latex2nemeth (18oct16)

git-svn-id: svn://tug.org/texlive/trunk@42300 c570f23f-e606-0410-a88d-b1316a301751

28 files changed, 2321 insertions, 1 deletions

diff --git a/Master/bin/amd64-freebsd/latex2nemeth b/Master/bin/amd64-freebsd/latex2nemeth
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+../../texmf-dist/scripts/latex2nemeth/latex2nemeth
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diff --git a/Master/bin/armel-linux/latex2nemeth b/Master/bin/armel-linux/latex2nemeth
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diff --git a/Master/bin/i386-cygwin/latex2nemeth b/Master/bin/i386-cygwin/latex2nemeth
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diff --git a/Master/bin/i386-freebsd/latex2nemeth b/Master/bin/i386-freebsd/latex2nemeth
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diff --git a/Master/bin/i386-linux/latex2nemeth b/Master/bin/i386-linux/latex2nemeth
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diff --git a/Master/bin/i386-netbsd/latex2nemeth b/Master/bin/i386-netbsd/latex2nemeth
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diff --git a/Master/bin/i386-solaris/latex2nemeth b/Master/bin/i386-solaris/latex2nemeth
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diff --git a/Master/bin/powerpc-linux/latex2nemeth b/Master/bin/powerpc-linux/latex2nemeth
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diff --git a/Master/bin/sparc-solaris/latex2nemeth b/Master/bin/sparc-solaris/latex2nemeth
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diff --git a/Master/bin/universal-darwin/latex2nemeth b/Master/bin/universal-darwin/latex2nemeth
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diff --git a/Master/bin/win32/latex2nemeth.exe b/Master/bin/win32/latex2nemeth.exe
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diff --git a/Master/bin/x86_64-darwin/latex2nemeth b/Master/bin/x86_64-darwin/latex2nemeth
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diff --git a/Master/bin/x86_64-linux/latex2nemeth b/Master/bin/x86_64-linux/latex2nemeth
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diff --git a/Master/bin/x86_64-solaris/latex2nemeth b/Master/bin/x86_64-solaris/latex2nemeth
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diff --git a/Master/texmf-dist/doc/support/latex2nemeth/README b/Master/texmf-dist/doc/support/latex2nemeth/README
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+Latex2Nemeth: A Latex to Nemeth direct transcriber.
+
+Requires Java 1.7 or newer.
+
+Usage: latex2nemeth [options] texFile auxFile
+
+Options:
+ -e,--encoding <arg>   The encoding table for Braille Mathematical symbols 
+                       in the form of a JSON file.  If not specified, default 
+		       Nemeth table is used. 
+
+ -m,--mode <arg>       The mode of the parser which controls the type of
+                       the output Braille files. It can be either 'nemeth' 
+		       or 'pef'. The default mode is nemeth.
+
+ -o <arg>              The output prefix of the Braille files. It can also
+                       be prefixed with a path to a specific directory.
+                       The default value is the name of the TeX file. The program 
+		       generates an output file for each chapter in the input TeX 
+		       file.
+
+Usage examples:
+   A simple example:
+      latex2nemeth examples/mathtest.tex examples/mathtest.aux
+
+   A more complicated example:
+      latex2nemeth examples/mathtest.tex examples/mathtest.aux -o examples/ch -m nemeth -e examples/nemeth.json
+
+   An example with pictures:
+      latex2nemeth examples/mathpics.tex examples/mathpics.aux
+
+Notes:
+ 
+1. Input tex files must be in utf-8. If using another encoding (such as iso-8859-7) 
+   run first LaTeX to produce the aux file and then convert the source.tex to utf-8 
+   with a command such as
+
+      iconv -f iso8859-7 -t utf-8 source.tex > source-utf8.tex
+
+   or using your editor. Now run latex2nemeth as above with 
+   source-utf8.tex as the tex file and source.aux as the aux file. If errors are 
+   produced you need to modify the source-utf8.tex at the line indicated. 
+   Usually the errors have to do either with non supported shortcuts for macros 
+   (in which case replace the shortcut with the true code) or with macros that 
+   are irrelevant to the blind (in which case remove them). 
+
+2. Braille/Nemeth output files are encoded in UTF-16. 
+   Convert them to utf-8 with a command such as
+
+      iconv -f utf-16 -t utf-8 source.nemeth > source-utf8.nemeth
+   
+   (This step will be eliminated in future releases and the output will be directly
+    in utf-8.)
+
+3. To emboss the output open the produced source-utf8.nemeth in LibreOffice 
+   with the odt2braille plugin installed, open it as "Unicode UTF-8 encoded text" 
+   and emboss as usually.
+
+4. Pictures are exported separately in text files. Currently only pstricks pictures are supported.
+ 
+The project page is at http://myria.math.aegean.gr/labs/dt/braille/index-en.html
+
+The source is available at http://latex2nemeth.sourceforge.net/ under the GPL3 or newer license.
+
+Please report issues related to erratic output to andpapas@aegean.gr
+and issues related to the tex file handling/modifying to antonis.tsolomitis@gmail.com
+
+The project was supported by the Research Unit of the University of the Aegean (project 2625).
+
+
+
+
diff --git a/Master/texmf-dist/doc/support/latex2nemeth/examples/mathpics.tex b/Master/texmf-dist/doc/support/latex2nemeth/examples/mathpics.tex
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index 00000000000..09b559eeed7
--- /dev/null
+++ b/Master/texmf-dist/doc/support/latex2nemeth/examples/mathpics.tex
@@ -0,0 +1,93 @@
+\documentclass[a4paper,12pt]{article}% hvoss
+\usepackage{pstricks-add,fullpage}
+\usepackage{pst-3dplot,pst-solides3d}
+\usepackage{pst-plot,pst-intersect,mathtools}
+
+%\pagestyle{empty}
+\begin{document}
+
+\begin{pspicture}(-0.5,-3.5)(2.5,3.5)
+%\psaxes[]{->}(0,0)(-0.5,-3.5)(3,3.5)
+\psline[linewidth=1mm]{->}(-1,0)(3,0)
+\psline[linewidth=1mm]{->}(-.1,-3.5)(-.1,3.5)
+\psparametricplot[algebraic,
+  linewidth=1.8mm,plotpoints=200,yMaxValue=3]{-2}{2}{t^2|t*(t^2-1)}
+\rput[lb](2.5,1.3){$y^2=(x-1)^2 x$}
+\psline[linewidth=1mm](-0.3,1)(.1,1)
+\rput(-.7,1){$1$}
+\psline[linewidth=1mm](-0.3,2)(.1,2)
+\rput(-.7,2){$2$}
+\psline[linewidth=1mm](-0.3,3)(.1,3)
+\rput(-.7,3){$3$}
+\psline[linewidth=1mm](-0.3,-1)(.1,-1)
+\rput(-.9,-1){$-1$}
+\psline[linewidth=1mm](-0.3,-2)(.1,-2)
+\rput(-.9,-2){$-2$}
+\psline[linewidth=1mm](-0.3,-3)(.1,-3)
+\rput(-.9,-3){$-3$}
+\rput(1,-.7){$1$}
+\psline[linewidth=1mm](2,-.2)(2,.2)
+\rput(2,-.7){$2$}
+\end{pspicture}
+
+\vspace*{2cm}
+
+
+
+
+\psset{Alpha=75,unit=4}
+\begin{pspicture}(-0.6,-1)(2,2)
+\psset{arrowscale=1.5,arrowinset=0,dotstyle=*,dotscale=1.5,drawCoor}
+\pstThreeDCoor[linecolor=black,xMin=-0.5,xMax=2,yMin=-0.5,yMax=2,zMin=-0.5,zMax=2,linewidth=1mm,%
+nameX=$x$,spotX=270,nameY=$y$,nameZ=$z$]
+\pstThreeDLine[linewidth=1.8mm](1.5,0,0)(0,1.5,0)
+\pstThreeDLine[linewidth=1.8mm](0,1.5,0)(0,0,1.5)
+\pstThreeDLine[linewidth=1.8mm](0,0,1.5)(1.5,0,0)
+
+%\pstThreeDDot[linecolor=blue]( 1.5 ,0 , 0)
+%\pstThreeDDot[linecolor=blue]( 0 ,1.5 , 0)
+%\pstThreeDDot[linecolor=blue]( 0 ,0 , 1.5)
+\pstThreeDPut(1.5,0.1,-0.1){$\sqrt{E_s}$}
+\pstThreeDPut(0.2,1.65,0.3){$\sqrt{E_s}$}
+\pstThreeDPut(0.1,.2,1.7){$\sqrt{E_s}$}
+\end{pspicture}
+
+\newpage
+%\vspace*{4cm}
+
+\psset{unit=0.3,viewpoint=20 20 20 rtp2xyz}
+\hspace*{1cm}\begin{pspicture}(-4,-3)(4,8)
+\psSolid[object=grille,base=-2 2 -2 2,linewidth=1mm]
+\axesIIID[axisnames={x,y,z},linewidth=1mm](0,0,0)(3.5,3,3)
+\defFunction[algebraic]{mydensity}(t)
+  {cos(t)}
+  {sin(t)}
+  {10*(t/8)*(1-(t/6.5))^4}
+\psSolid[object=courbe,r=.01,range=-1.3 10.5,linewidth=0.1,resolution=360,linewidth=1.8mm,
+  function=mydensity,linecolor=black,incolor=yellow,,hue=0 1]
+\rput(-2,-8){$(\cos(t),\sin(t),10\cdot (t/8)\cdot(1-(t/6.5))^4)$}
+\end{pspicture}
+
+
+\newpage
+
+\psset{linewidth=1mm}
+\begin{pspicture}(-2,-2)(8,8)
+\psaxes[labels=none,ticks=none]{->}(0,0)(-2,-2)(8,8)[$M$,-90][$Y$,0]
+\psset{linewidth=1.8mm,algebraic}
+\pssavepath{A}{\psplot{-0.5}{8}{4*(1-1.2^(-3*x+1))}}
+\psline(-2,4.2)(8,4.2) \uput[90](5,4.4){$Y=\frac{A}{\alpha+d}$}
+\pssavepath{B}{\psplot{-0.5}{8}{2^(-x/2+3)-2}}
+\pssavepath[linestyle=none]{C}{\psplot{-0.5}{8}{0}}
+\psintersect[name=D, showpoints]{A}{B}\uput{5mm}[-5](D1){$M_3^*,Y^*$}
+\psintersect[name=E, showpoints]{A}{C}\uput{4mm}[-70](E1){$M_c$}
+\psdot(4,0)\uput{4mm}[45](4,0){$M_c^*$} 
+\end{pspicture}
+
+
+
+
+
+
+
+\end{document}
diff --git a/Master/texmf-dist/doc/support/latex2nemeth/examples/mathtest.tex b/Master/texmf-dist/doc/support/latex2nemeth/examples/mathtest.tex
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+\documentclass[twoside,a4paper,leqno,11pt]{book}
+\usepackage[greek]{babel}
+\usepackage[utf8x]{inputenc}
+
+\usepackage{srcltx}
+
+\usepackage{latexsym} 
+
+\usepackage{amsmath}
+
+\usepackage{amssymb} 
+
+
+
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+
+
+%%%%%%%%%%%% New theorems %%%%%%%%%%%%%%%%%%%%%%%%
+\newtheorem{theorem}{Θεώρημα}[section]
+\newtheorem{lemma}[theorem]{Λήμμα}
+\newtheorem{proposition}[theorem]{Πρόταση}
+\newtheorem{application}[theorem]{Εφαρμογή}
+\newtheorem{corollary}[theorem]{Πόρισμα}
+\newtheorem{definition}[theorem]{Ορισμός}
+\newtheorem{exercise}[theorem]{Άσκηση}
+\newtheorem{example}[theorem]{Παράδειγμα}
+\newtheorem{examples}[theorem]{Παραδείγματα}
+\newtheorem{problem}[theorem]{Πρόβλημα}
+\newtheorem{remark}[theorem]{Παρατήρηση}
+\newtheorem{remarks}[theorem]{Παρατηρήσεις}
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+
+
+%%%%%%%%%%%%%%%%%%%%% Document starts %%%%%%%%%%%%
+\begin{document}
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+
+
+\textbf{Απειροστικός Λογισμός ΙΙ}
+\textbf{Πρόχειρες Σημειώσεις}
+\textbf{Τμήμα Μαθηματικών}
+\textbf{Πανεπιστήμιο Αθηνών}
+\textbf{2010--11}
+
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+\chapter{Υπακολουθίες και βασικές ακολουθίες}
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+
+
+\section{Υπακολουθίες}
+
+\begin{definition} \upshape Έστω $(a_n)$ μια ακολουθία πραγματικών αριθμών.
+Η ακολουθία $(b_n)$ λέγεται \textit{υπακολουθία} της $(a_n)$ αν υπάρχει
+γνησίως αύξουσα ακολουθία φυσικών αριθμών $k_1 < k_2< \cdots < k_n <
+k_{n+1}<\cdots $ ώστε
+$$b_n = a_{k_n}\;\hbox{ για κάθε }\;n \in {\mathbb N}.\leqno (1.1.1)$$
+Με άλλα λόγια, οι όροι της $(b_n)$ είναι οι $a_{k_1}, a_{k_2},
+\ldots, a_{k_n}, \ldots $, όπου $k_1 < k_2< \cdots < k_n <
+k_{n+1}<\cdots$. Γενικά, μια ακολουθία έχει πολλές (συνήθως άπειρες
+το πλήθος) διαφορετικές υπακολουθίες.
+\end{definition}
+
+
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+\chapter{Σειρές πραγματικών αριθμών}
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+
+
+\section{Σύγκλιση σειράς}
+
+\begin{definition} \upshape Έστω $(a_k)$ μια ακολουθία πραγματικών
+αριθμών. Θεωρούμε την ακολουθία $$s_n=a_1+\cdots +a_n.\leqno
+(2.1.1)$$ Δηλαδή,
+$$s_1=a_1,\  s_2=a_1+a_2,\  s_3=a_1+a_2+a_3,\  \ldots \leqno (2.1.2)$$
+Το σύμβολο $\sum_{k=1}^{\infty }a_k$ είναι η \textit{σειρά} με
+$k$-οστό όρο τον $a_k$. Το άθροισμα $s_n=\sum_{k=1}^na_k$
+είναι το \textit{$n$-οστό μερικό άθροισμα} της σειράς
+$\sum_{k=1}^{\infty }a_k$ και η $(s_n)$ είναι η {\it
+ακολουθία των μερικών αθροισμάτων} της σειράς $ \sum_{k =
+1}^{\infty }a_k$.
+
+Αν η $(s_n)$ συγκλίνει σε κάποιον πραγματικό αριθμό $s$, τότε
+γράφουμε
+$$s = a_1 + a_2 + \cdots + a_n + \cdots\  \hbox{ή}\  s=\sum_{k=1}^{\infty }a_k\leqno (2.1.3)$$
+και λέμε ότι η σειρά \textit{συγκλίνει} (στο $s$), το δε όριο
+$s=\lim_{n\to\infty }s_n$ είναι το \textit{άθροισμα} της σειράς.
+\end{definition}
+
+
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+\chapter{Ολοκλήρωμα \textlatin{Riemann}}
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+
+\section{Ο ορισμός του \textlatin{Darboux}}
+
+Σε αυτήν την παράγραφο δίνουμε τον ορισμό του ολοκληρώματος
+\textlatin{Riemann} για \textbf{φραγμένες} συναρτήσεις που ορίζονται σε ένα
+κλειστό διάστημα. Για μια φραγμένη συνάρτηση $f:[a,b]\to {\mathbb
+R}$ με μη αρνητικές τιμές, θα θέλαμε το ολοκλήρωμα να δίνει το
+εμβαδόν του χωρίου που περικλείεται ανάμεσα στο γράφημα της
+συνάρτησης, τον οριζόντιο άξονα $y=0$ και τις κατακόρυφες ευθείες
+$x=a$ και $x=b$.
+
+\begin{definition} \upshape (α) Έστω $[a,b]$ ένα κλειστό διάστημα.
+\textbf{Διαμέριση} του $[a,b]$ θα λέμε κάθε πεπερασμένο υποσύνολο
+$$P
+=\{ x_0,x_1,\ldots ,x_n\}\leqno (4.1.1)$$ του $[a,b]$ με $x_0=a$
+και $x_n=b$. Θα υποθέτουμε πάντα ότι τα $x_k\in P $ είναι
+διατεταγμένα ως εξής:
+$$a=x_0<x_1<\cdots <x_k<x_{k+1}<\cdots <x_n=b.\leqno (4.1.2)$$
+Θα γράφουμε
+$$P =\{ a=x_0<x_1<\cdots <x_n=b\}\leqno (4.1.3)$$ για να τονίσουμε αυτήν
+ακριβώς τη διάταξη. Παρατηρήστε ότι από τον ορισμό, κάθε διαμέριση
+$ P $ του $[a,b]$ περιέχει τουλάχιστον δύο σημεία: το $a$ και το
+$b$ (τα άκρα του $[a,b]$).
+
+
+
+ (β) Κάθε διαμέριση $ P =\{ a=x_0<x_1<\cdots <x_n=b\}$
+χωρίζει το $[a,b]$ σε $n$ υποδιαστήματα $[x_k,x_{k+1}]$,
+$k=0,1,\ldots ,n-1$. Ονομάζουμε \textbf{πλάτος} της διαμέρισης $ P $
+το μεγαλύτερο από τα μήκη αυτών των υποδιαστημάτων. Δηλαδή, το
+πλάτος της διαμέρισης ισούται με
+$$\| P\|:=\max\{ x_1-x_0,x_2-x_1,\ldots ,x_n-x_{n-1}\}.\leqno (4.1.4)$$
+Παρατηρήστε ότι δεν απαιτούμε να ισαπέχουν τα $x_k$ (τα $n$
+υποδιαστήματα δεν έχουν απαραίτητα το ίδιο μήκος).
+
+
+
+ (γ) Η διαμέριση $ P_1$ λέγεται \textbf{εκλέπτυνση} της $ P
+$ αν $ P \subseteq P_1$, δηλαδή αν η $P_1$ προκύπτει από την $ P $
+με την προσθήκη κάποιων (πεπερασμένων το πλήθος) σημείων. Σε αυτήν
+την περίπτωση λέμε επίσης ότι η $ P_1$ είναι \textit{λεπτότερη} από
+την $ P $.
+
+
+
+ (δ) Έστω $ P_1, P_2$ δύο διαμερίσεις του $[a,b]$. Η 
+\textbf{κοινή εκλέπτυνση} των $ P_1, P_2$ είναι η διαμέριση $ P = P_1\cup
+P_2$. Εύκολα βλέπουμε ότι η $ P $ είναι διαμέριση του $[a,b]$ και
+ότι αν $ P^{\prime }$ είναι μια διαμέριση λεπτότερη τόσο από την $
+P_1$ όσο και από την $ P_2$ τότε $ P^{\prime }\supseteq P $
+(δηλαδή, η $ P = P_1\cup P_2$ είναι η μικρότερη δυνατή διαμέριση
+του $[a,b]$ που εκλεπτύνει ταυτόχρονα την $ P_1$ και την $ P_2$).
+\end{definition}
+
+
+\section{Ιδιότητες του ολοκληρώματος \textlatin{Riemann}}
+
+Σε αυτή την παράγραφο αποδεικνύουμε αυστηρά μερικές από τις πιο
+βασικές ιδιότητες του ολοκληρώματος \textlatin{Riemann}. Οι αποδείξεις
+των υπολοίπων είναι μια καλή άσκηση που θα σας βοηθήσει να
+εξοικειωθείτε με τις διαμερίσεις, τα άνω και κάτω αθροίσματα κλπ.
+
+\begin{theorem}
+Αν $f(x)=c$ για κάθε $x\in [a,b]$, τότε
+$$\int_a^bf(x)dx =c(b-a).\leqno (4.4.1)$$
+\end{theorem}
+
+
+
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+\chapter{Τεχνικές ολοκλήρωσης}
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+
+Σε αυτό το Κεφάλαιο περιγράφουμε, χωρίς ιδιαίτερη αυστηρότητα, τις
+βασικές μεθόδους υπολογισμού ολοκληρωμάτων. Δίνεται μια συνάρτηση
+$f$ και θέλουμε να βρούμε μια αντιπαράγωγο της $f$, δηλαδή μια
+συνάρτηση $F$ με την ιδιότητα $F^{\prime }=f$. Τότε,
+$$\int f(x)dx =F(x)+c.$$
+
+\section{Ολοκλήρωση με αντικατάσταση}
+
+\subsection{Πίνακας στοιχειωδών ολοκληρωμάτων}
+
+Κάθε τύπος παραγώγισης $F^{\prime }(x)=f(x)$ μας δίνει έναν τύπο
+ολοκλήρωσης: η $F$ είναι αντιπαράγωγος της $f$. Μπορούμε έτσι να
+δημιουργήσουμε έναν πίνακα βασικών ολοκληρωμάτων, αντιστρέφοντας
+τους τύπους παραγώγισης των πιο βασικών συναρτήσεων:
+\begin{eqnarray*}
+\int x^adx =\frac{x^{a+1}}{a+1},\qquad a\neq -1, &&
+\int\frac{1}{x}\,dx = \ln |x| +c\\
+\int e^xdx = e^x+c, &&
+\int\sin x\,dx = -\cos x+c\\
+\int\cos x\,dx = \sin x+c, &&
+\int\frac{1}{\cos^2x}\,dx = \tan x+c\\
+\int\frac{1}{\sin^2x}\,dx = -\cot x+c , &&
+\int\frac{1}{\sqrt{1-x^2}}\,dx = \arcsin x+c\\
+\int\frac{1}{1+x^2}\,dx =\arctan x+c. &&
+\end{eqnarray*}
+
+
+\section{Ολοκλήρωση ρητών συναρτήσεων}
+
+Σε αυτή την παράγραφο περιγράφουμε μια μέθοδο με την οποία μπορεί
+κανείς να υπολογίσει το αόριστο ολοκλήρωμα οποιασδήποτε ρητής
+συνάρτησης
+$$f(x)=\frac{p(x)}{q(x)}=\frac{a_nx^n+a_{n-1}x^{n-1}+\cdots
++a_1x+a_0}{b_mx^m+b_{m-1}x^{m-1}+\cdots +b_1x+b_0}.\leqno (6.3.1)$$
+Η πρώτη παρατήρηση είναι ότι μπορούμε πάντα να υποθέτουμε ότι $n<m$.
+Αν ο βαθμός $n$ του αριθμητή $p(x)$ είναι μεγαλύτερος ή ίσος από τον
+βαθμό $m$ του παρονομαστή $q(x)$, τότε διαιρούμε το $p(x)$ με το
+$q(x)$: υπάρχουν πολυώνυμα $\pi (x)$ και $\upsilon (x)$ ώστε ο
+βαθμός του $\upsilon (x)$ να είναι μικρότερος από $m$ και $$p(x)=\pi
+(x)q(x)+\upsilon (x).\leqno (6.3.2)$$ Τότε,
+$$f(x)=\frac{\pi (x)q(x)+\upsilon (x)}{q(x)}=\pi (x)+\frac{\upsilon
+(x)}{q(x)}.\leqno (6.3.3)$$ Συνεπώς, για τον υπολογισμό του $\int
+f(x)\,dx$ μπορούμε τώρα να υπολογίσουμε χωριστά το $\int \pi
+(x)\,dx$ (απλό ολοκλήρωμα πολυωνυμικής συνάρτησης) και το
+$\int\frac{\upsilon (x)}{q(x)}\,dx$ (ρητή συνάρτηση με την πρόσθετη
+ιδιότητα ότι $\mathrm{deg}(\upsilon )<\mathrm{deg}(q)$).
+
+Υποθέτουμε λοιπόν στη συνέχεια ότι $f=p/q$ και $\mathrm{deg}(p)<
+\mathrm{deg}(q)$. Μπορούμε επίσης να υποθέσουμε ότι $a_n=b_m=1$.
+Χρησιμοποιούμε τώρα το γεγονός ότι κάθε πολυώνυμο αναλύεται σε
+γινόμενο πρωτοβάθμιων και δευτεροβάθμιων όρων. Το $q(x)=x^m+\cdots
++b_1x+b_0$ γράφεται στη μορφή
+$$q(x)=(x-\alpha_1)^{r_1}\cdots
+(x-\alpha_k)^{r_k}(x^2+\beta_1x+\gamma_1)^{s_1}\cdots
+(x^2+\beta_lx+\gamma_l)^{s_l}.\leqno (6.3.4)$$ Οι $\alpha_1,\ldots
+,\alpha_k$ είναι οι πραγματικές ρίζες του $q(x)$ (και $r_j$ είναι η
+πολλαπλότητα της ρίζας $\alpha_j$) ενώ οι όροι
+$x^2+\beta_ix+\gamma_i$ είναι τα γινόμενα
+$(x-z_i)(x-\overline{z_i})$ όπου $z_i$ οι μιγαδικές ρίζες του $q(x)$
+(και $s_i$ είναι η πολλαπλότητα της ρίζας $z_i$). Παρατηρήστε ότι
+κάθε όρος της μορφής $x^2+\beta_ix+\gamma_i$ έχει αρνητική
+διακρίνουσα. Επίσης, οι $k,s\geq 0$ και $r_1+\cdots +r_k+2s_1+\cdots
++2s_l=m$ (ο βαθμός του $q(x)$).
+
+Γράφουμε την $f(x)$ στη μορφή
+$$f(x)=\frac{x^n+a_{n-1}x^{n-1}+\cdots +a_1x+a_0}{(x-\alpha_1)^{r_1}\cdots
+(x-\alpha_k)^{r_k}(x^2+\beta_1x+\gamma_1)^{s_1}\cdots
+(x^2+\beta_lx+\gamma_l)^{s_l}},\leqno (6.3.5)$$ και την ((αναλύουμε
+σε απλά κλάσματα)): υπάρχουν συντελεστές $A_{jt}$,
+$B_{it},\Gamma_{it}$ ώστε
+\begin{eqnarray*}
+f(x) &=&
+\frac{A_{11}}{x-\alpha_1}+\frac{A_{12}}{(x-\alpha_1)^2}+\cdots
++\frac{A_{1r_1}}{(x-\alpha_1)^{r_1}}\\
+&& +\cdots \\
+&& +\frac{A_{k1}}{x-\alpha_k}+\frac{A_{k2}}{(x-\alpha_k)^2}+\cdots
++\frac{A_{kr_1}}{(x-\alpha_k)^{r_k}}\\
+&&
++\frac{B_{11}x+\Gamma_{11}}{x^2+\beta_1x+\gamma_1}+\frac{B_{12}x+\Gamma_{12}}{(x^2+\beta_1x+\gamma_1)^2}+\cdots
++\frac{B_{1s_1}x+\Gamma_{1s_1}}{(x^2+\beta_1x+\gamma_1)^{s_1}}\\
+&& +\cdots \\
+&&
++\frac{B_{l1}x+\Gamma_{l1}}{x^2+\beta_lx+\gamma_l}+\frac{B_{l2}x+\Gamma_{l2}}{(x^2+\beta_lx+\gamma_l)^2}+\cdots
++\frac{B_{ls_1}x+\Gamma_{ls_l}}{(x^2+\beta_lx+\gamma_l)^{s_l}}.
+\end{eqnarray*}
+
+
+\end{document}
diff --git a/Master/texmf-dist/doc/support/latex2nemeth/examples/nemeth.json b/Master/texmf-dist/doc/support/latex2nemeth/examples/nemeth.json
new file mode 100644
index 00000000000..6c395dedd4c
--- /dev/null
+++ b/Master/texmf-dist/doc/support/latex2nemeth/examples/nemeth.json
@@ -0,0 +1,1204 @@
+{
+  "letters": {
+    ".": "\u2832",
+    ",": "\u2802",
+    ";": "\u2822",
+    "'": "\u2804",
+    "«": "\u2826",
+    "»": "\u2834",
+    "(": "\u2837",
+    ")": "\u283e",
+    "[": "\u2808\u2837",
+    "]": "\u2808\u283e",
+    "\\}": "\u2828\u283e",
+    "\\{": "\u2828\u2837",
+    "\\_": "\u2824\u2824",
+    ":": "\u2806",
+    "?": "\u2838\u2826",
+    "!": "\u2816",
+    "*": "\u2808\u283c",
+    "@": "\u2808\u2801\u281e",
+    "\\euro": "\u2808\u2811",
+    "+": "\u282e",
+    "-": "\u2824",
+    "=": "\u282d",
+    "\\backslash": "\u2838\u2821",
+    "\\#": "\u2828\u283c",
+    "\\&": "\u282f",
+    "\\ ": " ",
+    "\\,": "\u2802",
+    "--": "\u2824\u2824",
+    "---": "\u2824\u2824\u2824",
+    "/": "\u280c",
+    "\\\n": " ",
+    " ": " ",
+    "\\quad": " ",
+    "\\qquad": " ",
+    "#": "\u283c",
+    "0": "\u2834",
+    "1": "\u2802",
+    "2": "\u2806",
+    "3": "\u2812",
+    "4": "\u2832",
+    "5": "\u2822",
+    "6": "\u2816",
+    "7": "\u2836",
+    "8": "\u2826",
+    "9": "\u2814",
+    "a": "\u2801",
+    "b": "\u2803",
+    "c": "\u2809",
+    "d": "\u2819",
+    "e": "\u2811",
+    "f": "\u280b",
+    "g": "\u281b",
+    "h": "\u2813",
+    "i": "\u280a",
+    "j": "\u281a",
+    "k": "\u2805",
+    "l": "\u2807",
+    "m": "\u280d",
+    "n": "\u281d",
+    "o": "\u2815",
+    "p": "\u280f",
+    "q": "\u281f",
+    "r": "\u2817",
+    "s": "\u280e",
+    "t": "\u281e",
+    "u": "\u2825",
+    "v": "\u2827",
+    "w": "\u283a",
+    "x": "\u282d",
+    "y": "\u283d",
+    "z": "\u2835",
+    "A": "\u2820\u2801",
+    "B": "\u2820\u2803",
+    "C": "\u2820\u2809",
+    "D": "\u2820\u2819",
+    "E": "\u2820\u2811",
+    "F": "\u2820\u280b",
+    "G": "\u2820\u281b",
+    "H": "\u2820\u2813",
+    "I": "\u2820\u280a",
+    "J": "\u2820\u281a",
+    "K": "\u2820\u2805",
+    "L": "\u2820\u2807",
+    "M": "\u2820\u280d",
+    "N": "\u2820\u281d",
+    "O": "\u2820\u2815",
+    "P": "\u2820\u280f",
+    "Q": "\u2820\u281f",
+    "R": "\u2820\u2817",
+    "S": "\u2820\u280e",
+    "T": "\u2820\u281e",
+    "U": "\u2820\u2825",
+    "V": "\u2820\u2827",
+    "W": "\u2820\u283a",
+    "X": "\u2820\u282d",
+    "Y": "\u2820\u283d",
+    "Z": "\u2820\u2835",
+    "e-grave": "\u282e",
+    "e-accent": "\u283f",
+    "EN": "\u2830",
+    "αι": "\u2823",
+    "Αι": "\u2828\u2823",
+    "αυ": "\u2821",
+    "Αυ": "\u2828\u2821",
+    "ει": "\u2829",
+    "Ει": "\u2828\u2829",
+    "ευ": "\u2831",
+    "Ευ": "\u2828\u2831",
+    "οι": "\u282a",
+    "Οι": "\u2828\u282a",
+    "ου": "\u2825",
+    "Ου": "\u2828\u2825",
+    "υι": "\u283b",
+    "Υι": "\u2828\u283b",
+    "ηυ": "\u2833",
+    "Ηυ": "\u2828\u2833",
+    "Ηύ": "\u2828\u2833",
+    "αί": "\u2823",
+    "ηύ": "\u2833",
+    "Υί": "\u2828\u283b",
+    "υί": "\u283b",
+    "Ού": "\u2828\u2825",
+    "ού": "\u2825",
+    "Οί": "\u2828\u282a",
+    "οί": "\u282a",
+    "εύ": "\u2831",
+    "Εύ": "\u2828\u2831",
+    "Εί": "\u2828\u2829",
+    "Αί": "\u2828\u2823",
+    "Αύ": "\u2828\u2821",
+    "αύ": "\u2821",
+    "εί": "\u2829",
+    "α": "\u2801",
+    "β": "\u2803",
+    "γ": "\u281b",
+    "δ": "\u2819",
+    "ε": "\u2811",
+    "ζ": "\u2835",
+    "η": "\u281c",
+    "θ": "\u2839",
+    "ι": "\u280a",
+    "ϊ": "\u280a",
+    "κ": "\u2805",
+    "λ": "\u2807",
+    "μ": "\u280d",
+    "ν": "\u281d",
+    "ξ": "\u282d",
+    "ο": "\u2815",
+    "π": "\u280f",
+    "ρ": "\u2817",
+    "σ": "\u280e",
+    "ς": "\u280e",
+    "τ": "\u281e",
+    "υ": "\u283d",
+    "ϋ": "\u283d",
+    "φ": "\u280b",
+    "χ": "\u2813",
+    "ψ": "\u282f",
+    "ω": "\u281a",
+    "ά": "\u2801",
+    "έ": "\u2811",
+    "ή": "\u281c",
+    "ί": "\u280a",
+    "ό": "\u2815",
+    "ύ": "\u283d",
+    "ώ": "\u281a",
+    "Α": "\u2828\u2801",
+    "Β": "\u2828\u2803",
+    "Γ": "\u2828\u281b",
+    "Δ": "\u2828\u2819",
+    "Ε": "\u2828\u2811",
+    "Ζ": "\u2828\u2835",
+    "Η": "\u2828\u281c",
+    "Θ": "\u2828\u2839",
+    "Ι": "\u2828\u280a",
+    "Κ": "\u2828\u2805",
+    "Λ": "\u2828\u2807",
+    "Μ": "\u2828\u280d",
+    "Ν": "\u2828\u281d",
+    "Ξ": "\u2828\u282d",
+    "Ο": "\u2828\u2815",
+    "Π": "\u2828\u280f",
+    "Ρ": "\u2828\u2817",
+    "Σ": "\u2828\u280e",
+    "Τ": "\u2828\u281e",
+    "Υ": "\u2828\u283d",
+    "Φ": "\u2828\u280b",
+    "Χ": "\u2828\u2813",
+    "Ψ": "\u2828\u282f",
+    "Ω": "\u2828\u281a",
+    "Ά": "\u2828\u2801",
+    "\u00b6": "\u2828\u2801",
+    "Έ": "\u2828\u2811",
+    "Ή": "\u2828\u281c",
+    "Ί": "\u2828\u280a",
+    "Ό": "\u2828\u2815",
+    "Ύ": "\u2828\u283d",
+    "Ώ": "\u2828\u281a",
+    "Ά": "\u2828\u2810\u2801",
+    "Έ": "\u2828\u2810\u2811",
+    "Ή": "\u2828\u2810\u281c",
+    "Ί": "\u2828\u2810\u280a",
+    "Ό": "\u2828\u2810\u2815",
+    "Ύ": "\u2828\u2810\u283d",
+    "Ώ": "\u2828\u2810\u281a",
+    "\\textbf": "\u2838",
+    "\\textbf-open": "\u2820\u2804\u2838",
+    "\\textbf-close": "\u2838\u2820\u2804",
+    "\\textit": "\u2828",
+    "\\textit-open": "\u2820\u2804\u2838",
+    "\\textit-close": "\u2838\u2820\u2804"
+  },
+  "mathSymbols": {
+    "#": "\u283c",
+    "0": "\u2834",
+    "1": "\u2802",
+    "2": "\u2806",
+    "3": "\u2812",
+    "4": "\u2832",
+    "5": "\u2822",
+    "6": "\u2816",
+    "7": "\u2836",
+    "8": "\u2826",
+    "9": "\u2814",
+    "#0": "\u283c\u2834",
+    "#1": "\u283c\u2802",
+    "#2": "\u283c\u2806",
+    "#3": "\u283c\u2812",
+    "#4": "\u283c\u2832",
+    "#5": "\u283c\u2822",
+    "#6": "\u283c\u2816",
+    "#7": "\u283c\u2836",
+    "#8": "\u283c\u2826",
+    "#9": "\u283c\u2814",
+    "a": "\u2801",
+    "b": "\u2803",
+    "c": "\u2809",
+    "d": "\u2819",
+    "e": "\u2811",
+    "f": "\u280b",
+    "g": "\u281b",
+    "h": "\u2813",
+    "i": "\u280a",
+    "j": "\u281a",
+    "k": "\u2805",
+    "l": "\u2807",
+    "m": "\u280d",
+    "n": "\u281d",
+    "o": "\u2815",
+    "p": "\u280f",
+    "q": "\u281f",
+    "r": "\u2817",
+    "s": "\u280e",
+    "t": "\u281e",
+    "u": "\u2825",
+    "v": "\u2827",
+    "w": "\u283a",
+    "x": "\u282d",
+    "y": "\u283d",
+    "z": "\u2835",
+    "A": "\u2820\u2801",
+    "B": "\u2820\u2803",
+    "C": "\u2820\u2809",
+    "D": "\u2820\u2819",
+    "E": "\u2820\u2811",
+    "F": "\u2820\u280b",
+    "G": "\u2820\u281b",
+    "H": "\u2820\u2813",
+    "I": "\u2820\u280a",
+    "J": "\u2820\u281a",
+    "K": "\u2820\u2805",
+    "L": "\u2820\u2807",
+    "M": "\u2820\u280d",
+    "N": "\u2820\u281d",
+    "O": "\u2820\u2815",
+    "P": "\u2820\u280f",
+    "Q": "\u2820\u281f",
+    "R": "\u2820\u2817",
+    "S": "\u2820\u280e",
+    "T": "\u2820\u281e",
+    "U": "\u2820\u2825",
+    "V": "\u2820\u2827",
+    "W": "\u2820\u283a",
+    "X": "\u2820\u282d",
+    "Y": "\u2820\u283d",
+    "Z": "\u2820\u2835",
+    "Α": "\u2828\u2801",
+    "Β": "\u2828\u2803",
+    "Ε": "\u2828\u2811",
+    "Ζ": "\u2828\u2835",
+    "Η": "\u2828\u281c",
+    "Ι": "\u2828\u280a",
+    "Κ": "\u2828\u2805",
+    "Μ": "\u2828\u280d",
+    "Ν": "\u2828\u281d",
+    "Ξ": "\u2828\u282d",
+    "Ο": "\u2828\u2815",
+    "Ρ": "\u2828\u2817",
+    "Τ": "\u2828\u281e",
+    "Υ": "\u2828\u283d",
+    "Χ": "\u2828\u2813",
+    "α": "\u2801",
+    "β": "\u2803",
+    "γ": "\u281b",
+    "δ": "\u2819",
+    "ε": "\u2811",
+    "ζ": "\u2835",
+    "η": "\u281c",
+    "θ": "\u2839",
+    "ι": "\u280a",
+    "ϊ": "\u280a",
+    "κ": "\u2805",
+    "λ": "\u2807",
+    "μ": "\u280d",
+    "ν": "\u281d",
+    "ξ": "\u282d",
+    "ο": "\u2815",
+    "π": "\u280f",
+    "ρ": "\u2817",
+    "σ": "\u280e",
+    "ς": "\u280e",
+    "τ": "\u281e",
+    "υ": "\u283d",
+    "ϋ": "\u283d",
+    "φ": "\u280b",
+    "χ": "\u2813",
+    "ψ": "\u282f",
+    "ω": "\u281a",
+    "\\sqrt-b": "\u281c",
+    "\\sqrt-e": "\u283b",
+    "\\sqrt-level": "\u2828",
+    "\\radical-index": "\u2823",
+    "\\frac-b": "\u2839",
+    "\\frac-e": "\u283c",
+    "frac-level": "\u2820",
+    "\\frac-separator": "\u280c",
+    "\\superscript": "\u2818",
+    "\\sub": "\u2830",
+    "\\base": "\u2810",
+    "\\arccos": "\u2801\u2817\u2809\u2809\u2815\u280e",
+    "\\cot": "\u2809\u2815\u281e",
+    "\\exp": "\u2811\u282d\u280f",
+    "\\lim": "\u2807\u280a\u280d",
+    "\\min": "\u280d\u280a\u281d",
+    "\\tan": "\u281e\u2801\u281d",
+    "\\arcsin": "\u2801\u2817\u2809\u280e\u280a\u281d",
+    "\\coth": "\u2809\u2815\u281e\u2813",
+    "\\gcd": "\u281b\u2809\u2819",
+    "\\liminf": "\u2829\u2807\u280a\u280d",
+    "\\varliminf": "\u2829\u2807\u280a\u280d",
+    "\\Pr": "\u2820\u280f\u2817",
+    "\\tanh": "\u281e\u2801\u281d\u2813",
+    "\\arctan": "\u2801\u2817\u2809\u281e\u2801\u281d",
+    "\\csc": "\u2809\u280e\u2809",
+    "\\hom": "\u2813\u2815\u280d",
+    "\\limsup": "\u2823\u2807\u280a\u280d",
+    "\\varlimsup": "\u2823\u2807\u280a\u280d",
+    "\\sec": "\u280e\u2811\u2809",
+    "\\arg": "\u2801\u2817\u281b",
+    "\\deg": "\u2819\u2811\u281b",
+    "\\inf": "\u280a\u281d\u280b",
+    "\\ln": "\u2807\u281d",
+    "\\sin": "\u280e\u280a\u281d ",
+    "\\cos": "\u2809\u2815\u280e ",
+    "\\det": "\u2819\u2811\u281e",
+    "\\ker": "\u2805\u2811\u2817",
+    "\\log": "\u2807\u2815\u281b ",
+    "\\sinh": "\u280e\u280a\u281d\u2813 ",
+    "\\cosh": "\u2809\u2815\u280e\u2813 ",
+    "\\dim": "\u2819\u280a\u280d",
+    "\\lg": "\u2807\u281b",
+    "\\max": "\u280d\u2801\u282d",
+    "\\sup": "\u280e\u2825\u280f",
+    " ": " ",
+    ".": "\u2832",
+    "\\qquad": " ",
+    "\\quad": " ",
+    "\\;": " ",
+    "\\:": " ",
+    "\\,": " ",
+    "\\!": "",
+    "\\\n": " ",
+    ":": "\u2806",
+    "+": "\u282c",
+    "-": "\u2824",
+    "*": "\u2808\u283c",
+    "/": "\u280c",
+    "=": "\u2828\u2805",
+    "!": "\u2816",
+    "--": "\u2824\u2824",
+    "---": "\u2824\u2824\u2824",
+    "\\&": "\u2838\u282f",
+    ",": "\u2820",
+    ";": "\u2822",
+    "(": "\u2837",
+    ")": "\u283e",
+    "[": "\u2808\u2837",
+    "]": "\u2808\u283e",
+    "\\left(": "\u2820\u2837",
+    "\\right)": "\u2820\u283e",
+    "\\bigl(": "\u2820\u2837",
+    "\\Bigl(": "\u2820\u2837",
+    "\\biggl(": "\u2820\u2837",
+    "\\Biggl(": "\u2820\u2837",
+    "\\bigr)": "\u2820\u283e",
+    "\\Bigr)": "\u2820\u283e",
+    "\\biggr)": "\u2820\u283e",
+    "\\Biggr)": "\u2820\u283e",
+    "\\right.": "",
+    "\\left.": "",
+    "\\big": "\u2820",
+    "\\bigg": "\u2820",
+    "\\right|": "\u2820\u2833",
+    "\\left|": "\u2820\u2833",
+    "\\ ": " ",
+    "\\hspace*": " ",
+    "\\left[": "\u2808\u2820\u2837",
+    "\\right]": "\u2808\u2820\u283e",
+    "\\bigl[": "\u2808\u2820\u2837",
+    "\\Bigl[": "\u2808\u2820\u2837",
+    "\\biggl[": "\u2808\u2820\u2837",
+    "\\Biggl[": "\u2808\u2820\u2837",
+    "\\bigr]": "\u2808\u2820\u283e",
+    "\\Bigr]": "\u2808\u2820\u283e",
+    "\\biggr]": "\u2808\u2820\u283e",
+    "\\Biggr]": "\u2808\u2820\u283e",
+    "\\setminus": "\u2838\u2821",
+    "\\sum": "\u2828\u2820\u280e",
+    "\\bigcap": "\u2828\u2829",
+    "\\bigodot": "\u282b\u2809\u2838\u282b\u2821\u283b",
+    "\\int": "\u282e",
+    "\\oint": "\u282e\u2808\u282b\u2809\u283b",
+    "\\prod": "\u2828\u2820\u280f",
+    "\\bigcup": "\u2828\u282c",
+    "\\bigotimes": "\u282b\u2809\u2838\u282b\u2808\u2821\u283b",
+    "\\bigvee": "\u2808\u282c",
+    "\\bigwedge": "\u2808\u2829",
+    "\\coprod": "INVERTED PI",
+    "\\AA": "\u2808\u2820\u2801",
+    "\\aa": "\u2801\u2823\u2828\u2821",
+    "@": "\u2808\u2801\u281e",
+    "\\P": "\u2808\u2820\u280f",
+    "\\dag": "\u2838\u283b",
+    "\\ddag": "\u2838\u2838\u283b",
+    "\\S": "\u2808\u2820\u280e",
+    "\\textsection": "\u2808\u2820\u280e",
+    "\\textregistered": "\u282b\u2809\u2838\u282b\u2820\u2817\u283b",
+    "\\copyright": "\u282b\u2809\u2838\u282b\u2820\u2809\u283b",
+    "\\pounds": "\u2808\u2807",
+    "\\textstirling": "\u2808\u2807",
+    "\\SS": "\u2820\u280e\u2820\u280e",
+    "\\lq": "\u2820\u2826",
+    "\\leftquote": "\u2820\u2826",
+    "\\rq": "\u2834\u2804",
+    "\\rightquote": "\u2834\u2804",
+    "\\texttrademark": "\u2818\u2820\u281e\u2820\u280d",
+    "\\textasciicircum": "\u2838\u2823",
+    "\\&": "\u2838\u282f",
+    "\\_": "\u2824\u2824",
+    "\\textbackslash": "\u2838\u2821",
+    "\\cent": "\u2808\u2809",
+    "\\checked": "\u2808\u281c",
+    "\\dj": "\u2808\u282b",
+    "\\barlambda": "\u2808\u2828\u2807",
+    "\\planck": "\u2808\u2813",
+    "\\$": "\u2808\u280e",
+    "\\bigoplus": "\u282b\u2809\u2838\u282b\u282c\u283b",
+    "\\biguplus": "\u2828\u282c\u2838\u282b\u282c\u283b",
+    "\\bigl\\|": "\u2820\u2833",
+    "\\bigr\\|": "\u2820\u2833",
+    "\\bigl|": "\u2820\u2833",
+    "\\bigr|": "\u2820\u2833",
+    "\\Bigl|": "\u2820\u2833",
+    "\\Bigr|": "\u2820\u2833",
+    "\\Bigl\\|": "\u2820\u2833",
+    "\\Bigr\\|": "\u2820\u2833",
+    "\\biggl|": "\u2820\u2833",
+    "\\biggr|": "\u2820\u2833",
+    "\\Biggl|": "\u2820\u2833",
+    "\\Biggr|": "\u2820\u2833",
+    "\\uparrow": "\u282b\u2823\u2812\u2812\u2815",
+    "\\{": "\u2828\u2837",
+    "\\left\\{": "\u2828\u2820\u2837",
+    "\\bigl\\{": "\u2828\u2820\u2837",
+    "\\Bigl\\{": "\u2828\u2820\u2837",
+    "\\biggl\\{": "\u2828\u2820\u2837",
+    "\\Biggl\\{": "\u2828\u2820\u2837",
+    "\\lfloor": "\u2808\u2830\u2837",
+    "\\langle": "\u2828\u2828\u2837",
+    "\\left\\langle": "\u2828\u2828\u2820\u2837",
+    "\\bigl\\langle": "\u2828\u2828\u2820\u2837",
+    "\\Biggl\\langle": "\u2828\u2828\u2820\u2837",
+    "\\biggl\\langle": "\u2828\u2828\u2820\u2837",
+    "\\Biggl\\langle": "\u2828\u2828\u2820\u2837",
+    "|": "\u2833",
+    "\\bigm|": "\u2820\u2833",
+    "\\Bigm|": "\u2820\u2833",
+    "\\biggm|": "\u2820\u2833",
+    "\\Biggm|": "\u2820\u2833",
+    "\\Uparrow": "\u282b\u2823\u2836\u2836\u2815",
+    "\\}": "\u2828\u283e",
+    "\\right\\}": "\u2828\u2820\u283e",
+    "\\bigr\\}": "\u2828\u2820\u283e",
+    "\\Bigr\\}": "\u2828\u2820\u283e",
+    "\\biggr\\}": "\u2828\u2820\u283e",
+    "\\Biggr\\}": "\u2828\u2820\u283e",
+    "\\rfloor": "\u2808\u2830\u283e",
+    "\\rangle": "\u2828\u2828\u283e",
+    "\\right\rangle": "\u2828\u2828\u2820\u283e",
+    "\\bigr\rangle": "\u2828\u2828\u2820\u283e",
+    "\\Bigr\rangle": "\u2828\u2828\u2820\u283e",
+    "\\biggr\rangle": "\u2828\u2828\u2820\u283e",
+    "\\Biggr\rangle": "\u2828\u2828\u2820\u283e",
+    "\\|": "\u2833\u2833",
+    "\\left\\|": "\u2820\u2833\u2820\u2833",
+    "\\right\\|": "\u2820\u2833\u2820\u2833",
+    "\\big\\|": "\u2820\u2833\u2820\u2833",
+    "\\Big\\|": "\u2820\u2833\u2820\u2833",
+    "\\bigg\\|": "\u2820\u2833\u2820\u2833",
+    "\\Bigg\\|": "\u2820\u2833\u2820\u2833",
+    "\\big(": "\u2820\u2837",
+    "\\big)": "\u2820\u283e",
+    "\\big\\{": "\u2828\u2820\u2837",
+    "\\big\\}": "\u2820\u2833\u2820\u2833",
+    "\\bigg(": "\u2820\u2837",
+    "\\bigg)": "\u2820\u283e",
+    "\\bigg\\{": "\u2828\u2820\u2837",
+    "\\bigg\\}": "\u2820\u2833\u2820\u2833",
+    "\\big|": "\u2820\u2833\u2820\u2833",
+    "\\bigg|": "\u2820\u2833\u2820\u2833",
+    "\\downarrow": "\u282b\u2829\u2812\u2812\u2815",
+    "\\updownarrow": "\u282b\u2823\u282a\u2812\u2812\u2815",
+    "\\lceil": "\u2808\u2818\u2837",
+    "\\Downarrow": "\u282b\u2829\u2836\u2836\u2815",
+    "\\Updownarrow": "\u282b\u2829\u282a\u2836\u2836\u2815",
+    "\\rceil": "\u2808\u2818\u283e",
+    "\\backslash": "\u2838\u2821",
+    "\\ulcorner": "\u2808\u2818\u2837",
+    "\\left\\ulcorner": "\u2808\u2818\u2820\u2837",
+    "\\bigl\\ulcorner": "\u2808\u2818\u2820\u2837",
+    "\\Bigl\\ulcorner": "\u2808\u2818\u2820\u2837",
+    "\\biggl\\ulcorner": "\u2808\u2818\u2820\u2837",
+    "\\Biggl\\ulcorner": "\u2808\u2818\u2820\u2837",
+    "\\urcorner": "\u2808\u2818\u283e",
+    "\\right\\urcorner": "\u2808\u2818\u2820\u283e",
+    "\\bigr\\urcorner": "\u2808\u2818\u2820\u283e",
+    "\\Bigr\\urcorner": "\u2808\u2818\u2820\u283e",
+    "\\biggr\\urcorner": "\u2808\u2818\u2820\u283e",
+    "\\Biggr\\urcorner": "\u2808\u2818\u2820\u283e",
+    "\\llcorner": "\u2808\u2830\u2837",
+    "\\left\\llcorner": "\u2808\u2830\u2820\u2837",
+    "\\bigl\\llcorner": "\u2808\u2830\u2820\u2837",
+    "\\Bigl\\llcorner": "\u2808\u2830\u2820\u2837",
+    "\\biggl\\llcorner": "\u2808\u2830\u2820\u2837",
+    "\\Biggl\\llcorner": "\u2808\u2830\u2820\u2837",
+    "\\lrcorner": "\u2808\u2830\u283e",
+    "\\right\\lrcorner": "\u2808\u2830\u2820\u283e",
+    "\\bigr\\lrcorner": "\u2808\u2830\u2820\u283e",
+    "\\Bigr\\lrcorner": "\u2808\u2830\u2820\u283e",
+    "\\biggr\\lrcorner": "\u2808\u2830\u2820\u283e",
+    "\\Biggr\\lrcorner": "\u2808\u2830\u2820\u283e",
+    "\\alpha": "\u2828\u2801",
+    "\\epsilon": "\u2828\u2811",
+    "\\theta": "\u2828\u2839",
+    "\\lambda": "\u2828\u2807",
+    "\\varrho": "\u2828\u2808\u2817",
+    "\\upsilon": "\u2828\u2825",
+    "\\psi": "\u2828\u283d",
+    "\\Gamma": "\u2828\u2820\u281b",
+    "\\Xi": "\u2828\u2820\u282d",
+    "\\Phi": "\u2828\u2820\u280b",
+    "\\beta": "\u2828\u2803",
+    "\\varepsilon": "\u2828\u2808\u2811",
+    "\\vartheta": "\u2828\u2808\u2839",
+    "\\mu": "\u2828\u280d",
+    "\\pi": "\u2828\u280f",
+    "\\sigma": "\u2828\u280e",
+    "\\phi": "\u2828\u280b",
+    "\\omega": "\u2828\u283a",
+    "\\Delta": "\u2828\u2820\u2819",
+    "\\Pi": "\u2828\u2820\u280f",
+    "\\Psi": "\u2828\u2820\u283d",
+    "\\gamma": "\u2828\u281b",
+    "\\zeta": "\u2828\u2835",
+    "\\iota": "\u2828\u280a",
+    "\\nu": "\u2828\u281d",
+    "\\varpi": "\u2828\u2808\u280f",
+    "\\varsigma": "\u2828\u2808\u280e",
+    "\\varphi": "\u2828\u2808\u280b",
+    "\\Theta": "\u2828\u2820\u2839",
+    "\\Sigma	": "\u2828\u2820\u280e",
+    "\\Omega": "\u2828\u2820\u283a",
+    "\\delta": "\u2828\u2819",
+    "\\eta": "\u2828\u2831",
+    "\\kappa": "\u2828\u2805",
+    "\\xi": "\u2828\u282d",
+    "\\rho": "\u2828\u2817",
+    "\\tau": "\u2828\u281e",
+    "\\chi": "\u2828\u282f",
+    "\\Lambda": "\u2828\u2820\u2807",
+    "\\Upsilon": "\u2828\u2820\u2825",
+    "\\digamma": "\u2828\u2827",
+    "\\varkappa": "\u2828\u2808\u2805",
+    "\\beth": "\u2820\u2820\u2827",
+    "\\daleth": "\u2820\u2820\u2819",
+    "\\gimel": "\u2820\u2820\u281b",
+    "\\stigma": "\u2828\u282e",
+    "\\Stigma": "\u2828\u2820\u282e",
+    "\\qoppa": "\u2828\u281f",
+    "\\sampi": "\u2828\u2809",
+    "\\Sampi	": "\u2828\u2820\u2809",
+    "\\Qoppa": "\u2828\u2820\u281f",
+    "\\pm": "\u282c\u2824",
+    "\\mp": "\u2824\u282c",
+    "\\times": "\u2808\u2821",
+    "\\div": "\u2828\u280c",
+    "\\ast": "\u2808\u283c",
+    "\\star": "\u282b\u280e",
+    "\\circ": "\u2828\u2821",
+    "\\bullet": "\u2838\u2832",
+    "\\cdot": "\u2821",
+    "\\cap": "\u2828\u2829",
+    "\\cup": "\u2828\u282c",
+    "\\uplus": "\u2828\u282c\u2838\u282b\u282c\u283b",
+    "\\vee": "\u2808\u282c",
+    "\\wedge": "\u2808\u2829",
+    "\\diamond": "\u282b\u2819",
+    "\\bigtriangleup": "\u282b\u281e",
+    "\\bigtriangledown": "\u2828\u282b",
+    "\\oplus": "\u282b\u2809\u2838\u282b\u282c\u283b",
+    "\\ominus": "\u282b\u2809\u2838\u282b\u2824\u283b",
+    "\\otimes": "\u282b\u2809\u2838\u282b\u2808\u2821\u283b",
+    "\\oslash": "\u282b\u2809\u2838\u282b\u2814\u283b",
+    "\\odot": "\u282b\u2809\u2838\u282b\u2821\u283b",
+    "\\bigcirc": "\u282b\u2809",
+    "\\dagger": "\u2838\u283b",
+    "\\ddagger": "\u2838\u2838\u283b",
+    "\\amalg": "????",
+    "\\dotplus": "\u2810\u282c\u2823\u2821\u283b",
+    "\\Cup": "\u2828\u282c\u2838\u282b\u2828\u282c\u283b",
+    "\\doublebarwedge": "\u2828\u2805\u2808\u2829",
+    "\\boxdot": "\u282b\u2832\u2838\u282b\u2821\u283b",
+    "\\circleddash": "\u282b\u2809\u2838\u282b\u2824\u283b",
+    "\\centerdot": "\u2821",
+    "\\smallsetminus": "\u2838\u2821",
+    "\\barwedge": "\u2831\u2808\u2829",
+    "\\boxminus": "\u282b\u2832\u2838\u282b\u2831\u283b",
+    "\\boxplus": "\u282b\u2832\u2838\u282b\u282c\u283b",
+    "\\circledast": "\u282b\u2809\u2838\u282b\u2808\u283c\u283b",
+    "\\intercal": "\u282b\u2823\u2812\u2812\u2833",
+    "\\Cap": "\u2828\u2829\u2838\u282b\u2828\u2829\u283b",
+    "\\veebar": "\u2808\u282c\u2831",
+    "\\boxtimes": "\u282b\u2832\u2838\u282b\u2808\u2821\u283b",
+    "\\divideontimes": "\u2808\u2821\u2838\u282b\u2828\u280c\u283b",
+    "\\circledcirc": "\u282b\u2809\u2838\u282b\u2828\u2821\u283b",
+    "\\leftarrow": "\u282b\u282a",
+    "\\Leftarrow": "\u282b\u282a\u2836\u2836",
+    "\\rightarrow": "\u282b\u2815",
+    "\\to": "\u282b\u2815",
+    "\\Rightarrow": "\u282b\u2836\u2836\u2815",
+    "\\leftrightarrow": "\u282b\u282a\u2812\u2812\u2815",
+    "\\Leftrightarrow": "\u282b\u282a\u2836\u2836\u2815",
+    "\\mapsto": "\u282b\u2833\u2812\u2815",
+    "\\hookleftarrow": "\u282b\u282a\u2812\u2812\u2808\u283d",
+    "\\leftharpoonup": "\u282b\u2808\u282a\u2812\u2812",
+    "\\leftharpoondown": "\u282b\u2820\u282a\u2812\u2812",
+    "\\leadsto": "\u282b\u2814\u2812\u2822\u2815",
+    "\\longleftarrow": "\u282b\u282a\u2812\u2812",
+    "\\Longleftarrow": "\u282b\u282a\u2812\u2812",
+    "\\longrightarrow": "\u282b\u2812\u2812\u2815",
+    "\\Longrightarrow": "\u282b\u282a\u2836\u2836",
+    "\\longleftrightarrow": "\u282b\u282a\u2812\u2812\u2815",
+    "\\Longleftrightarrow": "\u282b\u282a\u2836\u2836\u2815",
+    "\\longmapsto": "\u282b\u2833\u2812\u2812\u2815",
+    "\\hookrightarrow": "\u282b\u2808\u282f\u2812\u2812\u2815",
+    "\\rightharpoonup": "\u282b\u2812\u2812\u2808\u2815",
+    "\\rightharpoondown": "\u282b\u2812\u2812\u2820\u2815",
+    "\\uparrow": "\u282b\u2823\u2812\u2812\u2815",
+    "\\Uparrow": "\u282b\u2823\u2836\u2836\u2815",
+    "\\downarrow": "\u282b\u2829\u2812\u2812\u2815",
+    "\\Downarrow": "\u282b\u2829\u2836\u2836\u2815",
+    "\\updownarrow": "\u282b\u2823\u282a\u2812\u2812\u2815",
+    "\\Updownarrow": "\u282b\u2823\u282a\u2836\u2836\u2815",
+    "\\nearrow": "\u282b\u2818\u2812\u2812\u2815",
+    "\\searrow": "\u282b\u2830\u2812\u2812\u2815",
+    "\\swarrow": "\u282b\u2830\u282a\u2812\u2812",
+    "\\nwarrow": "\u282b\u2818\u282a\u2812\u2812",
+    "\\leftrightarrows": "\u282b\u282a\u2812\u2812\u282b\u2812\u2812\u2815",
+    "\\leftarrowtail": "\u282b\u282a\u2812\u2812\u282a",
+    "\\curvearrowleft": "\u282b\u2822\u2814\u2815",
+    "\\upuparrows": "\u282b\u2823\u2812\u2812\u2815\u2810\u282b\u2823\u2812\u2812\u2815",
+    "\\multimap": "\u282b\u2812\u2812\u2828\u2821",
+    "\\rightleftarrows": "\u282b\u2812\u2812\u2815\u282b\u282a\u2812\u2812",
+    "\\twoheadrightarrow": "\u282b\u2812\u2812\u2815\u2815",
+    "\\rightleftharpoons": "\u282b\u2812\u2812\u2808\u2815\u282b\u2820\u282a\u2812\u2812",
+    "\\downharpoonright": "\u282b\u2829\u2812\u2812\u2808\u2815",
+    "\\Lleftarrow": "\u282b\u282a\u283f\u283f",
+    "\\circlearrowleft": "\u282b\u2809\u2838\u282b\u282a\u283b",
+    "\\upharpoonleft": "\u282b\u2823\u2812\u2812\u2808\u2815",
+    "\\leftrightsquigarrow": "\u282b\u282a\u2814\u2822\u2814\u2815",
+    "\\rightrightarrows": "\u282b\u2812\u2812\u2815\u282b\u2812\u2812\u2815",
+    "\\curvearrowright": "\u282b\u282a\u2822\u2814",
+    "\\downdownarrows": "\u282b\u2829\u2812\u2812\u2815\u2810\u282b\u2829\u2812\u2812\u2815",
+    "\\rightsquigarrow": "\u282b\u2814\u2822\u2814\u2815",
+    "\\rightarrowtail": "\u282b\u2815\u2812\u2812\u2815",
+    "\\leftleftarrows": "\u282b\u282a\u2812\u2812\u282b\u282a\u2812\u2812",
+    "\\twoheadleftarrow": "\u282b\u282a\u282a\u2812\u2812",
+    "\\leftrightharpoons": "\u282b\u2820\u282a\u2812\u2812\u282b\u2812\u2812\u2808\u2815",
+    "\\downharpoonleft": "\u282b\u2829\u2812\u2812\u2820\u2815",
+    "\\circlearrowright": "\u282b\u2809\u2838\u282b\u2815\u283b",
+    "\\upharpoonright": "\u282b\u2823\u2812\u2812\u2820\u2815",
+    "\\Rrightarrow": "\u282b\u283f\u283f\u2815",
+    "\\nleftarrow": "\u280c\u282b\u282a",
+    "\\nRightarrow": "\u280c\u282b\u2836\u2836\u2815",
+    "\\nrightarrow": "\u280c\u282b\u2815",
+    "\\nleftrightarrow": "\u280c\u282b\u282a\u2812\u2812\u2815",
+    "\\nLeftarrow": "\u280c\u282b\u282a\u2836\u2836",
+    "\\nLeftrightarrow": "\u280c\u282b\u282a\u2836\u2836\u2815",
+    "\\leq": "\u2810\u2805\u2831",
+    "\\le": "\u2810\u2805\u2831",
+    "\\prec": "\u2828\u2810\u2805",
+    "\\preceq": "\u2828\u2810\u2805\u2831",
+    "\\ll": "\u2810\u2805\u2808\u2810\u2805\u283b",
+    "\\subset": "\u2838\u2810\u2805",
+    "\\subseteq": "\u2838\u2810\u2805\u2831",
+    "\\in": "\u2808\u2811",
+    "\\vdash": "\u282b\u2833\u2812\u2812",
+    "\\geq": "\u2828\u2802\u2831",
+    "\\succ": "\u2828\u2828\u2802",
+    "\\succeq": "\u2828\u2828\u2802\u2831",
+    "\\gg": "\u2828\u2802\u2808\u2828\u2802\u283b",
+    "\\supset": "\u2838\u2828\u2802",
+    "\\supseteq": "\u2838\u2828\u2802\u2831",
+    "\\ni": "\u2808\u2822",
+    "\\dashv": "\u282b\u2812\u2812\u2833",
+    "\\equiv": "\u2838\u2807",
+    "\\sim": "\u2808\u2831",
+    "\\simeq": "\u2808\u2831\u2831",
+    "\\asymp": "\u282b\u2801\u282b\u2804",
+    "\\approx": "\u2808\u2831\u2808\u2831",
+    "\\cong": "\u2808\u2831\u2828\u2805",
+    "\\neq": "\u280c\u2828\u2805",
+    "\\ne": "\u280c\u2828\u2805",
+    "\\not": "\u280c",
+    "\\doteq": "\u2810\u2828\u2805\u2823\u2821\u283b",
+    "\\propto": "\u2838\u283f",
+    "<": "\u2810\u2805",
+    "\\models": "\u282b\u2833\u2836\u2836",
+    "\\perp": "\u282b\u280f",
+    "\\mid": "\u2833",
+    "\\parallel": "\u282b\u2807",
+    "\\smile": "\u282b\u2804",
+    "\\frown": "\u282b\u2801",
+    ">": "\u2828\u2802",
+    "\\leqq": "\u2810\u2805\u2828\u2805",
+    "\\lesssim": "\u2810\u2805\u2808\u2831",
+    "\\lessdot": "\u2810\u2805\u2838\u282b\u2821\u283b",
+    "\\lesseqgtr": "\u2810\u2805\u2831\u2828\u2802",
+    "\\precsim": "\u2828\u2810\u2805\u2808\u2831",
+    "\\smallsmile": "\u282b\u2804",
+    "\\Bumpeq": "\u2808\u2823\u2820\u2823",
+    "\\eqslantgtr": "\u2831\u2828\u2802",
+    "\\gtrdot": "\u2828\u2802\u2838\u282b\u2821\u283b",
+    "\\gtreqless": "\u2828\u2802\u2831\u2810\u2805",
+    "\\circeq	": "\u2810\u2828\u2805\u2823\u2828\u2821\u283b",
+    "\\thickapprox": "\u2838\u2808\u2831\u2838\u2808\u2831",
+    "\\succsim": "\u2828\u2828\u2802\u2808\u2831",
+    "\\shortparallel": "\u282b\u2807",
+    "\\varpropto": "\u2838\u283f",
+    "\\backepsilon": "\u2808\u2822",
+    "\\leqslant": "\u2810\u2805\u2831",
+    "\\lessapprox": "\u2810\u2805\u2808\u2831\u2808\u2831",
+    "\\lll": "\u2810\u2805\u2808\u2810\u2805\u2808\u2810\u2805\u283b",
+    "\\lesseqqgtr": "\u2810\u2805\u2828\u2805\u2828\u2802",
+    "\\subseteqq": "\u2838\u2810\u2805\u2828\u2805",
+    "\\precapprox": "\u2828\u2810\u2805\u2808\u2831\u2808\u2831",
+    "\\vDash": "\u282b\u2833\u2836\u2836",
+    "\\smallfrown": "\u282b\u2801",
+    "\\geqq": "\u2828\u2802\u2828\u2805",
+    "\\gtrsim": "\u2828\u2802\u2808\u2831",
+    "\\ggg": "\u2828\u2802\u2808\u2828\u2802\u2808\u2828\u2802\u283b",
+    "\\gtreqqless": "\u2828\u2802\u2828\u2805\u2810\u2805",
+    "\\triangleq": "\u2810\u2828\u2805\u2823\u282b\u281e\u283b",
+    "\\supseteqq": "\u2838\u2828\u2802\u2828\u2805",
+    "\\succapprox": "\u2828\u2828\u2802\u2808\u2831\u2808\u2831",
+    "\\Vdash": "\u282b\u2833\u2833\u2812\u2812",
+    "\\blacktriangleleft": "\u282b\u2838",
+    "\\blacktriangleright": "\u282b\u2838",
+    "\\eqslantless": "\u2831\u2810\u2805",
+    "\\approxeq": "\u2808\u2831\u2808\u2831\u2831",
+    "\\lessgtr": "\u2810\u2805\u2828\u2802",
+    "\\doteqdot": "\u2810\u2828\u2805\u2829\u2821\u2823\u2821\u283b",
+    "\\Subset": "\u2838\u2810\u2805\u2838\u282b\u2838\u2810\u2805\u283b",
+    "\\Vvdash": "\u282b\u2833\u2833\u2833\u2812\u2812",
+    "\\geqslant": "\u2828\u2802\u2831",
+    "\\gtrapprox": "\u2828\u2802\u2808\u2831\u2808\u2831",
+    "\\gtrless": "\u2828\u2802\u2810\u2805",
+    "\\eqcirc	": "\u2828\u2821\u2808\u2828\u2805\u283b",
+    "\\thicksim": "\u2838\u2808\u2831",
+    "\\Supset": "\u2838\u2828\u2802\u2838\u282b\u2838\u2828\u2802\u283b",
+    "\\shortmid": "\u2833",
+    "\\therefore": "\u2820\u2821",
+    "\\because": "\u2808\u280c",
+    "\\nless": "\u280c\u2810\u2805",
+    "\\nleqq": "\u280c\u2810\u2805\u2828\u2805",
+    "\\nprec": "\u280c\u2828\u2810\u2805",
+    "\\precnapprox": "\u280c\u2828\u2810\u2805\u2808\u2831\u2808\u2831",
+    "\\nmid": "\u280c\u2833",
+    "\\subsetneq": "\u2838\u2810\u2805\u280c\u2831",
+    "\\varsubsetneqq": "\u2838\u2810\u2805\u280c\u2828\u2805",
+    "\\ngeqslant": "\u280c\u2828\u2802\u2831",
+    "\\gneqq	": "\u2828\u2802\u280c\u2828\u2805",
+    "\\gnapprox": "\u2828\u2802\u280c\u2808\u2831\u2808\u2831",
+    "\\succnsim": "\u2828\u2828\u2802\u280c\u2808\u2831",
+    "\\nshortparallel": "\u280c\u282b\u2807",
+    "\\nVDash": "\u280c\u282b\u2833\u2833\u2812\u2812",
+    "\\nsupseteq": "\u280c\u2838\u2828\u2802\u2831",
+    "\\varsupsetneq	": "\u2838\u2828\u2802\u280c\u2831",
+    "\\nleq": "\u280c\u2810\u2805\u2831",
+    "\\lneq": "\u2810\u2805\u280c\u2831",
+    "\\lnsim": "\u2810\u2805\u280c\u2808\u2831",
+    "\\npreceq": "\u280c\u2828\u2810\u2805\u2831",
+    "\\nsim": "\u280c\u2808\u2831",
+    "\\nvdash": "\u280c\u282b\u2833\u2812\u2812",
+    "\\varsubsetneq": "\u2838\u2810\u2805\u280c\u2831",
+    "\\ngtr": "\u280c\u2828\u2802",
+    "\\ngeqq": "\u280c\u2828\u2802\u2828\u2805",
+    "\\gvertneqq": "\u2828\u2802\u280c\u2828\u2805",
+    "\\nsucc": "\u2828\u2828\u2802",
+    "\\succnapprox": "\u2828\u2828\u2802\u280c\u2808\u2831\u2808\u2831",
+    "\\nparallel": "\u280c\u282b\u2807",
+    "\\nsupseteqq": "\u280c\u2838\u2828\u2802\u2828\u2805",
+    "\\supsetneqq": "\u2838\u2828\u2802\u280c\u2828\u2805",
+    "\\nleqslant": "\u280c\u2810\u2805\u2831",
+    "\\lneqq": "\u2810\u2805\u280c\u2828\u2805",
+    "\\lnapprox": "\u2810\u2805\u280c\u2808\u2831\u2808\u2831",
+    "\\precnsim": "\u2828\u2810\u2805\u280c\u2808\u2831",
+    "\\nshortmid": "\u280c\u2833",
+    "\\nvDash": "\u280c\u282b\u2833\u2836\u2836",
+    "\\nsubseteq": "\u280c\u2838\u2810\u2805\u2831",
+    "\\subsetneqq": "\u2838\u2810\u2805\u280c\u2828\u2805",
+    "\\ngeq": "\u280c\u2828\u2802\u2831",
+    "\\gneq": "\u2828\u2802\u280c\u2831",
+    "\\gnsim": "\u2828\u2802\u280c\u2808\u2831",
+    "\\nsucceq": "\u280c\u2828\u2828\u2802\u2831",
+    "\\ncong": "\u280c\u2808\u2831\u2828\u2805",
+    "\\nvDash": "\u280c\u282b\u2833\u2836\u2836",
+    "\\supsetneq": "\u2838\u2828\u2802\u280c\u2831",
+    "\\varsupsetneqq": "\u2838\u2828\u2802\u280c\u2828\u2805",
+    "\\ldots": "\u2804\u2804\u2804",
+    "\\dots": "\u2804\u2804\u2804",
+    "\\dotsc": "\u2804\u2804\u2804",
+    "\\aleph": "\u2820\u2820\u2801",
+    "\\hbar": "\u2808\u2813",
+    "\\surd": "\u281c",
+    "\\top": "\u282b\u2823\u2812\u2812\u2833",
+    "\\wp": "\u2808\u2830\u280f",
+    "\\Im": "\u2820\u280a\u280d",
+    "\\cdots": "\u2804\u2804\u2804",
+    "\\prime": "\u2804",
+    "\\emptyset": "\u2838\u2834",
+    "\\varnothing": "\u2838\u2834",
+    "\\Box": "\u282b\u2832",
+    "\\bot": "\u282b\u280f",
+    "\\angle": "\u282b\u282a",
+    "\\vdots": "\u282b\u2829\u2804\u2804\u2804",
+    "\\forall": "\u2808\u282f",
+    "\\exists": "\u2808\u283f",
+    "\\triangle": "\u282b\u281e",
+    "\\ell": "\u2820\u2807",
+    "\\partial": "\u2808\u2819",
+    "\\ddots": "\u282b\u2829\u2804\u2804\u2804",
+    "\\infty": "\u2820\u283f",
+    "\\nabla": "\u2828\u282b",
+    "\\Diamond": "\u282b\u2819",
+    "\\neg": "\u282b\u2812\u2812\u2820\u2833",
+    "\\sharp": "\u2828\u283c",
+    "\\Re": "\u2820\u2817\u2811",
+    "\\adots": "\u282b\u2823\u2804\u2804\u2804",
+    "\\lozenge": "\u282b\u2819",
+    "\\nexists": "\u280c\u2808\u283f",
+    "\\blacksquare": "\u282b\u2838\u2832",
+    "\\complement": "\u2828\u2809",
+    "\\square": "\u282b\u2832",
+    "\\blacktriangledown": "\u282b\u2838\u2828\u281e",
+    "\\vartriangle": "\u282b\u281e",
+    "\\circledS": "\u282b\u2809\u2838\u282b\u2820\u280e\u283b",
+    "\\varnothing": "\u2838\u2834",
+    "\\blacklozenge": "\u282b\u2838\u2819",
+    "\\measuredangle": "\u282b\u282a\u2808\u282b\u2801\u283b",
+    "\\blacktriangle": "\u282b\u2838\u281e",
+    "\\bigstar": "\u282b\u2838\u280e",
+    "\\diagup": "\u280c",
+    "\\Bbbk": "\u2838\u2805",
+    "\\diagdown": "\u2838\u2821",
+    "\\llbracket": "\u2808\u2838\u2837",
+    "\\left\\llbracket": "\u2808\u2838\u2820\u2837",
+    "\\bigl\\llbracket": "\u2808\u2838\u2820\u2837",
+    "\\Bigl\\llbracket": "\u2808\u2838\u2820\u2837",
+    "\\biggl\\llbracket": "\u2808\u2838\u2820\u2837",
+    "\\Biggl\\llbracket": "\u2808\u2838\u2820\u2837",
+    "\\rrbracket": "\u2808\u2838\u283e",
+    "\\right\rrbracket": "\u2808\u2838\u2820\u283e",
+    "\\bigr\rrbracket": "\u2808\u2838\u2820\u283e",
+    "\\Bigr\rrbracket": "\u2808\u2838\u2820\u283e",
+    "\\biggr\rrbracket": "\u2808\u2838\u2820\u283e",
+    "\\Biggr\rrbracket": "\u2808\u2838\u2820\u283e",
+    "\\varg": "\u2808\u281b",
+    "\\varv": "\u2808\u2827",
+    "\\varw": "\u2808\u283a",
+    "\\vary": "\u2808\u283d",
+    "\\medcirc": "\u282b\u2809",
+    "\\circledwedge": "\u282b\u2809\u2838\u282b\u2808\u2839\u283b",
+    "\\circledbslash": "\u282b\u2809\u2838\u282b\u2822\u283b",
+    "\\boxbslash": "\u282b\u2832\u2838\u282b\u2822\u283b",
+    "\\medbullet": "\u282b\u2838\u2809",
+    "\\circledvee": "\u282b\u2809\u2838\u282b\u2808\u283c\u283b",
+    "\\nplus": "\u2828\u2829\u2838\u282b\u282c\u283b",
+    "\\boxbar": "\u282b\u2832\u2838\u282b\u2833\u283b",
+    "\\circledbar": "\u282b\u2809\u2838\u282b\u2833\u283b",
+    "\\boxast": "\u282b\u2832\u2838\u282b\u2808\u283c\u283b",
+    "\\boxslash": "\u282b\u2832\u2838\u282b\u2814\u283b",
+    "\\Diamonddot": "\u282b\u2819\u2838\u282b\u2821\u283b",
+    "\\lambdabar": "\u2808\u2828\u2807",
+    "\\Bot": "\u282b\u2829\u2836\u2836\u2833",
+    "\\Diamondblack": "\u282b\u2838\u2819",
+    "\\Diamond": "\u282b\u2819",
+    "\\Top": "\u282b\u2823\u2836\u2836\u2833",
+    "\\bignplus": "\u2828\u2829\u2838\u282b\u282c\u283b",
+    "\\oiint": "\u282e\u282e\u2808\u282b\u2809\u283b",
+    "\\ointclockwise": "\u282e\u2808\u282b\u282a\u2822\u2814\u283b",
+    "\\sqint": "\u282e\u2808\u282b\u2832\u283b",
+    "\\fint": "\u280c\u282e",
+    "\\iiiint": "\u282e\u282e\u282e\u282e",
+    "\\oiintclockwise": "\u282e\u282e\u2808\u282b\u282a\u2822\u2814\u283b",
+    "\\oiiintctrclockwise": "\u282e\u282e\u282e\u2808\u282b\u2822\u2814\u2815\u283b",
+    "\\varoiiintclockwise": "\u282e\u282e\u282e\u2808\u282b\u282a\u2822\u2814\u283b",
+    "\\oiiint": "\u282e\u282e\u282e\u2808\u282b\u2809\u283b",
+    "\\varointctrclockwise": "\u282e\u2808\u282b\u2822\u2814\u2815\u283b",
+    "\\sqiintop": "\u282e\u282e\u2808\u282b\u2817\u283b",
+    "\\iint": "\u282e\u282e",
+    "\\idotsint": "\u282e\u2804\u2804\u2804\u282e",
+    "\\varoiintctrclockwise": "\u282e\u282e\u2808\u282b\u2822\u2814\u2815\u283b",
+    "\\oiiintclockwise": "\u282e\u282e\u282e\u2808\u282b\u282a\u2822\u2814\u283b",
+    "\\varprod": "\u2810\u2808\u2821",
+    "\\ointctrclockwise": "\u282e\u2808\u282b\u2822\u2814\u2815\u283b",
+    "\\varointclockwise": "\u282e\u2808\u282b\u282a\u2822\u2814\u283b",
+    "\\sqiiintop": "\u282e\u282e\u282e\u2808\u282b\u2817\u283b",
+    "\\iiint": "\u282e\u282e\u282e",
+    "\\iiiint": "\u282e\u282e\u282e\u282e",
+    "\\upint": "\u2823\u282e",
+    "\\lowint": "\u2829\u282e",
+    "\\oiintctrclockwise": "\u282e\u282e\u2808\u282b\u2822\u2814\u2815\u283b",
+    "\\varoiintclockwise": "\u282e\u282e\u2808\u282b\u282a\u2822\u2814\u283b",
+    "\\varoiiintctrclockwise": "\u282e\u282e\u282e\u2808\u282b\u2822\u2814\u2815\u283b",
+    "\\dashrightarrow": "\u282b\u2812",
+    "\\ntwoheadrightarrow": "\u280c\u282b\u2812\u2812\u2815\u2815",
+    "\\Searrow": "\u282b\u2830\u2836\u2836\u2815",
+    "\\Perp": "\u282b\u2829\u2836\u2836\u2833",
+    "\\boxright": "\u282b\u2832\u282b\u2815",
+    "\\boxdotleft": "\u282b\u282a\u282b\u2832\u2838\u282b\u2821\u283b",
+    "\\Diamonddotright": "\u282b\u2819\u2838\u282b\u2821\u283b\u282b\u2815",
+    "\\boxLeft": "\u282b\u282a\u2834\u2834\u282b\u2832",
+    "\\DiamondRight": "\u282b\u2819\u282b\u2836\u2836\u2815",
+    "\\DiamonddotLeft": "\u282b\u282a\u2836\u2836\u282b\u2819\u2838\u282b\u2821\u283b",
+    "\\circleddotright": "\u282b\u2809\u2838\u282b\u2821\u282b\u2815\u283b",
+    "\\multimapdotbothvert": "\u282b\u2823\u2821\u2812\u2812\u2821",
+    "\\dashleftrightarrow": "\u282b\u282a\u2812",
+    "\\ntwoheadleftarrow": "\u280c\u282b\u282a\u282a\u2812\u2812",
+    "\\Nwarrow": "\u282b\u2818\u282a\u2836\u2836",
+    "\\leadstoext": "\u2808\u2831",
+    "\\boxleft": "\u282b\u282a\u282b\u2832",
+    "\\Diamondright": "\u282b\u2819\u282b\u2815",
+    "\\Diamonddotleft": "\u282b\u282a\u282b\u2819\u2838\u282b\u2821\u283b",
+    "\\boxdotRight": "\u282b\u2832\u2838\u282b\u2821\u283b\u282b\u2836\u2836\u2815",
+    "\\DiamondLeft": "\u282b\u282a\u2836\u2836\u282b\u2819",
+    "\\circleright": "\u282b\u2809\u2838\u282b\u2815\u283b",
+    "\\circleddotleft": "\u282b\u2809\u2838\u282b\u2821\u282b\u282a\u283b",
+    "\\dashleftarrow": "\u282b\u282a\u2812",
+    "\\leftsquigarrow": "\u282b\u282a\u2814\u2822\u2814",
+    "\\Nearrow": "\u282b\u2818\u2836\u2836\u2815",
+    "\\Swarrow": "\u282b\u2830\u282a\u2836\u2836",
+    "\\leadsto": "\u282b\u2814\u2812\u2822\u2815",
+    "\\boxdotright": "\u282b\u2832\u2838\u2821\u283b\u282b\u2815",
+    "\\Diamondleft": "\u282b\u282a\u282b\u2819",
+    "\\boxRight": "\u282b\u2832\u282b\u2836\u2836\u2815",
+    "\\boxdotLeft": "\u282b\u282a\u2836\u2836\u282b\u2832\u2838\u282b\u2821\u283b",
+    "\\DiamonddotRight": "\u282b\u2819\u2838\u282b\u2821\u283b\u282b\u2836\u2836\u2815",
+    "\\circleleft": "\u282b\u2809\u2838\u282b\u282a\u283b",
+    "\\multimapbothvert": "\u282b\u2823\u2828\u2821\u2812\u2812\u2828\u2821",
+    "\\multimapdotbothBvert": "\u282b\u2823\u2828\u2821\u2812\u2812\u2821",
+    "\\mappedfrom": "\u282b\u282a\u2812\u2833",
+    "\\Longmapsto": "\u282b\u2833\u2836\u2836\u2815",
+    "\\mmapsto": "\u282b\u2833\u2833\u2812\u2815",
+    "\\longmmappedfrom": "\u282b\u282a\u2812\u2812\u2833\u2833",
+    "\\Mmappedfrom": "\u282b\u282a\u2836\u2833\u2833",
+    "\\varparallelinv": "\u2838\u2821\u2838\u2821",
+    "\\colonapprox": "\u2806\u2808\u2831\u2808\u2831",
+    "\\Colonsim": "\u2806\u2806\u2808\u2831",
+    "\\multimapboth": "\u282b\u2828\u2821\u2812\u2812\u2828\u2821",
+    "\\multimapdotboth": "\u282b\u2821\u2812\u2812\u2821",
+    "\\Vdash": "\u282b\u2833\u2833\u2836\u2836",
+    "\\preceqq": "\u2828\u2810\u2805\u2828\u2805",
+    "\\nsuccsim": "\u280c\u2828\u2828\u2802\u2808\u2831",
+    "\\nlessapprox": "\u280c\u2810\u2805\u2808\u2831\u2808\u2831",
+    "\\nequiv": "\u280c\u283f",
+    "\\nsubset": "\u280c\u2838\u2810\u2805",
+    "\\ngg": "\u280c\u2828\u2802\u2808\u2828\u2802\u283b",
+    "\\nprecapprox": "\u280c\u2828\u2810\u2805\u2808\u2831\u2808\u2831",
+    "\\nsucceqq": "\u280c\u2828\u2828\u2802\u2828\u2805",
+    "\\notni": "\u280c\u2808\u2822",
+    "\\notowns": "\u280c\u2808\u2822",
+    "\\eqqcolon": "\u2828\u2805\u2810\u2806",
+    "\\Coloneqq": "\u2806\u2806\u2810\u2828\u2805",
+    "\\Eqcolon": "\u2831\u2810\u2806\u2806",
+    "\\strictiff": "\u282b\u282f\u2812\u2812\u283d",
+    "\\longmappedfrom": "\u282b\u282a\u2812\u2812\u2833",
+    "\\Mappedfrom": "\u282b\u282a\u2836\u2833",
+    "\\longmmapsto": "\u282b\u2833\u2833\u2812\u2812\u2815",
+    "\\Mmapsto": "\u282b\u2833\u2833\u2836\u2815",
+    "\\Longmmappedfrom": "\u282b\u282a\u2836\u2836\u2833\u2833",
+    "\\nvarparallel": "\u280c\u282b\u2807",
+    "\\colonsim": "\u2806\u2810\u2808\u2831",
+    "\\doteq": "\u2810\u2828\u2805\u2823\u2821\u283b",
+    "\\multimapdot": "\u282b\u2812\u2812\u2821",
+    "\\multimapdotbothA": "\u282b\u2828\u2821\u2812\u2812\u2821",
+    "\\VvDash": "\u282b\u2833\u2833\u2833\u2836\u2836",
+    "\\succeqq": "\u2828\u2828\u2802\u2828\u2805",
+    "\\nlesssim": "\u280c\u2810\u2805\u2808\u2831",
+    "\\ngtrapprox": "\u280c\u2828\u2802\u2808\u2831\u2808\u2831",
+    "\\ngtrless": "\u280c\u2810\u2805\u2828\u2802",
+    "\\nBumpeq": "\u280c\u2808\u2823\u2820\u2823",
+    "\\nsim": "\u280c\u2808\u2831",
+    "\\nsupset": "\u280c\u2838\u2828\u2802",
+    "\\nthickapprox": "\u280c\u2838\u2808\u2831\u2838\u2808\u2831",
+    "\\nsuccapprox": "\u280c\u2828\u2828\u2802\u2808\u2831\u2808\u2831",
+    "\\nsimeq": "\u280c\u2808\u2831\u2831",
+    "\\nSubset": "\u280c\u2838\u2810\u2805\u2838\u282b\u2838\u2810\u2805\u283b",
+    "\\coloneq": "\u2806\u2810\u2831",
+    "\\Eqqcolon": "\u2828\u2805\u2810\u2806\u2806",
+    "\\strictif": "\u282b\u2812\u2812\u283d",
+    "\\circledless": "\u282b\u2809\u2838\u282b\u2810\u2805\u283b",
+    "\\Mapsto": "\u282b\u2833\u2836\u2815",
+    "\\Longmappedfrom": "\u282b\u282a\u2836\u2836\u2833",
+    "\\mmappedfrom": "\u282b\u282a\u2812\u2833\u2833",
+    "\\Longmmapsto": "\u282b\u2833\u2833\u2836\u2836\u2815",
+    "\\varparallel": "\u282b\u2807",
+    "\\nvarparallelinv": "\u280c\u2838\u2821\u2838\u2821",
+    "\\Colonapprox": "\u2806\u2806\u2810\u2808\u2831\u2808\u2831",
+    "\\multimapinv": "\u282b\u2828\u2821\u2812\u2812",
+    "\\multimapdotinv": "\u282b\u2821\u2812\u2812",
+    "\\multimapdotbothB": "\u282b\u2821\u2812\u2812\u2828\u2821",
+    "\\nprecsim": "\u280c\u2828\u2810\u2805\u2808\u2831",
+    "\\ngtrsim": "\u280c\u2828\u2802\u2808\u2831",
+    "\\nlessgtr": "\u280c\u2828\u2802\u2810\u2805",
+    "\\nasymp": "\u280c\u282b\u2801\u282b\u2804",
+    "\\napprox": "\u280c\u2808\u2831\u2808\u2831",
+    "\\nll": "\u280c\u2810\u2805\u2808\u2810\u2805\u283b",
+    "\\napproxeq": "\u280c\u2808\u2831\u2808\u2831\u2831",
+    "\\npreceqq": "\u280c\u2828\u2810\u2805\u2828\u2805",
+    "\\notin": "\u280c\u2808\u2811",
+    "\\nSupset": "\u280c\u2838\u2828\u2802\u2838\u282b\u2838\u2828\u2802\u283b",
+    "\\coloneqq": "\u2806\u2810\u2828\u2805",
+    "\\eqcolon": "\u2831\u2810\u2806",
+    "\\Coloneq": "\u2806\u2806\u2810\u2831",
+    "\\strictfi": "\u282b\u282f\u2812\u2812",
+    "\\circledgtr": "\u282b\u2809\u2838\u282b\u2828\u2802\u283b",
+    "\\mathbb": "\u2838",
+    "\\mathcal": "\u2808\u2830",
+    "\\underbrace-begin": "\u2810",
+    "\\underbrace-middle": "\u2829\u2828\u283e\u2829\u2829",
+    "\\underbrace-end": "\u283b",
+    "\\overbrace-begin": "\u2810",
+    "\\overbrace-middle": "\u2823\u2828\u2837\u2823\u2823",
+    "\\overbrace-end": "\u283b",
+    "\\overline-begin": "\u2810",
+    "\\overline-end": "\u2823\u2831",
+    "\\underline-begin": "\u2810",
+    "\\underline-end": "\u2829\u2831",
+    "?": "\u2838\u2826",
+    "'": "\u2804",
+    "{": "",
+    "}": "",
+    "\\displaystyle": "",
+    "\\tilde": "\u2808\u2831",
+    "\\widetilde-begin": "\u2810",
+    "\\widetilde-end": "\u2823\u2808\u2820\u2831",
+    "\\lenqno": " ",
+    "\\binom": "\u2829",
+    "\\atop": "\u2829",
+    "\\choose": "\u2829",
+    "\\under": "\u2829",
+    "\\under": "\u2829",
+    "\\leqno": " ",
+    "\\hat": "\u2823\u2838\u2823",
+    "\\%": "\u2808\u2834",
+    "\\bar": "\u2831",
+    "\\stackrel-begin": "\u2810",
+    "\\stackrel-middle": "\u2823",
+    "\\stackrel-end": "\u283B",
+    "\\sqcup": "⠈⠨⠬",
+    "\\sqcap": "⠈⠨⠩",
+    "\\bigsqcup": "⠈⠨⠬",
+    "\\bigsqcap": "⠈⠨⠩",
+    "\\wr": "",
+    "\\trangleleft": "⠫⠐⠅⠇⠻",
+    "\\triangleright": "⠫⠸⠨⠂⠻",
+    "\\lhd": "⠫⠐⠅⠇⠻",
+    "\\unlhd": "⠫⠐⠅⠇⠱⠻",
+    "\\rhd": "⠫⠸⠨⠂⠻",
+    "\\unrhd": "⠫⠸⠨⠂⠱⠻",
+    "\\amalg": "⠫⠨⠏⠻",
+    "\\ltimes": "⠫⠸⠈⠡⠻",
+    "\\rightthreetimes": "",
+    "\\rtimes": "⠫⠈⠡⠇⠻",
+    "\\curlywedge": "⠫⠈⠩⠻",
+    "\\leftthreetimes": "",
+    "\\curlyvee": "⠫⠈⠬⠻",
+    "\\sqsubset": "⠈⠸⠐⠅",
+    "\\sqsubseteq": "⠈⠸⠐⠅⠱",
+    "\\sqsupset": "⠈⠸⠨⠂",
+    "\\sqsupseteq": "⠈⠸⠨⠂⠱",
+    "\\bowtie": "⠫⠸⠈⠡⠇⠻",
+    "\\Join": "⠫⠸⠈⠡⠇⠻",
+    "\\risingdotseq": "",
+    "\\backsimeq": "⠈⠈⠱⠱",
+    "\\tianglelefteq": "⠫⠐⠅⠇⠱⠻",
+    "\\trianglerighteq": "⠫⠸⠨⠂⠱⠻",
+    "\\fallingdotseq": "",
+    "\\preccurlyeq": "⠫⠨⠐⠅⠱⠻",
+    "\\succcurlyeq": "⠫⠨⠨⠂⠱⠻",
+    "\\between": "⠷⠾",
+    "\\blacktriangleleft": "⠸⠫⠐⠅⠇⠻",
+    "\\blacktriangleright": "⠸⠫⠸⠨⠂⠻",
+    "\\backsim": "⠈⠈⠱",
+    "\\curlyeqprec": "⠫⠱⠨⠐⠅⠻",
+    "\\vartriangleleft": "⠫⠐⠅⠇⠻",
+    "\\curlyeqsucc": "⠫⠱⠨⠨⠂⠻",
+    "\\vartrianlgeright": "⠫⠸⠨⠂⠻",
+    "\\lvertneqq": "⠐⠅⠱⠌⠨⠅⠻",
+    "\\ntriangleleft": "⠌⠫⠐⠅⠇⠻",
+    "\\ntrianglelefteq": "⠌⠫⠐⠅⠇⠱⠻",
+    "\\ntriangleright": "⠌⠫⠸⠨⠂⠻",
+    "\\ntrianglerighteq": "⠌⠫⠸⠨⠂⠱⠻",
+    "\\mho": "⠫⠨⠚⠻",
+    "\\hslash": "⠫⠌⠓⠻",
+    "\\backprime": "⠈⠄",
+    "\\Finv": "⠫⠠⠋⠻",
+    "\\eth": "⠫⠌⠈⠙⠻",
+    "\\triangledown": "⠨⠫",
+    "\\Game": "⠫⠠⠛⠻",
+    "\\Wr": "",
+    "\\sqcupplus": "⠈⠨⠬⠸⠫⠬⠻",
+    "\\invamp": "⠫⠯⠻",
+    "\\sqcapplus": "⠈⠨⠩⠸⠫⠬⠻",
+    "\\lambdaslash": "⠫⠌⠨⠇⠻",
+    "\\bigsqcupplus": "⠈⠨⠬⠸⠫⠬⠻",
+    "\\bigsqcapplus": "⠈⠨⠩⠸⠫⠬⠻",
+    "\\nsqsubset": "⠌⠈⠸⠐⠅",
+    "\\nsqsupset": "⠌⠈⠸⠨⠂",
+    "\\nsucccurlyeq": "⠌⠫⠨⠨⠂⠱⠻",
+    "\\nbacksim": "⠌⠈⠈⠱",
+    "\\nsqsubseteq": "⠌⠈⠸⠐⠅⠱",
+    "\\lJoin": "⠫⠸⠈⠡⠻",
+    "\\openJoin": "⠈⠡",
+    "\\nsqsupseteq": "⠌⠈⠸⠨⠂⠱",
+    "\\lrtimes": "⠫⠸⠈⠡⠇⠻",
+    "\\rJoin": "⠫⠈⠡⠇⠻",
+    "\\npreccurlyeq": "⠌⠫⠨⠐⠅⠱⠻",
+    "\\nbacksim": "⠌⠈⠈⠱",
+    "\\textvisiblespace": "⠿",
+    "\\imath": "⠫⠊⠻",
+    "\\jmath": "⠫⠚⠻",
+    "\\check": "\u2823\u2808\u2838\u2823",
+    "\\acute": "\u2823\u2804",
+    "\\grave": "\u2831"
+  },
+  "theoremSymbols": {
+    ".": "\u2828",
+    "#": "\u283c",
+    "0": "\u2834",
+    "1": "\u2802",
+    "2": "\u2806",
+    "3": "\u2812",
+    "4": "\u2832",
+    "5": "\u2822",
+    "6": "\u2816",
+    "7": "\u2836",
+    "8": "\u2826",
+    "9": "\u2814",
+    "#0": "\u283c\u2834",
+    "#1": "\u283c\u2802",
+    "#2": "\u283c\u2806",
+    "#3": "\u283c\u2812",
+    "#4": "\u283c\u2832",
+    "#5": "\u283c\u2822",
+    "#6": "\u283c\u2816",
+    "#7": "\u283c\u2836",
+    "#8": "\u283c\u2826",
+    "#9": "\u283c\u2814"
+  }
+}
\ No newline at end of file
diff --git a/Master/texmf-dist/doc/support/latex2nemeth/gpl-3.0.txt b/Master/texmf-dist/doc/support/latex2nemeth/gpl-3.0.txt
new file mode 100644
index 00000000000..94a9ed024d3
--- /dev/null
+++ b/Master/texmf-dist/doc/support/latex2nemeth/gpl-3.0.txt
@@ -0,0 +1,674 @@
+                    GNU GENERAL PUBLIC LICENSE
+                       Version 3, 29 June 2007
+
+ Copyright (C) 2007 Free Software Foundation, Inc. <http://fsf.org/>
+ Everyone is permitted to copy and distribute verbatim copies
+ of this license document, but changing it is not allowed.
+
+                            Preamble
+
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+
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+
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diff --git a/Master/texmf-dist/scripts/latex2nemeth/latex2nemeth b/Master/texmf-dist/scripts/latex2nemeth/latex2nemeth
new file mode 100755
index 00000000000..73e309d6eef
--- /dev/null
+++ b/Master/texmf-dist/scripts/latex2nemeth/latex2nemeth
@@ -0,0 +1,3 @@
+#!/bin/sh
+jarpath=`kpsewhich --progname=latex2nemeth --format=texmfscripts latex2nemeth-v1.0.jar`
+exec java -jar "$jarpath" "$@"
diff --git a/Master/texmf-dist/scripts/latex2nemeth/latex2nemeth-v1.0.jar b/Master/texmf-dist/scripts/latex2nemeth/latex2nemeth-v1.0.jar
new file mode 100755
index 00000000000..4932aa3f07c
--- /dev/null
+++ b/Master/texmf-dist/scripts/latex2nemeth/latex2nemeth-v1.0.jar
diff --git a/Master/tlpkg/bin/tlpkg-ctan-check b/Master/tlpkg/bin/tlpkg-ctan-check
index 4c8be32085c..78c45fcbc75 100755
--- a/Master/tlpkg/bin/tlpkg-ctan-check
+++ b/Master/tlpkg/bin/tlpkg-ctan-check
@@ -343,7 +343,7 @@ my @TLP_working = qw(
     latex-papersize latex-referenz latex-tabellen
     latex-tds latex-veryshortguide latex-web-companion
     latex2e-help-texinfo latex2e-help-texinfo-fr
-    latex2e-help-texinfo-spanish latex2man
+    latex2e-help-texinfo-spanish latex2man latex2nemeth
     latex4wp latex4wp-it
     latexcheat latexcheat-de latexcheat-esmx latexcheat-ptbr latexcourse-rug
     latexdemo latexdiff latexfileinfo-pkgs latexfileversion
diff --git a/Master/tlpkg/libexec/ctan2tds b/Master/tlpkg/libexec/ctan2tds
index d33dcc0e5cc..f0d45684fb2 100755
--- a/Master/tlpkg/libexec/ctan2tds
+++ b/Master/tlpkg/libexec/ctan2tds
@@ -2691,6 +2691,7 @@ $standardttf = '\.ttf|\.TTC';
  'changes'		=> '\.bash$',
  'cloze'		=> '\.lua$',
  'epspdf'               => '(epspdf(|\.help|boot|tk)|\.rb|makegray\.pro)$',
+ 'latex2nemeth'         => '\.jar$',
  'latex-make'           => '\.py$',
  'latexindent'          => 'Settings\.yaml$',
  'lilyglyphs'           => 'lilyglyphs_common.py',
@@ -2746,6 +2747,7 @@ $standardttf = '\.ttf|\.TTC';
  'latex-git-log'        => 'latex-git-log$',
  'latex-papersize'	=> '\.py$',
  'latex2man'            => 'latex2man$',
+ 'latex2nemeth'         => 'latex2nemeth$',
  'latexdiff'            => 'latex(diff|diff-vc|revise)\.pl$',
  'latexindent'          => 'latexindent\.pl$',
  'latexmk'              => '\.pl$',
diff --git a/Master/tlpkg/tlpsrc/collection-binextra.tlpsrc b/Master/tlpkg/tlpsrc/collection-binextra.tlpsrc
index 6b7613f998e..f4d2d4bcb3b 100644
--- a/Master/tlpkg/tlpsrc/collection-binextra.tlpsrc
+++ b/Master/tlpkg/tlpsrc/collection-binextra.tlpsrc
@@ -41,6 +41,7 @@ depend lacheck
 depend latex-git-log
 depend latex-papersize
 depend latex2man
+depend latex2nemeth
 depend latexdiff
 depend latexfileversion
 depend latexmk
diff --git a/Master/tlpkg/tlpsrc/latex2nemeth.tlpsrc b/Master/tlpkg/tlpsrc/latex2nemeth.tlpsrc
new file mode 100644
index 00000000000..aefd3a571c4
--- /dev/null
+++ b/Master/tlpkg/tlpsrc/latex2nemeth.tlpsrc
@@ -0,0 +1,2 @@
+binpattern f bin/${ARCH}/${PKGNAME}
+