#!/usr/bin/perl -w # # Original html2utf8.pl Copyright (C) 2005 Ville Koskinen # Conversion to latex2utf8.pl Copyright (C) 2009 Mikko Rauhala # # This program is free software; you can redistribute it and/or modify # it under the terms of the GNU General Public License as published by # the Free Software Foundation; either version 2 of the License, or # (at your option) any later version. # # This program is distributed in the hope that it will be useful, # but WITHOUT ANY WARRANTY; without even the implied warranty of # MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the # GNU General Public License for more details. # # You should have received a copy of the GNU General Public License # along with this program; if not, write to the Free Software # Foundation, Inc., 51 Franklin St, Fifth Floor, Boston, MA 02110-1301 USA use strict; use utf8; use encoding 'utf8'; # LaTeX symbol to UTF-8 character converter for irssi. # # Requirements # ============ # # Naturally, you'll need a version of irssi that supports UTF-8, as well as the # right font and a Unicode-enabled terminal. Otherwise there's little sense in # outputting characters you can't even see, right? # # irssi 0.8.10 supports UTF-8 very well. Earlier versions might support as # well, but I haven't tested. (And you'll need a script like recode.pl, or # something.) # # # Installation # ============ # # Copy this file to ~/.irssi/scripts/ and execute the command # # /SCRIPT load latex2utf8.pl # # # Uninstallation # ============== # # /SCRIPT unload latex2utf8.pl # # rm ~/.irssi/scripts/latex2utf8.pl # # # Usage and Configuration # ======================= # # After installing, you can either use the command # # /LATEX # # to convert all supported LaTeX symbols in to UTF-8 characters # (and then /SAY it), or you can # # /SET latex_auto_convert on # # and all text you send to the server will be converted automatically. # The conversion is simplistic in the way that different modes are not # taken into account; the point is to simply enable the input of single # Unicode characters using familiar LaTeX syntax, not reimplement LaTeX. # Also, currently macros need to be terminated with whitespace or the # end of line; fixes to that welcome. # # If you want to write unconverted LaTeX macros either when using the # automatic conversion or the /LATEX command, escape it with # latex_escape_char, which by default is %. Example: # # /LATEX %\lambda = \lambda # # will convert to # # /SAY \lambda = λ # # You can set the escape character to just about any character or string you # like with # # /SET latex_escape_char # # LaTeX symbols # ============= # # This script mappings have been generated from the W3C MathML specification: # # http://www.w3.org/Math/characters/unicode.xml # # A more readable comprehensive list of LaTeX symbols (not all of which may be # present at the above list and therefore this script) is at # # http://www.ctan.org/tex-archive/info/symbols/comprehensive/symbols-a4.pdf # # You can also input an arbitrary Unicode character with \unicodechar{NNN} # (NNN in decimal, or 0xNNN in hex). # # Bug! # ==== # # Please submit a fix to me at Mikko Rauhala , as I suck at perl. # # Alternatively, give a detailed explanation of the bug # # Version History # =============== # # 2009-10-11: v0.1 # - Original LaTeX conversion based on html2utf8.pl v0.21 # # TODO: # - Better separation of macros from text, eg. back-to-back macros # such as \alpha\beta\gamma (good way to contribute!). The major # difficulty are macros where a shorter form exists (\k, \kappa) # # html2utf8.pl Version History # ============================ # # 2005-12-14: v0.21 # - fixed an odd bug in regexps # # 2005-12-14: v0.2 # - converts standard HTML 4.0 entities # - converts &#number; and &#xnumber; # - autoconvert support # - /HTML command # - rudimentary escaping # TODO: # - per channel settings? # - lots of testing use vars qw($VERSION %IRSSI); use Irssi 20051211; $VERSION = "0.1"; %IRSSI = ( authors => 'Mikko \'mjr\' Rauhala', contact => 'mjr@iki.fi', name => 'latex2utf8', license => 'GPL v2 or later', description => 'Translate LaTeX macros, such as \alpha, to UTF-8 characters', url => 'http://mjr.iki.fi/software/', changed => 'Sun Oct 11 15:18:51 EEST 2009', bugs => 'Could be; w-ber\'s not 100% sure all the regular expressions are safe.' ); my $latex_macros = { "\\#" => '0x00023', "\\%" => '0x00025', "\\^{}" => '0x0005E', "\\_" => '0x0005F', "\\-" => '0x000AD', "\\`" => '0x00300', "\\'" => '0x00301', "\\^" => '0x00302', "\\~" => '0x00303', "\\=" => '0x00304', "\\." => '0x00307', "\\\"" => '0x00308', "\\`{A}" => '0x000C0', "\\'{A}" => '0x000C1', "\\^{A}" => '0x000C2', "\\~{A}" => '0x000C3', "\\\"{A}" => '0x000C4', "\\`{a}" => '0x000E0', "\\'{a}" => '0x000E1', "\\^{a}" => '0x000E2', "\\~{a}" => '0x000E3', "\\\"{a}" => '0x000E4', "\\={A}" => '0x00100', "\\={a}" => '0x00101', "\\'{A}" => '0x00386', "\\AA" => '0x000C5', "\\aa" => '0x000E5', "\\AA" => '0x0212B', "\\acute{\\ddot{\\iota}}" => '0x00390', "\\acute{\\ddot{\\upsilon}}" => '0x003B0', "\\acute{\\epsilon}" => '0x003AD', "\\acute{\\eta}" => '0x003AE', "\\acute{\\iota}" => '0x003AF', "\\acute{\\omega}" => '0x003CE', "\\acute{\\upsilon}" => '0x003CD', "\\AE" => '0x000C6', "\\ae" => '0x000E6', "\\aleph" => '0x02135', "\\allequal" => '0x0224C', "\\Alpha" => '0x00391', "\\'{\$\\alpha\$}" => '0x003AC', "\\alpha" => '0x003B1', "\\amalg" => '0x02A3F', "\\&" => '0x00026', "\\angle" => '0x02220', "\\Angle" => '0x0299C', "\\approx" => '0x02248', "\\approxeq" => '0x0224A', "\\approxnotequal" => '0x02246', "\\aquarius" => '0x02652', "\\aries" => '0x02648', "\\arrowwaveright" => '0x0219C', "\\arrowwaveright" => '0x0219D', "\\ast" => '0x0002A', "\\asymp" => '0x0224D', "\\backepsilon" => '0x003F6', "\\backprime" => '0x02035', "\\backsim" => '0x0223D', "\\backsimeq" => '0x022CD', "\\barwedge" => '0x02305', "\\because" => '0x02235', "\\Beta" => '0x00392', "\\beta" => '0x003B2', "\\beth" => '0x02136', "\\between" => '0x0226C', "\\bigcap" => '0x022C2', "\\bigcirc" => '0x025CB', "\\bigcirc" => '0x025EF', "\\bigcup" => '0x022C3', "\\bigtriangledown" => '0x025BD', "\\bigtriangleup" => '0x025B3', "\\blacklozenge" => '0x029EB', "\\blacksquare" => '0x025AA', "\\blacktriangle" => '0x025B4', "\\blacktriangledown" => '0x025BE', "\\blacktriangleleft" => '0x025C2', "\\blacktriangleright" => '0x025B8', "\\bowtie" => '0x022C8', "\\boxdot" => '0x022A1', "\\boxminus" => '0x0229F', "\\boxplus" => '0x0229E', "\\boxtimes" => '0x022A0', "\\bullet" => '0x02219', "\\Bumpeq" => '0x0224E', "\\bumpeq" => '0x0224F', "\\c{}" => '0x000B8', "\\'{C}" => '0x00106', "\\'{c}" => '0x00107', "\\^{C}" => '0x00108', "\\^{c}" => '0x00109', "\\.{C}" => '0x0010A', "\\.{c}" => '0x0010B', "\\c" => '0x00327', "\\cancer" => '0x0264B', "\\cap" => '0x02229', "\\Cap" => '0x022D2', "\\capricornus" => '0x02651', "\\c{C}" => '0x000C7', "\\c{c}" => '0x000E7', "\\cdot" => '0x000B7', "\\cdot" => '0x022C5', "\\cdots" => '0x022EF', "\\c{G}" => '0x00122', "\\c{g}" => '0x00123', "\\Chi" => '0x003A7', "\\chi" => '0x003C7', "\\circ" => '0x02218', "\\circeq" => '0x02257', "\\circlearrowleft" => '0x021BA', "\\circlearrowright" => '0x021BB', "\\circledast" => '0x0229B', "\\circledcirc" => '0x0229A', "\\circleddash" => '0x0229D', "\\circledS" => '0x024C8', "\\c{K}" => '0x00136', "\\c{k}" => '0x00137', "\\c{L}" => '0x0013B', "\\c{l}" => '0x0013C', "\\clockoint" => '0x02A0F', "\\clwintegral" => '0x02231', "\\c{N}" => '0x00145', "\\c{n}" => '0x00146', "\\Colon" => '0x02237', "\\complement" => '0x02201', "\\cong" => '0x02245', "\\coprod" => '0x02210', "\\c{R}" => '0x00156', "\\c{r}" => '0x00157', "\\c{S}" => '0x0015E', "\\c{s}" => '0x0015F', "\\c{T}" => '0x00162', "\\c{t}" => '0x00163', "\\cup" => '0x0222A', "\\Cup" => '0x022D3', "\\curlyeqprec" => '0x022DE', "\\curlyeqsucc" => '0x022DF', "\\curlyvee" => '0x022CE', "\\curlywedge" => '0x022CF', "\\curvearrowleft" => '0x021B6', "\\curvearrowright" => '0x021B7', "\\cyrchar\\C" => '0x0030F', "\\cyrchar\\CYRA" => '0x00410', "\\cyrchar\\cyra" => '0x00430', "\\cyrchar\\CYRABHCH" => '0x004BC', "\\cyrchar\\cyrabhch" => '0x004BD', "\\cyrchar\\CYRABHCHDSC" => '0x004BE', "\\cyrchar\\cyrabhchdsc" => '0x004BF', "\\cyrchar\\CYRABHDZE" => '0x004E0', "\\cyrchar\\cyrabhdze" => '0x004E1', "\\cyrchar\\CYRABHHA" => '0x004A8', "\\cyrchar\\cyrabhha" => '0x004A9', "\\cyrchar\\CYRAE" => '0x004D4', "\\cyrchar\\cyrae" => '0x004D5', "\\cyrchar\\CYRB" => '0x00411', "\\cyrchar\\cyrb" => '0x00431', "\\cyrchar\\CYRBYUS" => '0x0046A', "\\cyrchar\\CYRC" => '0x00426', "\\cyrchar\\cyrc" => '0x00446', "\\cyrchar\\CYRCH" => '0x00427', "\\cyrchar\\cyrch" => '0x00447', "\\cyrchar\\CYRCHLDSC" => '0x004CB', "\\cyrchar\\cyrchldsc" => '0x004CC', "\\cyrchar\\CYRCHRDSC" => '0x004B6', "\\cyrchar\\cyrchrdsc" => '0x004B7', "\\cyrchar\\CYRCHVCRS" => '0x004B8', "\\cyrchar\\cyrchvcrs" => '0x004B9', "\\cyrchar\\CYRD" => '0x00414', "\\cyrchar\\cyrd" => '0x00434', "\\cyrchar\\CYRDJE" => '0x00402', "\\cyrchar\\cyrdje" => '0x00452', "\\cyrchar\\CYRDZE" => '0x00405', "\\cyrchar\\cyrdze" => '0x00455', "\\cyrchar\\CYRDZHE" => '0x0040F', "\\cyrchar\\cyrdzhe" => '0x0045F', "\\cyrchar\\CYRE" => '0x00415', "\\cyrchar\\cyre" => '0x00435', "\\cyrchar\\CYREREV" => '0x0042D', "\\cyrchar\\cyrerev" => '0x0044D', "\\cyrchar\\CYRERY" => '0x0042B', "\\cyrchar\\cyrery" => '0x0044B', "\\cyrchar\\CYRF" => '0x00424', "\\cyrchar\\cyrf" => '0x00444', "\\cyrchar\\CYRFITA" => '0x00472', "\\cyrchar{\\'\\CYRG}" => '0x00403', "\\cyrchar\\CYRG" => '0x00413', "\\cyrchar\\cyrg" => '0x00433', "\\cyrchar{\\'\\cyrg}" => '0x00453', "\\cyrchar\\CYRGHCRS" => '0x00492', "\\cyrchar\\cyrghcrs" => '0x00493', "\\cyrchar\\CYRGHK" => '0x00494', "\\cyrchar\\cyrghk" => '0x00495', "\\cyrchar\\CYRGUP" => '0x00490', "\\cyrchar\\cyrgup" => '0x00491', "\\cyrchar\\CYRH" => '0x00425', "\\cyrchar\\cyrh" => '0x00445', "\\cyrchar\\CYRHDSC" => '0x004B2', "\\cyrchar\\cyrhdsc" => '0x004B3', "\\cyrchar\\CYRHRDSN" => '0x0042A', "\\cyrchar\\cyrhrdsn" => '0x0044A', "\\cyrchar\\cyrhundredthousands" => '0x00488', "\\cyrchar\\CYRI" => '0x00418', "\\cyrchar\\cyri" => '0x00438', "\\cyrchar\\CYRIE" => '0x00404', "\\cyrchar\\cyrie" => '0x00454', "\\cyrchar\\CYRII" => '0x00406', "\\cyrchar\\cyrii" => '0x00456', "\\cyrchar\\CYRIOTBYUS" => '0x0046C', "\\cyrchar\\cyriotbyus" => '0x0046D', "\\cyrchar\\CYRIOTE" => '0x00464', "\\cyrchar\\cyriote" => '0x00465', "\\cyrchar\\CYRIOTLYUS" => '0x00468', "\\cyrchar\\cyriotlyus" => '0x00469', "\\cyrchar\\CYRISHRT" => '0x00419', "\\cyrchar\\cyrishrt" => '0x00439', "\\cyrchar\\CYRIZH" => '0x00474', "\\cyrchar\\CYRJE" => '0x00408', "\\cyrchar\\cyrje" => '0x00458', "\\cyrchar{\\'\\CYRK}" => '0x0040C', "\\cyrchar\\CYRK" => '0x0041A', "\\cyrchar\\cyrk" => '0x0043A', "\\cyrchar{\\'\\cyrk}" => '0x0045C', "\\cyrchar\\CYRKBEAK" => '0x004A0', "\\cyrchar\\cyrkbeak" => '0x004A1', "\\cyrchar\\CYRKDSC" => '0x0049A', "\\cyrchar\\cyrkdsc" => '0x0049B', "\\cyrchar\\CYRKHCRS" => '0x0049E', "\\cyrchar\\cyrkhcrs" => '0x0049F', "\\cyrchar\\CYRKHK" => '0x004C3', "\\cyrchar\\cyrkhk" => '0x004C4', "\\cyrchar\\CYRKOPPA" => '0x00480', "\\cyrchar\\cyrkoppa" => '0x00481', "\\cyrchar\\CYRKSI" => '0x0046E', "\\cyrchar\\cyrksi" => '0x0046F', "\\cyrchar\\CYRKVCRS" => '0x0049C', "\\cyrchar\\cyrkvcrs" => '0x0049D', "\\cyrchar\\CYRL" => '0x0041B', "\\cyrchar\\cyrl" => '0x0043B', "\\cyrchar\\CYRLJE" => '0x00409', "\\cyrchar\\cyrlje" => '0x00459', "\\cyrchar\\CYRLYUS" => '0x00466', "\\cyrchar\\cyrlyus" => '0x00467', "\\cyrchar\\CYRM" => '0x0041C', "\\cyrchar\\cyrm" => '0x0043C', "\\cyrchar\\cyrmillions" => '0x00489', "\\cyrchar\\CYRN" => '0x0041D', "\\cyrchar\\cyrn" => '0x0043D', "\\cyrchar\\CYRNDSC" => '0x004A2', "\\cyrchar\\cyrndsc" => '0x004A3', "\\cyrchar\\CYRNG" => '0x004A4', "\\cyrchar\\cyrng" => '0x004A5', "\\cyrchar\\CYRNHK" => '0x004C7', "\\cyrchar\\cyrnhk" => '0x004C8', "\\cyrchar\\CYRNJE" => '0x0040A', "\\cyrchar\\cyrnje" => '0x0045A', "\\cyrchar\\CYRO" => '0x0041E', "\\cyrchar\\cyro" => '0x0043E', "\\cyrchar\\CYROMEGA" => '0x00460', "\\cyrchar\\cyromega" => '0x00461', "\\cyrchar\\CYROMEGARND" => '0x0047A', "\\cyrchar\\cyromegarnd" => '0x0047B', "\\cyrchar\\CYROMEGATITLO" => '0x0047C', "\\cyrchar\\cyromegatitlo" => '0x0047D', "\\cyrchar\\CYROT" => '0x0047E', "\\cyrchar\\cyrot" => '0x0047F', "\\cyrchar\\CYROTLD" => '0x004E8', "\\cyrchar\\cyrotld" => '0x004E9', "\\cyrchar\\CYRP" => '0x0041F', "\\cyrchar\\cyrp" => '0x0043F', "\\cyrchar\\CYRpalochka" => '0x004C0', "\\cyrchar\\CYRPHK" => '0x004A6', "\\cyrchar\\cyrphk" => '0x004A7', "\\cyrchar\\CYRPSI" => '0x00470', "\\cyrchar\\cyrpsi" => '0x00471', "\\cyrchar\\CYRR" => '0x00420', "\\cyrchar\\cyrr" => '0x00440', "\\cyrchar\\CYRRTICK" => '0x0048E', "\\cyrchar\\cyrrtick" => '0x0048F', "\\cyrchar\\CYRS" => '0x00421', "\\cyrchar\\cyrs" => '0x00441', "\\cyrchar\\CYRSCHWA" => '0x004D8', "\\cyrchar\\cyrschwa" => '0x004D9', "\\cyrchar\\CYRSDSC" => '0x004AA', "\\cyrchar\\cyrsdsc" => '0x004AB', "\\cyrchar\\CYRSEMISFTSN" => '0x0048C', "\\cyrchar\\cyrsemisftsn" => '0x0048D', "\\cyrchar\\CYRSFTSN" => '0x0042C', "\\cyrchar\\cyrsftsn" => '0x0044C', "\\cyrchar\\CYRSH" => '0x00428', "\\cyrchar\\cyrsh" => '0x00448', "\\cyrchar\\CYRSHCH" => '0x00429', "\\cyrchar\\cyrshch" => '0x00449', "\\cyrchar\\CYRSHHA" => '0x004BA', "\\cyrchar\\cyrshha" => '0x004BB', "\\cyrchar\\CYRT" => '0x00422', "\\cyrchar\\cyrt" => '0x00442', "\\cyrchar\\CYRTDSC" => '0x004AC', "\\cyrchar\\cyrtdsc" => '0x004AD', "\\cyrchar\\CYRTETSE" => '0x004B4', "\\cyrchar\\cyrtetse" => '0x004B5', "\\cyrchar\\cyrthousands" => '0x00482', "\\cyrchar\\CYRTSHE" => '0x0040B', "\\cyrchar\\cyrtshe" => '0x0045B', "\\cyrchar\\CYRU" => '0x00423', "\\cyrchar\\cyru" => '0x00443', "\\cyrchar\\CYRUK" => '0x00478', "\\cyrchar\\cyruk" => '0x00479', "\\cyrchar\\CYRUSHRT" => '0x0040E', "\\cyrchar\\cyrushrt" => '0x0045E', "\\cyrchar\\CYRV" => '0x00412', "\\cyrchar\\cyrv" => '0x00432', "\\cyrchar\\CYRY" => '0x004AE', "\\cyrchar\\cyry" => '0x004AF', "\\cyrchar\\CYRYA" => '0x0042F', "\\cyrchar\\cyrya" => '0x0044F', "\\cyrchar\\CYRYAT" => '0x00462', "\\cyrchar\\CYRYHCRS" => '0x004B0', "\\cyrchar\\cyryhcrs" => '0x004B1', "\\cyrchar\\CYRYI" => '0x00407', "\\cyrchar\\cyryi" => '0x00457', "\\cyrchar\\CYRYO" => '0x00401', "\\cyrchar\\cyryo" => '0x00451', "\\cyrchar\\CYRYU" => '0x0042E', "\\cyrchar\\cyryu" => '0x0044E', "\\cyrchar\\CYRZ" => '0x00417', "\\cyrchar\\cyrz" => '0x00437', "\\cyrchar\\CYRZDSC" => '0x00498', "\\cyrchar\\cyrzdsc" => '0x00499', "\\cyrchar\\CYRZH" => '0x00416', "\\cyrchar\\cyrzh" => '0x00436', "\\cyrchar\\CYRZHDSC" => '0x00496', "\\cyrchar\\cyrzhdsc" => '0x00497', "\\cyrchar\\textnumero" => '0x02116', "\\daleth" => '0x02138', "\\dashv" => '0x022A3', "\\dblarrowupdown" => '0x021C5', "\\ddddot" => '0x020DC', "\\dddot" => '0x020DB', "\\ddot{\\iota}" => '0x003CA', "\\ddot{\\upsilon}" => '0x003CB', "\\Delta" => '0x00394', "\\delta" => '0x003B4', "\\DH" => '0x000D0', "\\dh" => '0x000F0', "\\diagup" => '0x02571', "\\diamond" => '0x022C4', "\\diamond" => '0x02662', "\\Digamma" => '0x003DC', "\\digamma" => '0x003DD', "\\ding{100}" => '0x02744', "\\ding{101}" => '0x02745', "\\ding{102}" => '0x02746', "\\ding{103}" => '0x02747', "\\ding{104}" => '0x02748', "\\ding{105}" => '0x02749', "\\ding{106}" => '0x0274A', "\\ding{107}" => '0x0274B', "\\ding{108}" => '0x025CF', "\\ding{109}" => '0x0274D', "\\ding{110}" => '0x025A0', "\\ding{111}" => '0x0274F', "\\ding{112}" => '0x02750', "\\ding{113}" => '0x02751', "\\ding{114}" => '0x02752', "\\ding{115}" => '0x025B2', "\\ding{116}" => '0x025BC', "\\ding{117}" => '0x025C6', "\\ding{118}" => '0x02756', "\\ding{119}" => '0x025D7', "\\ding{120}" => '0x02758', "\\ding{121}" => '0x02759', "\\ding{122}" => '0x0275A', "\\ding{123}" => '0x0275B', "\\ding{124}" => '0x0275C', "\\ding{125}" => '0x0275D', "\\ding{126}" => '0x0275E', "\\ding{161}" => '0x02761', "\\ding{162}" => '0x02762', "\\ding{163}" => '0x02763', "\\ding{164}" => '0x02764', "\\ding{165}" => '0x02765', "\\ding{166}" => '0x02766', "\\ding{167}" => '0x02767', "\\ding{168}" => '0x02663', "\\ding{169}" => '0x02666', "\\ding{170}" => '0x02665', "\\ding{171}" => '0x02660', "\\ding{172}" => '0x02460', "\\ding{173}" => '0x02461', "\\ding{174}" => '0x02462', "\\ding{175}" => '0x02463', "\\ding{176}" => '0x02464', "\\ding{177}" => '0x02465', "\\ding{178}" => '0x02466', "\\ding{179}" => '0x02467', "\\ding{180}" => '0x02468', "\\ding{181}" => '0x02469', "\\ding{182}" => '0x02776', "\\ding{183}" => '0x02777', "\\ding{184}" => '0x02778', "\\ding{185}" => '0x02779', "\\ding{186}" => '0x0277A', "\\ding{187}" => '0x0277B', "\\ding{188}" => '0x0277C', "\\ding{189}" => '0x0277D', "\\ding{190}" => '0x0277E', "\\ding{191}" => '0x0277F', "\\ding{192}" => '0x02780', "\\ding{193}" => '0x02781', "\\ding{194}" => '0x02782', "\\ding{195}" => '0x02783', "\\ding{196}" => '0x02784', "\\ding{197}" => '0x02785', "\\ding{198}" => '0x02786', "\\ding{199}" => '0x02787', "\\ding{200}" => '0x02788', "\\ding{201}" => '0x02789', "\\ding{202}" => '0x0278A', "\\ding{203}" => '0x0278B', "\\ding{204}" => '0x0278C', "\\ding{205}" => '0x0278D', "\\ding{206}" => '0x0278E', "\\ding{207}" => '0x0278F', "\\ding{208}" => '0x02790', "\\ding{209}" => '0x02791', "\\ding{210}" => '0x02792', "\\ding{211}" => '0x02793', "\\ding{212}" => '0x02794', "\\ding{216}" => '0x02798', "\\ding{217}" => '0x02799', "\\ding{218}" => '0x0279A', "\\ding{219}" => '0x0279B', "\\ding{220}" => '0x0279C', "\\ding{221}" => '0x0279D', "\\ding{222}" => '0x0279E', "\\ding{223}" => '0x0279F', "\\ding{224}" => '0x027A0', "\\ding{225}" => '0x027A1', "\\ding{226}" => '0x027A2', "\\ding{227}" => '0x027A3', "\\ding{228}" => '0x027A4', "\\ding{229}" => '0x027A5', "\\ding{230}" => '0x027A6', "\\ding{231}" => '0x027A7', "\\ding{232}" => '0x027A8', "\\ding{233}" => '0x027A9', "\\ding{234}" => '0x027AA', "\\ding{235}" => '0x027AB', "\\ding{236}" => '0x027AC', "\\ding{237}" => '0x027AD', "\\ding{238}" => '0x027AE', "\\ding{239}" => '0x027AF', "\\ding{241}" => '0x027B1', "\\ding{242}" => '0x027B2', "\\ding{243}" => '0x027B3', "\\ding{244}" => '0x027B4', "\\ding{245}" => '0x027B5', "\\ding{246}" => '0x027B6', "\\ding{247}" => '0x027B7', "\\ding{248}" => '0x027B8', "\\ding{249}" => '0x027B9', "\\ding{250}" => '0x027BA', "\\ding{251}" => '0x027BB', "\\ding{252}" => '0x027BC', "\\ding{253}" => '0x027BD', "\\