+\protected\def\rVert {\Udelimiter "5"0"002016 }
+\protected\def\S {\Umathchar "0"0"0000A7 }
+\protected\def\searrow {\Umathchar "3"0"002198 }
+\protected\def\Searrow {\Umathchar "3"0"0021D8 }
+\protected\def\setminus {\Umathchar "2"0"002216 }
+\protected\def\sharp {\Umathchar "0"0"00266F }
+\protected\def\Sigma {\Umathchar "0"0"0003A3 }
+\protected\def\sigma {\Umathchar "0"0"0003C3 }
+\protected\def\sim {\Umathchar "3"0"00223C }
+\protected\def\simeq {\Umathchar "3"0"002243 }
+\protected\def\slash {\Umathchar "0"0"002044 }
+\protected\def\smile {\Umathchar "3"0"002323 }
+\protected\def\solidus {\Udelimiter "5"0"002044 }
+\protected\def\spadesuit {\Umathchar "0"0"002660 }
+\protected\def\sphericalangle {\Umathchar "0"0"002222 }
+\protected\def\sqcap {\Umathchar "2"0"002293 }
+\protected\def\sqcup {\Umathchar "2"0"002294 }
+\protected\def\sqsubset {\Umathchar "3"0"00228F }
+\protected\def\sqsubseteq {\Umathchar "2"0"002291 }
+\protected\def\sqsubsetneq {\Umathchar "3"0"0022E4 }
+\protected\def\sqsupset {\Umathchar "3"0"002290 }
+\protected\def\sqsupseteq {\Umathchar "2"0"002292 }
+\protected\def\sqsupsetneq {\Umathchar "3"0"0022E5 }
+\protected\def\square {\Umathchar "0"0"0025A1 }
+\protected\def\squaredots {\Umathchar "3"0"002237 }
+\protected\def\star {\Umathchar "2"0"0022C6 }
+\protected\def\stareq {\Umathchar "3"0"00225B }
+\protected\def\subset {\Umathchar "3"0"002282 }
+\protected\def\Subset {\Umathchar "3"0"0022D0 }
+\protected\def\subseteq {\Umathchar "3"0"002286 }
+\protected\def\subseteqq {\Umathchar "3"0"002AC5 }
+\protected\def\subsetneq {\Umathchar "3"0"00228A }
+\protected\def\subsetneqq {\Umathchar "3"0"002ACB }
+\protected\def\succ {\Umathchar "3"0"00227B }
+\protected\def\succapprox {\Umathchar "3"0"002AB8 }
+\protected\def\succcurlyeq {\Umathchar "3"0"00227D }
+\protected\def\succeq {\Umathchar "3"0"002AB0 }
+\protected\def\succeqq {\Umathchar "3"0"002AB4 }
+\protected\def\succnapprox {\Umathchar "3"0"002ABA }
+\protected\def\succneq {\Umathchar "3"0"002AB2 }
+\protected\def\succneqq {\Umathchar "3"0"002AB6 }
+\protected\def\succnsim {\Umathchar "3"0"0022E9 }
+\protected\def\succsim {\Umathchar "3"0"00227F }
+\protected\def\sum {\Umathchar "1"0"002211 }
+\protected\def\supset {\Umathchar "3"0"002283 }
+\protected\def\Supset {\Umathchar "3"0"0022D1 }
+\protected\def\supseteq {\Umathchar "3"0"002287 }
+\protected\def\supseteqq {\Umathchar "3"0"002AC6 }
+\protected\def\supsetneq {\Umathchar "3"0"00228B }
+\protected\def\supsetneqq {\Umathchar "3"0"002ACC }
+\protected\def\surd {\Umathchar "2"0"00221A }
+\protected\def\swarrow {\Umathchar "3"0"002199 }
+\protected\def\Swarrow {\Umathchar "3"0"0021D9 }
+\protected\def\Tau {\Umathchar "0"0"0003A4 }
