Initial commit
This commit is contained in:
Senad Uka
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# :Id: $Id: __init__.py 7865 2015-04-12 10:06:43Z milde $
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# :Author: Guenter Milde.
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# :License: Released under the terms of the `2-Clause BSD license`_, in short:
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#
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# Copying and distribution of this file, with or without modification,
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# are permitted in any medium without royalty provided the copyright
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||||
# notice and this notice are preserved.
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# This file is offered as-is, without any warranty.
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#
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# .. _2-Clause BSD license: http://www.spdx.org/licenses/BSD-2-Clause
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"""
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This is the Docutils (Python Documentation Utilities) "math" sub-package.
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It contains various modules for conversion between different math formats
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(LaTeX, MathML, HTML).
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:math2html: LaTeX math -> HTML conversion from eLyXer
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:latex2mathml: LaTeX math -> presentational MathML
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:unichar2tex: Unicode character to LaTeX math translation table
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:tex2unichar: LaTeX math to Unicode character translation dictionaries
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:tex2mathml_extern: Wrapper for TeX -> MathML command line converters
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"""
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# helpers for Docutils math support
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# =================================
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def pick_math_environment(code, numbered=False):
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"""Return the right math environment to display `code`.
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The test simply looks for line-breaks (``\\``) outside environments.
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Multi-line formulae are set with ``align``, one-liners with
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``equation``.
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If `numbered` evaluates to ``False``, the "starred" versions are used
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to suppress numbering.
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"""
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# cut out environment content:
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chunks = code.split(r'\begin{')
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toplevel_code = ''.join([chunk.split(r'\end{')[-1]
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for chunk in chunks])
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if toplevel_code.find(r'\\') >= 0:
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env = 'align'
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else:
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env = 'equation'
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if not numbered:
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env += '*'
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return env
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#!/usr/bin/env python
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# -*- coding: utf-8 -*-
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# :Id: $Id: latex2mathml.py 7995 2016-12-10 17:50:59Z milde $
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# :Copyright: © 2010 Günter Milde.
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# Based on rst2mathml.py from the latex_math sandbox project
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# © 2005 Jens Jørgen Mortensen
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# :License: Released under the terms of the `2-Clause BSD license`_, in short:
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#
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# Copying and distribution of this file, with or without modification,
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# are permitted in any medium without royalty provided the copyright
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# notice and this notice are preserved.
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# This file is offered as-is, without any warranty.
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#
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# .. _2-Clause BSD license: http://www.spdx.org/licenses/BSD-2-Clause
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"""Convert LaTex math code into presentational MathML"""
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# Based on the `latex_math` sandbox project by Jens Jørgen Mortensen
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import docutils.utils.math.tex2unichar as tex2unichar
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# TeX spacing combining
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over = {'acute': '\u00B4', # u'\u0301',
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'bar': '\u00AF', # u'\u0304',
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'breve': '\u02D8', # u'\u0306',
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'check': '\u02C7', # u'\u030C',
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'dot': '\u02D9', # u'\u0307',
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'ddot': '\u00A8', # u'\u0308',
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'dddot': '\u20DB',
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'grave': '`', # u'\u0300',
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'hat': '^', # u'\u0302',
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'mathring': '\u02DA', # u'\u030A',
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'overleftrightarrow': '\u20e1',
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# 'overline': # u'\u0305',
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'tilde': '\u02DC', # u'\u0303',
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'vec': '\u20D7'}
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Greek = { # Capital Greek letters: (upright in TeX style)
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'Phi':'\u03a6', 'Xi':'\u039e', 'Sigma':'\u03a3',
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'Psi':'\u03a8', 'Delta':'\u0394', 'Theta':'\u0398',
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'Upsilon':'\u03d2', 'Pi':'\u03a0', 'Omega':'\u03a9',
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'Gamma':'\u0393', 'Lambda':'\u039b'}
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letters = tex2unichar.mathalpha
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special = tex2unichar.mathbin # Binary symbols
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special.update(tex2unichar.mathrel) # Relation symbols, arrow symbols
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special.update(tex2unichar.mathord) # Miscellaneous symbols
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special.update(tex2unichar.mathop) # Variable-sized symbols
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special.update(tex2unichar.mathopen) # Braces
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special.update(tex2unichar.mathclose) # Braces
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special.update(tex2unichar.mathfence)
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sumintprod = ''.join([special[symbol] for symbol in
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['sum', 'int', 'oint', 'prod']])
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functions = ['arccos', 'arcsin', 'arctan', 'arg', 'cos', 'cosh',
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'cot', 'coth', 'csc', 'deg', 'det', 'dim',
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'exp', 'gcd', 'hom', 'inf', 'ker', 'lg',
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'lim', 'liminf', 'limsup', 'ln', 'log', 'max',
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'min', 'Pr', 'sec', 'sin', 'sinh', 'sup',
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'tan', 'tanh',
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'injlim', 'varinjlim', 'varlimsup',
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'projlim', 'varliminf', 'varprojlim']
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mathbb = {
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'A': '\U0001D538',
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'B': '\U0001D539',
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'C': '\u2102',
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'D': '\U0001D53B',
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'E': '\U0001D53C',
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'F': '\U0001D53D',
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'G': '\U0001D53E',
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'H': '\u210D',
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'I': '\U0001D540',
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'J': '\U0001D541',
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'K': '\U0001D542',
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'L': '\U0001D543',
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'M': '\U0001D544',
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'N': '\u2115',
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'O': '\U0001D546',
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'P': '\u2119',
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'Q': '\u211A',
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'R': '\u211D',
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'S': '\U0001D54A',
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'T': '\U0001D54B',
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'U': '\U0001D54C',
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'V': '\U0001D54D',
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'W': '\U0001D54E',
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'X': '\U0001D54F',
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'Y': '\U0001D550',
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'Z': '\u2124',
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}
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mathscr = {
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'A': '\U0001D49C',
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'B': '\u212C', # bernoulli function
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'C': '\U0001D49E',
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'D': '\U0001D49F',
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'E': '\u2130',
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'F': '\u2131',
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'G': '\U0001D4A2',
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'H': '\u210B', # hamiltonian
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'I': '\u2110',
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'J': '\U0001D4A5',
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'K': '\U0001D4A6',
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'L': '\u2112', # lagrangian
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'M': '\u2133', # physics m-matrix
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'N': '\U0001D4A9',
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'O': '\U0001D4AA',
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'P': '\U0001D4AB',
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'Q': '\U0001D4AC',
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'R': '\u211B',
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'S': '\U0001D4AE',
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'T': '\U0001D4AF',
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'U': '\U0001D4B0',
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'V': '\U0001D4B1',
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'W': '\U0001D4B2',
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'X': '\U0001D4B3',
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'Y': '\U0001D4B4',
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'Z': '\U0001D4B5',
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'a': '\U0001D4B6',
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'b': '\U0001D4B7',
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'c': '\U0001D4B8',
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'd': '\U0001D4B9',
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'e': '\u212F',
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'f': '\U0001D4BB',
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'g': '\u210A',
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'h': '\U0001D4BD',
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'i': '\U0001D4BE',
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'j': '\U0001D4BF',
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'k': '\U0001D4C0',
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'l': '\U0001D4C1',
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'm': '\U0001D4C2',
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'n': '\U0001D4C3',
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'o': '\u2134', # order of
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'p': '\U0001D4C5',
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'q': '\U0001D4C6',
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'r': '\U0001D4C7',
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's': '\U0001D4C8',
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't': '\U0001D4C9',
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'u': '\U0001D4CA',
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'v': '\U0001D4CB',
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'w': '\U0001D4CC',
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'x': '\U0001D4CD',
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'y': '\U0001D4CE',
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'z': '\U0001D4CF',
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}
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negatables = {'=': '\u2260',
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r'\in': '\u2209',
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r'\equiv': '\u2262'}
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# LaTeX to MathML translation stuff:
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class math:
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"""Base class for MathML elements."""
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nchildren = 1000000
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"""Required number of children"""
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def __init__(self, children=None, inline=None):
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"""math([children]) -> MathML element
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children can be one child or a list of children."""
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self.children = []
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if children is not None:
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if type(children) is list:
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for child in children:
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self.append(child)
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else:
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# Only one child:
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self.append(children)
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if inline is not None:
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self.inline = inline
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def __repr__(self):
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if hasattr(self, 'children'):
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return self.__class__.__name__ + '(%s)' % \
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','.join([repr(child) for child in self.children])
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else:
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return self.__class__.__name__
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def full(self):
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"""Room for more children?"""
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return len(self.children) >= self.nchildren
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def append(self, child):
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"""append(child) -> element
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Appends child and returns self if self is not full or first
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non-full parent."""
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assert not self.full()
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self.children.append(child)
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child.parent = self
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node = self
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while node.full():
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node = node.parent
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return node
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def delete_child(self):
|
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"""delete_child() -> child
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Delete last child and return it."""
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child = self.children[-1]
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del self.children[-1]
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return child
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def close(self):
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"""close() -> parent
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Close element and return first non-full element."""
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parent = self.parent
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while parent.full():
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parent = parent.parent
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return parent
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def xml(self):
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"""xml() -> xml-string"""
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return self.xml_start() + self.xml_body() + self.xml_end()
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def xml_start(self):
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if not hasattr(self, 'inline'):
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return ['<%s>' % self.__class__.__name__]
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xmlns = 'http://www.w3.org/1998/Math/MathML'
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if self.inline:
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return ['<math xmlns="%s">' % xmlns]
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else:
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return ['<math xmlns="%s" mode="display">' % xmlns]
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def xml_end(self):
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return ['</%s>' % self.__class__.__name__]
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def xml_body(self):
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xml = []
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for child in self.children:
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xml.extend(child.xml())
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return xml
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class mrow(math):
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def xml_start(self):
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return ['\n<%s>' % self.__class__.__name__]
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class mtable(math):
|
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def xml_start(self):
|
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return ['\n<%s>' % self.__class__.__name__]
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class mtr(mrow): pass
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class mtd(mrow): pass
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|
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class mx(math):
|
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"""Base class for mo, mi, and mn"""
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nchildren = 0
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def __init__(self, data):
|
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self.data = data
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|
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def xml_body(self):
|
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return [self.data]
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class mo(mx):
|
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translation = {'<': '<', '>': '>'}
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def xml_body(self):
|
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return [self.translation.get(self.data, self.data)]
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class mi(mx): pass
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class mn(mx): pass
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class msub(math):
|
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nchildren = 2
|
||||
|
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class msup(math):
|
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nchildren = 2
|
||||
|
||||
class msqrt(math):
|
||||
nchildren = 1
|
||||
|
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class mroot(math):
|
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nchildren = 2
|
||||
|
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class mfrac(math):
|
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nchildren = 2
|
||||
|
||||
class msubsup(math):
|
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nchildren = 3
|
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def __init__(self, children=None, reversed=False):
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self.reversed = reversed
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math.__init__(self, children)
|
||||
|
||||
def xml(self):
|
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if self.reversed:
|
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## self.children[1:3] = self.children[2:0:-1]
|
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self.children[1:3] = [self.children[2], self.children[1]]
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self.reversed = False
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return math.xml(self)
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|
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class mfenced(math):
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translation = {'\\{': '{', '\\langle': '\u2329',
|
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'\\}': '}', '\\rangle': '\u232A',
|
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'.': ''}
|
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def __init__(self, par):
|
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self.openpar = par
|
||||
math.__init__(self)
|
||||
|
||||
def xml_start(self):
|
||||
open = self.translation.get(self.openpar, self.openpar)
|
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close = self.translation.get(self.closepar, self.closepar)
|
||||
return ['<mfenced open="%s" close="%s">' % (open, close)]
|
||||
|
||||
class mspace(math):
|
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nchildren = 0
|
||||
|
||||
class mstyle(math):
|
||||
def __init__(self, children=None, nchildren=None, **kwargs):
|
||||
if nchildren is not None:
|
||||
self.nchildren = nchildren
|
||||
math.__init__(self, children)
|
||||
self.attrs = kwargs
|
||||
|
||||
def xml_start(self):
|
||||
return ['<mstyle '] + ['%s="%s"' % item
|
||||
for item in list(self.attrs.items())] + ['>']
|
||||
|
||||
class mover(math):
|
||||
nchildren = 2
|
||||
def __init__(self, children=None, reversed=False):
|
||||
self.reversed = reversed
|
||||
math.__init__(self, children)
|
||||
|
||||
def xml(self):
|
||||
if self.reversed:
|
||||
self.children.reverse()
|
||||
self.reversed = False
|
||||
return math.xml(self)
|
||||
|
||||
class munder(math):
|
||||
nchildren = 2
|
||||
|
||||
class munderover(math):
|
||||
nchildren = 3
|
||||
def __init__(self, children=None):
|
||||
math.__init__(self, children)
|
||||
|
||||
class mtext(math):
|
||||
nchildren = 0
|
||||
def __init__(self, text):
|
||||
self.text = text
|
||||
|
||||
def xml_body(self):
|
||||
return [self.text]
|
||||
|
||||
def parse_latex_math(string, inline=True):
|
||||
"""parse_latex_math(string [,inline]) -> MathML-tree
|
||||
|
||||
Returns a MathML-tree parsed from string. inline=True is for
|
||||
inline math and inline=False is for displayed math.
|
||||
|
||||
tree is the whole tree and node is the current element."""
|
||||
|
||||
# Normalize white-space:
|
||||
string = ' '.join(string.split())
|
||||
|
||||
if inline:
|
||||
node = mrow()
|
||||
tree = math(node, inline=True)
|
||||
else:
|
||||
node = mtd()
|
||||
tree = math(mtable(mtr(node)), inline=False)
|
||||
|
||||
while len(string) > 0:
|
||||
n = len(string)
|
||||
c = string[0]
|
||||
skip = 1 # number of characters consumed
|
||||
if n > 1:
|
||||
c2 = string[1]
|
||||
else:
|
||||
c2 = ''
|
||||
## print n, string, c, c2, node.__class__.__name__
|
||||
if c == ' ':
|
||||
pass
|
||||
elif c == '\\':
|
||||
if c2 in '{}':
|
||||
node = node.append(mo(c2))
|
||||
skip = 2
|
||||
elif c2 == ' ':
|
||||
node = node.append(mspace())
|
||||
skip = 2
|
||||
elif c2 == ',': # TODO: small space
|
||||
node = node.append(mspace())
|
||||
skip = 2
|
||||
elif c2.isalpha():
|
||||
# We have a LaTeX-name:
|
||||
i = 2
|
||||
while i < n and string[i].isalpha():
|
||||
i += 1
|
||||
name = string[1:i]
|
||||
node, skip = handle_keyword(name, node, string[i:])
|
||||
skip += i
|
||||
elif c2 == '\\':
|
||||
# End of a row:
|
||||
entry = mtd()
|
||||
row = mtr(entry)
|
||||
node.close().close().append(row)
|
||||
node = entry
|
||||
skip = 2
|
||||
else:
|
||||
raise SyntaxError(r'Syntax error: "%s%s"' % (c, c2))
|
||||
elif c.isalpha():
|
||||
node = node.append(mi(c))
|
||||
elif c.isdigit():
|
||||
node = node.append(mn(c))
|
||||
elif c in "+-*/=()[]|<>,.!?':;@":
|
||||
node = node.append(mo(c))
|
||||
elif c == '_':
|
||||
child = node.delete_child()
|
||||
if isinstance(child, msup):
|
||||
sub = msubsup(child.children, reversed=True)
|
||||
elif isinstance(child, mo) and child.data in sumintprod:
|
||||
sub = munder(child)
|
||||
else:
|
||||
sub = msub(child)
|
||||
node.append(sub)
|
||||
node = sub
|
||||
elif c == '^':
|
||||
child = node.delete_child()
|
||||
if isinstance(child, msub):
|
||||
sup = msubsup(child.children)
|
||||
elif isinstance(child, mo) and child.data in sumintprod:
|
||||
sup = mover(child)
|
||||
elif (isinstance(child, munder) and
|
||||
child.children[0].data in sumintprod):
|
||||
sup = munderover(child.children)
|
||||
else:
|
||||
sup = msup(child)
|
||||
node.append(sup)
|
||||
node = sup
|
||||
elif c == '{':
|
||||
row = mrow()
|
||||
node.append(row)
|
||||
node = row
|
||||
elif c == '}':
|
||||
node = node.close()
|
||||
elif c == '&':
|
||||
entry = mtd()
|
||||
node.close().append(entry)
|
||||
node = entry
|
||||
else:
|
||||
raise SyntaxError(r'Illegal character: "%s"' % c)
|
||||
string = string[skip:]
|
||||
return tree
|
||||
|
||||
|
||||
def handle_keyword(name, node, string):
|
||||
skip = 0
|
||||
if len(string) > 0 and string[0] == ' ':
|
||||
string = string[1:]
|
||||
skip = 1
|
||||
if name == 'begin':
|
||||
if not string.startswith('{matrix}'):
|
||||
raise SyntaxError('Environment not supported! '
|
||||
'Supported environment: "matrix".')