ding{254}" => '0x027BE', "\\ding{33}" => '0x02701', "\\ding{34}" => '0x02702', "\\ding{35}" => '0x02703', "\\ding{36}" => '0x02704', "\\ding{37}" => '0x0260E', "\\ding{38}" => '0x02706', "\\ding{39}" => '0x02707', "\\ding{40}" => '0x02708', "\\ding{41}" => '0x02709', "\\ding{42}" => '0x0261B', "\\ding{43}" => '0x0261E', "\\ding{44}" => '0x0270C', "\\ding{45}" => '0x0270D', "\\ding{46}" => '0x0270E', "\\ding{47}" => '0x0270F', "\\ding{48}" => '0x02710', "\\ding{49}" => '0x02711', "\\ding{50}" => '0x02712', "\\ding{51}" => '0x02713', "\\ding{52}" => '0x02714', "\\ding{53}" => '0x02715', "\\ding{54}" => '0x02716', "\\ding{55}" => '0x02717', "\\ding{56}" => '0x02718', "\\ding{57}" => '0x02719', "\\ding{58}" => '0x0271A', "\\ding{59}" => '0x0271B', "\\ding{60}" => '0x0271C', "\\ding{61}" => '0x0271D', "\\ding{62}" => '0x0271E', "\\ding{63}" => '0x0271F', "\\ding{64}" => '0x02720', "\\ding{65}" => '0x02721', "\\ding{66}" => '0x02722', "\\ding{67}" => '0x02723', "\\ding{68}" => '0x02724', "\\ding{69}" => '0x02725', "\\ding{70}" => '0x02726', "\\ding{71}" => '0x02727', "\\ding{72}" => '0x02605', "\\ding{73}" => '0x02606', "\\ding{73}" => '0x02729', "\\ding{74}" => '0x0272A', "\\ding{75}" => '0x0272B', "\\ding{76}" => '0x0272C', "\\ding{77}" => '0x0272D', "\\ding{78}" => '0x0272E', "\\ding{79}" => '0x0272F', "\\ding{80}" => '0x02730', "\\ding{81}" => '0x02731', "\\ding{82}" => '0x02732', "\\ding{83}" => '0x02733', "\\ding{84}" => '0x02734', "\\ding{85}" => '0x02735', "\\ding{86}" => '0x02736', "\\ding{87}" => '0x02737', "\\ding{88}" => '0x02738', "\\ding{89}" => '0x02739', "\\ding{90}" => '0x0273A', "\\ding{91}" => '0x0273B', "\\ding{92}" => '0x0273C', "\\ding{93}" => '0x0273D', "\\ding{94}" => '0x0273E', "\\ding{95}" => '0x0273F', "\\ding{96}" => '0x02740', "\\ding{97}" => '0x02741', "\\ding{98}" => '0x02742', "\\ding{99}" => '0x02743', "\\div" => '0x000F7', "\\divideontimes" => '0x022C7', "\\DJ" => '0x00110', "\\dj" => '0x00111', "\\doteq" => '0x02250', "\\doteqdot" => '0x02251', "\\dotplus" => '0x02214', "\\downarrow" => '0x02193', "\\Downarrow" => '0x021D3', "\\DownArrowBar" => '0x02913', "\\DownArrowUpArrow" => '0x021F5', "\\downdownarrows" => '0x021CA', "\\downharpoonleft" => '0x021C3', "\\downharpoonright" => '0x021C2', "\\DownLeftRightVector" => '0x02950', "\\DownLeftTeeVector" => '0x0295E', "\\DownLeftVectorBar" => '0x02956', "\\DownRightTeeVector" => '0x0295F', "\\DownRightVectorBar" => '0x02957', "\\downslopeellipsis" => '0x022F1', "\\`{E}" => '0x000C8', "\\'{E}" => '0x000C9', "\\^{E}" => '0x000CA', "\\\"{E}" => '0x000CB', "\\`{e}" => '0x000E8', "\\'{e}" => '0x000E9', "\\^{e}" => '0x000EA', "\\\"{e}" => '0x000EB', "\\={E}" => '0x00112', "\\={e}" => '0x00113', "\\.{E}" => '0x00116', "\\.{e}" => '0x00117', "\\'{E}" => '0x00388', "\\eighthnote" => '0x0266A', "\\Elolarr" => '0x02940', "\\ElOr" => '0x02A56', "\\Elorarr" => '0x02941', "\\Elroang" => '0x02986', "\\ElsevierGlyph{2129}" => '0x02129', "\\ElsevierGlyph{21B3}" => '0x021B3', "\\ElsevierGlyph{2232}" => '0x02232', "\\ElsevierGlyph{2233}" => '0x02233', "\\ElsevierGlyph{2238}" => '0x02238', "\\ElsevierGlyph{2242}" => '0x02242', "\\ElsevierGlyph{225A}" => '0x0225A', "\\ElsevierGlyph{225A}" => '0x02A63', "\\ElsevierGlyph{225F}" => '0x0225F', "\\ElsevierGlyph{2274}" => '0x02274', "\\ElsevierGlyph{2275}" => '0x02275', "\\ElsevierGlyph{22C0}" => '0x022C0', "\\ElsevierGlyph{22C1}" => '0x022C1', "\\ElsevierGlyph{300A}" => '0x0300A', "\\ElsevierGlyph{300B}" => '0x0300B', "\\ElsevierGlyph{3018}" => '0x02985', "\\ElsevierGlyph{3018}" => '0x03018', "\\ElsevierGlyph{3019}" => '0x03019', "\\ElsevierGlyph{E20A}" => '0x02926', "\\ElsevierGlyph{E20B}" => '0x02925', "\\ElsevierGlyph{E20C}" => '0x02923', "\\ElsevierGlyph{E20D}" => '0x02924', "\\ElsevierGlyph{E20E}" => '0x02928', "\\ElsevierGlyph{E20F}" => '0x02929', "\\ElsevierGlyph{E210}" => '0x0292A', "\\ElsevierGlyph{E211}" => '0x02927', "\\ElsevierGlyph{E212}" => '0x02905', "\\ElsevierGlyph{E214}" => '0x0297C', "\\ElsevierGlyph{E215}" => '0x0297D', "\\ElsevierGlyph{E219}" => '0x02937', "\\ElsevierGlyph{E21A}" => '0x02936', "\\ElsevierGlyph{E21C}" => '0x02933', "\\ElsevierGlyph{E259}" => '0x02A3C', "\\ElsevierGlyph{E25A}" => '0x02A25', "\\ElsevierGlyph{E25B}" => '0x02A2A', "\\ElsevierGlyph{E25C}" => '0x02A2D', "\\ElsevierGlyph{E25D}" => '0x02A2E', "\\ElsevierGlyph{E25E}" => '0x02A34', "\\ElsevierGlyph{E25E}" => '0x02A35', "\\ElsevierGlyph{E260}" => '0x029B5', "\\ElsevierGlyph{E291}" => '0x02994', "\\ElsevierGlyph{E30D}" => '0x02AEB', "\\ElsevierGlyph{E36E}" => '0x02A55', "\\ElsevierGlyph{E372}" => '0x029DC', "\\ElsevierGlyph{E381}" => '0x025B1', "\\ElsevierGlyph{E395}" => '0x02A10', "\\ElsevierGlyph{E61B}" => '0x029B6', "\\ElsevierGlyph{E838}" => '0x0233D', "\\Elxsqcup" => '0x02A06', "\\Elxuplus" => '0x02A04', "\\ElzAnd" => '0x02A53', "\\Elzbar" => '0x00336', "\\Elzbtdl" => '0x0026C', "\\ElzCint" => '0x02A0D', "\\Elzcirfb" => '0x025D2', "\\Elzcirfl" => '0x025D0', "\\Elzcirfr" => '0x025D1', "\\Elzclomeg" => '0x00277', "\\Elzddfnc" => '0x02999', "\\Elzdefas" => '0x029CB', "\\Elzdlcorn" => '0x023A3', "\\Elzdshfnc" => '0x02506', "\\Elzdyogh" => '0x002A4', "\\Elzesh" => '0x00283', "\\Elzfhr" => '0x0027E', "\\Elzglst" => '0x00294', "\\Elzhlmrk" => '0x002D1', "\\ElzInf" => '0x02A07', "\\Elzinglst" => '0x00296', "\\Elzinvv" => '0x0028C', "\\Elzinvw" => '0x0028D', "\\ElzLap" => '0x029CA', "\\Elzlmrk" => '0x002D0', "\\Elzlow" => '0x002D5', "\\Elzlpargt" => '0x029A0', "\\Elzltlmr" => '0x00271', "\\Elzltln" => '0x00272', "\\Elzminhat" => '0x02A5F', "\\Elzopeno" => '0x00254', "\\ElzOr" => '0x02A54', "\\Elzpalh" => '0x00321', "\\Elzpbgam" => '0x00264', "\\Elzpgamma" => '0x00263', "\\Elzpscrv" => '0x0028B', "\\Elzpupsil" => '0x0028A', "\\Elzrais" => '0x002D4', "\\Elzrarrx" => '0x02947', "\\Elzreapos" => '0x0201B', "\\Elzreglst" => '0x00295', "\\Elzrh" => '0x00322', "\\Elzrl" => '0x0027C', "\\ElzRlarr" => '0x02942', "\\ElzrLarr" => '0x02944', "\\Elzrtld" => '0x00256', "\\Elzrtll" => '0x0026D', "\\Elzrtln" => '0x00273', "\\Elzrtlr" => '0x0027D', "\\Elzrtls" => '0x00282', "\\Elzrtlt" => '0x00288', "\\Elzrtlz" => '0x00290', "\\Elzrttrnr" => '0x0027B', "\\Elzrvbull" => '0x025D8', "\\Elzsbbrg" => '0x0032A', "\\Elzsblhr" => '0x002D3', "\\Elzsbrhr" => '0x002D2', "\\Elzschwa" => '0x00259', "\\Elzsqfl" => '0x025E7', "\\Elzsqfnw" => '0x02519', "\\Elzsqfr" => '0x025E8', "\\Elzsqfse" => '0x025EA', "\\Elzsqspne" => '0x022E5', "\\ElzSup" => '0x02A08', "\\Elztdcol" => '0x02AF6', "\\Elztesh" => '0x002A7', "\\Elztfnc" => '0x02980', "\\ElzThr" => '0x02A05', "\\ElzTimes" => '0x02A2F', "\\Elztrna" => '0x00250', "\\Elztrnh" => '0x00265', "\\Elztrnm" => '0x0026F', "\\Elztrnmlr" => '0x00270', "\\Elztrnr" => '0x00279', "\\Elztrnrl" => '0x0027A', "\\Elztrnsa" => '0x00252', "\\Elztrnt" => '0x00287', "\\Elztrny" => '0x0028E', "\\Elzverti" => '0x002CC', "\\Elzverts" => '0x002C8', "\\Elzvrecto" => '0x025AF', "\\Elzxh" => '0x00127', "\\Elzxl" => '0x00335', "\\Elzxrat" => '0x0211E', "\\Elzyogh" => '0x00292', "\\ensuremath{\\Elzpes}" => '0x020A7', "\\Epsilon" => '0x00395', "\\epsilon" => '0x003B5', "\\eqcirc" => '0x02256', "\\eqslantgtr" => '0x02A96', "\\eqslantless" => '0x02A95', "\\Equal" => '0x02A75', "\\equiv" => '0x02261', "\\estimates" => '0x02259', "\\Eta" => '0x00397', "\\eta" => '0x003B7', "\\eth" => '0x001AA', "\\exists" => '0x02203', "\\fallingdotseq" => '0x02252', "\\fbox{~~}" => '0x025AD', "\\flat" => '0x0266D', "\\forall" => '0x02200', "\\forcesextra" => '0x022A8', "\\frown" => '0x02322', "\\^{G}" => '0x0011C', "\\^{g}" => '0x0011D', "\\.{G}" => '0x00120', "\\.{g}" => '0x00121', "\\'{g}" => '0x001F5', "\\Gamma" => '0x00393', "\\gamma" => '0x003B3', "\\gemini" => '0x0264A', "\\geq" => '0x02265', "\\geqq" => '0x02267', "\\geqslant" => '0x02A7E', "\\gg" => '0x0226B', "\\gimel" => '0x02137', "\\gnapprox" => '0x02A8A', "\\gneq" => '0x02A88', "\\gneqq" => '0x02269', "\\gnsim" => '0x022E7', "\\greaterequivlnt" => '0x02273', "\\gtrapprox" => '0x02A86', "\\gtrdot" => '0x022D7', "\\gtreqless" => '0x022DB', "\\gtreqqless" => '0x02A8C', "\\gtrless" => '0x02277', "\\guillemotleft" => '0x000AB', "\\guillemotright" => '0x000BB', "\\guilsinglleft" => '0x02039', "\\guilsinglright" => '0x0203A', "\\^{H}" => '0x00124', "\\^{h}" => '0x00125', "\\H{}" => '0x002DD', "\\H" => '0x0030B', "\\'{H}" => '0x00389', "\\hermitconjmatrix" => '0x022B9', "\\H{O}" => '0x00150', "\\H{o}" => '0x00151', "\\homothetic" => '0x0223B', "\\hookleftarrow" => '0x021A9', "\\hookrightarrow" => '0x021AA', "\\hphantom{0}" => '0x02007', "\\hphantom{,}" => '0x02008', "\\hslash" => '0x0210F', "\\hspace{0.166em}" => '0x02006', "\\hspace{0.167em}" => '0x02009', "\\hspace{0.25em}" => '0x02005', "\\hspace{0.33em}" => '0x02004', "\\hspace{0.6em}" => '0x02002', "\\hspace{1em}" => '0x02003', "\\H{U}" => '0x00170', "\\H{u}" => '0x00171', "\\`{I}" => '0x000CC', "\\'{I}" => '0x000CD', "\\^{I}" => '0x000CE', "\\\"{I}" => '0x000CF', "\\`{\\i}" => '0x000EC', "\\'{\\i}" => '0x000ED', "\\^{\\i}" => '0x000EE', "\\\"{\\i}" => '0x000EF', "\\~{I}" => '0x00128', "\\~{\\i}" => '0x00129', "\\={I}" => '0x0012A', "\\={\\i}" => '0x0012B', "\\.{I}" => '0x00130', "\\i" => '0x00131', "\\'{}{I}" => '0x0038A', "\\image" => '0x022B7', "\\in" => '0x02208', "\\in" => '0x1D6DC', "\\in" => '0x1D716', "\\in" => '0x1D750', "\\in" => '0x1D78A', "\\in" => '0x1D7C4', "\\infty" => '0x0221E', "\\int" => '0x0222B', "\\intercal" => '0x022BA', "\\int\\!\\int" => '0x0222C', "\\int\\!\\int\\!\\int" => '0x0222D', "\\Iota" => '0x00399', "\\iota" => '0x003B9', "\\^{J}" => '0x00134', "\\^{\\j}" => '0x00135', "\\jupiter" => '0x02643', "\\k{}" => '0x002DB', "\\k" => '0x00328', "\\k{A}" => '0x00104', "\\k{a}" => '0x00105', "\\Kappa" => '0x0039A', "\\kappa" => '0x003BA', "\\k{E}" => '0x00118', "\\k{e}" => '0x00119', "\\k{I}" => '0x0012E', "\\k{i}" => '0x0012F', "\\Koppa" => '0x003DE', "\\k{U}" => '0x00172', "\\k{u}" => '0x00173', "\\'{L}" => '0x00139', "\\'{l}" => '0x0013A', "\\L" => '0x00141', "\\l" => '0x00142', "\\Lambda" => '0x0039B', "\\lambda" => '0x003BB', "\\langle" => '0x02329', "\\lazysinv" => '0x0223E', "\\lbrace" => '0x0007B', "\\lceil" => '0x02308', "\\ldots" => '0x02026', "\\leftarrow" => '0x02190', "\\Leftarrow" => '0x021D0', "\\leftarrowtail" => '0x021A2', "\\LeftDownTeeVector" => '0x02961', "\\LeftDownVectorBar" => '0x02959', "\\leftharpoondown" => '0x021BD', "\\leftharpoonup" => '0x021BC', "\\leftleftarrows" => '0x021C7', "\\leftrightarrow" => '0x02194', "\\Leftrightarrow" => '0x021D4', "\\leftrightarrows" => '0x021C6', "\\leftrightharpoons" => '0x021CB', "\\leftrightsquigarrow" => '0x021AD', "\\LeftRightVector" => '0x0294E', "\\LeftTeeVector" => '0x0295A', "\\leftthreetimes" => '0x022CB', "\\LeftTriangleBar" => '0x029CF', "\\LeftUpDownVector" => '0x02951', "\\LeftUpTeeVector" => '0x02960', "\\LeftUpVectorBar" => '0x02958', "\\LeftVectorBar" => '0x02952', "\\leo" => '0x0264C', "\\leq" => '0x02264', "\\leqq" => '0x02266', "\\leqslant" => '0x02A7D', "\\lessapprox" => '0x02A85', "\\lessdot" => '0x022D6', "\\lesseqgtr" => '0x022DA', "\\lesseqqgtr" => '0x02A8B', "\\lessequivlnt" => '0x02272', "\\lessgtr" => '0x02276', "\\lfloor" => '0x0230A', "\\libra" => '0x0264E', "\\ll" => '0x0226A', "\\llcorner" => '0x0231E', "\\Lleftarrow" => '0x021DA', "\\lmoustache" => '0x023B0', "\\lnapprox" => '0x02A89', "\\lneq" => '0x02A87', "\\lneqq" => '0x02268', "\\lnot" => '0x000AC', "\\lnsim" => '0x022E6', "\\longleftarrow" => '0x027F5', "\\Longleftarrow" => '0x027F8', "\\longleftrightarrow" => '0x027F7', "\\Longleftrightarrow" => '0x027FA', "\\longmapsto" => '0x027FC', "\\longrightarrow" => '0x027F6', "\\Longrightarrow" => '0x027F9', "\\looparrowleft" => '0x021AB', "\\looparrowright" => '0x021AC', "\\lozenge" => '0x025CA', "\\lrcorner" => '0x0231F', "\\Lsh" => '0x021B0', "\\ltimes" => '0x022C9', "\\male" => '0x02642', "\\mapsto" => '0x021A6', "\\mathbb{0}" => '0x1D7D8', "\\mathbb{1}" => '0x1D7D9', "\\mathbb{2}" => '0x1D7DA', "\\mathbb{3}" => '0x1D7DB', "\\mathbb{4}" => '0x1D7DC', "\\mathbb{5}" => '0x1D7DD', "\\mathbb{6}" => '0x1D7DE', "\\mathbb{7}" => '0x1D7DF', "\\mathbb{8}" => '0x1D7E0', "\\mathbb{9}" => '0x1D7E1', "\\mathbb{A}" => '0x1D538', "\\mathbb{a}" => '0x1D552', "\\mathbb{B}" => '0x1D539', "\\mathbb{b}" => '0x1D553', "\\mathbb{C}" => '0x02102', "\\mathbb{c}" => '0x1D554', "\\mathbb{D}" => '0x1D53B', "\\mathbb{d}" => '0x1D555', "\\mathbb{E}" => '0x1D53C', "\\mathbb{e}" => '0x1D556', "\\mathbb{F}" => '0x1D53D', "\\mathbb{f}" => '0x1D557', "\\mathbb{G}" => '0x1D53E', "\\mathbb{g}" => '0x1D558', "\\mathbb{H}" => '0x0210D', "\\mathbb{h}" => '0x1D559', "\\mathbb{I}" => '0x1D540', "\\mathbb{i}" => '0x1D55A', "\\mathbb{J}" => '0x1D541', "\\mathbb{j}" => '0x1D55B', "\\mathbb{K}" => '0x1D542', "\\mathbb{k}" => '0x1D55C', "\\mathbb{L}" => '0x1D543', "\\mathbb{l}" => '0x1D55D', "\\mathbb{M}" => '0x1D544', "\\mathbb{m}" => '0x1D55E', "\\mathbb{N}" => '0x02115', "\\mathbb{n}" => '0x1D55F', "\\mathbb{O}" => '0x1D546', "\\mathbb{o}" => '0x1D560', "\\mathbb{P}" => '0x02119', "\\mathbb{p}" => '0x1D561', "\\mathbb{Q}" => '0x0211A', "\\mathbb{q}" => '0x1D562', "\\mathbb{R}" => '0x0211D', "\\mathbb{r}" => '0x1D563', "\\mathbb{S}" => '0x1D54A', "\\mathbb{s}" => '0x1D564', "\\mathbb{T}" => '0x1D54B', "\\mathbb{t}" => '0x1D565', "\\mathbb{U}" => '0x1D54C', "\\mathbb{u}" => '0x1D566', "\\mathbb{V}" => '0x1D54D', "\\mathbb{v}" => '0x1D567', "\\mathbb{W}" => '0x1D54E', "\\mathbb{w}" => '0x1D568', "\\mathbb{X}" => '0x1D54F', "\\mathbb{x}" => '0x1D569', "\\mathbb{Y}" => '0x1D550', "\\mathbb{y}" => '0x1D56A', "\\mathbb{Z}" => '0x02124', "\\mathbb{z}" => '0x1D56B', "\\mathbf{0}" => '0x1D7CE', "\\mathbf{1}" => '0x1D7CF', "\\mathbf{2}" => '0x1D7D0', "\\mathbf{3}" => '0x1D7D1', "\\mathbf{4}" => '0x1D7D2', "\\mathbf{5}" => '0x1D7D3', "\\mathbf{6}" => '0x1D7D4', "\\mathbf{7}" => '0x1D7D5', "\\mathbf{8}" => '0x1D7D6', "\\mathbf{9}" => '0x1D7D7', "\\mathbf{A}" => '0x1D400', "\\mathbf{a}" => '0x1D41A', "\\mathbf{\\Alpha}" => '0x1D6A8', "\\mathbf{\\Alpha}" => '0x1D6C2', "\\mathbf{B}" => '0x1D401', "\\mathbf{b}" => '0x1D41B', "\\mathbf{\\Beta}" => '0x1D6A9', "\\mathbf{\\Beta}" => '0x1D6C3', "\\mathbf{C}" => '0x1D402', "\\mathbf{c}" => '0x1D41C', "\\mathbf{\\Chi}" => '0x1D6BE', "\\mathbf{\\Chi}" => '0x1D6D8', "\\mathbf{D}" => '0x1D403', "\\mathbf{d}" => '0x1D41D', "\\mathbf{\\Delta}" => '0x1D6AB', "\\mathbf{\\Delta}" => '0x1D6C5', "\\mathbf{E}" => '0x1D404', "\\mathbf{e}" => '0x1D41E', "\\mathbf{\\Epsilon}" => '0x1D6AC', "\\mathbf{\\Epsilon}" => '0x1D6C6', "\\mathbf{\\Eta}" => '0x1D6AE', "\\mathbf{\\Eta}" => '0x1D6C8', "\\mathbf{F}" => '0x1D405', "\\mathbf{f}" => '0x1D41F', "\\mathbf{G}" => '0x1D406', "\\mathbf{g}" => '0x1D420', "\\mathbf{\\Gamma}" => '0x1D6AA', "\\mathbf{\\Gamma}" => '0x1D6C4', "\\mathbf{H}" => '0x1D407', "\\mathbf{h}" => '0x1D421', "\\mathbf{I}" => '0x1D408', "\\mathbf{i}" => '0x1D422', "\\mathbf{\\Iota}" => '0x1D6B0', "\\mathbf{\\Iota}" => '0x1D6CA', "\\mathbf{J}" => '0x1D409', "\\mathbf{j}" => '0x1D423', "\\mathbf{K}" => '0x1D40A', "\\mathbf{k}" => '0x1D424', "\\mathbf{\\Kappa}" => '0x1D6B1', "\\mathbf{\\Kappa}" => '0x1D6CB', "\\mathbf{L}" => '0x1D40B', "\\mathbf{l}" => '0x1D425', "\\mathbf{\\Lambda}" => '0x1D6B2', "\\mathbf{\\Lambda}" => '0x1D6CC', "\\mathbf{M}" => '0x1D40C', "\\mathbf{m}" => '0x1D426', "\\mathbf{N}" => '0x1D40D', "\\mathbf{n}" => '0x1D427', "\\mathbf{\\nabla}" => '0x1D6C1', "\\mathbf{O}" => '0x1D40E', "\\mathbf{o}" => '0x1D428', "\\mathbf{\\Omega}" => '0x1D6C0', "\\mathbf{\\Omega}" => '0x1D6DA', "\\mathbf{P}" => '0x1D40F', "\\mathbf{p}" => '0x1D429', "\\mathbf{\\Phi}" => '0x1D6BD', "\\mathbf{\\Phi}" => '0x1D6D7', "\\mathbf{\\phi}" => '0x1D6DF', "\\mathbf{\\Pi}" => '0x1D6B7', "\\mathbf{\\Pi}" => '0x1D6D1', "\\mathbf{\\Psi}" => '0x1D6BF', "\\mathbf{\\Psi}" => '0x1D6D9', "\\mathbf{Q}" => '0x1D410', "\\mathbf{q}" => '0x1D42A', "\\mathbf{R}" => '0x1D411', "\\mathbf{r}" => '0x1D42B', "\\mathbf{\\Rho}" => '0x1D6B8', "\\mathbf{\\Rho}" => '0x1D6D2', "\\mathbf{S}" => '0x1D412', "\\mathbf{s}" => '0x1D42C', "\\mathbf{\\Sigma}" => '0x1D6BA', "\\mathbf{\\Sigma}" => '0x1D6D4', "\\mathbf{T}" => '0x1D413', "\\mathbf{t}" => '0x1D42D', "\\mathbf{\\Tau}" => '0x1D6BB', "\\mathbf{\\Tau}" => '0x1D6D5', "\\mathbf{\\Theta}" => '0x1D6AF', "\\mathbf{\\theta}" => '0x1D6C9', "\\mathbf{U}" => '0x1D414', "\\mathbf{u}" => '0x1D42E', "\\mathbf{\\Upsilon}" => '0x1D6BC', "\\mathbf{\\Upsilon}" => '0x1D6D6', "\\mathbf{V}" => '0x1D415', "\\mathbf{v}" => '0x1D42F', "\\mathbf{\\varkappa}" => '0x1D6DE', "\\mathbf{\\varpi}" => '0x1D6E1', "\\mathbf{\\varrho}" => '0x1D6E0', "\\mathbf{\\varsigma}" => '0x1D6D3', "\\mathbf{\\vartheta}" => '0x1D6B9', "\\mathbf{\\vartheta}" => '0x1D6DD', "\\mathbf{W}" => '0x1D416', "\\mathbf{w}" => '0x1D430', "\\mathbf{X}" => '0x1D417', "\\mathbf{x}" => '0x1D431', "\\mathbf{\\Xi}" => '0x1D6B5', "\\mathbf{\\Xi}" => '0x1D6CF', "\\mathbf{Y}" => '0x1D418', "\\mathbf{y}" => '0x1D432', "\\mathbf{Z}" => '0x1D419', "\\mathbf{z}" => '0x1D433', "\\mathbf{\\Zeta}" => '0x1D6AD', "\\mathbf{\\Zeta}" => '0x1D6C7', "\\mathbin{{:}\\!\\!{-}\\!\\!{:}}" => '0x0223A', "\\mathbit{A}" => '0x1D468', "\\mathbit{a}" => '0x1D482', "\\mathbit{\\Alpha}" => '0x1D71C', "\\mathbit{\\Alpha}" => '0x1D736', "\\mathbit{B}" => '0x1D469', "\\mathbit{b}" => '0x1D483', "\\mathbit{\\Beta}" => '0x1D71D', "\\mathbit{\\Beta}" => '0x1D737', "\\mathbit{C}" => '0x1D46A', "\\mathbit{c}" => '0x1D484', "\\mathbit{\\Chi}" => '0x1D732', "\\mathbit{\\Chi}" => '0x1D74C', "\\mathbit{D}" => '0x1D46B', "\\mathbit{d}" => '0x1D485', "\\mathbit{\\Delta}" => '0x1D71F', "\\mathbit{\\Delta}" => '0x1D739', "\\mathbit{E}" => '0x1D46C', "\\mathbit{e}" => '0x1D486', "\\mathbit{\\Epsilon}" => '0x1D720', "\\mathbit{\\Epsilon}" => '0x1D73A', "\\mathbit{\\Eta}" => '0x1D722', "\\mathbit{\\Eta}" => '0x1D73C', "\\mathbit{F}" => '0x1D46D', "\\mathbit{f}" => '0x1D487', "\\mathbit{G}" => '0x1D46E', "\\mathbit{g}" => '0x1D488', "\\mathbit{\\Gamma}" => '0x1D71E', "\\mathbit{\\Gamma}" => '0x1D738', "\\mathbit{H}" => '0x1D46F', "\\mathbit{h}" => '0x1D489', "\\mathbit{I}" => '0x1D470', "\\mathbit{i}" => '0x1D48A', "\\mathbit{\\Iota}" => '0x1D724', "\\mathbit{\\Iota}" => '0x1D73E', "\\mathbit{J}" => '0x1D471', "\\mathbit{j}" => '0x1D48B', "\\mathbit{K}" => '0x1D472', "\\mathbit{k}" => '0x1D48C', "\\mathbit{\\Kappa}" => '0x1D725', "\\mathbit{\\Kappa}" => '0x1D73F', "\\mathbit{L}" => '0x1D473', "\\mathbit{l}" => '0x1D48D', "\\mathbit{\\Lambda}" => '0x1D726', "\\mathbit{\\Lambda}" => '0x1D740', "\\mathbit{M}" => '0x1D474', "\\mathbit{m}" => '0x1D48E', "\\mathbit{N}" => '0x1D475', "\\mathbit{n}" => '0x1D48F', "\\mathbit{\\nabla}" => '0x1D735', "\\mathbit{O}" => '0x1D476', "\\mathbit{o}" => '0x1D490', "\\mathbit{O}" => '0x1D72D', "\\mathbit{\\Omega}" => '0x1D734', "\\mathbit{\\Omega}" => '0x1D74E', "\\mathbit{P}" => '0x1D477', "\\mathbit{p}" => '0x1D491', "\\mathbit{\\Phi}" => '0x1D731', "\\mathbit{\\Phi}" => '0x1D74B', "\\mathbit{\\phi}" => '0x1D753', "\\mathbit{\\Pi}" => '0x1D72B', "\\mathbit{\\Pi}" => '0x1D745', "\\mathbit{\\Psi}" => '0x1D733', "\\mathbit{\\Psi}" => '0x1D74D', "\\mathbit{Q}" => '0x1D478', "\\mathbit{q}" => '0x1D492', "\\mathbit{R}" => '0x1D479', "\\mathbit{r}" => '0x1D493', "\\mathbit{\\Rho}" => '0x1D72C', "\\mathbit{\\Rho}" => '0x1D746', "\\mathbit{S}" => '0x1D47A', "\\mathbit{s}" => '0x1D494', "\\mathbit{\\Sigma}" => '0x1D72E', "\\mathbit{\\Sigma}" => '0x1D748', "\\mathbit{T}" => '0x1D47B', "\\mathbit{t}" => '0x1D495', "\\mathbit{\\Tau}" => '0x1D72F', "\\mathbit{\\Tau}" => '0x1D749', "\\mathbit{\\Theta}" => '0x1D723', "\\mathbit{\\Theta}" => '0x1D73D', "\\mathbit{U}" => '0x1D47C', "\\mathbit{u}" => '0x1D496', "\\mathbit{\\Upsilon}" => '0x1D730', "\\mathbit{\\Upsilon}" => '0x1D74A', "\\mathbit{V}" => '0x1D47D', "\\mathbit{v}" => '0x1D497', "\\mathbit{\\varkappa}" => '0x1D752', "\\mathbit{\\varpi}" => '0x1D755', "\\mathbit{\\varrho}" => '0x1D754', "\\mathbit{\\varsigma}" => '0x1D747', "\\mathbit{\\vartheta}" => '0x1D751', "\\mathbit{W}" => '0x1D47E', "\\mathbit{w}" => '0x1D498', "\\mathbit{X}" => '0x1D47F', "\\mathbit{x}" => '0x1D499', "\\mathbit{\\Xi}" => '0x1D729', "\\mathbit{\\Xi}" => '0x1D743', "\\mathbit{Y}" => '0x1D480', "\\mathbit{y}" => '0x1D49A', "\\mathbit{Z}" => '0x1D481', "\\mathbit{z}" => '0x1D49B', "\\mathbit{\\Zeta}" => '0x1D721', "\\mathbit{\\Zeta}" => '0x1D73B', "\\mathchar\"2208" => '0x02316', "\\mathfrak{A}" => '0x1D504', "\\mathfrak{a}" => '0x1D51E', "\\mathfrak{B}" => '0x1D505', "\\mathfrak{b}" => '0x1D51F', "\\mathfrak{C}" => '0x0212D', "\\mathfrak{c}" => '0x1D520', "\\mathfrak{D}" => '0x1D507', "\\mathfrak{d}" => '0x1D521', "\\mathfrak{E}" => '0x1D508', "\\mathfrak{e}" => '0x1D522', "\\mathfrak{F}" => '0x1D509', "\\mathfrak{f}" => '0x1D523', "\\mathfrak{G}" => '0x1D50A', "\\mathfrak{g}" => '0x1D524', "\\mathfrak{H}" => '0x0210C', "\\mathfrak{h}" => '0x1D525', "\\mathfrak{I}" => '0x02111', "\\mathfrak{i}" => '0x1D526', "\\mathfrak{J}" => '0x1D50D', "\\mathfrak{j}" => '0x1D527', "\\mathfrak{K}" => '0x1D50E', "\\mathfrak{k}" => '0x1D528', "\\mathfrak{L}" => '0x1D50F', "\\mathfrak{l}" => '0x1D529', "\\mathfrak{M}" => '0x1D510', "\\mathfrak{m}" => '0x1D52A', "\\mathfrak{N}" => '0x1D511', "\\mathfrak{n}" => '0x1D52B', "\\mathfrak{O}" => '0x1D512', "\\mathfrak{o}" => '0x1D52C', "\\mathfrak{P}" => '0x1D513', "\\mathfrak{p}" => '0x1D52D', "\\mathfrak{Q}" => '0x1D514', "\\mathfrak{q}" => '0x1D52E', "\\mathfrak{R}" => '0x0211C', "\\mathfrak{r}" => '0x1D52F', "\\mathfrak{S}" => '0x1D516', "\\mathfrak{s}" => '0x1D530', "\\mathfrak{T}" => '0x1D517', "\\mathfrak{t}" => '0x1D531', "\\mathfrak{U}" => '0x1D518', "\\mathfrak{u}" => '0x1D532', "\\mathfrak{V}" => '0x1D519', "\\mathfrak{v}" => '0x1D533', "\\mathfrak{W}" => '0x1D51A', "\\mathfrak{w}" => '0x1D534', "\\mathfrak{X}" => '0x1D51B', "\\mathfrak{x}" => '0x1D535', "\\mathfrak{Y}" => '0x1D51C', "\\mathfrak{y}" => '0x1D536', "\\mathfrak{Z}" => '0x02128', "\\mathfrak{z}" => '0x1D537', "\\mathmit{A}" => '0x1D4D0', "\\mathmit{a}" => '0x1D4EA', "\\mathmit{B}" => '0x1D4D1', "\\mathmit{b}" => '0x1D4EB', "\\mathmit{C}" => '0x1D4D2', "\\mathmit{c}" => '0x1D4EC', "\\mathmit{D}" => '0x1D4D3', "\\mathmit{d}" => '0x1D4ED', "\\mathmit{E}" => '0x1D4D4', "\\mathmit{e}" => '0x1D4EE', "\\mathmit{F}" => '0x1D4D5', "\\mathmit{f}" => '0x1D4EF', "\\mathmit{G}" => '0x1D4D6', "\\mathmit{g}" => '0x1D4F0', "\\mathmit{H}" => '0x1D4D7', "\\mathmit{h}" => '0x1D4F1', "\\mathmit{I}" => '0x1D4D8', "\\mathmit{i}" => '0x1D4F2', "\\mathmit{J}" => '0x1D4D9', "\\mathmit{j}" => '0x1D4F3', "\\mathmit{K}" => '0x1D4DA', "\\mathmit{k}" => '0x1D4F4', "\\mathmit{L}" => '0x1D4DB', "\\mathmit{l}" => '0x1D4F5', "\\mathmit{M}" => '0x1D4DC', "\\mathmit{m}" => '0x1D4F6', "\\mathmit{N}" => '0x1D4DD', "\\mathmit{n}" => '0x1D4F7', "\\mathmit{O}" => '0x1D4DE', "\\mathmit{o}" => '0x1D4F8', "\\mathmit{P}" => '0x1D4DF', "\\mathmit{p}" => '0x1D4F9', "\\mathmit{Q}" => '0x1D4E0', "\\mathmit{q}" => '0x1D4FA', "\\mathmit{R}" => '0x1D4E1', "\\mathmit{r}" => '0x1D4FB', "\\mathmit{S}" => '0x1D4E2', "\\mathmit{s}" => '0x1D4FC', "\\mathmit{T}" => '0x1D4E3', "\\mathmit{t}" => '0x1D4FD', "\\mathmit{U}" => '0x1D4E4', "\\mathmit{u}" => '0x1D4FE', "\\mathmit{V}" => '0x1D4E5', "\\mathmit{v}" => '0x1D4FF', "\\mathmit{W}" => '0x1D4E6', "\\mathmit{w}" => '0x1D500', "\\mathmit{X}" => '0x1D4E7', "\\mathmit{x}" => '0x1D501', "\\mathmit{Y}" => '0x1D4E8', "\\mathmit{y}" => '0x1D502', "\\mathmit{Z}" => '0x1D4E9', "\\mathmit{z}" => '0x1D503', "\\mathrm{\\ddot{I}}" => '0x003AA', "\\mathrm{\\ddot{Y}}" => '0x003AB', "\\mathrm{\\mu}" => '0x000B5', "\\mathrm{'\\Omega}" => '0x0038F', "\\mathrm{'Y}" => '0x0038E', "\\mathscr{A}" => '0x1D49C', "\\mathscr{a}" => '0x1D4B6', "\\mathscr{B}" => '0x0212C', "\\mathscr{b}" => '0x1D4B7', "\\mathscr{C}" => '0x1D49E', "\\mathscr{c}" => '0x1D4B8', "\\mathscr{D}" => '0x1D49F', "\\mathscr{d}" => '0x1D4B9', "\\mathscr{e}" => '0x0212F', "\\mathscr{E}" => '0x02130', "\\mathscr{F}" => '0x02131', "\\mathscr{f}" => '0x1D4BB', "\\mathscr{g}" => '0x0210A', "\\mathscr{G}" => '0x1D4A2', "\\mathscr{H}" => '0x0210B', "\\mathscr{h}" => '0x1D4BD', "\\mathscr{I}" => '0x02110', "\\mathscr{i}" => '0x1D4BE', "\\mathscr{J}" => '0x1D4A5', "\\mathscr{j}" => '0x1D4BF', "\\mathscr{K}" => '0x1D4A6', "\\mathscr{k}" => '0x1D4C0', "\\mathscr{L}" => '0x02112', "\\mathscr{l}" => '0x02113', "\\mathscr{l}" => '0x1D4C1', "\\mathscr{M}" => '0x02133', "\\mathscr{m}" => '0x1D4C2', "\\mathscr{N}" => '0x1D4A9', "\\mathscr{n}" => '0x1D4C3', "\\mathscr{o}" => '0x02134', "\\mathscr{O}" => '0x1D4AA', "\\mathscr{P}" => '0x1D4AB', "\\mathscr{p}" => '0x1D4C5', "\\mathscr{Q}" => '0x1D4AC', "\\mathscr{q}" => '0x1D4C6', "\\mathscr{R}" => '0x0211B', "\\mathscr{r}" => '0x1D4C7', "\\mathscr{S}" => '0x1D4AE', "\\mathscr{s}" => '0x1D4C8', "\\mathscr{T}" => '0x1D4AF', "\\mathscr{t}" => '0x1D4C9', "\\mathscr{U}" => '0x1D4B0', "\\mathscr{u}" => '0x1D4CA', "\\mathscr{V}" => '0x1D4B1', "\\mathscr{v}" => '0x1D4CB', "\\mathscr{W}" => '0x1D4B2', "\\mathscr{w}" => '0x1D4CC', "\\mathscr{X}" => '0x1D4B3', "\\mathscr{x}" => '0x1D4CD', "\\mathscr{Y}" => '0x1D4B4', "\\mathscr{y}" => '0x1D4CE', "\\mathscr{Z}" => '0x1D4B5', "\\mathscr{z}" => '0x1D4CF', "\\mathsf{0}" => '0x1D7E2', "\\mathsf{1}" => '0x1D7E3', "\\mathsf{2}" => '0x1D7E4', "\\mathsf{3}" => '0x1D7E5', "\\mathsf{4}" => '0x1D7E6', "\\mathsf{5}" => '0x1D7E7', "\\mathsf{6}" => '0x1D7E8', "\\mathsf{7}" => '0x1D7E9', "\\mathsf{8}" => '0x1D7EA', "\\mathsf{9}" => '0x1D7EB', "\\mathsf{A}" => '0x1D5A0', "\\mathsf{a}" => '0x1D5BA', "\\mathsf{B}" => '0x1D5A1', "\\mathsf{b}" => '0x1D5BB', "\\mathsfbf{0}" => '0x1D7EC', "\\mathsfbf{1}" => '0x1D7ED', "\\mathsfbf{2}" => '0x1D7EE', "\\mathsfbf{3}" => '0x1D7EF', "\\mathsfbf{4}" => '0x1D7F0', "\\mathsfbf{5}" => '0x1D7F1', "\\mathsfbf{6}" => '0x1D7F2', "\\mathsfbf{7}" => '0x1D7F3', "\\mathsfbf{8}" => '0x1D7F4', "\\mathsfbf{9}" => '0x1D7F5', "\\mathsfbf{A}" => '0x1D5D4', "\\mathsfbf{a}" => '0x1D5EE', "\\mathsfbf{\\Alpha}" => '0x1D756', "\\mathsfbf{\\Alpha}" => '0x1D770', "\\mathsfbf{B}" => '0x1D5D5', "\\mathsfbf{b}" => '0x1D5EF', "\\mathsfbf{\\Beta}" => '0x1D757', "\\mathsfbf{\\Beta}" => '0x1D771', "\\mathsfbf{C}" => '0x1D5D6', "\\mathsfbf{c}" => '0x1D5F0', "\\mathsfbf{\\Chi}" => '0x1D76C', "\\mathsfbf{\\Chi}" => '0x1D786', "\\mathsfbf{D}" => '0x1D5D7', "\\mathsfbf{d}" => '0x1D5F1', "\\mathsfbf{\\Delta}" => '0x1D759', "\\mathsfbf{\\Delta}" => '0x1D773', "\\mathsfbf{E}" => '0x1D5D8', "\\mathsfbf{e}" => '0x1D5F2', "\\mathsfbf{\\Epsilon}" => '0x1D75A', "\\mathsfbf{\\Epsilon}" => '0x1D774', "\\mathsfbf{\\Eta}" => '0x1D75C', "\\mathsfbf{\\Eta}" => '0x1D776', "\\mathsfbf{F}" => '0x1D5D9', "\\mathsfbf{f}" => '0x1D5F3', "\\mathsfbf{G}" => '0x1D5DA', "\\mathsfbf{g}" => '0x1D5F4', "\\mathsfbf{\\Gamma}" => '0x1D758', "\\mathsfbf{\\Gamma}" => '0x1D772', "\\mathsfbf{H}" => '0x1D5DB', "\\mathsfbf{h}" => '0x1D5F5', "\\mathsfbf{I}" => '0x1D5DC', "\\mathsfbf{i}" => '0x1D5F6', "\\mathsfbf{\\Iota}" => '0x1D75E', "\\mathsfbf{\\Iota}" => '0x1D778', "\\mathsfbf{J}" => '0x1D5DD', "\\mathsfbf{j}" => '0x1D5F7', "\\mathsfbf{K}" => '0x1D5DE', "\\mathsfbf{k}" => '0x1D5F8', "\\mathsfbf{\\Kappa}" => '0x1D75F', "\\mathsfbf{\\Kappa}" => '0x1D779', "\\mathsfbf{L}" => '0x1D5DF', "\\mathsfbf{l}" => '0x1D5F9', "\\mathsfbf{\\Lambda}" => '0x1D760', "\\mathsfbf{\\Lambda}" => '0x1D77A', "\\mathsfbf{M}" => '0x1D5E0', "\\mathsfbf{m}" => '0x1D5FA', "\\mathsfbf{N}" => '0x1D5E1', "\\mathsfbf{n}" => '0x1D5FB', "\\mathsfbf{\\nabla}" => '0x1D76F', "\\mathsfbf{O}" => '0x1D5E2', "\\mathsfbf{o}" => '0x1D5FC', "\\mathsfbf{\\Omega}" => '0x1D76E', "\\mathsfbf{\\Omega}" => '0x1D788', "\\mathsfbf{P}" => '0x1D5E3', "\\mathsfbf{p}" => '0x1D5FD', "\\mathsfbf{\\Phi}" => '0x1D76B', "\\mathsfbf{\\Phi}" => '0x1D785', "\\mathsfbf{\\phi}" => '0x1D78D', "\\mathsfbf{\\Pi}" => '0x1D765', "\\mathsfbf{\\Pi}" => '0x1D77F', "\\mathsfbf{\\Psi}" => '0x1D76D', "\\mathsfbf{\\Psi}" => '0x1D787', "\\mathsfbf{Q}" => '0x1D5E4', "\\mathsfbf{q}" => '0x1D5FE', "\\mathsfbf{R}" => '0x1D5E5', "\\mathsfbf{r}" => '0x1D5FF', "\\mathsfbf{\\Rho}" => '0x1D766', "\\mathsfbf{\\Rho}" => '0x1D780', "\\mathsfbf{S}" => '0x1D5E6', "\\mathsfbf{s}" => '0x1D600', "\\mathsfbf{\\Sigma}" => '0x1D768', "\\mathsfbf{\\Sigma}" => '0x1D782', "\\mathsfbfsl{A}" => '0x1D63C', "\\mathsfbfsl{a}" => '0x1D656', "\\mathsfbfsl{\\Alpha}" => '0x1D790', "\\mathsfbfsl{\\Alpha}" => '0x1D7AA', "\\mathsfbfsl{B}" => '0x1D63D', "\\mathsfbfsl{b}" => '0x1D657', "\\mathsfbfsl{\\Beta}" => '0x1D791', "\\mathsfbfsl{\\Beta}" => '0x1D7AB', "\\mathsfbfsl{C}" => '0x1D63E', "\\mathsfbfsl{c}" => '0x1D658', "\\mathsfbfsl{\\Chi}" => '0x1D7A6', "\\mathsfbfsl{\\Chi}" => '0x1D7C0', "\\mathsfbfsl{D}" => '0x1D63F', "\\mathsfbfsl{d}" => '0x1D659', "\\mathsfbfsl{\\Delta}" => '0x1D793', "\\mathsfbfsl{\\Delta}" => '0x1D7AD', "\\mathsfbfsl{E}" => '0x1D640', "\\mathsfbfsl{e}" => '0x1D65A', "\\mathsfbfsl{\\Epsilon}" => '0x1D794', "\\mathsfbfsl{\\Epsilon}" => '0x1D7AE', "\\mathsfbfsl{\\Eta}" => '0x1D796', "\\mathsfbfsl{\\Eta}" => '0x1D7B0', "\\mathsfbfsl{F}" => '0x1D641', "\\mathsfbfsl{f}" => '0x1D65B', "\\mathsfbfsl{G}" => '0x1D642', "\\mathsfbfsl{g}" => '0x1D65C', "\\mathsfbfsl{\\Gamma}" => '0x1D792', "\\mathsfbfsl{\\Gamma}" => '0x1D7AC', "\\mathsfbfsl{H}" => '0x1D643', "\\mathsfbfsl{h}" => '0x1D65D', "\\mathsfbfsl{I}" => '0x1D644', "\\mathsfbfsl{i}" => '0x1D65E', "\\mathsfbfsl{\\Iota}" => '0x1D798', "\\mathsfbfsl{\\Iota}" => '0x1D7B2', "\\mathsfbfsl{J}" => '0x1D645', "\\mathsfbfsl{j}" => '0x1D65F', "\\mathsfbfsl{K}" => '0x1D646', "\\mathsfbfsl{k}" => '0x1D660', "\\mathsfbfsl{\\Kappa}" => '0x1D799', "\\mathsfbfsl{\\Kappa}" => '0x1D7B3', "\\mathsfbfsl{L}" => '0x1D647', "\\mathsfbfsl{l}" => '0x1D661', "\\mathsfbfsl{\\Lambda}" => '0x1D79A', "\\mathsfbfsl{\\Lambda}" => '0x1D7B4', "\\mathsfbfsl{M}" => '0x1D648', "\\mathsfbfsl{m}" => '0x1D662', "\\mathsfbfsl{N}" => '0x1D649', "\\mathsfbfsl{n}" => '0x1D663', "\\mathsfbfsl{\\nabla}" => '0x1D7A9', "\\mathsfbfsl{O}" => '0x1D64A', "\\mathsfbfsl{o}" => '0x1D664', "\\mathsfbfsl{\\Omega}" => '0x1D7A8', "\\mathsfbfsl{\\Omega}" => '0x1D7C2', "\\mathsfbfsl{P}" => '0x1D64B', "\\mathsfbfsl{p}" => '0x1D665', "\\mathsfbfsl{\\Phi}" => '0x1D7A5', "\\mathsfbfsl{\\Phi}" => '0x1D7BF', "\\mathsfbfsl{\\phi}" => '0x1D7C7', "\\mathsfbfsl{\\Pi}" => '0x1D79F', "\\mathsfbfsl{\\Pi}" => '0x1D7B9', "\\mathsfbfsl{\\Psi}" => '0x1D7A7', "\\mathsfbfsl{\\Psi}" => '0x1D7C1', "\\mathsfbfsl{Q}" => '0x1D64C', "\\mathsfbfsl{q}" => '0x1D666', "\\mathsfbfsl{R}" => '0x1D64D', "\\mathsfbfsl{r}" => '0x1D667', "\\mathsfbfsl{\\Rho}" => '0x1D7A0', "\\mathsfbfsl{\\Rho}" => '0x1D7BA', "\\mathsfbfsl{S}" => '0x1D64E', "\\mathsfbfsl{s}" => '0x1D668', "\\mathsfbfsl{\\Sigma}" => '0x1D7A2', "\\mathsfbfsl{\\Sigma}" => '0x1D7BC', "\\mathsfbfsl{T}" => '0x1D64F', "\\mathsfbfsl{t}" => '0x1D669', "\\mathsfbfsl{\\Tau}" => '0x1D7A3', "\\mathsfbfsl{\\Tau}" => '0x1D7BD', "\\mathsfbfsl{U}" => '0x1D650', "\\mathsfbfsl{u}" => '0x1D66A', "\\mathsfbfsl{\\Upsilon}" => '0x1D7A4', "\\mathsfbfsl{\\Upsilon}" => '0x1D7BE', "\\mathsfbfsl{V}" => '0x1D651', "\\mathsfbfsl{v}" => '0x1D66B', "\\mathsfbfsl{\\varkappa}" => '0x1D7C6', "\\mathsfbfsl{\\varpi}" => '0x1D7C9', "\\mathsfbfsl{\\varrho}" => '0x1D7C8', "\\mathsfbfsl{\\varsigma}" => '0x1D7BB', "\\mathsfbfsl{\\vartheta}" => '0x1D797', "\\mathsfbfsl{\\vartheta}" => '0x1D7A1', "\\mathsfbfsl{\\vartheta}" => '0x1D7B1', "\\mathsfbfsl{\\vartheta}" => '0x1D7C5', "\\mathsfbfsl{W}" => '0x1D652', "\\mathsfbfsl{w}" => '0x1D66C', "\\mathsfbfsl{X}" => '0x1D653', "\\mathsfbfsl{x}" => '0x1D66D', "\\mathsfbfsl{\\Xi}" => '0x1D79D', "\\mathsfbfsl{\\Xi}" => '0x1D7B7', "\\mathsfbfsl{Y}" => '0x1D654', "\\mathsfbfsl{y}" => '0x1D66E', "\\mathsfbfsl{Z}" => '0x1D655', "\\mathsfbfsl{z}" => '0x1D66F', "\\mathsfbfsl{\\Zeta}" => '0x1D795', "\\mathsfbfsl{\\Zeta}" => '0x1D7AF', "\\mathsfbf{T}" => '0x1D5E7', "\\mathsfbf{t}" => '0x1D601', "\\mathsfbf{\\Tau}" => '0x1D769', "\\mathsfbf{\\Tau}" => '0x1D783', "\\mathsfbf{\\Theta}" => '0x1D75D', "\\mathsfbf{\\Theta}" => '0x1D777', "\\mathsfbf{U}" => '0x1D5E8', "\\mathsfbf{u}" => '0x1D602', "\\mathsfbf{\\Upsilon}" => '0x1D76A', "\\mathsfbf{\\Upsilon}" => '0x1D784', "\\mathsfbf{V}" => '0x1D5E9', "\\mathsfbf{v}" => '0x1D603', "\\mathsfbf{\\varkappa}" => '0x1D78C', "\\mathsfbf{\\varpi}" => '0x1D78F', "\\mathsfbf{\\varrho}" => '0x1D78E', "\\mathsfbf{\\varsigma}" => '0x1D781', "\\mathsfbf{\\vartheta}" => '0x1D767', "\\mathsfbf{\\vartheta}" => '0x1D78B', "\\mathsfbf{W}" => '0x1D5EA', "\\mathsfbf{w}" => '0x1D604', "\\mathsfbf{X}" => '0x1D5EB', "\\mathsfbf{x}" => '0x1D605', "\\mathsfbf{\\Xi}" => '0x1D763', "\\mathsfbf{\\Xi}" => '0x1D77D', "\\mathsfbf{Y}" => '0x1D5EC', "\\mathsfbf{y}" => '0x1D606', "\\mathsfbf{Z}" => '0x1D5ED', "\\mathsfbf{z}" => '0x1D607', "\\mathsfbf{\\Zeta}" => '0x1D75B', "\\mathsfbf{\\Zeta}" => '0x1D775', "\\mathsf{C}" => '0x1D5A2', "\\mathsf{c}" => '0x1D5BC', "\\mathsf{D}" => '0x1D5A3', "\\mathsf{d}" => '0x1D5BD', "\\mathsf{E}" => '0x1D5A4', "\\mathsf{e}" => '0x1D5BE', "\\mathsf{F}" => '0x1D5A5', "\\mathsf{f}" => '0x1D5BF', "\\mathsf{G}" => '0x1D5A6', "\\mathsf{g}" => '0x1D5C0', "\\mathsf{H}" => '0x1D5A7', "\\mathsf{h}" => '0x1D5C1', "\\mathsf{I}" => '0x1D5A8', "\\mathsf{i}" => '0x1D5C2', "\\mathsf{J}" => '0x1D5A9', "\\mathsf{j}" => '0x1D5C3', "\\mathsf{K}" => '0x1D5AA', "\\mathsf{k}" => '0x1D5C4', "\\mathsf{L}" => '0x1D5AB', "\\mathsf{l}" => '0x1D5C5', "\\mathsf{M}" => '0x1D5AC', "\\mathsf{m}" => '0x1D5C6', "\\mathsf{N}" => '0x1D5AD', "\\mathsf{n}" => '0x1D5C7', "\\mathsf{O}" => '0x1D5AE', "\\mathsf{o}" => '0x1D5C8', "\\mathsf{P}" => '0x1D5AF', "\\mathsf{p}" => '0x1D5C9', "\\mathsf{Q}" => '0x1D5B0', "\\mathsf{q}" => '0x1D5CA', "\\mathsf{R}" => '0x1D5B1', "\\mathsf{r}" => '0x1D5CB', "\\mathsf{S}" => '0x1D5B2', "\\mathsf{s}" => '0x1D5CC', "\\mathsfsl{A}" => '0x1D608', "\\mathsfsl{a}" => '0x1D622', "\\mathsfsl{B}" => '0x1D609', "\\mathsfsl{b}" => '0x1D623', "\\mathsfsl{C}" => '0x1D60A', "\\mathsfsl{c}" => '0x1D624', "\\mathsfsl{D}" => '0x1D60B', "\\mathsfsl{d}" => '0x1D625', "\\mathsfsl{E}" => '0x1D60C', "\\mathsfsl{e}" => '0x1D626', "\\mathsfsl{F}" => '0x1D60D', "\\mathsfsl{f}" => '0x1D627', "\\mathsfsl{G}" => '0x1D60E', "\\mathsfsl{g}" => '0x1D628', "\\mathsfsl{H}" => '0x1D60F', "\\mathsfsl{h}" => '0x1D629', "\\mathsfsl{I}" => '0x1D610', "\\mathsfsl{i}" => '0x1D62A', "\\mathsfsl{J}" => '0x1D611', "\\mathsfsl{j}" => '0x1D62B', "\\mathsfsl{K}" => '0x1D612', "\\mathsfsl{k}" => '0x1D62C', "\\mathsfsl{L}" => '0x1D613', "\\mathsfsl{l}" => '0x1D62D', "\\mathsfsl{M}" => '0x1D614', "\\mathsfsl{m}" => '0x1D62E', "\\mathsfsl{N}" => '0x1D615', "\\mathsfsl{n}" => '0x1D62F', "\\mathsfsl{O}" => '0x1D616', "\\mathsfsl{o}" => '0x1D630', "\\mathsfsl{P}" => '0x1D617', "\\mathsfsl{p}" => '0x1D631', "\\mathsfsl{Q}" => '0x1D618', "\\mathsfsl{q}" => '0x1D632', "\\mathsfsl{R}" => '0x1D619', "\\mathsfsl{r}" => '0x1D633', "\\mathsfsl{S}" => '0x1D61A', "\\mathsfsl{s}" => '0x1D634', "\\mathsfsl{T}" => '0x1D61B', "\\mathsfsl{t}" => '0x1D635', "\\mathsfsl{U}" => '0x1D61C', "\\mathsfsl{u}" => '0x1D636', "\\mathsfsl{V}" => '0x1D61D', "\\mathsfsl{v}" => '0x1D637', "\\mathsfsl{W}" => '0x1D61E', "\\mathsfsl{w}" => '0x1D638', "\\mathsfsl{X}" => '0x1D61F', "\\mathsfsl{x}" => '0x1D639', "\\mathsfsl{Y}" => '0x1D620', "\\mathsfsl{y}" => '0x1D63A', "\\mathsfsl{Z}" => '0x1D621', "\\mathsfsl{z}" => '0x1D63B', "\\mathsf{T}" => '0x1D5B3', "\\mathsf{t}" => '0x1D5CD', "\\mathsf{U}" => '0x1D5B4', "\\mathsf{u}" => '0x1D5CE', "\\mathsf{V}" => '0x1D5B5', "\\mathsf{v}" => '0x1D5CF', "\\mathsf{W}" => '0x1D5B6', "\\mathsf{w}" => '0x1D5D0', "\\mathsf{X}" => '0x1D5B7', "\\mathsf{x}" => '0x1D5D1', "\\mathsf{Y}" => '0x1D5B8', "\\mathsf{y}" => '0x1D5D2', "\\mathsf{Z}" => '0x1D5B9', "\\mathsf{z}" => '0x1D5D3', "\\mathsl{A}" => '0x1D434', "\\mathsl{a}" => '0x1D44E', "\\mathsl{\\Alpha}" => '0x1D6E2', "\\mathsl{\\Alpha}" => '0x1D6FC', "\\mathsl{B}" => '0x1D435', "\\mathsl{b}" => '0x1D44F', "\\mathslbb{A}" => '0x1D56C', "\\mathslbb{a}" => '0x1D586', "\\mathslbb{B}" => '0x1D56D', "\\mathslbb{b}" => '0x1D587', "\\mathslbb{C}" => '0x1D56E', "\\mathslbb{c}" => '0x1D588', "\\mathslbb{D}" => '0x1D56F', "\\mathslbb{d}" => '0x1D589', "\\mathslbb{E}" => '0x1D570', "\\mathslbb{e}" => '0x1D58A', "\\mathslbb{F}" => '0x1D571', "\\mathslbb{f}" => '0x1D58B', "\\mathslbb{G}" => '0x1D572', "\\mathslbb{g}" => '0x1D58C', "\\mathslbb{H}" => '0x1D573', "\\mathslbb{h}" => '0x1D58D', "\\mathslbb{I}" => '0x1D574', "\\mathslbb{i}" => '0x1D58E', "\\mathslbb{J}" => '0x1D575', "\\mathslbb{j}" => '0x1D58F', "\\mathslbb{K}" => '0x1D576', "\\mathslbb{k}" => '0x1D590', "\\mathslbb{L}" => '0x1D577', "\\mathslbb{l}" => '0x1D591', "\\mathslbb{M}" => '0x1D578', "\\mathslbb{m}" => '0x1D592', "\\mathslbb{N}" => '0x1D579', "\\mathslbb{n}" => '0x1D593', "\\mathslbb{O}" => '0x1D57A', "\\mathslbb{o}" => '0x1D594', "\\mathslbb{P}" => '0x1D57B', "\\mathslbb{p}" => '0x1D595', "\\mathslbb{Q}" => '0x1D57C', "\\mathslbb{q}" => '0x1D596', "\\mathslbb{R}" => '0x1D57D', "\\mathslbb{r}" => '0x1D597', "\\mathslbb{S}" => '0x1D57E', "\\mathslbb{s}" => '0x1D598', "\\mathslbb{T}" => '0x1D57F', "\\mathslbb{t}" => '0x1D599', "\\mathslbb{U}" => '0x1D580', "\\mathslbb{u}" => '0x1D59A', "\\mathslbb{V}" => '0x1D581', "\\mathslbb{v}" => '0x1D59B', "\\mathslbb{W}" => '0x1D582', "\\mathslbb{w}" => '0x1D59C', "\\mathslbb{X}" => '0x1D583', "\\mathslbb{x}" => '0x1D59D', "\\mathslbb{Y}" => '0x1D584', "\\mathslbb{y}" => '0x1D59E', "\\mathslbb{Z}" => '0x1D585', "\\mathslbb{z}" => '0x1D59F', "\\mathsl{\\Beta}" => '0x1D6E3', "\\mathsl{\\Beta}" => '0x1D6FD', "\\mathsl{C}" => '0x1D436', "\\mathsl{c}" => '0x1D450', "\\mathsl{\\Chi}" => '0x1D6F8', "\\mathsl{\\Chi}" => '0x1D712', "\\mathsl{D}" => '0x1D437', "\\mathsl{d}" => '0x1D451', "\\mathsl{\\Delta}" => '0x1D6E5', "\\mathsl{\\Delta}" => '0x1D6FF', "\\mathsl{E}" => '0x1D438', "\\mathsl{e}" => '0x1D452', "\\mathsl{\\Epsilon}" => '0x1D6E6', "\\mathsl{\\Epsilon}" => '0x1D700', "\\mathsl{\\Eta}" => '0x1D6E8', "\\mathsl{\\Eta}" => '0x1D702', "\\mathsl{F}" => '0x1D439', "\\mathsl{f}" => '0x1D453', "\\mathsl{G}" => '0x1D43A', "\\mathsl{g}" => '0x1D454', "\\mathsl{\\Gamma}" => '0x1D6E4', "\\mathsl{\\Gamma}" => '0x1D6FE', "\\mathsl{H}" => '0x1D43B', "\\mathsl{I}" => '0x1D43C', "\\mathsl{i}" => '0x1D456', "\\mathsl{\\Iota}" => '0x1D6EA', "\\mathsl{\\Iota}" => '0x1D704', "\\mathsl{J}" => '0x1D43D', "\\mathsl{j}" => '0x1D457', "\\mathsl{K}" => '0x1D43E', "\\mathsl{k}" => '0x1D458', "\\mathsl{\\Kappa}" => '0x1D6EB', "\\mathsl{\\Kappa}" => '0x1D705', "\\mathsl{L}" => '0x1D43F', "\\mathsl{l}" => '0x1D459', "\\mathsl{\\Lambda}" => '0x1D6EC', "\\mathsl{\\Lambda}" => '0x1D706', "\\mathsl{M}" => '0x1D440', "\\mathsl{m}" => '0x1D45A', "\\mathsl{N}" => '0x1D441', "\\mathsl{n}" => '0x1D45B', "\\mathsl{\\nabla}" => '0x1D6FB', "\\mathsl{O}" => '0x1D442', "\\mathsl{o}" => '0x1D45C', "\\mathsl{\\Omega}" => '0x1D6FA', "\\mathsl{\\Omega}" => '0x1D714', "\\mathsl{P}" => '0x1D443', "\\mathsl{p}" => '0x1D45D', "\\mathsl{\\Phi}" => '0x1D6F7', "\\mathsl{\\Phi}" => '0x1D711', "\\mathsl{\\phi}" => '0x1D719', "\\mathsl{\\Pi}" => '0x1D6F1', "\\mathsl{\\Pi}" => '0x1D70B', "\\mathsl{\\Psi}" => '0x1D6F9', "\\mathsl{\\Psi}" => '0x1D713', "\\mathsl{Q}" => '0x1D444', "\\mathsl{q}" => '0x1D45E', "\\mathsl{R}" => '0x1D445', "\\mathsl{r}" => '0x1D45F', "\\mathsl{\\Rho}" => '0x1D6F2', "\\mathsl{\\Rho}" => '0x1D70C', "\\mathsl{S}" => '0x1D446', "\\mathsl{s}" => '0x1D460', "\\mathsl{\\Sigma}" => '0x1D6F4', "\\mathsl{\\Sigma}" => '0x1D70E', "\\mathsl{T}" => '0x1D447', "\\mathsl{t}" => '0x1D461', "\\mathsl{\\Tau}" => '0x1D6F5', "\\mathsl{\\Tau}" => '0x1D70F', "\\mathsl{\\Theta}" => '0x1D6E9', "\\mathsl{\\Theta}" => '0x1D703', "\\mathsl{U}" => '0x1D448', "\\mathsl{u}" => '0x1D462', "\\mathsl{\\Upsilon}" => '0x1D6F6', "\\mathsl{\\Upsilon}" => '0x1D710', "\\mathsl{V}" => '0x1D449', "\\mathsl{v}" => '0x1D463', "\\mathsl{\\varkappa}" => '0x1D718', "\\mathsl{\\varpi}" => '0x1D71B', "\\mathsl{\\varrho}" => '0x1D71A', "\\mathsl{\\varsigma}" => '0x1D70D', "\\mathsl{\\vartheta}" => '0x1D6F3', "\\mathsl{\\vartheta}" => '0x1D717', "\\mathsl{W}" => '0x1D44A', "\\mathsl{w}" => '0x1D464', "\\mathsl{X}" => '0x1D44B', "\\mathsl{x}" => '0x1D465', "\\mathsl{\\Xi}" => '0x1D6EF', "\\mathsl{\\Xi}" => '0x1D709', "\\mathsl{Y}" => '0x1D44C', "\\mathsl{y}" => '0x1D466', "\\mathsl{Z}" => '0x1D44D', "\\mathsl{z}" => '0x1D467', "\\mathsl{\\Zeta}" => '0x1D6E7', "\\mathsl{\\Zeta}" => '0x1D701', "\\mathtt{0}" => '0x1D7F6', "\\mathtt{1}" => '0x1D7F7', "\\mathtt{2}" => '0x1D7F8', "\\mathtt{3}" => '0x1D7F9', "\\mathtt{4}" => '0x1D7FA', "\\mathtt{5}" => '0x1D7FB', "\\mathtt{6}" => '0x1D7FC', "\\mathtt{7}" => '0x1D7FD', "\\mathtt{8}" => '0x1D7FE', "\\mathtt{9}" => '0x1D7FF', "\\mathtt{A}" => '0x1D670', "\\mathtt{a}" => '0x1D68A', "\\mathtt{B}" => '0x1D671', "\\mathtt{b}" => '0x1D68B', "\\mathtt{C}" => '0x1D672', "\\mathtt{c}" => '0x1D68C', "\\mathtt{D}" => '0x1D673', "\\mathtt{d}" => '0x1D68D', "\\mathtt{E}" => '0x1D674', "\\mathtt{e}" => '0x1D68E', "\\mathtt{F}" => '0x1D675', "\\mathtt{f}" => '0x1D68F', "\\mathtt{G}" => '0x1D676', "\\mathtt{g}" => '0x1D690', "\\mathtt{H}" => '0x1D677', "\\mathtt{h}" => '0x1D691', "\\mathtt{I}" => '0x1D678', "\\mathtt{i}" => '0x1D692', "\\mathtt{J}" => '0x1D679', "\\mathtt{j}" => '0x1D693', "\\mathtt{K}" => '0x1D67A', "\\mathtt{k}" => '0x1D694', "\\mathtt{L}" => '0x1D67B', "\\mathtt{l}" => '0x1D695', "\\mathtt{M}" => '0x1D67C', "\\mathtt{m}" => '0x1D696', "\\mathtt{N}" => '0x1D67D', "\\mathtt{n}" => '0x1D697', "\\mathtt{O}" => '0x1D67E', "\\mathtt{o}" => '0x1D698', "\\mathtt{P}" => '0x1D67F', "\\mathtt{p}" => '0x1D699', "\\mathtt{Q}" => '0x1D680', "\\mathtt{q}" => '0x1D69A', "\\mathtt{R}" => '0x1D681', "\\mathtt{r}" => '0x1D69B', "\\mathtt{S}" => '0x1D682', "\\mathtt{s}" => '0x1D69C', "\\mathtt{T}" => '0x1D683', "\\mathtt{t}" => '0x1D69D', "\\mathtt{U}" => '0x1D684', "\\mathtt{u}" => '0x1D69E', "\\mathtt{V}" => '0x1D685', "\\mathtt{v}" => '0x1D69F', "\\mathtt{W}" => '0x1D686', "\\mathtt{w}" => '0x1D6A0', "\\mathtt{X}" => '0x1D687', "\\mathtt{x}" => '0x1D6A1', "\\mathtt{Y}" => '0x1D688', "\\mathtt{y}" => '0x1D6A2', "\\mathtt{Z}" => '0x1D689', "\\mathtt{z}" => '0x1D6A3', "\\mbox{\\texteuro}" => '0x020AC', "\\measuredangle" => '0x02221', "\\mercury" => '0x0263F', "\\mho" => '0x02127', "\\mid" => '0x02223', "\\mkern1mu" => '0x0200A', "\\mkern4mu" => '0x0205F', "\\mp" => '0x02213', "\\mu" => '0x003BC', "\\multimap" => '0x022B8', "\\~{N}" => '0x000D1', "\\~{n}" => '0x000F1', "\\'{N}" => '0x00143', "\\'{n}" => '0x00144', "\\nabla" => '0x02207', "\\natural" => '0x0266E', "\\nearrow" => '0x02197', "\\neptune" => '0x02646', "\\NestedGreaterGreater" => '0x02AA2', "\\NestedLessLess" => '0x02AA1', "\\nexists" => '0x02204', "\\NG" => '0x0014A', "\\ng" => '0x0014B', "\\ni" => '0x0220B', "\\nleftarrow" => '0x0219A', "\\nLeftarrow" => '0x021CD', "\\nleftrightarrow" => '0x021AE', "\\nLeftrightarrow" => '0x021CE', "\\nmid" => '0x02224', "\\nolinebreak" => '0x02060', "\\not =" => '0x02260', "\\not\\approx" => '0x02249', "\\not\\cong" => '0x02247', "\\not\\equiv" => '0x02262', "\\not\\geq" => '0x02271', "\\notgreaterless" => '0x02279', "\\not>" => '0x0226F', "\\not\\in" => '0x02209', "\\not\\kern-0.3em\\times" => '0x0226D', "\\not\\leq" => '0x02270', "\\notlessgreater" => '0x02278', "\\not<" => '0x0226E', "\\not\\ni" => '0x0220C', "\\not\\prec" => '0x02280', "\\not\\sim" => '0x02241', "\\not\\simeq" => '0x02244', "\\not\\sqsubseteq" => '0x022E2', "\\not\\sqsupseteq" => '0x022E3', "\\not\\subset" => '0x02284', "\\not\\subseteq" => '0x02288', "\\not\\succ" => '0x02281', "\\not\\supset" => '0x02285', "\\not\\supseteq" => '0x02289', "\\nparallel" => '0x02226', "\\nrightarrow" => '0x0219B', "\\nRightarrow" => '0x021CF', "\\ntriangleleft" => '0x022EA', "\\ntrianglelefteq" => '0x022EC', "\\ntriangleright" => '0x022EB', "\\ntrianglerighteq" => '0x022ED', "\\nu" => '0x003BD', "\\nvdash" => '0x022AC', "\\nvDash" => '0x022AD', "\\nVdash" => '0x022AE', "\\nVDash" => '0x022AF', "\\nwarrow" => '0x02196', "\\`{O}" => '0x000D2', "\\'{O}" => '0x000D3', "\\^{O}" => '0x000D4', "\\~{O}" => '0x000D5', "\\\"{O}" => '0x000D6', "\\O" => '0x000D8', "\\`{o}" => '0x000F2', "\\'{o}" => '0x000F3', "\\^{o}" => '0x000F4', "\\~{o}" => '0x000F5', "\\\"{o}" => '0x000F6', "\\o" => '0x000F8', "\\={O}" => '0x0014C', "\\={o}" => '0x0014D', "\\'{}O" => '0x0038C', "\\'{o}" => '0x003CC', "\\odot" => '0x02299', "\\OE" => '0x00152', "\\oe" => '0x00153', "\\oint" => '0x0222E', "\\Omega" => '0x003A9', "\\omega" => '0x003C9', "\\Omega" => '0x02126', "\\ominus" => '0x02296', "\\openbracketleft" => '0x0301A', "\\openbracketright" => '0x0301B', "\\oplus" => '0x02295', "\\original" => '0x022B6', "\\oslash" => '0x02298', "\\otimes" => '0x02297', "\\parallel" => '0x02225', "\\partial" => '0x02202', "\\partial" => '0x1D6DB', "\\partial" => '0x1D715', "\\partial" => '0x1D74F', "\\partial" => '0x1D789', "\\partial" => '0x1D7C3', "\\perp" => '0x022A5', "\\perspcorrespond" => '0x02306', "\\perspcorrespond" => '0x02A5E', "\\Phi" => '0x003A6', "\\phi" => '0x003D5', "\\Pi" => '0x003A0', "\\pi" => '0x003C0', "\\pisces" => '0x02653', "\\Pisymbol{ppi020}{105}" => '0x02A9E', "\\Pisymbol{ppi020}{117}" => '0x02A9D', "\\Pisymbol{ppi022}{87}" => '0x003D0', "\\pitchfork" => '0x022D4', "\\pluto" => '0x02647', "\\pm" => '0x000B1', "\\prec" => '0x0227A', "\\precapprox" => '0x0227E', "\\precapprox" => '0x02AB7', "\\preccurlyeq" => '0x0227C', "\\precedesnotsimilar" => '0x022E8', "\\preceq" => '0x02AAF', "\\precnapprox" => '0x02AB9', "\\precneqq" => '0x02AB5', "\\prod" => '0x0220F', "\\propto" => '0x0221D', "\\Psi" => '0x003A8', "\\psi" => '0x003C8', "\\quarternote" => '0x02669', "\\'{R}" => '0x00154', "\\'{r}" => '0x00155', "\\r{}" => '0x002DA', "\\r" => '0x0030A', "\\rangle" => '0x0232A', "\\rbrace" => '0x0007D', "\\rceil" => '0x02309', "\\recorder" => '0x02315', "\\ReverseUpEquilibrium" => '0x0296F', "\\rfloor" => '0x0230B', "\\Rho" => '0x003A1', "\\rho" => '0x003C1', "\\rightangle" => '0x0221F', "\\rightanglearc" => '0x022BE', "\\rightarrow" => '0x02192', "\\Rightarrow" => '0x021D2', "\\rightarrowtail" => '0x021A3', "\\RightDownTeeVector" => '0x0295D', "\\RightDownVectorBar" => '0x02955', "\\rightharpoondown" => '0x021C1', "\\rightharpoonup" => '0x021C0', "\\rightleftarrows" => '0x021C4', "\\rightleftharpoons" => '0x021CC', "\\rightmoon" => '0x0263E', "\\rightrightarrows" => '0x021C9', "\\rightsquigarrow" => '0x021DD', "\\RightTeeVector" => '0x0295B', "\\rightthreetimes" => '0x022CC', "\\RightTriangleBar" => '0x029D0', "\\RightUpDownVector" => '0x0294F', "\\RightUpTeeVector" => '0x0295C', "\\RightUpVectorBar" => '0x02954', "\\RightVectorBar" => '0x02953', "\\risingdotseq" => '0x02253', "\\rmoustache" => '0x023B1', "\\RoundImplies" => '0x02970', "\\Rrightarrow" => '0x021DB', "\\Rsh" => '0x021B1', "\\rtimes" => '0x022CA', "\\r{U}" => '0x0016E', "\\r{u}" => '0x0016F', "\\rule{1em}{1pt}" => '0x02015', "\\RuleDelayed" => '0x029F4', "\\'{S}" => '0x0015A', "\\'{s}" => '0x0015B', "\\^{S}" => '0x0015C', "\\^{s}" => '0x0015D', "\\sagittarius" => '0x02650', "\\Sampi" => '0x003E0', "\\saturn" => '0x02644', "\\scorpio" => '0x0264F', "\\searrow" => '0x02198', "\\setminus" => '0x02216', "\\sharp" => '0x0266F', "\\Sigma" => '0x003A3', "\\sigma" => '0x003C3', "\\sim" => '0x0223C', "\\simeq" => '0x02243', "\\sim\\joinrel\\leadsto" => '0x027FF', "\\smile" => '0x02323', "\\space" => '0x00020', "\\sphericalangle" => '0x02222', "\\sqcap" => '0x02293', "\\sqcup" => '0x02294', "\\sqrint" => '0x02A16', "\\sqsubset" => '0x0228F', "\\sqsubseteq" => '0x02291', "\\sqsupset" => '0x02290', "\\sqsupseteq" => '0x02292', "\\square" => '0x025A1', "\\ss" => '0x000DF', "\\stackrel{*}{=}" => '0x02A6E', "\\star" => '0x022C6', "\\starequal" => '0x0225B', "\\Stigma" => '0x003DA', "\\subset" => '0x02282', "\\Subset" => '0x022D0', "\\subseteq" => '0x02286', "\\subseteqq" => '0x02AC5', "\\subsetneq" => '0x0228A', "\\subsetneqq" => '0x02ACB', "\\succ" => '0x0227B', "\\succapprox" => '0x0227F', "\\succapprox" => '0x02AB8', "\\succcurlyeq" => '0x0227D', "\\succeq" => '0x02AB0', "\\succnapprox" => '0x02ABA', "\\succneqq" => '0x02AB6', "\\succnsim" => '0x022E9', "\\sum" => '0x02211', "\\supset" => '0x02283', "\\Supset" => '0x022D1', "\\supseteq" => '0x02287', "\\supseteqq" => '0x02AC6', "\\supsetneq" => '0x0228B', "\\supsetneqq" => '0x02ACC', "\\surd" => '0x0221A', "\\surfintegral" => '0x0222F', "\\swarrow" => '0x02199', "\\Tau" => '0x003A4', "\\tau" => '0x003C4', "\\taurus" => '0x02649', "\\textasciiacute" => '0x000B4', "\\textasciibreve" => '0x002D8', "\\textasciicaron" => '0x002C7', "\\textasciidieresis" => '0x000A8', "\\textasciigrave" => '0x00060', "\\textasciimacron" => '0x000AF', "\\textasciitilde" => '0x0007E', "\\textbackslash" => '0x0005C', "\\textbrokenbar" => '0x000A6', "\\textbullet" => '0x02022', "\\textcent" => '0x000A2', "\\textcopyright" => '0x000A9', "\\textcurrency" => '0x000A4', "\\textdagger" => '0x02020', "\\textdaggerdbl" => '0x02021', "\\textdegree" => '0x000B0', "\\textdollar" => '0x00024', "\\textdoublepipe" => '0x001C2', "\\textemdash" => '0x02014', "\\textendash" => '0x02013', "\\textexclamdown" => '0x000A1', "\\textfrac{1}{3}" => '0x02153', "\\textfrac{1}{5}" => '0x02155', "\\textfrac{1}{6}" => '0x02159', "\\textfrac{1}{8}" => '0x0215B', "\\textfrac{2}{3}" => '0x02154', "\\textfrac{2}{5}" => '0x02156', "\\textfrac{3}{5}" => '0x02157', "\\textfrac{3}{8}" => '0x0215C', "\\textfrac{4}{5}" => '0x02158', "\\textfrac{5}{6}" => '0x0215A', "\\textfrac{5}{8}" => '0x0215D', "\\textfrac{7}{8}" => '0x0215E', "\\texthvlig" => '0x00195', "\\textnrleg" => '0x0019E', "\\textonehalf" => '0x000BD', "\\textonequarter" => '0x000BC', "\\textordfeminine" => '0x000AA', "\\textordmasculine" => '0x000BA', "\\textparagraph" => '0x000B6', "\\textperiodcentered" => '0x002D9', "\\textpertenthousand" => '0x02031', "\\textperthousand" => '0x02030', "\\textphi" => '0x00278', "\\textquestiondown" => '0x000BF', "\\textquotedblleft" => '0x0201C', "\\textquotedblright" => '0x0201D', "\\textquotesingle" => '0x00027', "\\textregistered" => '0x000AE', "\\textsection" => '0x000A7', "\\textsterling" => '0x000A3', "\\texttheta" => '0x003B8', "\\textTheta" => '0x003F4', "\\textthreequarters" => '0x000BE', "\\texttildelow" => '0x002DC', "\\texttimes" => '0x000D7', "\\texttrademark" => '0x02122', "\\textturnk" => '0x0029E', "\\textvartheta" => '0x003D1', "\\textvisiblespace" => '0x02423', "\\textyen" => '0x000A5', "\\TH" => '0x000DE', "\\th" => '0x000FE', "\\therefore" => '0x02234', "\\Theta" => '0x00398', "\\tildetrpl" => '0x0224B', "\\tone{11}" => '0x002E9', "\\tone{22}" => '0x002E8', "\\tone{33}" => '0x002E7', "\\tone{44}" => '0x002E6', "\\tone{55}" => '0x002E5', "\\top" => '0x022A4', "\\triangledown" => '0x025BF', "\\triangleleft" => '0x025C3', "\\trianglelefteq" => '0x022B4', "\\triangleq" => '0x0225C', "\\triangleright" => '0x025B9', "\\trianglerighteq" => '0x022B5', "\\truestate" => '0x022A7', "\\twoheadleftarrow" => '0x0219E', "\\twoheadrightarrow" => '0x021A0', "\\`{U}" => '0x000D9', "\\'{U}" => '0x000DA', "\\^{U}" => '0x000DB', "\\\"{U}" => '0x000DC', "\\`{u}" => '0x000F9', "\\'{u}" => '0x000FA', "\\^{u}" => '0x000FB', "\\\"{u}" => '0x000FC', "\\~{U}" => '0x00168', "\\~{u}" => '0x00169', "\\={U}" => '0x0016A', "\\={u}" => '0x0016B', "\\u" => '0x00306', "\\u{A}" => '0x00102', "\\u{a}" => '0x00103', "\\u{E}" => '0x00114', "\\u{e}" => '0x00115', "\\u{G}" => '0x0011E', "\\u{g}" => '0x0011F', "\\u{I}" => '0x0012C', "\\u{\\i}" => '0x0012D', "\\ulcorner" => '0x0231C', "\\u{O}" => '0x0014E', "\\u{o}" => '0x0014F', "\\uparrow" => '0x02191', "\\Uparrow" => '0x021D1', "\\UpArrowBar" => '0x02912', "\\updownarrow" => '0x02195', "\\Updownarrow" => '0x021D5', "\\UpEquilibrium" => '0x0296E', "\\upharpoonleft" => '0x021BF', "\\upharpoonright" => '0x021BE', "\\uplus" => '0x0228E', "\\Upsilon" => '0x003A5', "\\upsilon" => '0x003C5', "\\Upsilon" => '0x003D2', "\\upslopeellipsis" => '0x022F0', "\\upuparrows" => '0x021C8', "\\uranus" => '0x02645', "\\urcorner" => '0x0231D', "\\u{U}" => '0x0016C', "\\u{u}" => '0x0016D', "\\v" => '0x0030C', "\\varepsilon" => '0x0025B', "\\varkappa" => '0x003F0', "\\varnothing" => '0x02205', "\\varphi" => '0x003C6', "\\varpi" => '0x003D6', "\\varrho" => '0x003F1', "\\varsigma" => '0x003C2', "\\vartriangle" => '0x025B5', "\\vartriangleleft" => '0x022B2', "\\vartriangleright" => '0x022B3', "\\v{C}" => '0x0010C', "\\v{c}" => '0x0010D', "\\v{D}" => '0x0010E', "\\v{d}" => '0x0010F', "\\vdash" => '0x022A2', "\\Vdash" => '0x022A9', "\\VDash" => '0x022AB', "\\vdots" => '0x022EE', "\\v{E}" => '0x0011A', "\\v{e}" => '0x0011B', "\\vee" => '0x02228', "\\veebar" => '0x022BB', "\\venus" => '0x02640', "\\vert" => '0x0007C', "\\Vert" => '0x02016', "\\verymuchgreater" => '0x022D9', "\\verymuchless" => '0x022D8', "\\virgo" => '0x0264D', "\\v{L}" => '0x0013D', "\\v{l}" => '0x0013E', "\\v{N}" => '0x00147', "\\v{n}" => '0x00148', "\\volintegral" => '0x02230', "\\v{R}" => '0x00158', "\\v{r}" => '0x00159', "\\v{S}" => '0x00160', "\\v{s}" => '0x00161', "\\v{T}" => '0x00164', "\\v{t}" => '0x00165', "\\Vvdash" => '0x022AA', "\\v{Z}" => '0x0017D', "\\v{z}" => '0x0017E', "\\^{W}" => '0x00174', "\\^{w}" => '0x00175', "\\wedge" => '0x02227', "\\wp" => '0x02118', "\\wr" => '0x02240', "\\Xi" => '0x0039E', "\\xi" => '0x003BE', "\\'{Y}" => '0x000DD', "\\'{y}" => '0x000FD', "\\\"{y}" => '0x000FF', "\\^{Y}" => '0x00176', "\\^{y}" => '0x00177', "\\\"{Y}" => '0x00178', "\\'{Z}" => '0x00179', "\\'{z}" => '0x0017A', "\\.{Z}" => '0x0017B', "\\.{z}" => '0x0017C', "\\Zeta" => '0x00396', "\\zeta" => '0x003B6' }; sub convert_latex_macros { my $line = shift; my $latex_escape_char = Irssi::settings_get_str('latex_escape_char'); # E.g. \unicodechar{82} (decimal) $line =~ s{(?{$macro}))/seg; } # Remove the escape character. $line =~ s{\Q$latex_escape_char\E\\}{\\}xsg; return $line; } # A flag used internally. my $lock = 0; sub sig_latex_format { my ($line, $server, $witem) = @_; return unless ref $witem; my $latex_auto_convert = Irssi::settings_get_bool('latex_auto_convert'); return unless ($latex_auto_convert); return if ($lock); return unless $_[0] =~ m/\\/s; $line = &convert_latex_macros($line); $lock = 1; Irssi::signal_emit('send command', $line, $server, $witem); Irssi::signal_stop(); $lock = 0; } sub cmd_latex { my $usage = "/LATEX "; my ($data, $server, $witem) = @_; if (!$server || !$server->{connected}) { Irssi::print("Not connected to server"); return; } return unless ref $witem; if (scalar(split / /, $data) < 1) { Irssi::print("LATEX: Missing arguments.", MSGLEVEL_CRAP); Irssi::print("LATEX: Usage: $usage", MSGLEVEL_CRAP); return; } if ($data) { $witem->command("SAY " . &convert_latex_macros($data)); } } Irssi::settings_add_str('latex', 'latex_escape_char', '%'); Irssi::settings_add_bool('latex', 'latex_auto_convert', 0); Irssi::signal_add('send command', 'sig_latex_format'); Irssi::command_bind('latex', 'cmd_latex'); Irssi::print('LaTeX macro to UTF-8 character converter by mjr'); Irssi::print("Version: $VERSION");