+\protected\def\tau {\Umathchar "0"0"0003C4 }
+\protected\def\therefore {\Umathchar "3"0"002234 }
+\protected\def\Theta {\Umathchar "0"0"000398 }
+\protected\def\theta {\Umathchar "0"0"0003B8 }
+\protected\def\tilde {\Umathaccent"0"0"0002DC }
+\protected\def\times {\Umathchar "2"0"0000D7 }
+\protected\def\to {\Umathchar "3"0"002192 }
+\protected\def\top {\Umathchar "0"0"0022A4 }
+\protected\def\triangle {\Umathchar "0"0"0025B3 }
+\protected\def\triangledown {\Umathchar "2"0"0025BD }
+\protected\def\triangleleft {\Umathchar "2"0"0025C1 }
+\protected\def\triangleq {\Umathchar "3"0"00225C }
+\protected\def\triangleright {\Umathchar "2"0"0025B7 }
+\protected\def\tripleprime {\Umathchar "0"0"002034 }
+\protected\def\turnediota {\Umathchar "0"0"002129 }
+\protected\def\twoheaddownarrow {\Umathchar "3"0"0021A1 }
+\protected\def\twoheadleftarrow {\Umathchar "3"0"00219E }
+\protected\def\twoheadrightarrow {\Umathchar "3"0"0021A0 }
+\protected\def\twoheadrightarrowtail {\Umathchar "3"0"002916 }
+\protected\def\twoheaduparrow {\Umathchar "3"0"00219F }
+\protected\def\udots {\Umathchar "0"0"0022F0 }
+\protected\def\ulcorner {\Udelimiter "4"0"00231C }
+\protected\def\underbar {\Umathaccent bottom "0"0"00203E }
+\protected\def\underbrace {\Umathaccent bottom "0"0"0023DF }
+\protected\def\underbracket {\Umathaccent bottom "0"0"0023B5 }
+\protected\def\underparent {\Umathaccent bottom "0"0"0023DD }
+\protected\def\upand {\Umathchar "2"0"00214B }
+\protected\def\uparrow {\Umathchar "3"0"002191 }
+\protected\def\Uparrow {\Umathchar "3"0"0021D1 }
+\protected\def\updasharrow {\Umathchar "3"0"0021E1 }
+\protected\def\updownarrow {\Umathchar "3"0"002195 }
+\protected\def\Updownarrow {\Umathchar "3"0"0021D5 }
+\protected\def\updownarrowbar {\Umathchar "0"0"0021A8 }
+\protected\def\updownarrows {\Umathchar "3"0"0021C5 }
+\protected\def\upharpoonleft {\Umathchar "3"0"0021BF }
+\protected\def\upharpoonright {\Umathchar "3"0"0021BE }
+\protected\def\uplus {\Umathchar "2"0"00228E }
+\protected\def\Upsilon {\Umathchar "0"0"0003A5 }
+\protected\def\upsilon {\Umathchar "0"0"0003C5 }
+\protected\def\upuparrows {\Umathchar "3"0"0021C8 }
+\protected\def\upwhitearrow {\Umathchar "0"0"0021E7 }
+\protected\def\urcorner {\Udelimiter "5"0"00231D }
+\protected\def\Uuparrow {\Umathchar "3"0"00290A }
+\protected\def\varepsilon {\Umathchar "0"0"0003B5 }
+\protected\def\varkappa {\Umathchar "0"0"0003F0 }
+\protected\def\varkappa {\Umathchar "0"0"0003F0 }
+\protected\def\varnothing {\Umathchar "0"0"002300 }
+\protected\def\varphi {\Umathchar "0"0"0003C6 }
+\protected\def\varpi {\Umathchar "0"0"0003D6 }
+\protected\def\varrho {\Umathchar "0"0"01D71A }