|
||||
skip += 8
|
||||
entry = mtd()
|
||||
table = mtable(mtr(entry))
|
||||
node.append(table)
|
||||
node = entry
|
||||
elif name == 'end':
|
||||
if not string.startswith('{matrix}'):
|
||||
raise SyntaxError(r'Expected "\end{matrix}"!')
|
||||
skip += 8
|
||||
node = node.close().close().close()
|
||||
elif name in ('text', 'mathrm'):
|
||||
if string[0] != '{':
|
||||
raise SyntaxError(r'Expected "\text{...}"!')
|
||||
i = string.find('}')
|
||||
if i == -1:
|
||||
raise SyntaxError(r'Expected "\text{...}"!')
|
||||
node = node.append(mtext(string[1:i]))
|
||||
skip += i + 1
|
||||
elif name == 'sqrt':
|
||||
sqrt = msqrt()
|
||||
node.append(sqrt)
|
||||
node = sqrt
|
||||
elif name == 'frac':
|
||||
frac = mfrac()
|
||||
node.append(frac)
|
||||
node = frac
|
||||
elif name == 'left':
|
||||
for par in ['(', '[', '|', '\\{', '\\langle', '.']:
|
||||
if string.startswith(par):
|
||||
break
|
||||
else:
|
||||
raise SyntaxError('Missing left-brace!')
|
||||
fenced = mfenced(par)
|
||||
node.append(fenced)
|
||||
row = mrow()
|
||||
fenced.append(row)
|
||||
node = row
|
||||
skip += len(par)
|
||||
elif name == 'right':
|
||||
for par in [')', ']', '|', '\\}', '\\rangle', '.']:
|
||||
if string.startswith(par):
|
||||
break
|
||||
else:
|
||||
raise SyntaxError('Missing right-brace!')
|
||||
node = node.close()
|
||||
node.closepar = par
|
||||
node = node.close()
|
||||
skip += len(par)
|
||||
elif name == 'not':
|
||||
for operator in negatables:
|
||||
if string.startswith(operator):
|
||||
break
|
||||
else:
|
||||
raise SyntaxError(r'Expected something to negate: "\not ..."!')
|
||||
node = node.append(mo(negatables[operator]))
|
||||
skip += len(operator)
|
||||
elif name == 'mathbf':
|
||||
style = mstyle(nchildren=1, fontweight='bold')
|
||||
node.append(style)
|
||||
node = style
|
||||
elif name == 'mathbb':
|
||||
if string[0] != '{' or not string[1].isupper() or string[2] != '}':
|
||||
raise SyntaxError(r'Expected something like "\mathbb{A}"!')
|
||||
node = node.append(mi(mathbb[string[1]]))
|
||||
skip += 3
|
||||
elif name in ('mathscr', 'mathcal'):
|
||||
if string[0] != '{' or string[2] != '}':
|
||||
raise SyntaxError(r'Expected something like "\mathscr{A}"!')
|
||||
node = node.append(mi(mathscr[string[1]]))
|
||||
skip += 3
|
||||
elif name == 'colon': # "normal" colon, not binary operator
|
||||
node = node.append(mo(':')) # TODO: add ``lspace="0pt"``
|
||||
elif name in Greek: # Greek capitals (upright in "TeX style")
|
||||
node = node.append(mo(Greek[name]))
|
||||
# TODO: "ISO style" sets them italic. Could we use a class argument
|
||||
# to enable styling via CSS?
|
||||
elif name in letters:
|
||||
node = node.append(mi(letters[name]))
|
||||
elif name in special:
|
||||
node = node.append(mo(special[name]))
|
||||
elif name in functions:
|
||||
node = node.append(mo(name))
|
||||
elif name in over:
|
||||
ovr = mover(mo(over[name]), reversed=True)
|
||||
node.append(ovr)
|
||||
node = ovr
|
||||
else:
|
||||
raise SyntaxError('Unknown LaTeX command: ' + name)
|
||||
|
||||
return node, skip
|
||||
|
||||
def tex2mathml(tex_math, inline=True):
|
||||
"""Return string with MathML code corresponding to `tex_math`.
|
||||
|
||||
`inline`=True is for inline math and `inline`=False for displayed math.
|
||||
"""
|
||||
|
||||
mathml_tree = parse_latex_math(tex_math, inline=inline)
|
||||
return ''.join(mathml_tree.xml())
|
||||
|
||||
|
||||
File diff suppressed because it is too large
Load Diff
@@ -0,0 +1,146 @@
|
||||
#!/usr/bin/env python
|
||||
# -*- coding: utf-8 -*-
|
||||
|
||||
# :Id: $Id: tex2mathml_extern.py 8208 2018-01-04 07:03:42Z milde $
|
||||
# :Copyright: © 2015 Günter Milde.
|
||||
# :License: Released under the terms of the `2-Clause BSD license`_, in short:
|
||||
#
|
||||
# Copying and distribution of this file, with or without modification,
|
||||
# are permitted in any medium without royalty provided the copyright
|
||||
# notice and this notice are preserved.
|
||||
# This file is offered as-is, without any warranty.
|
||||
#
|
||||
# .. _2-Clause BSD license: http://www.spdx.org/licenses/BSD-2-Clause
|
||||
|
||||
# Wrappers for TeX->MathML conversion by external tools
|
||||
# =====================================================
|
||||
|
||||
import subprocess
|
||||
|
||||
document_template = r"""\documentclass{article}
|
||||
\usepackage{amsmath}
|
||||
\begin{document}
|
||||
%s
|
||||
\end{document}
|
||||
"""
|
||||
|
||||
def latexml(math_code, reporter=None):
|
||||
"""Convert LaTeX math code to MathML with LaTeXML_
|
||||
|
||||
.. _LaTeXML: http://dlmf.nist.gov/LaTeXML/
|
||||
"""
|
||||
p = subprocess.Popen(['latexml',
|
||||
'-', # read from stdin
|
||||
# '--preload=amsmath',
|
||||
'--inputencoding=utf8',
|
||||
],
|
||||
stdin=subprocess.PIPE,
|
||||
stdout=subprocess.PIPE,
|
||||
stderr=subprocess.PIPE,
|
||||
close_fds=True)
|
||||
p.stdin.write((document_template % math_code).encode('utf8'))
|
||||
p.stdin.close()
|
||||
latexml_code = p.stdout.read()
|
||||
latexml_err = p.stderr.read().decode('utf8')
|
||||
if reporter and (latexml_err.find('Error') >= 0 or not latexml_code):
|
||||
reporter.error(latexml_err)
|
||||
|
||||
post_p = subprocess.Popen(['latexmlpost',
|
||||
'-',
|
||||
'--nonumbersections',
|
||||
'--format=xhtml',
|
||||
# '--linelength=78', # experimental
|
||||
'--'
|
||||
],
|
||||
stdin=subprocess.PIPE,
|
||||
stdout=subprocess.PIPE,
|
||||
stderr=subprocess.PIPE,
|
||||
close_fds=True)
|
||||
post_p.stdin.write(latexml_code)
|
||||
post_p.stdin.close()
|
||||
result = post_p.stdout.read().decode('utf8')
|
||||
post_p_err = post_p.stderr.read().decode('utf8')
|
||||
if reporter and (post_p_err.find('Error') >= 0 or not result):
|
||||
reporter.error(post_p_err)
|
||||
|
||||
# extract MathML code:
|
||||
start,end = result.find('<math'), result.find('</math>')+7
|
||||
result = result[start:end]
|
||||
if 'class="ltx_ERROR' in result:
|
||||
raise SyntaxError(result)
|
||||
return result
|
||||
|
||||
def ttm(math_code, reporter=None):
|
||||
"""Convert LaTeX math code to MathML with TtM_
|
||||
|
||||
.. _TtM: http://hutchinson.belmont.ma.us/tth/mml/
|
||||
"""
|
||||
p = subprocess.Popen(['ttm',
|
||||
# '-i', # italic font for equations. Default roman.
|
||||
'-u', # unicode character encoding. (Default iso-8859-1).
|
||||
'-r', # output raw MathML (no preamble or postlude)
|
||||
],
|
||||
stdin=subprocess.PIPE,
|
||||
stdout=subprocess.PIPE,
|
||||
stderr=subprocess.PIPE,
|
||||
close_fds=True)
|
||||
p.stdin.write((document_template % math_code).encode('utf8'))
|
||||
p.stdin.close()
|
||||
result = p.stdout.read()
|
||||
err = p.stderr.read().decode('utf8')
|
||||
if err.find('**** Unknown') >= 0:
|
||||
msg = '\n'.join([line for line in err.splitlines()
|
||||
if line.startswith('****')])
|
||||
raise SyntaxError('\nMessage from external converter TtM:\n'+ msg)
|
||||
if reporter and err.find('**** Error') >= 0 or not result:
|
||||
reporter.error(err)
|
||||
start,end = result.find('<math'), result.find('</math>')+7
|
||||
result = result[start:end]
|
||||
return result
|
||||
|
||||
def blahtexml(math_code, inline=True, reporter=None):
|
||||
"""Convert LaTeX math code to MathML with blahtexml_
|
||||
|
||||
.. _blahtexml: http://gva.noekeon.org/blahtexml/
|
||||
"""
|
||||
options = ['--mathml',
|
||||
'--indented',
|
||||
'--spacing', 'moderate',
|
||||
'--mathml-encoding', 'raw',
|
||||
'--other-encoding', 'raw',
|
||||
'--doctype-xhtml+mathml',
|
||||
'--annotate-TeX',
|
||||
]
|
||||
if inline:
|
||||
mathmode_arg = ''
|
||||
else:
|
||||
mathmode_arg = 'mode="display"'
|
||||
options.append('--displaymath')
|
||||
|
||||
p = subprocess.Popen(['blahtexml']+options,
|
||||
stdin=subprocess.PIPE,
|
||||
stdout=subprocess.PIPE,
|
||||
stderr=subprocess.PIPE,
|
||||
close_fds=True)
|
||||
p.stdin.write(math_code.encode('utf8'))
|
||||
p.stdin.close()
|
||||
result = p.stdout.read().decode('utf8')
|
||||
err = p.stderr.read().decode('utf8')
|
||||
|
||||
if result.find('<error>') >= 0:
|
||||
raise SyntaxError('\nMessage from external converter blahtexml:\n'
|
||||
+result[result.find('<message>')+9:result.find('</message>')])
|
||||
if reporter and (err.find('**** Error') >= 0 or not result):
|
||||
reporter.error(err)
|
||||
start,end = result.find('<markup>')+9, result.find('</markup>')
|
||||
result = ('<math xmlns="http://www.w3.org/1998/Math/MathML"%s>\n'
|
||||
'%s</math>\n') % (mathmode_arg, result[start:end])
|
||||
return result
|
||||
|
||||
# self-test
|
||||
|
||||
if __name__ == "__main__":
|
||||
example = r'\frac{\partial \sin^2(\alpha)}{\partial \vec r} \varpi \, \text{Grüße}'
|
||||
# print latexml(example).encode('utf8')
|
||||
# print ttm(example)#.encode('utf8')
|
||||
print(blahtexml(example).encode('utf8'))