+\protected\def\varsigma {\Umathchar "0"0"0003C2 }
+\protected\def\vartheta {\Umathchar "0"0"01D717 }
+\protected\def\varTheta {\Umathchar "0"0"0003D1 }
+\protected\def\vdash {\Umathchar "3"0"0022A2 }
+\protected\def\vDash {\Umathchar "3"0"0022A8 }
+\protected\def\Vdash {\Umathchar "3"0"0022A9 }
+\protected\def\VDash {\Umathchar "3"0"0022AB }
+\protected\def\vdots {\Umathchar "0"0"0022EE }
+\protected\def\vec {\Umathaccent"0"0"0020D7 }
+\protected\def\vee {\Umathchar "2"0"002228 }
+\protected\def\veebar {\Umathchar "2"0"0022BB }
+\protected\def\veeeq {\Umathchar "3"0"00225A }
+\protected\def\vert {\Udelimiter "0"0"00007C }
+\protected\def\Vert {\Udelimiter "0"0"002016 }
+\protected\def\Vvdash {\Umathchar "3"0"0022AA }
+\protected\def\wedge {\Umathchar "2"0"002227 }
+\protected\def\wedgeeq {\Umathchar "3"0"002259 }
+\protected\def\whitearrowupfrombar {\Umathchar "0"0"0021EB }
+\protected\def\widehat {\Umathaccent"0"0"000302 }
+\protected\def\widetilde {\Umathaccent"0"0"000303 }
+\protected\def\wp {\Umathchar "0"0"002118 }
+\protected\def\wr {\Umathchar "2"0"002240 }
+\protected\def\Xi {\Umathchar "0"0"00039E }
+\protected\def\xi {\Umathchar "0"0"0003BE }
+\protected\def\yen {\Umathchar "0"0"0000A5 }
+\protected\def\Zeta {\Umathchar "0"0"000396 }
+\protected\def\zeta {\Umathchar "0"0"0003B6 }
%D The following are suggested by Bruno. As I don't use plain and as the above are
%D taken from text unicode greek I suppose his list is better:
-\def\alpha {\Umathchar "0"0"01D6FC }
-\def\beta {\Umathchar "0"0"01D6FD }
-\def\chi {\Umathchar "0"0"01D712 }
-\def\delta {\Umathchar "0"0"01D6FF }
-\def\digamma {\Umathchar "0"0"0003DC }
-\def\epsilon {\Umathchar "0"0"01D716 }
-\def\eta {\Umathchar "0"0"01D702 }
-\def\gamma {\Umathchar "0"0"01D6FE }
-\def\iota {\Umathchar "0"0"01D704 }
-\def\kappa {\Umathchar "0"0"01D705 }
-\def\lambda {\Umathchar "0"0"01D706 }
-\def\mu {\Umathchar "0"0"01D707 }
-\def\nu {\Umathchar "0"0"01D708 }
-\def\omega {\Umathchar "0"0"01D714 }
-\def\omicron {\Umathchar "0"0"01D70A }
-\def\phi {\Umathchar "0"0"01D719 }
-\def\pi {\Umathchar "0"0"01D70B }
-\def\psi {\Umathchar "0"0"01D713 }
-\def\rho {\Umathchar "0"0"01D70C }
-\def\sigma {\Umathchar "0"0"01D70E }
-\def\tau {\Umathchar "0"0"01D70F }
-\def\theta {\Umathchar "0"0"01D703 }
-\def\upsilon {\Umathchar "0"0"01D710 }
-\def\varepsilon {\Umathchar "0"0"01D700 }
-\def\varkappa {\Umathchar "0"0"01D718 }
-\def\varphi {\Umathchar "0"0"01D711 }
-\def\varpi {\Umathchar "0"0"01D71B }
-\def\varrho {\Umathchar "0"0"01D71A }
-\def\varsigma {\Umathchar "0"0"01D70D }
-\def\vartheta {\Umathchar "0"0"01D717 }
-\def\xi {\Umathchar "0"0"01D709 }
-\def\zeta {\Umathchar "0"0"01D701 }
+\protected\def\alpha {\Umathchar "0"0"01D6FC }