|
||||
@@ -0,0 +1,662 @@
|
||||
# -*- coding: utf-8 -*-
|
||||
|
||||
# LaTeX math to Unicode symbols translation dictionaries.
|
||||
# Generated with ``write_tex2unichar.py`` from the data in
|
||||
# http://milde.users.sourceforge.net/LUCR/Math/
|
||||
|
||||
# Includes commands from: wasysym, stmaryrd, mathdots, mathabx, esint, bbold, amsxtra, amsmath, amssymb, standard LaTeX
|
||||
|
||||
mathaccent = {
|
||||
'acute': '\u0301', # x́ COMBINING ACUTE ACCENT
|
||||
'bar': '\u0304', # x̄ COMBINING MACRON
|
||||
'breve': '\u0306', # x̆ COMBINING BREVE
|
||||
'check': '\u030c', # x̌ COMBINING CARON
|
||||
'ddddot': '\u20dc', # x⃜ COMBINING FOUR DOTS ABOVE
|
||||
'dddot': '\u20db', # x⃛ COMBINING THREE DOTS ABOVE
|
||||
'ddot': '\u0308', # ẍ COMBINING DIAERESIS
|
||||
'dot': '\u0307', # ẋ COMBINING DOT ABOVE
|
||||
'grave': '\u0300', # x̀ COMBINING GRAVE ACCENT
|
||||
'hat': '\u0302', # x̂ COMBINING CIRCUMFLEX ACCENT
|
||||
'mathring': '\u030a', # x̊ COMBINING RING ABOVE
|
||||
'not': '\u0338', # x̸ COMBINING LONG SOLIDUS OVERLAY
|
||||
'overleftarrow': '\u20d6', # x⃖ COMBINING LEFT ARROW ABOVE
|
||||
'overleftrightarrow': '\u20e1', # x⃡ COMBINING LEFT RIGHT ARROW ABOVE
|
||||
'overline': '\u0305', # x̅ COMBINING OVERLINE
|
||||
'overrightarrow': '\u20d7', # x⃗ COMBINING RIGHT ARROW ABOVE
|
||||
'tilde': '\u0303', # x̃ COMBINING TILDE
|
||||
'underbar': '\u0331', # x̱ COMBINING MACRON BELOW
|
||||
'underleftarrow': '\u20ee', # x⃮ COMBINING LEFT ARROW BELOW
|
||||
'underline': '\u0332', # x̲ COMBINING LOW LINE
|
||||
'underrightarrow': '\u20ef', # x⃯ COMBINING RIGHT ARROW BELOW
|
||||
'vec': '\u20d7', # x⃗ COMBINING RIGHT ARROW ABOVE
|
||||
'widehat': '\u0302', # x̂ COMBINING CIRCUMFLEX ACCENT
|
||||
'widetilde': '\u0303', # x̃ COMBINING TILDE
|
||||
}
|
||||
mathalpha = {
|
||||
'Bbbk': '\U0001d55c', # 𝕜 MATHEMATICAL DOUBLE-STRUCK SMALL K
|
||||
'Delta': '\u0394', # Δ GREEK CAPITAL LETTER DELTA
|
||||
'Gamma': '\u0393', # Γ GREEK CAPITAL LETTER GAMMA
|
||||
'Im': '\u2111', # ℑ BLACK-LETTER CAPITAL I
|
||||
'Lambda': '\u039b', # Λ GREEK CAPITAL LETTER LAMDA
|
||||
'Omega': '\u03a9', # Ω GREEK CAPITAL LETTER OMEGA
|
||||
'Phi': '\u03a6', # Φ GREEK CAPITAL LETTER PHI
|
||||
'Pi': '\u03a0', # Π GREEK CAPITAL LETTER PI
|
||||
'Psi': '\u03a8', # Ψ GREEK CAPITAL LETTER PSI
|
||||
'Re': '\u211c', # ℜ BLACK-LETTER CAPITAL R
|
||||
'Sigma': '\u03a3', # Σ GREEK CAPITAL LETTER SIGMA
|
||||
'Theta': '\u0398', # Θ GREEK CAPITAL LETTER THETA
|
||||
'Upsilon': '\u03a5', # Υ GREEK CAPITAL LETTER UPSILON
|
||||
'Xi': '\u039e', # Ξ GREEK CAPITAL LETTER XI
|
||||
'aleph': '\u2135', # ℵ ALEF SYMBOL
|
||||
'alpha': '\u03b1', # α GREEK SMALL LETTER ALPHA
|
||||
'beta': '\u03b2', # β GREEK SMALL LETTER BETA
|
||||
'beth': '\u2136', # ℶ BET SYMBOL
|
||||
'chi': '\u03c7', # χ GREEK SMALL LETTER CHI
|
||||
'daleth': '\u2138', # ℸ DALET SYMBOL
|
||||
'delta': '\u03b4', # δ GREEK SMALL LETTER DELTA
|
||||
'digamma': '\u03dc', # Ϝ GREEK LETTER DIGAMMA
|
||||
'ell': '\u2113', # ℓ SCRIPT SMALL L
|
||||
'epsilon': '\u03f5', # ϵ GREEK LUNATE EPSILON SYMBOL
|
||||
'eta': '\u03b7', # η GREEK SMALL LETTER ETA
|
||||
'eth': '\xf0', # ð LATIN SMALL LETTER ETH
|
||||
'gamma': '\u03b3', # γ GREEK SMALL LETTER GAMMA
|
||||
'gimel': '\u2137', # ℷ GIMEL SYMBOL
|
||||
'hbar': '\u210f', # ℏ PLANCK CONSTANT OVER TWO PI
|
||||
'hslash': '\u210f', # ℏ PLANCK CONSTANT OVER TWO PI
|
||||
'imath': '\u0131', # ı LATIN SMALL LETTER DOTLESS I
|
||||
'iota': '\u03b9', # ι GREEK SMALL LETTER IOTA
|
||||
'jmath': '\u0237', # ȷ LATIN SMALL LETTER DOTLESS J
|
||||
'kappa': '\u03ba', # κ GREEK SMALL LETTER KAPPA
|
||||
'lambda': '\u03bb', # λ GREEK SMALL LETTER LAMDA
|
||||
'mu': '\u03bc', # μ GREEK SMALL LETTER MU
|
||||
'nu': '\u03bd', # ν GREEK SMALL LETTER NU
|
||||
'omega': '\u03c9', # ω GREEK SMALL LETTER OMEGA
|
||||
'phi': '\u03d5', # ϕ GREEK PHI SYMBOL
|
||||
'pi': '\u03c0', # π GREEK SMALL LETTER PI
|
||||
'psi': '\u03c8', # ψ GREEK SMALL LETTER PSI
|
||||
'rho': '\u03c1', # ρ GREEK SMALL LETTER RHO
|
||||
'sigma': '\u03c3', # σ GREEK SMALL LETTER SIGMA
|
||||
'tau': '\u03c4', # τ GREEK SMALL LETTER TAU
|
||||
'theta': '\u03b8', # θ GREEK SMALL LETTER THETA
|
||||
'upsilon': '\u03c5', # υ GREEK SMALL LETTER UPSILON
|
||||
'varDelta': '\U0001d6e5', # 𝛥 MATHEMATICAL ITALIC CAPITAL DELTA
|
||||
'varGamma': '\U0001d6e4', # 𝛤 MATHEMATICAL ITALIC CAPITAL GAMMA
|
||||
'varLambda': '\U0001d6ec', # 𝛬 MATHEMATICAL ITALIC CAPITAL LAMDA
|
||||
'varOmega': '\U0001d6fa', # 𝛺 MATHEMATICAL ITALIC CAPITAL OMEGA
|
||||
'varPhi': '\U0001d6f7', # 𝛷 MATHEMATICAL ITALIC CAPITAL PHI
|
||||
'varPi': '\U0001d6f1', # 𝛱 MATHEMATICAL ITALIC CAPITAL PI
|
||||
'varPsi': '\U0001d6f9', # 𝛹 MATHEMATICAL ITALIC CAPITAL PSI
|
||||
'varSigma': '\U0001d6f4', # 𝛴 MATHEMATICAL ITALIC CAPITAL SIGMA
|
||||
'varTheta': '\U0001d6e9', # 𝛩 MATHEMATICAL ITALIC CAPITAL THETA
|
||||
'varUpsilon': '\U0001d6f6', # 𝛶 MATHEMATICAL ITALIC CAPITAL UPSILON
|
||||
'varXi': '\U0001d6ef', # 𝛯 MATHEMATICAL ITALIC CAPITAL XI
|
||||
'varepsilon': '\u03b5', # ε GREEK SMALL LETTER EPSILON
|
||||
'varkappa': '\U0001d718', # 𝜘 MATHEMATICAL ITALIC KAPPA SYMBOL
|
||||
'varphi': '\u03c6', # φ GREEK SMALL LETTER PHI
|
||||
'varpi': '\u03d6', # ϖ GREEK PI SYMBOL
|
||||
'varrho': '\u03f1', # ϱ GREEK RHO SYMBOL
|
||||
'varsigma': '\u03c2', # ς GREEK SMALL LETTER FINAL SIGMA
|
||||
'vartheta': '\u03d1', # ϑ GREEK THETA SYMBOL
|
||||
'wp': '\u2118', # ℘ SCRIPT CAPITAL P
|
||||
'xi': '\u03be', # ξ GREEK SMALL LETTER XI
|
||||
'zeta': '\u03b6', # ζ GREEK SMALL LETTER ZETA
|
||||
}
|
||||
mathbin = {
|
||||
'Cap': '\u22d2', # ⋒ DOUBLE INTERSECTION
|
||||
'Circle': '\u25cb', # ○ WHITE CIRCLE
|
||||
'Cup': '\u22d3', # ⋓ DOUBLE UNION
|
||||
'LHD': '\u25c0', # ◀ BLACK LEFT-POINTING TRIANGLE
|
||||
'RHD': '\u25b6', # ▶ BLACK RIGHT-POINTING TRIANGLE
|
||||
'amalg': '\u2a3f', # ⨿ AMALGAMATION OR COPRODUCT
|
||||
'ast': '\u2217', # ∗ ASTERISK OPERATOR
|
||||
'barwedge': '\u22bc', # ⊼ NAND
|
||||
'bigtriangledown': '\u25bd', # ▽ WHITE DOWN-POINTING TRIANGLE
|
||||
'bigtriangleup': '\u25b3', # △ WHITE UP-POINTING TRIANGLE
|
||||
'bindnasrepma': '\u214b', # ⅋ TURNED AMPERSAND
|
||||
'blacklozenge': '\u29eb', # ⧫ BLACK LOZENGE
|
||||
'blacktriangledown': '\u25be', # ▾ BLACK DOWN-POINTING SMALL TRIANGLE
|
||||
'blacktriangleleft': '\u25c2', # ◂ BLACK LEFT-POINTING SMALL TRIANGLE
|
||||
'blacktriangleright': '\u25b8', # ▸ BLACK RIGHT-POINTING SMALL TRIANGLE
|
||||
'blacktriangleup': '\u25b4', # ▴ BLACK UP-POINTING SMALL TRIANGLE
|
||||
'boxast': '\u29c6', # ⧆ SQUARED ASTERISK
|
||||
'boxbar': '\u25eb', # ◫ WHITE SQUARE WITH VERTICAL BISECTING LINE
|
||||
'boxbox': '\u29c8', # ⧈ SQUARED SQUARE
|
||||
'boxbslash': '\u29c5', # ⧅ SQUARED FALLING DIAGONAL SLASH
|
||||
'boxcircle': '\u29c7', # ⧇ SQUARED SMALL CIRCLE
|
||||
'boxdot': '\u22a1', # ⊡ SQUARED DOT OPERATOR
|
||||
'boxminus': '\u229f', # ⊟ SQUARED MINUS
|
||||
'boxplus': '\u229e', # ⊞ SQUARED PLUS
|
||||
'boxslash': '\u29c4', # ⧄ SQUARED RISING DIAGONAL SLASH
|
||||
'boxtimes': '\u22a0', # ⊠ SQUARED TIMES
|
||||
'bullet': '\u2219', # ∙ BULLET OPERATOR
|
||||
'cap': '\u2229', # ∩ INTERSECTION
|
||||
'cdot': '\u22c5', # ⋅ DOT OPERATOR
|
||||
'circ': '\u2218', # ∘ RING OPERATOR
|
||||
'circledast': '\u229b', # ⊛ CIRCLED ASTERISK OPERATOR
|
||||
'circledcirc': '\u229a', # ⊚ CIRCLED RING OPERATOR
|
||||
'circleddash': '\u229d', # ⊝ CIRCLED DASH
|
||||
'cup': '\u222a', # ∪ UNION
|
||||
'curlyvee': '\u22ce', # ⋎ CURLY LOGICAL OR
|
||||
'curlywedge': '\u22cf', # ⋏ CURLY LOGICAL AND
|
||||
'dagger': '\u2020', # † DAGGER
|
||||
'ddagger': '\u2021', # ‡ DOUBLE DAGGER
|
||||
'diamond': '\u22c4', # ⋄ DIAMOND OPERATOR
|
||||
'div': '\xf7', # ÷ DIVISION SIGN
|
||||
'divideontimes': '\u22c7', # ⋇ DIVISION TIMES
|
||||
'dotplus': '\u2214', # ∔ DOT PLUS
|
||||
'doublebarwedge': '\u2a5e', # ⩞ LOGICAL AND WITH DOUBLE OVERBAR
|
||||
'intercal': '\u22ba', # ⊺ INTERCALATE
|
||||
'interleave': '\u2af4', # ⫴ TRIPLE VERTICAL BAR BINARY RELATION
|
||||
'land': '\u2227', # ∧ LOGICAL AND
|
||||
'leftthreetimes': '\u22cb', # ⋋ LEFT SEMIDIRECT PRODUCT
|
||||
'lhd': '\u25c1', # ◁ WHITE LEFT-POINTING TRIANGLE
|
||||
'lor': '\u2228', # ∨ LOGICAL OR
|
||||
'ltimes': '\u22c9', # ⋉ LEFT NORMAL FACTOR SEMIDIRECT PRODUCT
|
||||
'mp': '\u2213', # ∓ MINUS-OR-PLUS SIGN
|
||||
'odot': '\u2299', # ⊙ CIRCLED DOT OPERATOR
|
||||
'ominus': '\u2296', # ⊖ CIRCLED MINUS
|
||||
'oplus': '\u2295', # ⊕ CIRCLED PLUS
|
||||
'oslash': '\u2298', # ⊘ CIRCLED DIVISION SLASH
|
||||
'otimes': '\u2297', # ⊗ CIRCLED TIMES
|
||||
'pm': '\xb1', # ± PLUS-MINUS SIGN
|
||||
'rhd': '\u25b7', # ▷ WHITE RIGHT-POINTING TRIANGLE
|
||||
'rightthreetimes': '\u22cc', # ⋌ RIGHT SEMIDIRECT PRODUCT
|
||||
'rtimes': '\u22ca', # ⋊ RIGHT NORMAL FACTOR SEMIDIRECT PRODUCT
|
||||
'setminus': '\u29f5', # ⧵ REVERSE SOLIDUS OPERATOR
|
||||
'slash': '\u2215', # ∕ DIVISION SLASH
|
||||
'smallsetminus': '\u2216', # ∖ SET MINUS
|
||||
'smalltriangledown': '\u25bf', # ▿ WHITE DOWN-POINTING SMALL TRIANGLE
|
||||
'smalltriangleleft': '\u25c3', # ◃ WHITE LEFT-POINTING SMALL TRIANGLE
|
||||
'smalltriangleright': '\u25b9', # ▹ WHITE RIGHT-POINTING SMALL TRIANGLE
|
||||
'smalltriangleup': '\u25b5', # ▵ WHITE UP-POINTING SMALL TRIANGLE
|
||||
'sqcap': '\u2293', # ⊓ SQUARE CAP
|
||||
'sqcup': '\u2294', # ⊔ SQUARE CUP
|
||||
'sslash': '\u2afd', # ⫽ DOUBLE SOLIDUS OPERATOR
|
||||
'star': '\u22c6', # ⋆ STAR OPERATOR
|
||||
'talloblong': '\u2afe', # ⫾ WHITE VERTICAL BAR
|
||||
'times': '\xd7', # × MULTIPLICATION SIGN
|
||||
'triangle': '\u25b3', # △ WHITE UP-POINTING TRIANGLE
|
||||
'triangledown': '\u25bf', # ▿ WHITE DOWN-POINTING SMALL TRIANGLE
|
||||
'triangleleft': '\u25c3', # ◃ WHITE LEFT-POINTING SMALL TRIANGLE
|
||||
'triangleright': '\u25b9', # ▹ WHITE RIGHT-POINTING SMALL TRIANGLE
|
||||
'uplus': '\u228e', # ⊎ MULTISET UNION
|
||||
'vartriangle': '\u25b3', # △ WHITE UP-POINTING TRIANGLE
|
||||
'vee': '\u2228', # ∨ LOGICAL OR
|
||||
'veebar': '\u22bb', # ⊻ XOR
|
||||
'wedge': '\u2227', # ∧ LOGICAL AND
|
||||
'wr': '\u2240', # ≀ WREATH PRODUCT
|
||||
}
|
||||
mathclose = {
|
||||
'Rbag': '\u27c6', # ⟆ RIGHT S-SHAPED BAG DELIMITER
|
||||
'lrcorner': '\u231f', # ⌟ BOTTOM RIGHT CORNER
|
||||
'rangle': '\u27e9', # ⟩ MATHEMATICAL RIGHT ANGLE BRACKET
|
||||
'rbag': '\u27c6', # ⟆ RIGHT S-SHAPED BAG DELIMITER
|
||||
'rbrace': '}', # } RIGHT CURLY BRACKET
|
||||
'rbrack': ']', # ] RIGHT SQUARE BRACKET
|
||||
'rceil': '\u2309', # ⌉ RIGHT CEILING
|
||||
'rfloor': '\u230b', # ⌋ RIGHT FLOOR
|
||||
'rgroup': '\u27ef', # ⟯ MATHEMATICAL RIGHT FLATTENED PARENTHESIS
|
||||
'rrbracket': '\u27e7', # ⟧ MATHEMATICAL RIGHT WHITE SQUARE BRACKET
|
||||
'rrparenthesis': '\u2988', # ⦈ Z NOTATION RIGHT IMAGE BRACKET
|
||||
'urcorner': '\u231d', # ⌝ TOP RIGHT CORNER
|
||||
'}': '}', # } RIGHT CURLY BRACKET
|
||||
}
|
||||
mathfence = {
|
||||
'Vert': '\u2016', # ‖ DOUBLE VERTICAL LINE
|
||||
'vert': '|', # | VERTICAL LINE
|
||||
'|': '\u2016', # ‖ DOUBLE VERTICAL LINE
|
||||
}
|
||||
mathop = {
|
||||
'Join': '\u2a1d', # ⨝ JOIN
|
||||
'bigcap': '\u22c2', # ⋂ N-ARY INTERSECTION
|
||||
'bigcup': '\u22c3', # ⋃ N-ARY UNION
|
||||
'biginterleave': '\u2afc', # ⫼ LARGE TRIPLE VERTICAL BAR OPERATOR
|
||||
'bigodot': '\u2a00', # ⨀ N-ARY CIRCLED DOT OPERATOR
|
||||
'bigoplus': '\u2a01', # ⨁ N-ARY CIRCLED PLUS OPERATOR
|
||||
'bigotimes': '\u2a02', # ⨂ N-ARY CIRCLED TIMES OPERATOR
|
||||
'bigsqcup': '\u2a06', # ⨆ N-ARY SQUARE UNION OPERATOR
|
||||
'biguplus': '\u2a04', # ⨄ N-ARY UNION OPERATOR WITH PLUS
|
||||
'bigvee': '\u22c1', # ⋁ N-ARY LOGICAL OR
|
||||
'bigwedge': '\u22c0', # ⋀ N-ARY LOGICAL AND
|
||||
'coprod': '\u2210', # ∐ N-ARY COPRODUCT
|
||||
'fatsemi': '\u2a1f', # ⨟ Z NOTATION SCHEMA COMPOSITION
|
||||
'fint': '\u2a0f', # ⨏ INTEGRAL AVERAGE WITH SLASH
|
||||
'iiiint': '\u2a0c', # ⨌ QUADRUPLE INTEGRAL OPERATOR
|
||||
'iiint': '\u222d', # ∭ TRIPLE INTEGRAL
|
||||
'iint': '\u222c', # ∬ DOUBLE INTEGRAL
|
||||
'int': '\u222b', # ∫ INTEGRAL
|
||||
'oiint': '\u222f', # ∯ SURFACE INTEGRAL
|
||||
'oint': '\u222e', # ∮ CONTOUR INTEGRAL
|
||||
'ointctrclockwise': '\u2233', # ∳ ANTICLOCKWISE CONTOUR INTEGRAL
|
||||
'prod': '\u220f', # ∏ N-ARY PRODUCT
|
||||
'sqint': '\u2a16', # ⨖ QUATERNION INTEGRAL OPERATOR
|
||||
'sum': '\u2211', # ∑ N-ARY SUMMATION
|
||||
'varointclockwise': '\u2232', # ∲ CLOCKWISE CONTOUR INTEGRAL
|
||||
}
|
||||
mathopen = {
|
||||
'Lbag': '\u27c5', # ⟅ LEFT S-SHAPED BAG DELIMITER
|
||||
'langle': '\u27e8', # ⟨ MATHEMATICAL LEFT ANGLE BRACKET
|
||||
'lbag': '\u27c5', # ⟅ LEFT S-SHAPED BAG DELIMITER
|
||||
'lbrace': '{', # { LEFT CURLY BRACKET
|
||||
'lbrack': '[', # [ LEFT SQUARE BRACKET
|
||||
'lceil': '\u2308', # ⌈ LEFT CEILING
|
||||
'lfloor': '\u230a', # ⌊ LEFT FLOOR
|
||||
'lgroup': '\u27ee', # ⟮ MATHEMATICAL LEFT FLATTENED PARENTHESIS
|
||||
'llbracket': '\u27e6', # ⟦ MATHEMATICAL LEFT WHITE SQUARE BRACKET
|
||||
'llcorner': '\u231e', # ⌞ BOTTOM LEFT CORNER
|
||||
'llparenthesis': '\u2987', # ⦇ Z NOTATION LEFT IMAGE BRACKET
|
||||
'ulcorner': '\u231c', # ⌜ TOP LEFT CORNER
|
||||
'{': '{', # { LEFT CURLY BRACKET
|
||||
}
|
||||
mathord = {
|
||||
'#': '#', # # NUMBER SIGN
|
||||
'$': '$', # $ DOLLAR SIGN
|
||||
'%': '%', # % PERCENT SIGN
|
||||
'&': '&', # & AMPERSAND
|
||||
'AC': '\u223f', # ∿ SINE WAVE
|
||||
'APLcomment': '\u235d', # ⍝ APL FUNCTIONAL SYMBOL UP SHOE JOT
|
||||
'APLdownarrowbox': '\u2357', # ⍗ APL FUNCTIONAL SYMBOL QUAD DOWNWARDS ARROW
|
||||
'APLinput': '\u235e', # ⍞ APL FUNCTIONAL SYMBOL QUOTE QUAD
|
||||
'APLinv': '\u2339', # ⌹ APL FUNCTIONAL SYMBOL QUAD DIVIDE
|
||||
'APLleftarrowbox': '\u2347', # ⍇ APL FUNCTIONAL SYMBOL QUAD LEFTWARDS ARROW
|
||||
'APLlog': '\u235f', # ⍟ APL FUNCTIONAL SYMBOL CIRCLE STAR
|
||||
'APLrightarrowbox': '\u2348', # ⍈ APL FUNCTIONAL SYMBOL QUAD RIGHTWARDS ARROW
|
||||
'APLuparrowbox': '\u2350', # ⍐ APL FUNCTIONAL SYMBOL QUAD UPWARDS ARROW
|
||||
'Aries': '\u2648', # ♈ ARIES
|
||||
'CIRCLE': '\u25cf', # ● BLACK CIRCLE
|
||||
'CheckedBox': '\u2611', # ☑ BALLOT BOX WITH CHECK
|
||||
'Diamond': '\u25c7', # ◇ WHITE DIAMOND
|
||||
'Finv': '\u2132', # Ⅎ TURNED CAPITAL F
|
||||
'Game': '\u2141', # ⅁ TURNED SANS-SERIF CAPITAL G
|
||||
'Gemini': '\u264a', # ♊ GEMINI
|
||||
'Jupiter': '\u2643', # ♃ JUPITER
|
||||
'LEFTCIRCLE': '\u25d6', # ◖ LEFT HALF BLACK CIRCLE
|
||||
'LEFTcircle': '\u25d0', # ◐ CIRCLE WITH LEFT HALF BLACK
|
||||
'Leo': '\u264c', # ♌ LEO
|
||||
'Libra': '\u264e', # ♎ LIBRA
|
||||
'Mars': '\u2642', # ♂ MALE SIGN
|
||||
'Mercury': '\u263f', # ☿ MERCURY
|
||||
'Neptune': '\u2646', # ♆ NEPTUNE
|
||||
'Pluto': '\u2647', # ♇ PLUTO
|
||||
'RIGHTCIRCLE': '\u25d7', # ◗ RIGHT HALF BLACK CIRCLE
|
||||
'RIGHTcircle': '\u25d1', # ◑ CIRCLE WITH RIGHT HALF BLACK
|
||||
'Saturn': '\u2644', # ♄ SATURN
|
||||
'Scorpio': '\u264f', # ♏ SCORPIUS
|
||||
'Square': '\u2610', # ☐ BALLOT BOX
|
||||
'Sun': '\u2609', # ☉ SUN
|
||||
'Taurus': '\u2649', # ♉ TAURUS
|
||||
'Uranus': '\u2645', # ♅ URANUS
|
||||
'Venus': '\u2640', # ♀ FEMALE SIGN
|
||||
'XBox': '\u2612', # ☒ BALLOT BOX WITH X
|
||||
'Yup': '\u2144', # ⅄ TURNED SANS-SERIF CAPITAL Y
|
||||
'_': '_', # _ LOW LINE
|
||||
'angle': '\u2220', # ∠ ANGLE
|
||||
'aquarius': '\u2652', # ♒ AQUARIUS
|
||||
'aries': '\u2648', # ♈ ARIES
|
||||
'ast': '*', # * ASTERISK
|
||||
'backepsilon': '\u03f6', # ϶ GREEK REVERSED LUNATE EPSILON SYMBOL
|
||||
'backprime': '\u2035', # ‵ REVERSED PRIME
|
||||
'backslash': '\\', # \ REVERSE SOLIDUS
|
||||
'because': '\u2235', # ∵ BECAUSE
|
||||
'bigstar': '\u2605', # ★ BLACK STAR
|
||||
'binampersand': '&', # & AMPERSAND
|
||||
'blacklozenge': '\u2b27', # ⬧ BLACK MEDIUM LOZENGE
|
||||
'blacksmiley': '\u263b', # ☻ BLACK SMILING FACE
|
||||
'blacksquare': '\u25fc', # ◼ BLACK MEDIUM SQUARE
|
||||
'bot': '\u22a5', # ⊥ UP TACK
|
||||
'boy': '\u2642', # ♂ MALE SIGN
|
||||
'cancer': '\u264b', # ♋ CANCER
|
||||
'capricornus': '\u2651', # ♑ CAPRICORN
|
||||
'cdots': '\u22ef', # ⋯ MIDLINE HORIZONTAL ELLIPSIS
|
||||
'cent': '\xa2', # ¢ CENT SIGN
|
||||
'centerdot': '\u2b1d', # ⬝ BLACK VERY SMALL SQUARE
|
||||
'checkmark': '\u2713', # ✓ CHECK MARK
|
||||
'circlearrowleft': '\u21ba', # ↺ ANTICLOCKWISE OPEN CIRCLE ARROW
|
||||
'circlearrowright': '\u21bb', # ↻ CLOCKWISE OPEN CIRCLE ARROW
|
||||
'circledR': '\xae', # ® REGISTERED SIGN
|
||||
'circledcirc': '\u25ce', # ◎ BULLSEYE
|
||||
'clubsuit': '\u2663', # ♣ BLACK CLUB SUIT
|
||||
'complement': '\u2201', # ∁ COMPLEMENT
|
||||
'dasharrow': '\u21e2', # ⇢ RIGHTWARDS DASHED ARROW
|
||||
'dashleftarrow': '\u21e0', # ⇠ LEFTWARDS DASHED ARROW
|
||||
'dashrightarrow': '\u21e2', # ⇢ RIGHTWARDS DASHED ARROW
|
||||
'diameter': '\u2300', # ⌀ DIAMETER SIGN
|
||||
'diamondsuit': '\u2662', # ♢ WHITE DIAMOND SUIT
|
||||
'earth': '\u2641', # ♁ EARTH
|
||||
'exists': '\u2203', # ∃ THERE EXISTS
|
||||
'female': '\u2640', # ♀ FEMALE SIGN
|
||||
'flat': '\u266d', # ♭ MUSIC FLAT SIGN
|
||||
'forall': '\u2200', # ∀ FOR ALL
|
||||
'fourth': '\u2057', # ⁗ QUADRUPLE PRIME
|
||||
'frownie': '\u2639', # ☹ WHITE FROWNING FACE
|
||||
'gemini': '\u264a', # ♊ GEMINI
|
||||
'girl': '\u2640', # ♀ FEMALE SIGN
|
||||
'heartsuit': '\u2661', # ♡ WHITE HEART SUIT
|
||||
'infty': '\u221e', # ∞ INFINITY
|
||||
'invneg': '\u2310', # ⌐ REVERSED NOT SIGN
|
||||
'jupiter': '\u2643', # ♃ JUPITER
|
||||
'ldots': '\u2026', # … HORIZONTAL ELLIPSIS
|
||||
'leftmoon': '\u263e', # ☾ LAST QUARTER MOON
|
||||
'leftturn': '\u21ba', # ↺ ANTICLOCKWISE OPEN CIRCLE ARROW
|
||||
'leo': '\u264c', # ♌ LEO
|
||||
'libra': '\u264e', # ♎ LIBRA
|
||||
'lnot': '\xac', # ¬ NOT SIGN
|
||||
'lozenge': '\u25ca', # ◊ LOZENGE
|
||||
'male': '\u2642', # ♂ MALE SIGN
|
||||
'maltese': '\u2720', # ✠ MALTESE CROSS
|
||||
'mathdollar': '$', # $ DOLLAR SIGN
|
||||
'measuredangle': '\u2221', # ∡ MEASURED ANGLE
|
||||
'mercury': '\u263f', # ☿ MERCURY
|
||||
'mho': '\u2127', # ℧ INVERTED OHM SIGN
|
||||
'nabla': '\u2207', # ∇ NABLA
|
||||
'natural': '\u266e', # ♮ MUSIC NATURAL SIGN
|
||||
'neg': '\xac', # ¬ NOT SIGN
|
||||
'neptune': '\u2646', # ♆ NEPTUNE
|
||||
'nexists': '\u2204', # ∄ THERE DOES NOT EXIST
|
||||
'notbackslash': '\u2340', # ⍀ APL FUNCTIONAL SYMBOL BACKSLASH BAR
|
||||
'partial': '\u2202', # ∂ PARTIAL DIFFERENTIAL
|
||||
'pisces': '\u2653', # ♓ PISCES
|
||||
'pluto': '\u2647', # ♇ PLUTO
|
||||
'pounds': '\xa3', # £ POUND SIGN
|
||||
'prime': '\u2032', # ′ PRIME
|
||||
'quarternote': '\u2669', # ♩ QUARTER NOTE
|
||||
'rightmoon': '\u263d', # ☽ FIRST QUARTER MOON
|
||||
'rightturn': '\u21bb', # ↻ CLOCKWISE OPEN CIRCLE ARROW
|
||||
'sagittarius': '\u2650', # ♐ SAGITTARIUS
|
||||
'saturn': '\u2644', # ♄ SATURN
|
||||
'scorpio': '\u264f', # ♏ SCORPIUS
|
||||
'second': '\u2033', # ″ DOUBLE PRIME
|
||||
'sharp': '\u266f', # ♯ MUSIC SHARP SIGN
|
||||
'sim': '~', # ~ TILDE
|
||||
'slash': '/', # / SOLIDUS
|
||||
'smiley': '\u263a', # ☺ WHITE SMILING FACE
|
||||
'spadesuit': '\u2660', # ♠ BLACK SPADE SUIT
|
||||
'spddot': '\xa8', # ¨ DIAERESIS
|
||||
'sphat': '^', # ^ CIRCUMFLEX ACCENT
|
||||
'sphericalangle': '\u2222', # ∢ SPHERICAL ANGLE
|
||||
'sptilde': '~', # ~ TILDE
|
||||
'square': '\u25fb', # ◻ WHITE MEDIUM SQUARE
|
||||
'sun': '\u263c', # ☼ WHITE SUN WITH RAYS
|
||||
'taurus': '\u2649', # ♉ TAURUS
|
||||
'therefore': '\u2234', # ∴ THEREFORE
|
||||
'third': '\u2034', # ‴ TRIPLE PRIME
|
||||
'top': '\u22a4', # ⊤ DOWN TACK
|
||||
'triangleleft': '\u25c5', # ◅ WHITE LEFT-POINTING POINTER
|
||||
'triangleright': '\u25bb', # ▻ WHITE RIGHT-POINTING POINTER
|
||||
'twonotes': '\u266b', # ♫ BEAMED EIGHTH NOTES
|
||||
'uranus': '\u2645', # ♅ URANUS
|
||||
'varEarth': '\u2641', # ♁ EARTH
|
||||
'varnothing': '\u2205', # ∅ EMPTY SET
|
||||
'virgo': '\u264d', # ♍ VIRGO
|
||||
'wasylozenge': '\u2311', # ⌑ SQUARE LOZENGE
|
||||
'wasytherefore': '\u2234', # ∴ THEREFORE
|
||||
'yen': '\xa5', # ¥ YEN SIGN
|
||||
}
|
||||
mathover = {
|
||||
'overbrace': '\u23de', # ⏞ TOP CURLY BRACKET
|
||||
'wideparen': '\u23dc', # ⏜ TOP PARENTHESIS
|
||||
}
|
||||
mathradical = {
|
||||
'sqrt': '\u221a', # √ SQUARE ROOT
|
||||
'sqrt[3]': '\u221b', # ∛ CUBE ROOT
|
||||
'sqrt[4]': '\u221c', # ∜ FOURTH ROOT
|
||||
}
|
||||
mathrel = {
|
||||
'Bumpeq': '\u224e', # ≎ GEOMETRICALLY EQUIVALENT TO
|
||||
'Doteq': '\u2251', # ≑ GEOMETRICALLY EQUAL TO
|
||||
'Downarrow': '\u21d3', # ⇓ DOWNWARDS DOUBLE ARROW
|
||||
'Leftarrow': '\u21d0', # ⇐ LEFTWARDS DOUBLE ARROW
|
||||
'Leftrightarrow': '\u21d4', # ⇔ LEFT RIGHT DOUBLE ARROW
|
||||
'Lleftarrow': '\u21da', # ⇚ LEFTWARDS TRIPLE ARROW
|
||||
'Longleftarrow': '\u27f8', # ⟸ LONG LEFTWARDS DOUBLE ARROW
|
||||
'Longleftrightarrow': '\u27fa', # ⟺ LONG LEFT RIGHT DOUBLE ARROW
|
||||
'Longmapsfrom': '\u27fd', # ⟽ LONG LEFTWARDS DOUBLE ARROW FROM BAR
|
||||
'Longmapsto': '\u27fe', # ⟾ LONG RIGHTWARDS DOUBLE ARROW FROM BAR
|
||||
'Longrightarrow': '\u27f9', # ⟹ LONG RIGHTWARDS DOUBLE ARROW
|
||||
'Lsh': '\u21b0', # ↰ UPWARDS ARROW WITH TIP LEFTWARDS
|
||||
'Mapsfrom': '\u2906', # ⤆ LEFTWARDS DOUBLE ARROW FROM BAR
|
||||
'Mapsto': '\u2907', # ⤇ RIGHTWARDS DOUBLE ARROW FROM BAR
|
||||
'Rightarrow': '\u21d2', # ⇒ RIGHTWARDS DOUBLE ARROW
|
||||
'Rrightarrow': '\u21db', # ⇛ RIGHTWARDS TRIPLE ARROW
|
||||
'Rsh': '\u21b1', # ↱ UPWARDS ARROW WITH TIP RIGHTWARDS
|
||||
'Subset': '\u22d0', # ⋐ DOUBLE SUBSET
|
||||
'Supset': '\u22d1', # ⋑ DOUBLE SUPERSET
|
||||
'Uparrow': '\u21d1', # ⇑ UPWARDS DOUBLE ARROW
|
||||
'Updownarrow': '\u21d5', # ⇕ UP DOWN DOUBLE ARROW
|
||||
'VDash': '\u22ab', # ⊫ DOUBLE VERTICAL BAR DOUBLE RIGHT TURNSTILE
|
||||
'Vdash': '\u22a9', # ⊩ FORCES
|
||||
'Vvdash': '\u22aa', # ⊪ TRIPLE VERTICAL BAR RIGHT TURNSTILE
|
||||
'apprge': '\u2273', # ≳ GREATER-THAN OR EQUIVALENT TO
|
||||
'apprle': '\u2272', # ≲ LESS-THAN OR EQUIVALENT TO
|
||||
'approx': '\u2248', # ≈ ALMOST EQUAL TO
|
||||
'approxeq': '\u224a', # ≊ ALMOST EQUAL OR EQUAL TO
|
||||
'asymp': '\u224d', # ≍ EQUIVALENT TO
|
||||
'backsim': '\u223d', # ∽ REVERSED TILDE
|
||||
'backsimeq': '\u22cd', # ⋍ REVERSED TILDE EQUALS
|
||||
'barin': '\u22f6', # ⋶ ELEMENT OF WITH OVERBAR
|
||||
'barleftharpoon': '\u296b', # ⥫ LEFTWARDS HARPOON WITH BARB DOWN BELOW LONG DASH
|
||||
'barrightharpoon': '\u296d', # ⥭ RIGHTWARDS HARPOON WITH BARB DOWN BELOW LONG DASH
|
||||
'between': '\u226c', # ≬ BETWEEN
|
||||
'bowtie': '\u22c8', # ⋈ BOWTIE
|
||||
'bumpeq': '\u224f', # ≏ DIFFERENCE BETWEEN
|
||||
'circeq': '\u2257', # ≗ RING EQUAL TO
|
||||
'coloneq': '\u2254', # ≔ COLON EQUALS
|
||||
'cong': '\u2245', # ≅ APPROXIMATELY EQUAL TO
|
||||
'corresponds': '\u2259', # ≙ ESTIMATES
|
||||
'curlyeqprec': '\u22de', # ⋞ EQUAL TO OR PRECEDES
|
||||
'curlyeqsucc': '\u22df', # ⋟ EQUAL TO OR SUCCEEDS
|
||||
'curvearrowleft': '\u21b6', # ↶ ANTICLOCKWISE TOP SEMICIRCLE ARROW
|
||||
'curvearrowright': '\u21b7', # ↷ CLOCKWISE TOP SEMICIRCLE ARROW
|
||||
'dashv': '\u22a3', # ⊣ LEFT TACK
|
||||
'ddots': '\u22f1', # ⋱ DOWN RIGHT DIAGONAL ELLIPSIS
|
||||
'dlsh': '\u21b2', # ↲ DOWNWARDS ARROW WITH TIP LEFTWARDS
|
||||
'doteq': '\u2250', # ≐ APPROACHES THE LIMIT
|
||||
'doteqdot': '\u2251', # ≑ GEOMETRICALLY EQUAL TO
|
||||
'downarrow': '\u2193', # ↓ DOWNWARDS ARROW
|
||||
'downdownarrows': '\u21ca', # ⇊ DOWNWARDS PAIRED ARROWS
|
||||
'downdownharpoons': '\u2965', # ⥥ DOWNWARDS HARPOON WITH BARB LEFT BESIDE DOWNWARDS HARPOON WITH BARB RIGHT
|
||||
'downharpoonleft': '\u21c3', # ⇃ DOWNWARDS HARPOON WITH BARB LEFTWARDS
|
||||
'downharpoonright': '\u21c2', # ⇂ DOWNWARDS HARPOON WITH BARB RIGHTWARDS
|
||||
'downuparrows': '\u21f5', # ⇵ DOWNWARDS ARROW LEFTWARDS OF UPWARDS ARROW
|
||||
'downupharpoons': '\u296f', # ⥯ DOWNWARDS HARPOON WITH BARB LEFT BESIDE UPWARDS HARPOON WITH BARB RIGHT
|
||||
'drsh': '\u21b3', # ↳ DOWNWARDS ARROW WITH TIP RIGHTWARDS
|
||||
'eqcirc': '\u2256', # ≖ RING IN EQUAL TO
|
||||
'eqcolon': '\u2255', # ≕ EQUALS COLON
|
||||
'eqsim': '\u2242', # ≂ MINUS TILDE
|
||||
'eqslantgtr': '\u2a96', # ⪖ SLANTED EQUAL TO OR GREATER-THAN
|
||||
'eqslantless': '\u2a95', # ⪕ SLANTED EQUAL TO OR LESS-THAN
|
||||
'equiv': '\u2261', # ≡ IDENTICAL TO
|
||||
'fallingdotseq': '\u2252', # ≒ APPROXIMATELY EQUAL TO OR THE IMAGE OF
|
||||
'frown': '\u2322', # ⌢ FROWN
|
||||
'ge': '\u2265', # ≥ GREATER-THAN OR EQUAL TO
|
||||
'geq': '\u2265', # ≥ GREATER-THAN OR EQUAL TO
|
||||
'geqq': '\u2267', # ≧ GREATER-THAN OVER EQUAL TO
|
||||
'geqslant': '\u2a7e', # ⩾ GREATER-THAN OR SLANTED EQUAL TO
|
||||
'gets': '\u2190', # ← LEFTWARDS ARROW
|
||||
'gg': '\u226b', # ≫ MUCH GREATER-THAN
|
||||
'ggcurly': '\u2abc', # ⪼ DOUBLE SUCCEEDS
|
||||
'ggg': '\u22d9', # ⋙ VERY MUCH GREATER-THAN
|
||||
'gnapprox': '\u2a8a', # ⪊ GREATER-THAN AND NOT APPROXIMATE
|
||||
'gneq': '\u2a88', # ⪈ GREATER-THAN AND SINGLE-LINE NOT EQUAL TO
|
||||
'gneqq': '\u2269', # ≩ GREATER-THAN BUT NOT EQUAL TO
|
||||
'gnsim': '\u22e7', # ⋧ GREATER-THAN BUT NOT EQUIVALENT TO
|
||||
'gtrapprox': '\u2a86', # ⪆ GREATER-THAN OR APPROXIMATE
|
||||
'gtrdot': '\u22d7', # ⋗ GREATER-THAN WITH DOT
|
||||
'gtreqless': '\u22db', # ⋛ GREATER-THAN EQUAL TO OR LESS-THAN
|
||||
'gtreqqless': '\u2a8c', # ⪌ GREATER-THAN ABOVE DOUBLE-LINE EQUAL ABOVE LESS-THAN
|
||||
'gtrless': '\u2277', # ≷ GREATER-THAN OR LESS-THAN
|
||||
'gtrsim': '\u2273', # ≳ GREATER-THAN OR EQUIVALENT TO
|
||||
'hash': '\u22d5', # ⋕ EQUAL AND PARALLEL TO
|
||||
'hookleftarrow': '\u21a9', # ↩ LEFTWARDS ARROW WITH HOOK
|
||||
'hookrightarrow': '\u21aa', # ↪ RIGHTWARDS ARROW WITH HOOK
|
||||
'iddots': '\u22f0', # ⋰ UP RIGHT DIAGONAL ELLIPSIS
|
||||
'impliedby': '\u27f8', # ⟸ LONG LEFTWARDS DOUBLE ARROW
|
||||
'implies': '\u27f9', # ⟹ LONG RIGHTWARDS DOUBLE ARROW
|
||||
'in': '\u2208', # ∈ ELEMENT OF
|
||||
'le': '\u2264', # ≤ LESS-THAN OR EQUAL TO
|
||||
'leftarrow': '\u2190', # ← LEFTWARDS ARROW
|
||||
'leftarrowtail': '\u21a2', # ↢ LEFTWARDS ARROW WITH TAIL
|
||||
'leftarrowtriangle': '\u21fd', # ⇽ LEFTWARDS OPEN-HEADED ARROW
|
||||
'leftbarharpoon': '\u296a', # ⥪ LEFTWARDS HARPOON WITH BARB UP ABOVE LONG DASH
|
||||
'leftharpoondown': '\u21bd', # ↽ LEFTWARDS HARPOON WITH BARB DOWNWARDS
|
||||
'leftharpoonup': '\u21bc', # ↼ LEFTWARDS HARPOON WITH BARB UPWARDS
|
||||
'leftleftarrows': '\u21c7', # ⇇ LEFTWARDS PAIRED ARROWS
|
||||
'leftleftharpoons': '\u2962', # ⥢ LEFTWARDS HARPOON WITH BARB UP ABOVE LEFTWARDS HARPOON WITH BARB DOWN
|
||||
'leftrightarrow': '\u2194', # ↔ LEFT RIGHT ARROW
|
||||
'leftrightarrows': '\u21c6', # ⇆ LEFTWARDS ARROW OVER RIGHTWARDS ARROW
|
||||
'leftrightarrowtriangle': '\u21ff', # ⇿ LEFT RIGHT OPEN-HEADED ARROW
|
||||
'leftrightharpoon': '\u294a', # ⥊ LEFT BARB UP RIGHT BARB DOWN HARPOON
|
||||
'leftrightharpoons': '\u21cb', # ⇋ LEFTWARDS HARPOON OVER RIGHTWARDS HARPOON
|
||||
'leftrightsquigarrow': '\u21ad', # ↭ LEFT RIGHT WAVE ARROW
|
||||
'leftslice': '\u2aa6', # ⪦ LESS-THAN CLOSED BY CURVE
|
||||
'leftsquigarrow': '\u21dc', # ⇜ LEFTWARDS SQUIGGLE ARROW
|
||||
'leq': '\u2264', # ≤ LESS-THAN OR EQUAL TO
|
||||
'leqq': '\u2266', # ≦ LESS-THAN OVER EQUAL TO
|
||||
'leqslant': '\u2a7d', # ⩽ LESS-THAN OR SLANTED EQUAL TO
|
||||
'lessapprox': '\u2a85', # ⪅ LESS-THAN OR APPROXIMATE
|
||||
'lessdot': '\u22d6', # ⋖ LESS-THAN WITH DOT
|
||||
'lesseqgtr': '\u22da', # ⋚ LESS-THAN EQUAL TO OR GREATER-THAN
|
||||
'lesseqqgtr': '\u2a8b', # ⪋ LESS-THAN ABOVE DOUBLE-LINE EQUAL ABOVE GREATER-THAN
|
||||
'lessgtr': '\u2276', # ≶ LESS-THAN OR GREATER-THAN
|
||||
'lesssim': '\u2272', # ≲ LESS-THAN OR EQUIVALENT TO
|
||||
'lightning': '\u21af', # ↯ DOWNWARDS ZIGZAG ARROW
|
||||
'll': '\u226a', # ≪ MUCH LESS-THAN
|
||||
'llcurly': '\u2abb', # ⪻ DOUBLE PRECEDES
|
||||
'lll': '\u22d8', # ⋘ VERY MUCH LESS-THAN
|
||||
'lnapprox': '\u2a89', # ⪉ LESS-THAN AND NOT APPROXIMATE
|
||||
'lneq': '\u2a87', # ⪇ LESS-THAN AND SINGLE-LINE NOT EQUAL TO
|
||||
'lneqq': '\u2268', # ≨ LESS-THAN BUT NOT EQUAL TO
|
||||
'lnsim': '\u22e6', # ⋦ LESS-THAN BUT NOT EQUIVALENT TO
|
||||
'longleftarrow': '\u27f5', # ⟵ LONG LEFTWARDS ARROW
|
||||
'longleftrightarrow': '\u27f7', # ⟷ LONG LEFT RIGHT ARROW
|
||||
'longmapsfrom': '\u27fb', # ⟻ LONG LEFTWARDS ARROW FROM BAR
|
||||
'longmapsto': '\u27fc', # ⟼ LONG RIGHTWARDS ARROW FROM BAR
|
||||
'longrightarrow': '\u27f6', # ⟶ LONG RIGHTWARDS ARROW
|
||||
'looparrowleft': '\u21ab', # ↫ LEFTWARDS ARROW WITH LOOP
|
||||
'looparrowright': '\u21ac', # ↬ RIGHTWARDS ARROW WITH LOOP
|
||||
'mapsfrom': '\u21a4', # ↤ LEFTWARDS ARROW FROM BAR
|
||||
'mapsto': '\u21a6', # ↦ RIGHTWARDS ARROW FROM BAR
|
||||
'mid': '\u2223', # ∣ DIVIDES
|
||||
'models': '\u22a7', # ⊧ MODELS
|
||||
'multimap': '\u22b8', # ⊸ MULTIMAP
|
||||
'nLeftarrow': '\u21cd', # ⇍ LEFTWARDS DOUBLE ARROW WITH STROKE
|
||||
'nLeftrightarrow': '\u21ce', # ⇎ LEFT RIGHT DOUBLE ARROW WITH STROKE
|
||||
'nRightarrow': '\u21cf', # ⇏ RIGHTWARDS DOUBLE ARROW WITH STROKE
|
||||
'nVDash': '\u22af', # ⊯ NEGATED DOUBLE VERTICAL BAR DOUBLE RIGHT TURNSTILE
|
||||
'nVdash': '\u22ae', # ⊮ DOES NOT FORCE
|
||||
'ncong': '\u2247', # ≇ NEITHER APPROXIMATELY NOR ACTUALLY EQUAL TO
|
||||
'ne': '\u2260', # ≠ NOT EQUAL TO
|
||||
'nearrow': '\u2197', # ↗ NORTH EAST ARROW
|
||||
'neq': '\u2260', # ≠ NOT EQUAL TO
|
||||
'ngeq': '\u2271', # ≱ NEITHER GREATER-THAN NOR EQUAL TO
|
||||
'ngtr': '\u226f', # ≯ NOT GREATER-THAN
|
||||
'ni': '\u220b', # ∋ CONTAINS AS MEMBER
|
||||
'nleftarrow': '\u219a', # ↚ LEFTWARDS ARROW WITH STROKE
|
||||
'nleftrightarrow': '\u21ae', # ↮ LEFT RIGHT ARROW WITH STROKE
|
||||
'nleq': '\u2270', # ≰ NEITHER LESS-THAN NOR EQUAL TO
|
||||
'nless': '\u226e', # ≮ NOT LESS-THAN
|
||||
'nmid': '\u2224', # ∤ DOES NOT DIVIDE
|
||||
'notasymp': '\u226d', # ≭ NOT EQUIVALENT TO
|
||||
'notin': '\u2209', # ∉ NOT AN ELEMENT OF
|
||||
'notowner': '\u220c', # ∌ DOES NOT CONTAIN AS MEMBER
|
||||
'notslash': '\u233f', # ⌿ APL FUNCTIONAL SYMBOL SLASH BAR
|
||||
'nparallel': '\u2226', # ∦ NOT PARALLEL TO
|
||||
'nprec': '\u2280', # ⊀ DOES NOT PRECEDE
|
||||
'npreceq': '\u22e0', # ⋠ DOES NOT PRECEDE OR EQUAL
|
||||
'nrightarrow': '\u219b', # ↛ RIGHTWARDS ARROW WITH STROKE
|
||||
'nsim': '\u2241', # ≁ NOT TILDE
|
||||
'nsubseteq': '\u2288', # ⊈ NEITHER A SUBSET OF NOR EQUAL TO
|
||||
'nsucc': '\u2281', # ⊁ DOES NOT SUCCEED
|
||||
'nsucceq': '\u22e1', # ⋡ DOES NOT SUCCEED OR EQUAL
|
||||
'nsupseteq': '\u2289', # ⊉ NEITHER A SUPERSET OF NOR EQUAL TO
|
||||
'ntriangleleft': '\u22ea', # ⋪ NOT NORMAL SUBGROUP OF
|
||||
'ntrianglelefteq': '\u22ec', # ⋬ NOT NORMAL SUBGROUP OF OR EQUAL TO
|
||||
'ntriangleright': '\u22eb', # ⋫ DOES NOT CONTAIN AS NORMAL SUBGROUP
|
||||
'ntrianglerighteq': '\u22ed', # ⋭ DOES NOT CONTAIN AS NORMAL SUBGROUP OR EQUAL
|
||||
'nvDash': '\u22ad', # ⊭ NOT TRUE
|
||||
'nvdash': '\u22ac', # ⊬ DOES NOT PROVE
|
||||
'nwarrow': '\u2196', # ↖ NORTH WEST ARROW
|
||||
'owns': '\u220b', # ∋ CONTAINS AS MEMBER
|
||||
'parallel': '\u2225', # ∥ PARALLEL TO
|
||||
'perp': '\u27c2', # ⟂ PERPENDICULAR
|
||||
'pitchfork': '\u22d4', # ⋔ PITCHFORK
|
||||
'prec': '\u227a', # ≺ PRECEDES
|
||||
'precapprox': '\u2ab7', # ⪷ PRECEDES ABOVE ALMOST EQUAL TO
|
||||
'preccurlyeq': '\u227c', # ≼ PRECEDES OR EQUAL TO
|
||||
'preceq': '\u2aaf', # ⪯ PRECEDES ABOVE SINGLE-LINE EQUALS SIGN
|
||||
'precnapprox': '\u2ab9', # ⪹ PRECEDES ABOVE NOT ALMOST EQUAL TO
|
||||
'precnsim': '\u22e8', # ⋨ PRECEDES BUT NOT EQUIVALENT TO
|
||||
'precsim': '\u227e', # ≾ PRECEDES OR EQUIVALENT TO
|
||||
'propto': '\u221d', # ∝ PROPORTIONAL TO
|
||||
'restriction': '\u21be', # ↾ UPWARDS HARPOON WITH BARB RIGHTWARDS
|
||||
'rightarrow': '\u2192', # → RIGHTWARDS ARROW
|
||||
'rightarrowtail': '\u21a3', # ↣ RIGHTWARDS ARROW WITH TAIL
|
||||
'rightarrowtriangle': '\u21fe', # ⇾ RIGHTWARDS OPEN-HEADED ARROW
|
||||
'rightbarharpoon': '\u296c', # ⥬ RIGHTWARDS HARPOON WITH BARB UP ABOVE LONG DASH
|
||||
'rightharpoondown': '\u21c1', # ⇁ RIGHTWARDS HARPOON WITH BARB DOWNWARDS
|
||||
'rightharpoonup': '\u21c0', # ⇀ RIGHTWARDS HARPOON WITH BARB UPWARDS
|
||||
'rightleftarrows': '\u21c4', # ⇄ RIGHTWARDS ARROW OVER LEFTWARDS ARROW
|
||||
'rightleftharpoon': '\u294b', # ⥋ LEFT BARB DOWN RIGHT BARB UP HARPOON
|
||||
'rightleftharpoons': '\u21cc', # ⇌ RIGHTWARDS HARPOON OVER LEFTWARDS HARPOON
|
||||
'rightrightarrows': '\u21c9', # ⇉ RIGHTWARDS PAIRED ARROWS
|
||||
'rightrightharpoons': '\u2964', # ⥤ RIGHTWARDS HARPOON WITH BARB UP ABOVE RIGHTWARDS HARPOON WITH BARB DOWN
|
||||
'rightslice': '\u2aa7', # ⪧ GREATER-THAN CLOSED BY CURVE
|
||||
'rightsquigarrow': '\u21dd', # ⇝ RIGHTWARDS SQUIGGLE ARROW
|
||||
'risingdotseq': '\u2253', # ≓ IMAGE OF OR APPROXIMATELY EQUAL TO
|
||||
'searrow': '\u2198', # ↘ SOUTH EAST ARROW
|
||||
'sim': '\u223c', # ∼ TILDE OPERATOR
|
||||
'simeq': '\u2243', # ≃ ASYMPTOTICALLY EQUAL TO
|
||||
'smallfrown': '\u2322', # ⌢ FROWN
|
||||
'smallsmile': '\u2323', # ⌣ SMILE
|
||||
'smile': '\u2323', # ⌣ SMILE
|
||||
'sqsubset': '\u228f', # ⊏ SQUARE IMAGE OF
|
||||
'sqsubseteq': '\u2291', # ⊑ SQUARE IMAGE OF OR EQUAL TO
|
||||
'sqsupset': '\u2290', # ⊐ SQUARE ORIGINAL OF
|
||||
'sqsupseteq': '\u2292', # ⊒ SQUARE ORIGINAL OF OR EQUAL TO
|
||||
'subset': '\u2282', # ⊂ SUBSET OF
|
||||
'subseteq': '\u2286', # ⊆ SUBSET OF OR EQUAL TO
|
||||
'subseteqq': '\u2ac5', # ⫅ SUBSET OF ABOVE EQUALS SIGN
|
||||
'subsetneq': '\u228a', # ⊊ SUBSET OF WITH NOT EQUAL TO
|
||||
'subsetneqq': '\u2acb', # ⫋ SUBSET OF ABOVE NOT EQUAL TO
|
||||
'succ': '\u227b', # ≻ SUCCEEDS
|
||||
'succapprox': '\u2ab8', # ⪸ SUCCEEDS ABOVE ALMOST EQUAL TO
|
||||
'succcurlyeq': '\u227d', # ≽ SUCCEEDS OR EQUAL TO
|
||||
'succeq': '\u2ab0', # ⪰ SUCCEEDS ABOVE SINGLE-LINE EQUALS SIGN
|
||||
'succnapprox': '\u2aba', # ⪺ SUCCEEDS ABOVE NOT ALMOST EQUAL TO
|
||||
'succnsim': '\u22e9', # ⋩ SUCCEEDS BUT NOT EQUIVALENT TO
|
||||
'succsim': '\u227f', # ≿ SUCCEEDS OR EQUIVALENT TO
|
||||
'supset': '\u2283', # ⊃ SUPERSET OF
|
||||
'supseteq': '\u2287', # ⊇ SUPERSET OF OR EQUAL TO
|
||||
'supseteqq': '\u2ac6', # ⫆ SUPERSET OF ABOVE EQUALS SIGN
|
||||
'supsetneq': '\u228b', # ⊋ SUPERSET OF WITH NOT EQUAL TO
|
||||
'supsetneqq': '\u2acc', # ⫌ SUPERSET OF ABOVE NOT EQUAL TO
|
||||
'swarrow': '\u2199', # ↙ SOUTH WEST ARROW
|
||||
'to': '\u2192', # → RIGHTWARDS ARROW
|
||||
'trianglelefteq': '\u22b4', # ⊴ NORMAL SUBGROUP OF OR EQUAL TO
|
||||
'triangleq': '\u225c', # ≜ DELTA EQUAL TO
|
||||
'trianglerighteq': '\u22b5', # ⊵ CONTAINS AS NORMAL SUBGROUP OR EQUAL TO
|
||||
'twoheadleftarrow': '\u219e', # ↞ LEFTWARDS TWO HEADED ARROW
|
||||
'twoheadrightarrow': '\u21a0', # ↠ RIGHTWARDS TWO HEADED ARROW
|
||||
'uparrow': '\u2191', # ↑ UPWARDS ARROW
|
||||
'updownarrow': '\u2195', # ↕ UP DOWN ARROW
|
||||
'updownarrows': '\u21c5', # ⇅ UPWARDS ARROW LEFTWARDS OF DOWNWARDS ARROW
|
||||
'updownharpoons': '\u296e', # ⥮ UPWARDS HARPOON WITH BARB LEFT BESIDE DOWNWARDS HARPOON WITH BARB RIGHT
|
||||
'upharpoonleft': '\u21bf', # ↿ UPWARDS HARPOON WITH BARB LEFTWARDS
|
||||
'upharpoonright': '\u21be', # ↾ UPWARDS HARPOON WITH BARB RIGHTWARDS
|
||||
'upuparrows': '\u21c8', # ⇈ UPWARDS PAIRED ARROWS
|
||||
'upupharpoons': '\u2963', # ⥣ UPWARDS HARPOON WITH BARB LEFT BESIDE UPWARDS HARPOON WITH BARB RIGHT
|
||||
'vDash': '\u22a8', # ⊨ TRUE
|
||||
'varpropto': '\u221d', # ∝ PROPORTIONAL TO
|
||||
'vartriangleleft': '\u22b2', # ⊲ NORMAL SUBGROUP OF
|
||||
'vartriangleright': '\u22b3', # ⊳ CONTAINS AS NORMAL SUBGROUP
|
||||
'vdash': '\u22a2', # ⊢ RIGHT TACK
|
||||
'vdots': '\u22ee', # ⋮ VERTICAL ELLIPSIS
|
||||
}
|
||||
mathunder = {
|
||||
'underbrace': '\u23df', # ⏟ BOTTOM CURLY BRACKET
|
||||
}
|
||||
space = {
|
||||
':': '\u205f', # MEDIUM MATHEMATICAL SPACE
|
||||
'medspace': '\u205f', # MEDIUM MATHEMATICAL SPACE
|
||||
'quad': '\u2001', # EM QUAD
|
||||
}
|
||||
@@ -0,0 +1,788 @@
|
||||
# LaTeX math to Unicode symbols translation table
|
||||
# for use with the translate() method of unicode objects.
|
||||
# Generated with ``write_unichar2tex.py`` from the data in
|
||||
# http://milde.users.sourceforge.net/LUCR/Math/
|
||||
|
||||
# Includes commands from: standard LaTeX, amssymb, amsmath
|
||||
|
||||
uni2tex_table = {
|
||||
160: '~',
|
||||
163: '\\pounds ',
|
||||
165: '\\yen ',
|
||||
172: '\\neg ',
|
||||
174: '\\circledR ',
|
||||
177: '\\pm ',
|
||||
215: '\\times ',
|
||||
240: '\\eth ',
|
||||
247: '\\div ',
|
||||
305: '\\imath ',
|
||||
567: '\\jmath ',
|
||||
915: '\\Gamma ',
|
||||
916: '\\Delta ',
|
||||
920: '\\Theta ',
|
||||
923: '\\Lambda ',
|
||||
926: '\\Xi ',
|
||||
928: '\\Pi ',
|
||||
931: '\\Sigma ',
|
||||
933: '\\Upsilon ',
|
||||
934: '\\Phi ',
|
||||
936: '\\Psi ',
|
||||
937: '\\Omega ',
|
||||
945: '\\alpha ',
|
||||
946: '\\beta ',
|
||||
947: '\\gamma ',
|
||||
948: '\\delta ',
|
||||
949: '\\varepsilon ',
|
||||
950: '\\zeta ',
|
||||
951: '\\eta ',
|
||||
952: '\\theta ',
|
||||
953: '\\iota ',
|
||||
954: '\\kappa ',
|
||||
955: '\\lambda ',
|
||||
956: '\\mu ',
|
||||
957: '\\nu ',
|
||||
958: '\\xi ',
|
||||
960: '\\pi ',
|
||||
961: '\\rho ',
|
||||
962: '\\varsigma ',
|
||||
963: '\\sigma ',
|
||||
964: '\\tau ',
|
||||
965: '\\upsilon ',
|
||||
966: '\\varphi ',
|
||||
967: '\\chi ',
|
||||
968: '\\psi ',
|
||||
969: '\\omega ',
|
||||
977: '\\vartheta ',
|
||||
981: '\\phi ',
|
||||
982: '\\varpi ',
|
||||
989: '\\digamma ',
|
||||
1014: '\\backepsilon ',
|
||||
8193: '\\quad ',
|
||||
8214: '\\| ',
|
||||
8224: '\\dagger ',
|
||||
8225: '\\ddagger ',
|
||||
8230: '\\ldots ',
|
||||
8242: '\\prime ',
|
||||
8245: '\\backprime ',
|
||||
8287: '\\: ',
|
||||
8450: '\\mathbb{C}',
|
||||
8459: '\\mathcal{H}',
|
||||
8460: '\\mathfrak{H}',
|
||||
8461: '\\mathbb{H}',
|
||||
8463: '\\hslash ',
|
||||
8464: '\\mathcal{I}',
|
||||
8465: '\\Im ',
|
||||
8466: '\\mathcal{L}',
|
||||
8467: '\\ell ',
|
||||
8469: '\\mathbb{N}',
|
||||
8472: '\\wp ',
|
||||
8473: '\\mathbb{P}',
|
||||
8474: '\\mathbb{Q}',
|
||||
8475: '\\mathcal{R}',
|
||||
8476: '\\Re ',
|
||||
8477: '\\mathbb{R}',
|
||||
8484: '\\mathbb{Z}',
|
||||
8487: '\\mho ',
|
||||
8488: '\\mathfrak{Z}',
|
||||
8492: '\\mathcal{B}',
|
||||
8493: '\\mathfrak{C}',
|
||||
8496: '\\mathcal{E}',
|
||||
8497: '\\mathcal{F}',
|
||||
8498: '\\Finv ',
|
||||
8499: '\\mathcal{M}',
|
||||
8501: '\\aleph ',
|
||||
8502: '\\beth ',
|
||||
8503: '\\gimel ',
|
||||
8504: '\\daleth ',
|
||||
8592: '\\leftarrow ',
|
||||
8593: '\\uparrow ',
|
||||
8594: '\\rightarrow ',
|
||||
8595: '\\downarrow ',
|
||||
8596: '\\leftrightarrow ',
|
||||
8597: '\\updownarrow ',
|
||||
8598: '\\nwarrow ',
|
||||
8599: '\\nearrow ',
|
||||
8600: '\\searrow ',
|
||||
8601: '\\swarrow ',
|
||||
8602: '\\nleftarrow ',
|
||||
8603: '\\nrightarrow ',
|
||||
8606: '\\twoheadleftarrow ',
|
||||
8608: '\\twoheadrightarrow ',
|
||||
8610: '\\leftarrowtail ',
|
||||
8611: '\\rightarrowtail ',
|
||||
8614: '\\mapsto ',
|
||||
8617: '\\hookleftarrow ',
|
||||
8618: '\\hookrightarrow ',
|
||||
8619: '\\looparrowleft ',
|
||||
8620: '\\looparrowright ',
|
||||
8621: '\\leftrightsquigarrow ',
|
||||
8622: '\\nleftrightarrow ',
|
||||
8624: '\\Lsh ',
|
||||
8625: '\\Rsh ',
|
||||
8630: '\\curvearrowleft ',
|
||||
8631: '\\curvearrowright ',
|
||||
8634: '\\circlearrowleft ',
|
||||
8635: '\\circlearrowright ',
|
||||
8636: '\\leftharpoonup ',
|
||||
8637: '\\leftharpoondown ',
|
||||
8638: '\\upharpoonright ',
|
||||
8639: '\\upharpoonleft ',
|
||||
8640: '\\rightharpoonup ',
|
||||
8641: '\\rightharpoondown ',
|
||||
8642: '\\downharpoonright ',
|
||||
8643: '\\downharpoonleft ',
|
||||
8644: '\\rightleftarrows ',
|
||||
8646: '\\leftrightarrows ',
|
||||
8647: '\\leftleftarrows ',
|
||||
8648: '\\upuparrows ',
|
||||
8649: '\\rightrightarrows ',
|
||||
8650: '\\downdownarrows ',
|
||||
8651: '\\leftrightharpoons ',
|
||||
8652: '\\rightleftharpoons ',
|
||||
8653: '\\nLeftarrow ',
|
||||
8654: '\\nLeftrightarrow ',
|
||||
8655: '\\nRightarrow ',
|
||||
8656: '\\Leftarrow ',
|
||||
8657: '\\Uparrow ',
|
||||
8658: '\\Rightarrow ',
|
||||
8659: '\\Downarrow ',
|
||||
8660: '\\Leftrightarrow ',
|
||||
8661: '\\Updownarrow ',
|
||||
8666: '\\Lleftarrow ',
|
||||
8667: '\\Rrightarrow ',
|
||||
8669: '\\rightsquigarrow ',
|
||||
8672: '\\dashleftarrow ',
|
||||
8674: '\\dashrightarrow ',
|
||||
8704: '\\forall ',
|
||||
8705: '\\complement ',
|
||||
8706: '\\partial ',
|
||||
8707: '\\exists ',
|
||||
8708: '\\nexists ',
|
||||
8709: '\\varnothing ',
|
||||
8711: '\\nabla ',
|
||||
8712: '\\in ',
|
||||
8713: '\\notin ',
|
||||
8715: '\\ni ',
|
||||
8719: '\\prod ',
|
||||
8720: '\\coprod ',
|
||||
8721: '\\sum ',
|
||||
8722: '-',
|
||||
8723: '\\mp ',
|
||||
8724: '\\dotplus ',
|
||||
8725: '\\slash ',
|
||||
8726: '\\smallsetminus ',
|
||||
8727: '\\ast ',
|
||||
8728: '\\circ ',
|
||||
8729: '\\bullet ',
|
||||
8730: '\\sqrt ',
|
||||
8731: '\\sqrt[3] ',
|
||||
8732: '\\sqrt[4] ',
|
||||
8733: '\\propto ',
|
||||
8734: '\\infty ',
|
||||
8736: '\\angle ',
|
||||
8737: '\\measuredangle ',
|
||||
8738: '\\sphericalangle ',
|
||||
8739: '\\mid ',
|
||||
8740: '\\nmid ',
|
||||
8741: '\\parallel ',
|
||||
8742: '\\nparallel ',
|
||||
8743: '\\wedge ',
|
||||
8744: '\\vee ',
|
||||
8745: '\\cap ',
|
||||
8746: '\\cup ',
|
||||
8747: '\\int ',
|
||||
8748: '\\iint ',
|
||||
8749: '\\iiint ',
|
||||
8750: '\\oint ',
|
||||
8756: '\\therefore ',
|
||||
8757: '\\because ',
|
||||
8758: ':',
|
||||
8764: '\\sim ',
|
||||
8765: '\\backsim ',
|
||||
8768: '\\wr ',
|
||||
8769: '\\nsim ',
|
||||
8770: '\\eqsim ',
|
||||
8771: '\\simeq ',
|
||||
8773: '\\cong ',
|
||||
8775: '\\ncong ',
|
||||
8776: '\\approx ',
|
||||
8778: '\\approxeq ',
|
||||
8781: '\\asymp ',
|
||||
8782: '\\Bumpeq ',
|
||||
8783: '\\bumpeq ',
|
||||
8784: '\\doteq ',
|
||||
8785: '\\Doteq ',
|
||||
8786: '\\fallingdotseq ',
|
||||
8787: '\\risingdotseq ',
|
||||
8790: '\\eqcirc ',
|
||||
8791: '\\circeq ',
|
||||
8796: '\\triangleq ',
|
||||
8800: '\\neq ',
|
||||
8801: '\\equiv ',
|
||||
8804: '\\leq ',
|
||||
8805: '\\geq ',
|
||||
8806: '\\leqq ',
|
||||
8807: '\\geqq ',
|
||||
8808: '\\lneqq ',
|
||||
8809: '\\gneqq ',
|
||||
8810: '\\ll ',
|
||||
8811: '\\gg ',
|
||||
8812: '\\between ',
|
||||
8814: '\\nless ',
|
||||
8815: '\\ngtr ',
|
||||
8816: '\\nleq ',
|
||||
8817: '\\ngeq ',
|
||||
8818: '\\lesssim ',
|
||||
8819: '\\gtrsim ',
|
||||
8822: '\\lessgtr ',
|
||||
8823: '\\gtrless ',
|
||||
8826: '\\prec ',
|
||||
8827: '\\succ ',
|
||||
8828: '\\preccurlyeq ',
|
||||
8829: '\\succcurlyeq ',
|
||||
8830: '\\precsim ',
|
||||
8831: '\\succsim ',
|
||||
8832: '\\nprec ',
|
||||
8833: '\\nsucc ',
|
||||
8834: '\\subset ',
|
||||
8835: '\\supset ',
|
||||
8838: '\\subseteq ',
|
||||
8839: '\\supseteq ',
|
||||
8840: '\\nsubseteq ',
|
||||
8841: '\\nsupseteq ',
|
||||
8842: '\\subsetneq ',
|
||||
8843: '\\supsetneq ',
|
||||
8846: '\\uplus ',
|
||||
8847: '\\sqsubset ',
|
||||
8848: '\\sqsupset ',
|
||||
8849: '\\sqsubseteq ',
|
||||
8850: '\\sqsupseteq ',
|
||||
8851: '\\sqcap ',
|
||||
8852: '\\sqcup ',
|
||||
8853: '\\oplus ',
|
||||
8854: '\\ominus ',
|
||||
8855: '\\otimes ',
|
||||
8856: '\\oslash ',
|
||||
8857: '\\odot ',
|
||||
8858: '\\circledcirc ',
|
||||
8859: '\\circledast ',
|
||||
8861: '\\circleddash ',
|
||||
8862: '\\boxplus ',
|
||||
8863: '\\boxminus ',
|
||||
8864: '\\boxtimes ',
|
||||
8865: '\\boxdot ',
|
||||
8866: '\\vdash ',
|
||||
8867: '\\dashv ',
|
||||
8868: '\\top ',
|
||||
8869: '\\bot ',
|
||||
8871: '\\models ',
|
||||
8872: '\\vDash ',
|
||||
8873: '\\Vdash ',
|
||||
8874: '\\Vvdash ',
|
||||
8876: '\\nvdash ',
|
||||
8877: '\\nvDash ',
|
||||
8878: '\\nVdash ',
|
||||
8879: '\\nVDash ',
|
||||
8882: '\\vartriangleleft ',
|
||||
8883: '\\vartriangleright ',
|
||||
8884: '\\trianglelefteq ',
|
||||
8885: '\\trianglerighteq ',
|
||||
8888: '\\multimap ',
|
||||
8890: '\\intercal ',
|
||||
8891: '\\veebar ',
|
||||
8892: '\\barwedge ',
|
||||
8896: '\\bigwedge ',
|
||||
8897: '\\bigvee ',
|
||||
8898: '\\bigcap ',
|
||||
8899: '\\bigcup ',
|
||||
8900: '\\diamond ',
|
||||
8901: '\\cdot ',
|
||||
8902: '\\star ',
|
||||
8903: '\\divideontimes ',
|
||||
8904: '\\bowtie ',
|
||||
8905: '\\ltimes ',
|
||||
8906: '\\rtimes ',
|
||||
8907: '\\leftthreetimes ',
|
||||
8908: '\\rightthreetimes ',
|
||||
8909: '\\backsimeq ',
|
||||
8910: '\\curlyvee ',
|
||||
8911: '\\curlywedge ',
|
||||
8912: '\\Subset ',
|
||||
8913: '\\Supset ',
|
||||
8914: '\\Cap ',
|
||||
8915: '\\Cup ',
|
||||
8916: '\\pitchfork ',
|
||||
8918: '\\lessdot ',
|
||||
8919: '\\gtrdot ',
|
||||
8920: '\\lll ',
|
||||
8921: '\\ggg ',
|
||||
8922: '\\lesseqgtr ',
|
||||
8923: '\\gtreqless ',
|
||||
8926: '\\curlyeqprec ',
|
||||
8927: '\\curlyeqsucc ',
|
||||
8928: '\\npreceq ',
|
||||
8929: '\\nsucceq ',
|
||||
8934: '\\lnsim ',
|
||||
8935: '\\gnsim ',
|
||||
8936: '\\precnsim ',
|
||||
8937: '\\succnsim ',
|
||||
8938: '\\ntriangleleft ',
|
||||
8939: '\\ntriangleright ',
|
||||
8940: '\\ntrianglelefteq ',
|
||||
8941: '\\ntrianglerighteq ',
|
||||
8942: '\\vdots ',
|
||||
8943: '\\cdots ',
|
||||
8945: '\\ddots ',
|
||||
8968: '\\lceil ',
|
||||
8969: '\\rceil ',
|
||||
8970: '\\lfloor ',
|
||||
8971: '\\rfloor ',
|
||||
8988: '\\ulcorner ',
|
||||
8989: '\\urcorner ',
|
||||
8990: '\\llcorner ',
|
||||
8991: '\\lrcorner ',
|
||||
8994: '\\frown ',
|
||||
8995: '\\smile ',
|
||||
9182: '\\overbrace ',
|
||||
9183: '\\underbrace ',
|
||||
9651: '\\bigtriangleup ',
|
||||
9655: '\\rhd ',
|
||||
9661: '\\bigtriangledown ',
|
||||
9665: '\\lhd ',
|
||||
9671: '\\Diamond ',
|
||||
9674: '\\lozenge ',
|
||||
9723: '\\square ',
|
||||
9724: '\\blacksquare ',
|
||||
9733: '\\bigstar ',
|
||||
9824: '\\spadesuit ',
|
||||
9825: '\\heartsuit ',
|
||||
9826: '\\diamondsuit ',
|
||||
9827: '\\clubsuit ',
|
||||
9837: '\\flat ',
|
||||
9838: '\\natural ',
|
||||
9839: '\\sharp ',
|
||||
10003: '\\checkmark ',
|
||||
10016: '\\maltese ',
|
||||
10178: '\\perp ',
|
||||
10216: '\\langle ',
|
||||
10217: '\\rangle ',
|
||||
10222: '\\lgroup ',
|
||||
10223: '\\rgroup ',
|
||||
10229: '\\longleftarrow ',
|
||||
10230: '\\longrightarrow ',
|
||||
10231: '\\longleftrightarrow ',
|
||||
10232: '\\Longleftarrow ',
|
||||
10233: '\\Longrightarrow ',
|
||||
10234: '\\Longleftrightarrow ',
|
||||
10236: '\\longmapsto ',
|
||||
10731: '\\blacklozenge ',
|
||||
10741: '\\setminus ',
|
||||
10752: '\\bigodot ',
|
||||
10753: '\\bigoplus ',
|
||||
10754: '\\bigotimes ',
|
||||
10756: '\\biguplus ',
|
||||
10758: '\\bigsqcup ',
|
||||
10764: '\\iiiint ',
|
||||
10781: '\\Join ',
|
||||
10815: '\\amalg ',
|
||||
10846: '\\doublebarwedge ',
|
||||
10877: '\\leqslant ',
|
||||
10878: '\\geqslant ',
|
||||
10885: '\\lessapprox ',
|
||||
10886: '\\gtrapprox ',
|
||||
10887: '\\lneq ',
|
||||
10888: '\\gneq ',
|
||||
10889: '\\lnapprox ',
|
||||
10890: '\\gnapprox ',
|
||||
10891: '\\lesseqqgtr ',
|
||||
10892: '\\gtreqqless ',
|
||||
10901: '\\eqslantless ',
|
||||
10902: '\\eqslantgtr ',
|
||||
10927: '\\preceq ',
|
||||
10928: '\\succeq ',
|
||||
10935: '\\precapprox ',
|
||||
10936: '\\succapprox ',
|
||||
10937: '\\precnapprox ',
|
||||
10938: '\\succnapprox ',
|
||||
10949: '\\subseteqq ',
|
||||
10950: '\\supseteqq ',
|
||||
10955: '\\subsetneqq ',
|
||||
10956: '\\supsetneqq ',
|
||||
119808: '\\mathbf{A}',
|
||||
119809: '\\mathbf{B}',
|
||||
119810: '\\mathbf{C}',
|
||||
119811: '\\mathbf{D}',
|
||||
119812: '\\mathbf{E}',
|
||||
119813: '\\mathbf{F}',
|
||||
119814: '\\mathbf{G}',
|
||||
119815: '\\mathbf{H}',
|
||||
119816: '\\mathbf{I}',
|
||||
119817: '\\mathbf{J}',
|
||||
119818: '\\mathbf{K}',
|
||||
119819: '\\mathbf{L}',
|
||||
119820: '\\mathbf{M}',
|
||||
119821: '\\mathbf{N}',
|
||||
119822: '\\mathbf{O}',
|
||||
119823: '\\mathbf{P}',
|
||||
119824: '\\mathbf{Q}',
|
||||
119825: '\\mathbf{R}',
|
||||
119826: '\\mathbf{S}',
|
||||
119827: '\\mathbf{T}',
|
||||
119828: '\\mathbf{U}',
|
||||
119829: '\\mathbf{V}',
|
||||
119830: '\\mathbf{W}',
|
||||
119831: '\\mathbf{X}',
|
||||
119832: '\\mathbf{Y}',
|
||||
119833: '\\mathbf{Z}',
|
||||
119834: '\\mathbf{a}',
|
||||
119835: '\\mathbf{b}',
|
||||
119836: '\\mathbf{c}',
|
||||
119837: '\\mathbf{d}',
|
||||
119838: '\\mathbf{e}',
|
||||
119839: '\\mathbf{f}',
|
||||
119840: '\\mathbf{g}',
|
||||
119841: '\\mathbf{h}',
|
||||
119842: '\\mathbf{i}',
|
||||
119843: '\\mathbf{j}',
|
||||
119844: '\\mathbf{k}',
|
||||
119845: '\\mathbf{l}',
|
||||
119846: '\\mathbf{m}',
|
||||
119847: '\\mathbf{n}',
|
||||
119848: '\\mathbf{o}',
|
||||
119849: '\\mathbf{p}',
|
||||
119850: '\\mathbf{q}',
|
||||
119851: '\\mathbf{r}',
|
||||
119852: '\\mathbf{s}',
|
||||
119853: '\\mathbf{t}',
|
||||
119854: '\\mathbf{u}',
|
||||
119855: '\\mathbf{v}',
|
||||
119856: '\\mathbf{w}',
|
||||
119857: '\\mathbf{x}',
|
||||
119858: '\\mathbf{y}',
|
||||
119859: '\\mathbf{z}',
|
||||
119860: 'A',
|
||||
119861: 'B',
|
||||
119862: 'C',
|
||||
119863: 'D',
|
||||
119864: 'E',
|
||||
119865: 'F',
|
||||
119866: 'G',
|
||||
119867: 'H',
|
||||
119868: 'I',
|
||||
119869: 'J',
|
||||
119870: 'K',
|
||||
119871: 'L',
|
||||
119872: 'M',
|
||||
119873: 'N',
|
||||
119874: 'O',
|
||||
119875: 'P',
|
||||
119876: 'Q',
|
||||
119877: 'R',
|
||||
119878: 'S',
|
||||
119879: 'T',
|
||||
119880: 'U',
|
||||
119881: 'V',
|
||||
119882: 'W',
|
||||
119883: 'X',
|
||||
119884: 'Y',
|
||||
119885: 'Z',
|
||||
119886: 'a',
|
||||
119887: 'b',
|
||||
119888: 'c',
|
||||
119889: 'd',
|
||||
119890: 'e',
|
||||
119891: 'f',
|
||||
119892: 'g',
|
||||
119894: 'i',
|
||||
119895: 'j',
|
||||
119896: 'k',
|
||||
119897: 'l',
|
||||
119898: 'm',
|
||||
119899: 'n',
|
||||
119900: 'o',
|
||||
119901: 'p',
|
||||
119902: 'q',
|
||||
119903: 'r',
|
||||
119904: 's',
|
||||
119905: 't',
|
||||
119906: 'u',
|
||||
119907: 'v',
|
||||
119908: 'w',
|
||||
119909: 'x',
|
||||
119910: 'y',
|
||||
119911: 'z',
|
||||
119964: '\\mathcal{A}',
|
||||
119966: '\\mathcal{C}',
|
||||
119967: '\\mathcal{D}',
|
||||
119970: '\\mathcal{G}',
|
||||
119973: '\\mathcal{J}',
|
||||
119974: '\\mathcal{K}',
|
||||
119977: '\\mathcal{N}',
|
||||
119978: '\\mathcal{O}',
|
||||
119979: '\\mathcal{P}',
|
||||
119980: '\\mathcal{Q}',
|
||||
119982: '\\mathcal{S}',
|
||||
119983: '\\mathcal{T}',
|
||||
119984: '\\mathcal{U}',
|
||||
119985: '\\mathcal{V}',
|
||||
119986: '\\mathcal{W}',
|
||||
119987: '\\mathcal{X}',
|
||||
119988: '\\mathcal{Y}',
|
||||
119989: '\\mathcal{Z}',
|
||||
120068: '\\mathfrak{A}',
|
||||
120069: '\\mathfrak{B}',
|
||||
120071: '\\mathfrak{D}',
|
||||
120072: '\\mathfrak{E}',
|
||||
120073: '\\mathfrak{F}',
|
||||
120074: '\\mathfrak{G}',
|
||||
120077: '\\mathfrak{J}',
|
||||
120078: '\\mathfrak{K}',
|
||||
120079: '\\mathfrak{L}',
|
||||
120080: '\\mathfrak{M}',
|
||||
120081: '\\mathfrak{N}',
|
||||
120082: '\\mathfrak{O}',
|
||||
120083: '\\mathfrak{P}',
|
||||
120084: '\\mathfrak{Q}',
|
||||
120086: '\\mathfrak{S}',
|
||||
120087: '\\mathfrak{T}',
|
||||
120088: '\\mathfrak{U}',
|
||||
120089: '\\mathfrak{V}',
|
||||
120090: '\\mathfrak{W}',
|
||||
120091: '\\mathfrak{X}',
|
||||
120092: '\\mathfrak{Y}',
|
||||
120094: '\\mathfrak{a}',
|
||||
120095: '\\mathfrak{b}',
|
||||
120096: '\\mathfrak{c}',
|
||||
120097: '\\mathfrak{d}',
|
||||
120098: '\\mathfrak{e}',
|
||||
120099: '\\mathfrak{f}',
|
||||
120100: '\\mathfrak{g}',
|
||||
120101: '\\mathfrak{h}',
|
||||
120102: '\\mathfrak{i}',
|
||||
120103: '\\mathfrak{j}',
|
||||
120104: '\\mathfrak{k}',
|
||||
120105: '\\mathfrak{l}',
|
||||
120106: '\\mathfrak{m}',
|
||||
120107: '\\mathfrak{n}',
|
||||
120108: '\\mathfrak{o}',
|
||||
120109: '\\mathfrak{p}',
|
||||
120110: '\\mathfrak{q}',
|
||||
120111: '\\mathfrak{r}',
|
||||
120112: '\\mathfrak{s}',
|
||||
120113: '\\mathfrak{t}',
|
||||
120114: '\\mathfrak{u}',
|
||||
120115: '\\mathfrak{v}',
|
||||
120116: '\\mathfrak{w}',
|
||||
120117: '\\mathfrak{x}',
|
||||
120118: '\\mathfrak{y}',
|
||||
120119: '\\mathfrak{z}',
|
||||
120120: '\\mathbb{A}',
|
||||
120121: '\\mathbb{B}',
|
||||
120123: '\\mathbb{D}',
|
||||
120124: '\\mathbb{E}',
|
||||
120125: '\\mathbb{F}',
|
||||
120126: '\\mathbb{G}',
|
||||
120128: '\\mathbb{I}',
|
||||
120129: '\\mathbb{J}',
|
||||
120130: '\\mathbb{K}',
|
||||
120131: '\\mathbb{L}',
|
||||
120132: '\\mathbb{M}',
|
||||
120134: '\\mathbb{O}',
|
||||
120138: '\\mathbb{S}',
|
||||
120139: '\\mathbb{T}',
|
||||
120140: '\\mathbb{U}',
|
||||
120141: '\\mathbb{V}',
|
||||
120142: '\\mathbb{W}',
|
||||
120143: '\\mathbb{X}',
|
||||
120144: '\\mathbb{Y}',
|
||||
120156: '\\Bbbk ',
|
||||
120224: '\\mathsf{A}',
|
||||
120225: '\\mathsf{B}',
|
||||
120226: '\\mathsf{C}',
|
||||
120227: '\\mathsf{D}',
|
||||
120228: '\\mathsf{E}',
|
||||
120229: '\\mathsf{F}',
|
||||
120230: '\\mathsf{G}',
|
||||
120231: '\\mathsf{H}',
|
||||
120232: '\\mathsf{I}',
|
||||
120233: '\\mathsf{J}',
|
||||
120234: '\\mathsf{K}',
|
||||
120235: '\\mathsf{L}',
|
||||
120236: '\\mathsf{M}',
|
||||
120237: '\\mathsf{N}',
|
||||
120238: '\\mathsf{O}',
|
||||
120239: '\\mathsf{P}',
|
||||
120240: '\\mathsf{Q}',
|
||||
120241: '\\mathsf{R}',
|
||||
120242: '\\mathsf{S}',
|
||||
120243: '\\mathsf{T}',
|
||||
120244: '\\mathsf{U}',
|
||||
120245: '\\mathsf{V}',
|
||||
120246: '\\mathsf{W}',
|
||||
120247: '\\mathsf{X}',
|
||||
120248: '\\mathsf{Y}',
|
||||
120249: '\\mathsf{Z}',
|
||||
120250: '\\mathsf{a}',
|
||||
120251: '\\mathsf{b}',
|
||||
120252: '\\mathsf{c}',
|
||||
120253: '\\mathsf{d}',
|
||||
120254: '\\mathsf{e}',
|
||||
120255: '\\mathsf{f}',
|
||||
120256: '\\mathsf{g}',
|
||||
120257: '\\mathsf{h}',
|
||||
120258: '\\mathsf{i}',
|
||||
120259: '\\mathsf{j}',
|
||||
120260: '\\mathsf{k}',
|
||||
120261: '\\mathsf{l}',
|
||||
120262: '\\mathsf{m}',
|
||||
120263: '\\mathsf{n}',
|
||||
120264: '\\mathsf{o}',
|
||||
120265: '\\mathsf{p}',
|
||||
120266: '\\mathsf{q}',
|
||||
120267: '\\mathsf{r}',
|
||||
120268: '\\mathsf{s}',
|
||||
120269: '\\mathsf{t}',
|
||||
120270: '\\mathsf{u}',
|
||||
120271: '\\mathsf{v}',
|
||||
120272: '\\mathsf{w}',
|
||||
120273: '\\mathsf{x}',
|
||||
120274: '\\mathsf{y}',
|
||||
120275: '\\mathsf{z}',
|
||||
120432: '\\mathtt{A}',
|
||||
120433: '\\mathtt{B}',
|
||||
120434: '\\mathtt{C}',
|
||||
120435: '\\mathtt{D}',
|
||||
120436: '\\mathtt{E}',
|
||||
120437: '\\mathtt{F}',
|
||||
120438: '\\mathtt{G}',
|
||||
120439: '\\mathtt{H}',
|
||||
120440: '\\mathtt{I}',
|
||||
120441: '\\mathtt{J}',
|
||||
120442: '\\mathtt{K}',
|
||||
120443: '\\mathtt{L}',
|
||||
120444: '\\mathtt{M}',
|
||||
120445: '\\mathtt{N}',
|
||||
120446: '\\mathtt{O}',
|
||||
120447: '\\mathtt{P}',
|
||||
120448: '\\mathtt{Q}',
|
||||
120449: '\\mathtt{R}',
|
||||
120450: '\\mathtt{S}',
|
||||
120451: '\\mathtt{T}',
|
||||
120452: '\\mathtt{U}',
|
||||
120453: '\\mathtt{V}',
|
||||
120454: '\\mathtt{W}',
|
||||
120455: '\\mathtt{X}',
|
||||
120456: '\\mathtt{Y}',
|
||||
120457: '\\mathtt{Z}',
|
||||
120458: '\\mathtt{a}',
|
||||
120459: '\\mathtt{b}',
|
||||
120460: '\\mathtt{c}',
|
||||
120461: '\\mathtt{d}',
|
||||
120462: '\\mathtt{e}',
|
||||
120463: '\\mathtt{f}',
|
||||
120464: '\\mathtt{g}',
|
||||
120465: '\\mathtt{h}',
|
||||
120466: '\\mathtt{i}',
|
||||
120467: '\\mathtt{j}',
|
||||
120468: '\\mathtt{k}',
|
||||
120469: '\\mathtt{l}',
|
||||
120470: '\\mathtt{m}',
|
||||
120471: '\\mathtt{n}',
|
||||
120472: '\\mathtt{o}',
|
||||
120473: '\\mathtt{p}',
|
||||
120474: '\\mathtt{q}',
|
||||
120475: '\\mathtt{r}',
|
||||
120476: '\\mathtt{s}',
|
||||
120477: '\\mathtt{t}',
|
||||
120478: '\\mathtt{u}',
|
||||
120479: '\\mathtt{v}',
|
||||
120480: '\\mathtt{w}',
|
||||
120481: '\\mathtt{x}',
|
||||
120482: '\\mathtt{y}',
|
||||
120483: '\\mathtt{z}',
|
||||
120484: '\\imath ',
|
||||
120485: '\\jmath ',
|
||||
120490: '\\mathbf{\\Gamma}',
|
||||
120491: '\\mathbf{\\Delta}',
|
||||
120495: '\\mathbf{\\Theta}',
|
||||
120498: '\\mathbf{\\Lambda}',
|
||||
120501: '\\mathbf{\\Xi}',
|
||||
120503: '\\mathbf{\\Pi}',
|
||||
120506: '\\mathbf{\\Sigma}',
|
||||
120508: '\\mathbf{\\Upsilon}',
|
||||
120509: '\\mathbf{\\Phi}',
|
||||
120511: '\\mathbf{\\Psi}',
|
||||
120512: '\\mathbf{\\Omega}',
|
||||
120548: '\\mathit{\\Gamma}',
|
||||
120549: '\\mathit{\\Delta}',
|
||||
120553: '\\mathit{\\Theta}',
|
||||
120556: '\\mathit{\\Lambda}',
|
||||
120559: '\\mathit{\\Xi}',
|
||||
120561: '\\mathit{\\Pi}',
|
||||
120564: '\\mathit{\\Sigma}',
|
||||
120566: '\\mathit{\\Upsilon}',
|
||||
120567: '\\mathit{\\Phi}',
|
||||
120569: '\\mathit{\\Psi}',
|
||||
120570: '\\mathit{\\Omega}',
|
||||
120572: '\\alpha ',
|
||||
120573: '\\beta ',
|
||||
120574: '\\gamma ',
|
||||
120575: '\\delta ',
|
||||
120576: '\\varepsilon ',
|
||||
120577: '\\zeta ',
|
||||
120578: '\\eta ',
|
||||
120579: '\\theta ',
|
||||
120580: '\\iota ',
|
||||
120581: '\\kappa ',
|
||||
120582: '\\lambda ',
|
||||
120583: '\\mu ',
|
||||
120584: '\\nu ',
|
||||
120585: '\\xi ',
|
||||
120587: '\\pi ',
|
||||
120588: '\\rho ',
|
||||
120589: '\\varsigma ',
|
||||
120590: '\\sigma ',
|
||||
120591: '\\tau ',
|
||||
120592: '\\upsilon ',
|
||||
120593: '\\varphi ',
|
||||
120594: '\\chi ',
|
||||
120595: '\\psi ',
|
||||
120596: '\\omega ',
|
||||
120597: '\\partial ',
|
||||
120598: '\\epsilon ',
|
||||
120599: '\\vartheta ',
|
||||
120600: '\\varkappa ',
|
||||
120601: '\\phi ',
|
||||
120602: '\\varrho ',
|
||||
120603: '\\varpi ',
|
||||
120782: '\\mathbf{0}',
|
||||
120783: '\\mathbf{1}',
|
||||
120784: '\\mathbf{2}',
|
||||
120785: '\\mathbf{3}',
|
||||
120786: '\\mathbf{4}',
|
||||
120787: '\\mathbf{5}',
|
||||
120788: '\\mathbf{6}',
|
||||
120789: '\\mathbf{7}',
|
||||
120790: '\\mathbf{8}',
|
||||
120791: '\\mathbf{9}',
|
||||
120802: '\\mathsf{0}',
|
||||
120803: '\\mathsf{1}',
|
||||
120804: '\\mathsf{2}',
|
||||
120805: '\\mathsf{3}',
|
||||
120806: '\\mathsf{4}',
|
||||
120807: '\\mathsf{5}',
|
||||
120808: '\\mathsf{6}',
|
||||
120809: '\\mathsf{7}',
|
||||
120810: '\\mathsf{8}',
|
||||
120811: '\\mathsf{9}',
|
||||
120822: '\\mathtt{0}',
|
||||
120823: '\\mathtt{1}',
|
||||
120824: '\\mathtt{2}',
|
||||
120825: '\\mathtt{3}',
|
||||
120826: '\\mathtt{4}',
|
||||
120827: '\\mathtt{5}',
|
||||
120828: '\\mathtt{6}',
|
||||
120829: '\\mathtt{7}',
|
||||
120830: '\\mathtt{8}',
|
||||
120831: '\\mathtt{9}',
|
||||
}
|
||||
Reference in New Issue
Block a user