+\protected\def\beta {\Umathchar "0"0"01D6FD }
+\protected\def\chi {\Umathchar "0"0"01D712 }
+\protected\def\delta {\Umathchar "0"0"01D6FF }
+\protected\def\digamma {\Umathchar "0"0"0003DC }
+\protected\def\epsilon {\Umathchar "0"0"01D716 }
+\protected\def\eta {\Umathchar "0"0"01D702 }
+\protected\def\gamma {\Umathchar "0"0"01D6FE }
+\protected\def\iota {\Umathchar "0"0"01D704 }
+\protected\def\kappa {\Umathchar "0"0"01D705 }
+\protected\def\lambda {\Umathchar "0"0"01D706 }
+\protected\def\mu {\Umathchar "0"0"01D707 }
+\protected\def\nu {\Umathchar "0"0"01D708 }
+\protected\def\omega {\Umathchar "0"0"01D714 }
+\protected\def\omicron {\Umathchar "0"0"01D70A }
+\protected\def\phi {\Umathchar "0"0"01D719 }
+\protected\def\pi {\Umathchar "0"0"01D70B }
+\protected\def\psi {\Umathchar "0"0"01D713 }
+\protected\def\rho {\Umathchar "0"0"01D70C }
+\protected\def\sigma {\Umathchar "0"0"01D70E }
+\protected\def\tau {\Umathchar "0"0"01D70F }
+\protected\def\theta {\Umathchar "0"0"01D703 }
+\protected\def\upsilon {\Umathchar "0"0"01D710 }
+\protected\def\varepsilon {\Umathchar "0"0"01D700 }
+\protected\def\varkappa {\Umathchar "0"0"01D718 }
+\protected\def\varphi {\Umathchar "0"0"01D711 }
+\protected\def\varpi {\Umathchar "0"0"01D71B }
+\protected\def\varrho {\Umathchar "0"0"01D71A }
+\protected\def\varsigma {\Umathchar "0"0"01D70D }
+\protected\def\vartheta {\Umathchar "0"0"01D717 }
+\protected\def\xi {\Umathchar "0"0"01D709 }
+\protected\def\zeta {\Umathchar "0"0"01D701 }
-\def\varTheta {\Umathchar "0"0"0003F4 }
+\protected\def\varTheta {\Umathchar "0"0"0003F4 }
% a few definitions:
-\def\sqrt {\Uroot "0 "221A{}}
-\def\root#1\of{\Uroot "0 "221A{#1}}
+\protected\def\sqrt {\Uroot "0 "221A{}}
+\protected\def\root#1\of{\Uroot "0 "221A{#1}}
% \skewchar\teni='177 \skewchar\seveni='177 \skewchar\fivei='177
% \skewchar\tensy='60 \skewchar\sevensy='60 \skewchar\fivesy='60
@@ -2280,25 +2282,25 @@
% just use utf
-\def\`#1{#1^^^^0300}
-\def\'#1{#1^^^^0301}
-\def\^#1{#1^^^^0302}
-\def\~#1{#1^^^^0303}
-\def\=#1{#1^^^^0304}
-\def\u#1{#1^^^^0306}
-\def\.#1{#1^^^^0307}
-\def\"#1{#1^^^^0308}
-\def\r#1{#1^^^^030a} % not in plain
-\def\H#1{#1^^^^030b}
-\def\v#1{#1^^^^030c}
-\def\d#1{#1^^^^0323}
-\def\c#1{#1^^^^0327}
-\def\k#1{#1^^^^0328} % not in plain
-\def\b#1{#1^^^^0331}
+\protected\def\`#1{#1^^^^0300}
+\protected\def\'#1{#1^^^^0301}
+\protected\def\^#1{#1^^^^0302}
+\protected\def\~#1{#1^^^^0303}
+\protected\def\=#1{#1^^^^0304}
+\protected\def\u#1{#1^^^^0306}
+\protected\def\.#1{#1^^^^0307}
+\protected\def\"#1{#1^^^^0308}
+\protected\def\r#1{#1^^^^030a} % not in plain
+\protected\def\H#1{#1^^^^030b}
+\protected\def\v#1{#1^^^^030c}
+\protected\def\d#1{#1^^^^0323}
+\protected\def\c#1{#1^^^^0327}
+\protected\def\k#1{#1^^^^0328} % not in plain
+\protected\def\b#1{#1^^^^0331}
-\def\*{\discretionary{\thinspace\the\textfont0\char"00D7}{}{}}
+\protected\def\*{\discretionary{\thinspace\the\textfont0\char"00D7}{}{}}
-\def\t#1{%
+\protected\def\t#1{%
%\quitvmode
\begingroup
\setbox0\hbox{#1}%
@@ -2342,9 +2344,9 @@
\catcode`@=11
- \def\sqrt{\Uradical "0 "221A }
+ \protected\def\sqrt{\Uradical "0 "221A }
- \def\root#1\of
+ \protected\def\root#1\of
{\setbox\rootbox\hbox\bgroup
$\m@th\scriptscriptstyle{#1}$%
\egroup
diff --git a/tex/generic/context/luatex/luatex-mplib.lua b/tex/generic/context/luatex/luatex-mplib.lua
index 976bb59f9..785bc707c 100644
--- a/tex/generic/context/luatex/luatex-mplib.lua
+++ b/tex/generic/context/luatex/luatex-mplib.lua
@@ -230,7 +230,14 @@ else
return ""
end
- function metapost.load(name)
+ local modes = {
+ scaled = true,
+ decimal = true,
+ binary = true,
+ double = true,
+ }
+
+ function metapost.load(name,mode)
local mpd = {
buffer = { },
verbatim = { }
@@ -241,6 +248,7 @@ else
make_text = function(...) return metapost.maketext (mpd,...) end,
run_script = function(...) return metapost.runscript(mpd,...) end,
extensions = 1,
+ math_mode = mode and modes[mode] and mode or "scaled",
}
local result
if not mpx then
@@ -283,9 +291,9 @@ else
return true
end
- function metapost.process(mpx, data)
+ function metapost.process(format,data,mode)
local converted, result = false, {}
- mpx = metapost.load(mpx)
+ local mpx = metapost.load(format,mode)
if mpx and data then
local result = mpx:execute(data)
if not result then
@@ -300,6 +308,8 @@ else
else
metapost.report("mp error: unknown error, maybe no beginfig/endfig")
end
+-- mpx:finish()
+-- mpx = nil
else
metapost.report("mp error: mem file not found")
end
diff --git a/tex/generic/context/luatex/luatex-mplib.tex b/tex/generic/context/luatex/luatex-mplib.tex
index f9de4b223..a99de37e4 100644
--- a/tex/generic/context/luatex/luatex-mplib.tex
+++ b/tex/generic/context/luatex/luatex-mplib.tex
@@ -29,6 +29,7 @@
%D \stoptyping
\def\setmplibformat#1{\def\mplibformat{#1}}
+\def\setmplibmode #1{\def\mplibmode {#1}}
\def\setupmplibcatcodes
{\catcode`\{=12 % could be optional .. not really needed
@@ -39,7 +40,8 @@
\catcode`\_=12
\catcode`\%=12
\catcode`\&=12
- \catcode`\$=12 }
+ \catcode`\$=12
+ \obeylines}
\def\mplibcode
{\bgroup
@@ -48,11 +50,12 @@
\long\def\domplibcode#1\endmplibcode
{\egroup
- \directlua{metapost.process('\mplibformat',[[#1]])}}
+ \directlua{metapost.process('\mplibformat',[[#1]],'\mplibmode')}}
%D We default to \type {plain} \METAPOST:
\def\mplibformat{plain}
+\def\mplibmode {scaled}
%D We use a dedicated scratchbox: