test/unicode-math.html

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<h1>Base macro test</h1>
<div>\(\alpha\)</div>


<h1>mathaccent</h1>

<table>

<tr>
    <td>acute</td>
    <td>\( \acute{a} \)</td>
    <td>\( \acute{A} \)</td>
    <td>U+0301</td>
</tr>

<tr>
    <td>annuity</td>
    <td>\( \annuity{a} \)</td>
    <td>\( \annuity{A} \)</td>
    <td>U+20E7</td>
</tr>

<tr>
    <td>asteraccent</td>
    <td>\( \asteraccent{a} \)</td>
    <td>\( \asteraccent{A} \)</td>
    <td>U+20F0</td>
</tr>

<tr>
    <td>bar</td>
    <td>\( \bar{a} \)</td>
    <td>\( \bar{A} \)</td>
    <td>U+0304</td>
</tr>

<tr>
    <td>breve</td>
    <td>\( \breve{a} \)</td>
    <td>\( \breve{A} \)</td>
    <td>U+0306</td>
</tr>

<tr>
    <td>candra</td>
    <td>\( \candra{a} \)</td>
    <td>\( \candra{A} \)</td>
    <td>U+0310</td>
</tr>

<tr>
    <td>check</td>
    <td>\( \check{a} \)</td>
    <td>\( \check{A} \)</td>
    <td>U+030C</td>
</tr>

<tr>
    <td>ddddot</td>
    <td>\( \ddddot{a} \)</td>
    <td>\( \ddddot{A} \)</td>
    <td>U+20DC</td>
</tr>

<tr>
    <td>dddot</td>
    <td>\( \dddot{a} \)</td>
    <td>\( \dddot{A} \)</td>
    <td>U+20DB</td>
</tr>

<tr>
    <td>ddot</td>
    <td>\( \ddot{a} \)</td>
    <td>\( \ddot{A} \)</td>
    <td>U+0308</td>
</tr>

<tr>
    <td>dot</td>
    <td>\( \dot{a} \)</td>
    <td>\( \dot{A} \)</td>
    <td>U+0307</td>
</tr>

<tr>
    <td>droang</td>
    <td>\( \droang{a} \)</td>
    <td>\( \droang{A} \)</td>
    <td>U+031A</td>
</tr>

<tr>
    <td>grave</td>
    <td>\( \grave{a} \)</td>
    <td>\( \grave{A} \)</td>
    <td>U+0300</td>
</tr>

<tr>
    <td>hat</td>
    <td>\( \hat{a} \)</td>
    <td>\( \hat{A} \)</td>
    <td>U+0302</td>
</tr>

<tr>
    <td>leftharpoonaccent</td>
    <td>\( \leftharpoonaccent{a} \)</td>
    <td>\( \leftharpoonaccent{A} \)</td>
    <td>U+20D0</td>
</tr>

<tr>
    <td>ocirc</td>
    <td>\( \ocirc{a} \)</td>
    <td>\( \ocirc{A} \)</td>
    <td>U+030A</td>
</tr>

<tr>
    <td>ocommatopright</td>
    <td>\( \ocommatopright{a} \)</td>
    <td>\( \ocommatopright{A} \)</td>
    <td>U+0315</td>
</tr>

<tr>
    <td>oturnedcomma</td>
    <td>\( \oturnedcomma{a} \)</td>
    <td>\( \oturnedcomma{A} \)</td>
    <td>U+0312</td>
</tr>

<tr>
    <td>overbar</td>
    <td>\( \overbar{a} \)</td>
    <td>\( \overbar{A} \)</td>
    <td>U+0305</td>
</tr>

<tr>
    <td>ovhook</td>
    <td>\( \ovhook{a} \)</td>
    <td>\( \ovhook{A} \)</td>
    <td>U+0309</td>
</tr>

<tr>
    <td>rightharpoonaccent</td>
    <td>\( \rightharpoonaccent{a} \)</td>
    <td>\( \rightharpoonaccent{A} \)</td>
    <td>U+20D1</td>
</tr>

<tr>
    <td>tilde</td>
    <td>\( \tilde{a} \)</td>
    <td>\( \tilde{A} \)</td>
    <td>U+0303</td>
</tr>

<tr>
    <td>vec</td>
    <td>\( \vec{a} \)</td>
    <td>\( \vec{A} \)</td>
    <td>U+20D7</td>
</tr>

<tr>
    <td>vertoverlay</td>
    <td>\( \vertoverlay{a} \)</td>
    <td>\( \vertoverlay{A} \)</td>
    <td>U+20D2</td>
</tr>

<tr>
    <td>widebridgeabove</td>
    <td>\( \widebridgeabove{a} \)</td>
    <td>\( \widebridgeabove{A} \)</td>
    <td>U+20E9</td>
</tr>


</table>

<h1>mathaccentwide</h1>

<table>

<tr>
    <td>overleftarrow</td>
    <td>\( \overleftarrow{a} \)</td>
    <td>\( \overleftarrow{aaaaaaaaa} \)</td>
    <td>U+20D6</td>
</tr>

<tr>
    <td>overleftharpoon</td>
    <td>\( \overleftharpoon{a} \)</td>
    <td>\( \overleftharpoon{aaaaaaaaa} \)</td>
    <td>U+20D0</td>
</tr>

<tr>
    <td>overleftrightarrow</td>
    <td>\( \overleftrightarrow{a} \)</td>
    <td>\( \overleftrightarrow{aaaaaaaaa} \)</td>
    <td>U+20E1</td>
</tr>

<tr>
    <td>overrightarrow</td>
    <td>\( \overrightarrow{a} \)</td>
    <td>\( \overrightarrow{aaaaaaaaa} \)</td>
    <td>U+20D7</td>
</tr>

<tr>
    <td>overrightharpoon</td>
    <td>\( \overrightharpoon{a} \)</td>
    <td>\( \overrightharpoon{aaaaaaaaa} \)</td>
    <td>U+20D1</td>
</tr>

<tr>
    <td>widebreve</td>
    <td>\( \widebreve{a} \)</td>
    <td>\( \widebreve{aaaaaaaaa} \)</td>
    <td>U+0306</td>
</tr>

<tr>
    <td>widecheck</td>
    <td>\( \widecheck{a} \)</td>
    <td>\( \widecheck{aaaaaaaaa} \)</td>
    <td>U+030C</td>
</tr>

<tr>
    <td>widehat</td>
    <td>\( \widehat{a} \)</td>
    <td>\( \widehat{aaaaaaaaa} \)</td>
    <td>U+0302</td>
</tr>

<tr>
    <td>wideoverbar</td>
    <td>\( \wideoverbar{a} \)</td>
    <td>\( \wideoverbar{aaaaaaaaa} \)</td>
    <td>U+0305</td>
</tr>

<tr>
    <td>widetilde</td>
    <td>\( \widetilde{a} \)</td>
    <td>\( \widetilde{aaaaaaaaa} \)</td>
    <td>U+0303</td>
</tr>


</table>

<h1>mathaccentoverlay</h1>

<table>

<tr>
    <td>notaccent</td>
    <td>\( \notaccent{a} \)</td>
    <td>\( \notaccent{A} \)</td>
    <td>U+0338</td>
</tr>


</table>

<h1>mathbotaccent</h1>

<table>

<tr>
    <td>threeunderdot</td>
    <td>\( \threeunderdot{a} \)</td>
    <td>\( \threeunderdot{g} \)</td>
    <td>U+20E8</td>
</tr>


</table>

<h1>mathbotaccentwide</h1>

<table>

<tr>
    <td>mathunderbar</td>
    <td>\( \mathunderbar{g} \)</td>
    <td>\( \mathunderbar{gggggggg} \)</td>
    <td>U+0332</td>
</tr>

<tr>
    <td>underleftarrow</td>
    <td>\( \underleftarrow{g} \)</td>
    <td>\( \underleftarrow{gggggggg} \)</td>
    <td>U+20EE</td>
</tr>

<tr>
    <td>underleftharpoondown</td>
    <td>\( \underleftharpoondown{g} \)</td>
    <td>\( \underleftharpoondown{gggggggg} \)</td>
    <td>U+20ED</td>
</tr>

<tr>
    <td>underleftrightarrow</td>
    <td>\( \underleftrightarrow{g} \)</td>
    <td>\( \underleftrightarrow{gggggggg} \)</td>
    <td>U+034D</td>
</tr>

<tr>
    <td>underrightarrow</td>
    <td>\( \underrightarrow{g} \)</td>
    <td>\( \underrightarrow{gggggggg} \)</td>
    <td>U+20EF</td>
</tr>

<tr>
    <td>underrightharpoondown</td>
    <td>\( \underrightharpoondown{g} \)</td>
    <td>\( \underrightharpoondown{gggggggg} \)</td>
    <td>U+20EC</td>
</tr>

<tr>
    <td>wideutilde</td>
    <td>\( \wideutilde{g} \)</td>
    <td>\( \wideutilde{gggggggg} \)</td>
    <td>U+0330</td>
</tr>


</table>

<h1>mathover</h1>

<table>

<tr>
    <td>overbrace</td>
    <td>\( \overbrace{a} \)</td>
    <td>\( \overbrace{g} \)</td>
    <td>U+23DE</td>
</tr>

<tr>
    <td>overbracket</td>
    <td>\( \overbracket{a} \)</td>
    <td>\( \overbracket{g} \)</td>
    <td>U+23B4</td>
</tr>

<tr>
    <td>overparen</td>
    <td>\( \overparen{a} \)</td>
    <td>\( \overparen{g} \)</td>
    <td>U+23DC</td>
</tr>


</table>

<h1>mathunder</h1>

<table>

<tr>
    <td>underbrace</td>
    <td>\( \underbrace{a} \)</td>
    <td>\( \underbrace{g} \)</td>
    <td>U+23DF</td>
</tr>

<tr>
    <td>underbracket</td>
    <td>\( \underbracket{a} \)</td>
    <td>\( \underbracket{g} \)</td>
    <td>U+23B5</td>
</tr>

<tr>
    <td>underparen</td>
    <td>\( \underparen{a} \)</td>
    <td>\( \underparen{g} \)</td>
    <td>U+23DD</td>
</tr>


</table>

<h1>mathalpha</h1>

<table>

<tr>
    <td>Angstrom</td>
    <td>\(\Angstrom\)</td>
    <td>\(&#x212B;\)</td>
    <td>U+212B</td>
</tr>

<tr>
    <td>BbbA</td>
    <td>\(\BbbA\)</td>
    <td>\(&#x1D538;\)</td>
    <td>U+1D538</td>
</tr>

<tr>
    <td>BbbB</td>
    <td>\(\BbbB\)</td>
    <td>\(&#x1D539;\)</td>
    <td>U+1D539</td>
</tr>

<tr>
    <td>BbbC</td>
    <td>\(\BbbC\)</td>
    <td>\(&#x2102;\)</td>
    <td>U+2102</td>
</tr>

<tr>
    <td>BbbD</td>
    <td>\(\BbbD\)</td>
    <td>\(&#x1D53B;\)</td>
    <td>U+1D53B</td>
</tr>

<tr>
    <td>BbbE</td>
    <td>\(\BbbE\)</td>
    <td>\(&#x1D53C;\)</td>
    <td>U+1D53C</td>
</tr>

<tr>
    <td>BbbF</td>
    <td>\(\BbbF\)</td>
    <td>\(&#x1D53D;\)</td>
    <td>U+1D53D</td>
</tr>

<tr>
    <td>BbbG</td>
    <td>\(\BbbG\)</td>
    <td>\(&#x1D53E;\)</td>
    <td>U+1D53E</td>
</tr>

<tr>
    <td>BbbGamma</td>
    <td>\(\BbbGamma\)</td>
    <td>\(&#x213E;\)</td>
    <td>U+213E</td>
</tr>

<tr>
    <td>BbbH</td>
    <td>\(\BbbH\)</td>
    <td>\(&#x210D;\)</td>
    <td>U+210D</td>
</tr>

<tr>
    <td>BbbI</td>
    <td>\(\BbbI\)</td>
    <td>\(&#x1D540;\)</td>
    <td>U+1D540</td>
</tr>

<tr>
    <td>BbbJ</td>
    <td>\(\BbbJ\)</td>
    <td>\(&#x1D541;\)</td>
    <td>U+1D541</td>
</tr>

<tr>
    <td>BbbK</td>
    <td>\(\BbbK\)</td>
    <td>\(&#x1D542;\)</td>
    <td>U+1D542</td>
</tr>

<tr>
    <td>BbbL</td>
    <td>\(\BbbL\)</td>
    <td>\(&#x1D543;\)</td>
    <td>U+1D543</td>
</tr>

<tr>
    <td>BbbM</td>
    <td>\(\BbbM\)</td>
    <td>\(&#x1D544;\)</td>
    <td>U+1D544</td>
</tr>

<tr>
    <td>BbbN</td>
    <td>\(\BbbN\)</td>
    <td>\(&#x2115;\)</td>
    <td>U+2115</td>
</tr>

<tr>
    <td>BbbO</td>
    <td>\(\BbbO\)</td>
    <td>\(&#x1D546;\)</td>
    <td>U+1D546</td>
</tr>

<tr>
    <td>BbbP</td>
    <td>\(\BbbP\)</td>
    <td>\(&#x2119;\)</td>
    <td>U+2119</td>
</tr>

<tr>
    <td>BbbPi</td>
    <td>\(\BbbPi\)</td>
    <td>\(&#x213F;\)</td>
    <td>U+213F</td>
</tr>

<tr>
    <td>BbbQ</td>
    <td>\(\BbbQ\)</td>
    <td>\(&#x211A;\)</td>
    <td>U+211A</td>
</tr>

<tr>
    <td>BbbR</td>
    <td>\(\BbbR\)</td>
    <td>\(&#x211D;\)</td>
    <td>U+211D</td>
</tr>

<tr>
    <td>BbbS</td>
    <td>\(\BbbS\)</td>
    <td>\(&#x1D54A;\)</td>
    <td>U+1D54A</td>
</tr>

<tr>
    <td>BbbT</td>
    <td>\(\BbbT\)</td>
    <td>\(&#x1D54B;\)</td>
    <td>U+1D54B</td>
</tr>

<tr>
    <td>BbbU</td>
    <td>\(\BbbU\)</td>
    <td>\(&#x1D54C;\)</td>
    <td>U+1D54C</td>
</tr>

<tr>
    <td>BbbV</td>
    <td>\(\BbbV\)</td>
    <td>\(&#x1D54D;\)</td>
    <td>U+1D54D</td>
</tr>

<tr>
    <td>BbbW</td>
    <td>\(\BbbW\)</td>
    <td>\(&#x1D54E;\)</td>
    <td>U+1D54E</td>
</tr>

<tr>
    <td>BbbX</td>
    <td>\(\BbbX\)</td>
    <td>\(&#x1D54F;\)</td>
    <td>U+1D54F</td>
</tr>

<tr>
    <td>BbbY</td>
    <td>\(\BbbY\)</td>
    <td>\(&#x1D550;\)</td>
    <td>U+1D550</td>
</tr>

<tr>
    <td>BbbZ</td>
    <td>\(\BbbZ\)</td>
    <td>\(&#x2124;\)</td>
    <td>U+2124</td>
</tr>

<tr>
    <td>Bbba</td>
    <td>\(\Bbba\)</td>
    <td>\(&#x1D552;\)</td>
    <td>U+1D552</td>
</tr>

<tr>
    <td>Bbbb</td>
    <td>\(\Bbbb\)</td>
    <td>\(&#x1D553;\)</td>
    <td>U+1D553</td>
</tr>

<tr>
    <td>Bbbc</td>
    <td>\(\Bbbc\)</td>
    <td>\(&#x1D554;\)</td>
    <td>U+1D554</td>
</tr>

<tr>
    <td>Bbbd</td>
    <td>\(\Bbbd\)</td>
    <td>\(&#x1D555;\)</td>
    <td>U+1D555</td>
</tr>

<tr>
    <td>Bbbe</td>
    <td>\(\Bbbe\)</td>
    <td>\(&#x1D556;\)</td>
    <td>U+1D556</td>
</tr>

<tr>
    <td>Bbbf</td>
    <td>\(\Bbbf\)</td>
    <td>\(&#x1D557;\)</td>
    <td>U+1D557</td>
</tr>

<tr>
    <td>Bbbg</td>
    <td>\(\Bbbg\)</td>
    <td>\(&#x1D558;\)</td>
    <td>U+1D558</td>
</tr>

<tr>
    <td>Bbbgamma</td>
    <td>\(\Bbbgamma\)</td>
    <td>\(&#x213D;\)</td>
    <td>U+213D</td>
</tr>

<tr>
    <td>Bbbh</td>
    <td>\(\Bbbh\)</td>
    <td>\(&#x1D559;\)</td>
    <td>U+1D559</td>
</tr>

<tr>
    <td>Bbbi</td>
    <td>\(\Bbbi\)</td>
    <td>\(&#x1D55A;\)</td>
    <td>U+1D55A</td>
</tr>

<tr>
    <td>Bbbj</td>
    <td>\(\Bbbj\)</td>
    <td>\(&#x1D55B;\)</td>
    <td>U+1D55B</td>
</tr>

<tr>
    <td>Bbbk</td>
    <td>\(\Bbbk\)</td>
    <td>\(&#x1D55C;\)</td>
    <td>U+1D55C</td>
</tr>

<tr>
    <td>Bbbl</td>
    <td>\(\Bbbl\)</td>
    <td>\(&#x1D55D;\)</td>
    <td>U+1D55D</td>
</tr>

<tr>
    <td>Bbbm</td>
    <td>\(\Bbbm\)</td>
    <td>\(&#x1D55E;\)</td>
    <td>U+1D55E</td>
</tr>

<tr>
    <td>Bbbn</td>
    <td>\(\Bbbn\)</td>
    <td>\(&#x1D55F;\)</td>
    <td>U+1D55F</td>
</tr>

<tr>
    <td>Bbbo</td>
    <td>\(\Bbbo\)</td>
    <td>\(&#x1D560;\)</td>
    <td>U+1D560</td>
</tr>

<tr>
    <td>Bbbp</td>
    <td>\(\Bbbp\)</td>
    <td>\(&#x1D561;\)</td>
    <td>U+1D561</td>
</tr>

<tr>
    <td>Bbbq</td>
    <td>\(\Bbbq\)</td>
    <td>\(&#x1D562;\)</td>
    <td>U+1D562</td>
</tr>

<tr>
    <td>Bbbr</td>
    <td>\(\Bbbr\)</td>
    <td>\(&#x1D563;\)</td>
    <td>U+1D563</td>
</tr>

<tr>
    <td>Bbbs</td>
    <td>\(\Bbbs\)</td>
    <td>\(&#x1D564;\)</td>
    <td>U+1D564</td>
</tr>

<tr>
    <td>Bbbt</td>
    <td>\(\Bbbt\)</td>
    <td>\(&#x1D565;\)</td>
    <td>U+1D565</td>
</tr>

<tr>
    <td>Bbbu</td>
    <td>\(\Bbbu\)</td>
    <td>\(&#x1D566;\)</td>
    <td>U+1D566</td>
</tr>

<tr>
    <td>Bbbv</td>
    <td>\(\Bbbv\)</td>
    <td>\(&#x1D567;\)</td>
    <td>U+1D567</td>
</tr>

<tr>
    <td>Bbbw</td>
    <td>\(\Bbbw\)</td>
    <td>\(&#x1D568;\)</td>
    <td>U+1D568</td>
</tr>

<tr>
    <td>Bbbx</td>
    <td>\(\Bbbx\)</td>
    <td>\(&#x1D569;\)</td>
    <td>U+1D569</td>
</tr>

<tr>
    <td>Bbby</td>
    <td>\(\Bbby\)</td>
    <td>\(&#x1D56A;\)</td>
    <td>U+1D56A</td>
</tr>

<tr>
    <td>Bbbz</td>
    <td>\(\Bbbz\)</td>
    <td>\(&#x1D56B;\)</td>
    <td>U+1D56B</td>
</tr>

<tr>
    <td>Im</td>
    <td>\(\Im\)</td>
    <td>\(&#x2111;\)</td>
    <td>U+2111</td>
</tr>

<tr>
    <td>Re</td>
    <td>\(\Re\)</td>
    <td>\(&#x211C;\)</td>
    <td>U+211C</td>
</tr>

<tr>
    <td>aleph</td>
    <td>\(\aleph\)</td>
    <td>\(&#x2135;\)</td>
    <td>U+2135</td>
</tr>

<tr>
    <td>beth</td>
    <td>\(\beth\)</td>
    <td>\(&#x2136;\)</td>
    <td>U+2136</td>
</tr>

<tr>
    <td>daleth</td>
    <td>\(\daleth\)</td>
    <td>\(&#x2138;\)</td>
    <td>U+2138</td>
</tr>

<tr>
    <td>ell</td>
    <td>\(\ell\)</td>
    <td>\(&#x2113;\)</td>
    <td>U+2113</td>
</tr>

<tr>
    <td>gimel</td>
    <td>\(\gimel\)</td>
    <td>\(&#x2137;\)</td>
    <td>U+2137</td>
</tr>

<tr>
    <td>hslash</td>
    <td>\(\hslash\)</td>
    <td>\(&#x210F;\)</td>
    <td>U+210F</td>
</tr>

<tr>
    <td>imath</td>
    <td>\(\imath\)</td>
    <td>\(&#x1D6A4;\)</td>
    <td>U+1D6A4</td>
</tr>

<tr>
    <td>jmath</td>
    <td>\(\jmath\)</td>
    <td>\(&#x1D6A5;\)</td>
    <td>U+1D6A5</td>
</tr>

<tr>
    <td>matheth</td>
    <td>\(\matheth\)</td>
    <td>\(&#x00F0;\)</td>
    <td>U+00F0</td>
</tr>

<tr>
    <td>mathhyphen</td>
    <td>\(\mathhyphen\)</td>
    <td>\(&#x2010;\)</td>
    <td>U+2010</td>
</tr>

<tr>
    <td>mbfA</td>
    <td>\(\mbfA\)</td>
    <td>\(&#x1D400;\)</td>
    <td>U+1D400</td>
</tr>

<tr>
    <td>mbfAlpha</td>
    <td>\(\mbfAlpha\)</td>
    <td>\(&#x1D6A8;\)</td>
    <td>U+1D6A8</td>
</tr>

<tr>
    <td>mbfB</td>
    <td>\(\mbfB\)</td>
    <td>\(&#x1D401;\)</td>
    <td>U+1D401</td>
</tr>

<tr>
    <td>mbfBeta</td>
    <td>\(\mbfBeta\)</td>
    <td>\(&#x1D6A9;\)</td>
    <td>U+1D6A9</td>
</tr>

<tr>
    <td>mbfC</td>
    <td>\(\mbfC\)</td>
    <td>\(&#x1D402;\)</td>
    <td>U+1D402</td>
</tr>

<tr>
    <td>mbfChi</td>
    <td>\(\mbfChi\)</td>
    <td>\(&#x1D6BE;\)</td>
    <td>U+1D6BE</td>
</tr>

<tr>
    <td>mbfD</td>
    <td>\(\mbfD\)</td>
    <td>\(&#x1D403;\)</td>
    <td>U+1D403</td>
</tr>

<tr>
    <td>mbfDelta</td>
    <td>\(\mbfDelta\)</td>
    <td>\(&#x1D6AB;\)</td>
    <td>U+1D6AB</td>
</tr>

<tr>
    <td>mbfDigamma</td>
    <td>\(\mbfDigamma\)</td>
    <td>\(&#x1D7CA;\)</td>
    <td>U+1D7CA</td>
</tr>

<tr>
    <td>mbfE</td>
    <td>\(\mbfE\)</td>
    <td>\(&#x1D404;\)</td>
    <td>U+1D404</td>
</tr>

<tr>
    <td>mbfEpsilon</td>
    <td>\(\mbfEpsilon\)</td>
    <td>\(&#x1D6AC;\)</td>
    <td>U+1D6AC</td>
</tr>

<tr>
    <td>mbfEta</td>
    <td>\(\mbfEta\)</td>
    <td>\(&#x1D6AE;\)</td>
    <td>U+1D6AE</td>
</tr>

<tr>
    <td>mbfF</td>
    <td>\(\mbfF\)</td>
    <td>\(&#x1D405;\)</td>
    <td>U+1D405</td>
</tr>

<tr>
    <td>mbfG</td>
    <td>\(\mbfG\)</td>
    <td>\(&#x1D406;\)</td>
    <td>U+1D406</td>
</tr>

<tr>
    <td>mbfGamma</td>
    <td>\(\mbfGamma\)</td>
    <td>\(&#x1D6AA;\)</td>
    <td>U+1D6AA</td>
</tr>

<tr>
    <td>mbfH</td>
    <td>\(\mbfH\)</td>
    <td>\(&#x1D407;\)</td>
    <td>U+1D407</td>
</tr>

<tr>
    <td>mbfI</td>
    <td>\(\mbfI\)</td>
    <td>\(&#x1D408;\)</td>
    <td>U+1D408</td>
</tr>

<tr>
    <td>mbfIota</td>
    <td>\(\mbfIota\)</td>
    <td>\(&#x1D6B0;\)</td>
    <td>U+1D6B0</td>
</tr>

<tr>
    <td>mbfJ</td>
    <td>\(\mbfJ\)</td>
    <td>\(&#x1D409;\)</td>
    <td>U+1D409</td>
</tr>

<tr>
    <td>mbfK</td>
    <td>\(\mbfK\)</td>
    <td>\(&#x1D40A;\)</td>
    <td>U+1D40A</td>
</tr>

<tr>
    <td>mbfKappa</td>
    <td>\(\mbfKappa\)</td>
    <td>\(&#x1D6B1;\)</td>
    <td>U+1D6B1</td>
</tr>

<tr>
    <td>mbfL</td>
    <td>\(\mbfL\)</td>
    <td>\(&#x1D40B;\)</td>
    <td>U+1D40B</td>
</tr>

<tr>
    <td>mbfLambda</td>
    <td>\(\mbfLambda\)</td>
    <td>\(&#x1D6B2;\)</td>
    <td>U+1D6B2</td>
</tr>

<tr>
    <td>mbfM</td>
    <td>\(\mbfM\)</td>
    <td>\(&#x1D40C;\)</td>
    <td>U+1D40C</td>
</tr>

<tr>
    <td>mbfMu</td>
    <td>\(\mbfMu\)</td>
    <td>\(&#x1D6B3;\)</td>
    <td>U+1D6B3</td>
</tr>

<tr>
    <td>mbfN</td>
    <td>\(\mbfN\)</td>
    <td>\(&#x1D40D;\)</td>
    <td>U+1D40D</td>
</tr>

<tr>
    <td>mbfNu</td>
    <td>\(\mbfNu\)</td>
    <td>\(&#x1D6B4;\)</td>
    <td>U+1D6B4</td>
</tr>

<tr>
    <td>mbfO</td>
    <td>\(\mbfO\)</td>
    <td>\(&#x1D40E;\)</td>
    <td>U+1D40E</td>
</tr>

<tr>
    <td>mbfOmega</td>
    <td>\(\mbfOmega\)</td>
    <td>\(&#x1D6C0;\)</td>
    <td>U+1D6C0</td>
</tr>

<tr>
    <td>mbfOmicron</td>
    <td>\(\mbfOmicron\)</td>
    <td>\(&#x1D6B6;\)</td>
    <td>U+1D6B6</td>
</tr>

<tr>
    <td>mbfP</td>
    <td>\(\mbfP\)</td>
    <td>\(&#x1D40F;\)</td>
    <td>U+1D40F</td>
</tr>

<tr>
    <td>mbfPhi</td>
    <td>\(\mbfPhi\)</td>
    <td>\(&#x1D6BD;\)</td>
    <td>U+1D6BD</td>
</tr>

<tr>
    <td>mbfPi</td>
    <td>\(\mbfPi\)</td>
    <td>\(&#x1D6B7;\)</td>
    <td>U+1D6B7</td>
</tr>

<tr>
    <td>mbfPsi</td>
    <td>\(\mbfPsi\)</td>
    <td>\(&#x1D6BF;\)</td>
    <td>U+1D6BF</td>
</tr>

<tr>
    <td>mbfQ</td>
    <td>\(\mbfQ\)</td>
    <td>\(&#x1D410;\)</td>
    <td>U+1D410</td>
</tr>

<tr>
    <td>mbfR</td>
    <td>\(\mbfR\)</td>
    <td>\(&#x1D411;\)</td>
    <td>U+1D411</td>
</tr>

<tr>
    <td>mbfRho</td>
    <td>\(\mbfRho\)</td>
    <td>\(&#x1D6B8;\)</td>
    <td>U+1D6B8</td>
</tr>

<tr>
    <td>mbfS</td>
    <td>\(\mbfS\)</td>
    <td>\(&#x1D412;\)</td>
    <td>U+1D412</td>
</tr>

<tr>
    <td>mbfSigma</td>
    <td>\(\mbfSigma\)</td>
    <td>\(&#x1D6BA;\)</td>
    <td>U+1D6BA</td>
</tr>

<tr>
    <td>mbfT</td>
    <td>\(\mbfT\)</td>
    <td>\(&#x1D413;\)</td>
    <td>U+1D413</td>
</tr>

<tr>
    <td>mbfTau</td>
    <td>\(\mbfTau\)</td>
    <td>\(&#x1D6BB;\)</td>
    <td>U+1D6BB</td>
</tr>

<tr>
    <td>mbfTheta</td>
    <td>\(\mbfTheta\)</td>
    <td>\(&#x1D6AF;\)</td>
    <td>U+1D6AF</td>
</tr>

<tr>
    <td>mbfU</td>
    <td>\(\mbfU\)</td>
    <td>\(&#x1D414;\)</td>
    <td>U+1D414</td>
</tr>

<tr>
    <td>mbfUpsilon</td>
    <td>\(\mbfUpsilon\)</td>
    <td>\(&#x1D6BC;\)</td>
    <td>U+1D6BC</td>
</tr>

<tr>
    <td>mbfV</td>
    <td>\(\mbfV\)</td>
    <td>\(&#x1D415;\)</td>
    <td>U+1D415</td>
</tr>

<tr>
    <td>mbfW</td>
    <td>\(\mbfW\)</td>
    <td>\(&#x1D416;\)</td>
    <td>U+1D416</td>
</tr>

<tr>
    <td>mbfX</td>
    <td>\(\mbfX\)</td>
    <td>\(&#x1D417;\)</td>
    <td>U+1D417</td>
</tr>

<tr>
    <td>mbfXi</td>
    <td>\(\mbfXi\)</td>
    <td>\(&#x1D6B5;\)</td>
    <td>U+1D6B5</td>
</tr>

<tr>
    <td>mbfY</td>
    <td>\(\mbfY\)</td>
    <td>\(&#x1D418;\)</td>
    <td>U+1D418</td>
</tr>

<tr>
    <td>mbfZ</td>
    <td>\(\mbfZ\)</td>
    <td>\(&#x1D419;\)</td>
    <td>U+1D419</td>
</tr>

<tr>
    <td>mbfZeta</td>
    <td>\(\mbfZeta\)</td>
    <td>\(&#x1D6AD;\)</td>
    <td>U+1D6AD</td>
</tr>

<tr>
    <td>mbfa</td>
    <td>\(\mbfa\)</td>
    <td>\(&#x1D41A;\)</td>
    <td>U+1D41A</td>
</tr>

<tr>
    <td>mbfalpha</td>
    <td>\(\mbfalpha\)</td>
    <td>\(&#x1D6C2;\)</td>
    <td>U+1D6C2</td>
</tr>

<tr>
    <td>mbfb</td>
    <td>\(\mbfb\)</td>
    <td>\(&#x1D41B;\)</td>
    <td>U+1D41B</td>
</tr>

<tr>
    <td>mbfbeta</td>
    <td>\(\mbfbeta\)</td>
    <td>\(&#x1D6C3;\)</td>
    <td>U+1D6C3</td>
</tr>

<tr>
    <td>mbfc</td>
    <td>\(\mbfc\)</td>
    <td>\(&#x1D41C;\)</td>
    <td>U+1D41C</td>
</tr>

<tr>
    <td>mbfchi</td>
    <td>\(\mbfchi\)</td>
    <td>\(&#x1D6D8;\)</td>
    <td>U+1D6D8</td>
</tr>

<tr>
    <td>mbfd</td>
    <td>\(\mbfd\)</td>
    <td>\(&#x1D41D;\)</td>
    <td>U+1D41D</td>
</tr>

<tr>
    <td>mbfdelta</td>
    <td>\(\mbfdelta\)</td>
    <td>\(&#x1D6C5;\)</td>
    <td>U+1D6C5</td>
</tr>

<tr>
    <td>mbfdigamma</td>
    <td>\(\mbfdigamma\)</td>
    <td>\(&#x1D7CB;\)</td>
    <td>U+1D7CB</td>
</tr>

<tr>
    <td>mbfe</td>
    <td>\(\mbfe\)</td>
    <td>\(&#x1D41E;\)</td>
    <td>U+1D41E</td>
</tr>

<tr>
    <td>mbfepsilon</td>
    <td>\(\mbfepsilon\)</td>
    <td>\(&#x1D6DC;\)</td>
    <td>U+1D6DC</td>
</tr>

<tr>
    <td>mbfeta</td>
    <td>\(\mbfeta\)</td>
    <td>\(&#x1D6C8;\)</td>
    <td>U+1D6C8</td>
</tr>

<tr>
    <td>mbff</td>
    <td>\(\mbff\)</td>
    <td>\(&#x1D41F;\)</td>
    <td>U+1D41F</td>
</tr>

<tr>
    <td>mbffrakA</td>
    <td>\(\mbffrakA\)</td>
    <td>\(&#x1D56C;\)</td>
    <td>U+1D56C</td>
</tr>

<tr>
    <td>mbffrakB</td>
    <td>\(\mbffrakB\)</td>
    <td>\(&#x1D56D;\)</td>
    <td>U+1D56D</td>
</tr>

<tr>
    <td>mbffrakC</td>
    <td>\(\mbffrakC\)</td>
    <td>\(&#x1D56E;\)</td>
    <td>U+1D56E</td>
</tr>

<tr>
    <td>mbffrakD</td>
    <td>\(\mbffrakD\)</td>
    <td>\(&#x1D56F;\)</td>
    <td>U+1D56F</td>
</tr>

<tr>
    <td>mbffrakE</td>
    <td>\(\mbffrakE\)</td>
    <td>\(&#x1D570;\)</td>
    <td>U+1D570</td>
</tr>

<tr>
    <td>mbffrakF</td>
    <td>\(\mbffrakF\)</td>
    <td>\(&#x1D571;\)</td>
    <td>U+1D571</td>
</tr>

<tr>
    <td>mbffrakG</td>
    <td>\(\mbffrakG\)</td>
    <td>\(&#x1D572;\)</td>
    <td>U+1D572</td>
</tr>

<tr>
    <td>mbffrakH</td>
    <td>\(\mbffrakH\)</td>
    <td>\(&#x1D573;\)</td>
    <td>U+1D573</td>
</tr>

<tr>
    <td>mbffrakI</td>
    <td>\(\mbffrakI\)</td>
    <td>\(&#x1D574;\)</td>
    <td>U+1D574</td>
</tr>

<tr>
    <td>mbffrakJ</td>
    <td>\(\mbffrakJ\)</td>
    <td>\(&#x1D575;\)</td>
    <td>U+1D575</td>
</tr>

<tr>
    <td>mbffrakK</td>
    <td>\(\mbffrakK\)</td>
    <td>\(&#x1D576;\)</td>
    <td>U+1D576</td>
</tr>

<tr>
    <td>mbffrakL</td>
    <td>\(\mbffrakL\)</td>
    <td>\(&#x1D577;\)</td>
    <td>U+1D577</td>
</tr>

<tr>
    <td>mbffrakM</td>
    <td>\(\mbffrakM\)</td>
    <td>\(&#x1D578;\)</td>
    <td>U+1D578</td>
</tr>

<tr>
    <td>mbffrakN</td>
    <td>\(\mbffrakN\)</td>
    <td>\(&#x1D579;\)</td>
    <td>U+1D579</td>
</tr>

<tr>
    <td>mbffrakO</td>
    <td>\(\mbffrakO\)</td>
    <td>\(&#x1D57A;\)</td>
    <td>U+1D57A</td>
</tr>

<tr>
    <td>mbffrakP</td>
    <td>\(\mbffrakP\)</td>
    <td>\(&#x1D57B;\)</td>
    <td>U+1D57B</td>
</tr>

<tr>
    <td>mbffrakQ</td>
    <td>\(\mbffrakQ\)</td>
    <td>\(&#x1D57C;\)</td>
    <td>U+1D57C</td>
</tr>

<tr>
    <td>mbffrakR</td>
    <td>\(\mbffrakR\)</td>
    <td>\(&#x1D57D;\)</td>
    <td>U+1D57D</td>
</tr>

<tr>
    <td>mbffrakS</td>
    <td>\(\mbffrakS\)</td>
    <td>\(&#x1D57E;\)</td>
    <td>U+1D57E</td>
</tr>

<tr>
    <td>mbffrakT</td>
    <td>\(\mbffrakT\)</td>
    <td>\(&#x1D57F;\)</td>
    <td>U+1D57F</td>
</tr>

<tr>
    <td>mbffrakU</td>
    <td>\(\mbffrakU\)</td>
    <td>\(&#x1D580;\)</td>
    <td>U+1D580</td>
</tr>

<tr>
    <td>mbffrakV</td>
    <td>\(\mbffrakV\)</td>
    <td>\(&#x1D581;\)</td>
    <td>U+1D581</td>
</tr>

<tr>
    <td>mbffrakW</td>
    <td>\(\mbffrakW\)</td>
    <td>\(&#x1D582;\)</td>
    <td>U+1D582</td>
</tr>

<tr>
    <td>mbffrakX</td>
    <td>\(\mbffrakX\)</td>
    <td>\(&#x1D583;\)</td>
    <td>U+1D583</td>
</tr>

<tr>
    <td>mbffrakY</td>
    <td>\(\mbffrakY\)</td>
    <td>\(&#x1D584;\)</td>
    <td>U+1D584</td>
</tr>

<tr>
    <td>mbffrakZ</td>
    <td>\(\mbffrakZ\)</td>
    <td>\(&#x1D585;\)</td>
    <td>U+1D585</td>
</tr>

<tr>
    <td>mbffraka</td>
    <td>\(\mbffraka\)</td>
    <td>\(&#x1D586;\)</td>
    <td>U+1D586</td>
</tr>

<tr>
    <td>mbffrakb</td>
    <td>\(\mbffrakb\)</td>
    <td>\(&#x1D587;\)</td>
    <td>U+1D587</td>
</tr>

<tr>
    <td>mbffrakc</td>
    <td>\(\mbffrakc\)</td>
    <td>\(&#x1D588;\)</td>
    <td>U+1D588</td>
</tr>

<tr>
    <td>mbffrakd</td>
    <td>\(\mbffrakd\)</td>
    <td>\(&#x1D589;\)</td>
    <td>U+1D589</td>
</tr>

<tr>
    <td>mbffrake</td>
    <td>\(\mbffrake\)</td>
    <td>\(&#x1D58A;\)</td>
    <td>U+1D58A</td>
</tr>

<tr>
    <td>mbffrakf</td>
    <td>\(\mbffrakf\)</td>
    <td>\(&#x1D58B;\)</td>
    <td>U+1D58B</td>
</tr>

<tr>
    <td>mbffrakg</td>
    <td>\(\mbffrakg\)</td>
    <td>\(&#x1D58C;\)</td>
    <td>U+1D58C</td>
</tr>

<tr>
    <td>mbffrakh</td>
    <td>\(\mbffrakh\)</td>
    <td>\(&#x1D58D;\)</td>
    <td>U+1D58D</td>
</tr>

<tr>
    <td>mbffraki</td>
    <td>\(\mbffraki\)</td>
    <td>\(&#x1D58E;\)</td>
    <td>U+1D58E</td>
</tr>

<tr>
    <td>mbffrakj</td>
    <td>\(\mbffrakj\)</td>
    <td>\(&#x1D58F;\)</td>
    <td>U+1D58F</td>
</tr>

<tr>
    <td>mbffrakk</td>
    <td>\(\mbffrakk\)</td>
    <td>\(&#x1D590;\)</td>
    <td>U+1D590</td>
</tr>

<tr>
    <td>mbffrakl</td>
    <td>\(\mbffrakl\)</td>
    <td>\(&#x1D591;\)</td>
    <td>U+1D591</td>
</tr>

<tr>
    <td>mbffrakm</td>
    <td>\(\mbffrakm\)</td>
    <td>\(&#x1D592;\)</td>
    <td>U+1D592</td>
</tr>

<tr>
    <td>mbffrakn</td>
    <td>\(\mbffrakn\)</td>
    <td>\(&#x1D593;\)</td>
    <td>U+1D593</td>
</tr>

<tr>
    <td>mbffrako</td>
    <td>\(\mbffrako\)</td>
    <td>\(&#x1D594;\)</td>
    <td>U+1D594</td>
</tr>

<tr>
    <td>mbffrakp</td>
    <td>\(\mbffrakp\)</td>
    <td>\(&#x1D595;\)</td>
    <td>U+1D595</td>
</tr>

<tr>
    <td>mbffrakq</td>
    <td>\(\mbffrakq\)</td>
    <td>\(&#x1D596;\)</td>
    <td>U+1D596</td>
</tr>

<tr>
    <td>mbffrakr</td>
    <td>\(\mbffrakr\)</td>
    <td>\(&#x1D597;\)</td>
    <td>U+1D597</td>
</tr>

<tr>
    <td>mbffraks</td>
    <td>\(\mbffraks\)</td>
    <td>\(&#x1D598;\)</td>
    <td>U+1D598</td>
</tr>

<tr>
    <td>mbffrakt</td>
    <td>\(\mbffrakt\)</td>
    <td>\(&#x1D599;\)</td>
    <td>U+1D599</td>
</tr>

<tr>
    <td>mbffraku</td>
    <td>\(\mbffraku\)</td>
    <td>\(&#x1D59A;\)</td>
    <td>U+1D59A</td>
</tr>

<tr>
    <td>mbffrakv</td>
    <td>\(\mbffrakv\)</td>
    <td>\(&#x1D59B;\)</td>
    <td>U+1D59B</td>
</tr>

<tr>
    <td>mbffrakw</td>
    <td>\(\mbffrakw\)</td>
    <td>\(&#x1D59C;\)</td>
    <td>U+1D59C</td>
</tr>

<tr>
    <td>mbffrakx</td>
    <td>\(\mbffrakx\)</td>
    <td>\(&#x1D59D;\)</td>
    <td>U+1D59D</td>
</tr>

<tr>
    <td>mbffraky</td>
    <td>\(\mbffraky\)</td>
    <td>\(&#x1D59E;\)</td>
    <td>U+1D59E</td>
</tr>

<tr>
    <td>mbffrakz</td>
    <td>\(\mbffrakz\)</td>
    <td>\(&#x1D59F;\)</td>
    <td>U+1D59F</td>
</tr>

<tr>
    <td>mbfg</td>
    <td>\(\mbfg\)</td>
    <td>\(&#x1D420;\)</td>
    <td>U+1D420</td>
</tr>

<tr>
    <td>mbfgamma</td>
    <td>\(\mbfgamma\)</td>
    <td>\(&#x1D6C4;\)</td>
    <td>U+1D6C4</td>
</tr>

<tr>
    <td>mbfh</td>
    <td>\(\mbfh\)</td>
    <td>\(&#x1D421;\)</td>
    <td>U+1D421</td>
</tr>

<tr>
    <td>mbfi</td>
    <td>\(\mbfi\)</td>
    <td>\(&#x1D422;\)</td>
    <td>U+1D422</td>
</tr>

<tr>
    <td>mbfiota</td>
    <td>\(\mbfiota\)</td>
    <td>\(&#x1D6CA;\)</td>
    <td>U+1D6CA</td>
</tr>

<tr>
    <td>mbfitA</td>
    <td>\(\mbfitA\)</td>
    <td>\(&#x1D468;\)</td>
    <td>U+1D468</td>
</tr>

<tr>
    <td>mbfitAlpha</td>
    <td>\(\mbfitAlpha\)</td>
    <td>\(&#x1D71C;\)</td>
    <td>U+1D71C</td>
</tr>

<tr>
    <td>mbfitB</td>
    <td>\(\mbfitB\)</td>
    <td>\(&#x1D469;\)</td>
    <td>U+1D469</td>
</tr>

<tr>
    <td>mbfitBeta</td>
    <td>\(\mbfitBeta\)</td>
    <td>\(&#x1D71D;\)</td>
    <td>U+1D71D</td>
</tr>

<tr>
    <td>mbfitC</td>
    <td>\(\mbfitC\)</td>
    <td>\(&#x1D46A;\)</td>
    <td>U+1D46A</td>
</tr>

<tr>
    <td>mbfitChi</td>
    <td>\(\mbfitChi\)</td>
    <td>\(&#x1D732;\)</td>
    <td>U+1D732</td>
</tr>

<tr>
    <td>mbfitD</td>
    <td>\(\mbfitD\)</td>
    <td>\(&#x1D46B;\)</td>
    <td>U+1D46B</td>
</tr>

<tr>
    <td>mbfitDelta</td>
    <td>\(\mbfitDelta\)</td>
    <td>\(&#x1D71F;\)</td>
    <td>U+1D71F</td>
</tr>

<tr>
    <td>mbfitE</td>
    <td>\(\mbfitE\)</td>
    <td>\(&#x1D46C;\)</td>
    <td>U+1D46C</td>
</tr>

<tr>
    <td>mbfitEpsilon</td>
    <td>\(\mbfitEpsilon\)</td>
    <td>\(&#x1D720;\)</td>
    <td>U+1D720</td>
</tr>

<tr>
    <td>mbfitEta</td>
    <td>\(\mbfitEta\)</td>
    <td>\(&#x1D722;\)</td>
    <td>U+1D722</td>
</tr>

<tr>
    <td>mbfitF</td>
    <td>\(\mbfitF\)</td>
    <td>\(&#x1D46D;\)</td>
    <td>U+1D46D</td>
</tr>

<tr>
    <td>mbfitG</td>
    <td>\(\mbfitG\)</td>
    <td>\(&#x1D46E;\)</td>
    <td>U+1D46E</td>
</tr>

<tr>
    <td>mbfitGamma</td>
    <td>\(\mbfitGamma\)</td>
    <td>\(&#x1D71E;\)</td>
    <td>U+1D71E</td>
</tr>

<tr>
    <td>mbfitH</td>
    <td>\(\mbfitH\)</td>
    <td>\(&#x1D46F;\)</td>
    <td>U+1D46F</td>
</tr>

<tr>
    <td>mbfitI</td>
    <td>\(\mbfitI\)</td>
    <td>\(&#x1D470;\)</td>
    <td>U+1D470</td>
</tr>

<tr>
    <td>mbfitIota</td>
    <td>\(\mbfitIota\)</td>
    <td>\(&#x1D724;\)</td>
    <td>U+1D724</td>
</tr>

<tr>
    <td>mbfitJ</td>
    <td>\(\mbfitJ\)</td>
    <td>\(&#x1D471;\)</td>
    <td>U+1D471</td>
</tr>

<tr>
    <td>mbfitK</td>
    <td>\(\mbfitK\)</td>
    <td>\(&#x1D472;\)</td>
    <td>U+1D472</td>
</tr>

<tr>
    <td>mbfitKappa</td>
    <td>\(\mbfitKappa\)</td>
    <td>\(&#x1D725;\)</td>
    <td>U+1D725</td>
</tr>

<tr>
    <td>mbfitL</td>
    <td>\(\mbfitL\)</td>
    <td>\(&#x1D473;\)</td>
    <td>U+1D473</td>
</tr>

<tr>
    <td>mbfitLambda</td>
    <td>\(\mbfitLambda\)</td>
    <td>\(&#x1D726;\)</td>
    <td>U+1D726</td>
</tr>

<tr>
    <td>mbfitM</td>
    <td>\(\mbfitM\)</td>
    <td>\(&#x1D474;\)</td>
    <td>U+1D474</td>
</tr>

<tr>
    <td>mbfitMu</td>
    <td>\(\mbfitMu\)</td>
    <td>\(&#x1D727;\)</td>
    <td>U+1D727</td>
</tr>

<tr>
    <td>mbfitN</td>
    <td>\(\mbfitN\)</td>
    <td>\(&#x1D475;\)</td>
    <td>U+1D475</td>
</tr>

<tr>
    <td>mbfitNu</td>
    <td>\(\mbfitNu\)</td>
    <td>\(&#x1D728;\)</td>
    <td>U+1D728</td>
</tr>

<tr>
    <td>mbfitO</td>
    <td>\(\mbfitO\)</td>
    <td>\(&#x1D476;\)</td>
    <td>U+1D476</td>
</tr>

<tr>
    <td>mbfitOmega</td>
    <td>\(\mbfitOmega\)</td>
    <td>\(&#x1D734;\)</td>
    <td>U+1D734</td>
</tr>

<tr>
    <td>mbfitOmicron</td>
    <td>\(\mbfitOmicron\)</td>
    <td>\(&#x1D72A;\)</td>
    <td>U+1D72A</td>
</tr>

<tr>
    <td>mbfitP</td>
    <td>\(\mbfitP\)</td>
    <td>\(&#x1D477;\)</td>
    <td>U+1D477</td>
</tr>

<tr>
    <td>mbfitPhi</td>
    <td>\(\mbfitPhi\)</td>
    <td>\(&#x1D731;\)</td>
    <td>U+1D731</td>
</tr>

<tr>
    <td>mbfitPi</td>
    <td>\(\mbfitPi\)</td>
    <td>\(&#x1D72B;\)</td>
    <td>U+1D72B</td>
</tr>

<tr>
    <td>mbfitPsi</td>
    <td>\(\mbfitPsi\)</td>
    <td>\(&#x1D733;\)</td>
    <td>U+1D733</td>
</tr>

<tr>
    <td>mbfitQ</td>
    <td>\(\mbfitQ\)</td>
    <td>\(&#x1D478;\)</td>
    <td>U+1D478</td>
</tr>

<tr>
    <td>mbfitR</td>
    <td>\(\mbfitR\)</td>
    <td>\(&#x1D479;\)</td>
    <td>U+1D479</td>
</tr>

<tr>
    <td>mbfitRho</td>
    <td>\(\mbfitRho\)</td>
    <td>\(&#x1D72C;\)</td>
    <td>U+1D72C</td>
</tr>

<tr>
    <td>mbfitS</td>
    <td>\(\mbfitS\)</td>
    <td>\(&#x1D47A;\)</td>
    <td>U+1D47A</td>
</tr>

<tr>
    <td>mbfitSigma</td>
    <td>\(\mbfitSigma\)</td>
    <td>\(&#x1D72E;\)</td>
    <td>U+1D72E</td>
</tr>

<tr>
    <td>mbfitT</td>
    <td>\(\mbfitT\)</td>
    <td>\(&#x1D47B;\)</td>
    <td>U+1D47B</td>
</tr>

<tr>
    <td>mbfitTau</td>
    <td>\(\mbfitTau\)</td>
    <td>\(&#x1D72F;\)</td>
    <td>U+1D72F</td>
</tr>

<tr>
    <td>mbfitTheta</td>
    <td>\(\mbfitTheta\)</td>
    <td>\(&#x1D723;\)</td>
    <td>U+1D723</td>
</tr>

<tr>
    <td>mbfitU</td>
    <td>\(\mbfitU\)</td>
    <td>\(&#x1D47C;\)</td>
    <td>U+1D47C</td>
</tr>

<tr>
    <td>mbfitUpsilon</td>
    <td>\(\mbfitUpsilon\)</td>
    <td>\(&#x1D730;\)</td>
    <td>U+1D730</td>
</tr>

<tr>
    <td>mbfitV</td>
    <td>\(\mbfitV\)</td>
    <td>\(&#x1D47D;\)</td>
    <td>U+1D47D</td>
</tr>

<tr>
    <td>mbfitW</td>
    <td>\(\mbfitW\)</td>
    <td>\(&#x1D47E;\)</td>
    <td>U+1D47E</td>
</tr>

<tr>
    <td>mbfitX</td>
    <td>\(\mbfitX\)</td>
    <td>\(&#x1D47F;\)</td>
    <td>U+1D47F</td>
</tr>

<tr>
    <td>mbfitXi</td>
    <td>\(\mbfitXi\)</td>
    <td>\(&#x1D729;\)</td>
    <td>U+1D729</td>
</tr>

<tr>
    <td>mbfitY</td>
    <td>\(\mbfitY\)</td>
    <td>\(&#x1D480;\)</td>
    <td>U+1D480</td>
</tr>

<tr>
    <td>mbfitZ</td>
    <td>\(\mbfitZ\)</td>
    <td>\(&#x1D481;\)</td>
    <td>U+1D481</td>
</tr>

<tr>
    <td>mbfitZeta</td>
    <td>\(\mbfitZeta\)</td>
    <td>\(&#x1D721;\)</td>
    <td>U+1D721</td>
</tr>

<tr>
    <td>mbfita</td>
    <td>\(\mbfita\)</td>
    <td>\(&#x1D482;\)</td>
    <td>U+1D482</td>
</tr>

<tr>
    <td>mbfitalpha</td>
    <td>\(\mbfitalpha\)</td>
    <td>\(&#x1D736;\)</td>
    <td>U+1D736</td>
</tr>

<tr>
    <td>mbfitb</td>
    <td>\(\mbfitb\)</td>
    <td>\(&#x1D483;\)</td>
    <td>U+1D483</td>
</tr>

<tr>
    <td>mbfitbeta</td>
    <td>\(\mbfitbeta\)</td>
    <td>\(&#x1D737;\)</td>
    <td>U+1D737</td>
</tr>

<tr>
    <td>mbfitc</td>
    <td>\(\mbfitc\)</td>
    <td>\(&#x1D484;\)</td>
    <td>U+1D484</td>
</tr>

<tr>
    <td>mbfitchi</td>
    <td>\(\mbfitchi\)</td>
    <td>\(&#x1D74C;\)</td>
    <td>U+1D74C</td>
</tr>

<tr>
    <td>mbfitd</td>
    <td>\(\mbfitd\)</td>
    <td>\(&#x1D485;\)</td>
    <td>U+1D485</td>
</tr>

<tr>
    <td>mbfitdelta</td>
    <td>\(\mbfitdelta\)</td>
    <td>\(&#x1D739;\)</td>
    <td>U+1D739</td>
</tr>

<tr>
    <td>mbfite</td>
    <td>\(\mbfite\)</td>
    <td>\(&#x1D486;\)</td>
    <td>U+1D486</td>
</tr>

<tr>
    <td>mbfitepsilon</td>
    <td>\(\mbfitepsilon\)</td>
    <td>\(&#x1D750;\)</td>
    <td>U+1D750</td>
</tr>

<tr>
    <td>mbfiteta</td>
    <td>\(\mbfiteta\)</td>
    <td>\(&#x1D73C;\)</td>
    <td>U+1D73C</td>
</tr>

<tr>
    <td>mbfitf</td>
    <td>\(\mbfitf\)</td>
    <td>\(&#x1D487;\)</td>
    <td>U+1D487</td>
</tr>

<tr>
    <td>mbfitg</td>
    <td>\(\mbfitg\)</td>
    <td>\(&#x1D488;\)</td>
    <td>U+1D488</td>
</tr>

<tr>
    <td>mbfitgamma</td>
    <td>\(\mbfitgamma\)</td>
    <td>\(&#x1D738;\)</td>
    <td>U+1D738</td>
</tr>

<tr>
    <td>mbfith</td>
    <td>\(\mbfith\)</td>
    <td>\(&#x1D489;\)</td>
    <td>U+1D489</td>
</tr>

<tr>
    <td>mbfiti</td>
    <td>\(\mbfiti\)</td>
    <td>\(&#x1D48A;\)</td>
    <td>U+1D48A</td>
</tr>

<tr>
    <td>mbfitiota</td>
    <td>\(\mbfitiota\)</td>
    <td>\(&#x1D73E;\)</td>
    <td>U+1D73E</td>
</tr>

<tr>
    <td>mbfitj</td>
    <td>\(\mbfitj\)</td>
    <td>\(&#x1D48B;\)</td>
    <td>U+1D48B</td>
</tr>

<tr>
    <td>mbfitk</td>
    <td>\(\mbfitk\)</td>
    <td>\(&#x1D48C;\)</td>
    <td>U+1D48C</td>
</tr>

<tr>
    <td>mbfitkappa</td>
    <td>\(\mbfitkappa\)</td>
    <td>\(&#x1D73F;\)</td>
    <td>U+1D73F</td>
</tr>

<tr>
    <td>mbfitl</td>
    <td>\(\mbfitl\)</td>
    <td>\(&#x1D48D;\)</td>
    <td>U+1D48D</td>
</tr>

<tr>
    <td>mbfitlambda</td>
    <td>\(\mbfitlambda\)</td>
    <td>\(&#x1D740;\)</td>
    <td>U+1D740</td>
</tr>

<tr>
    <td>mbfitm</td>
    <td>\(\mbfitm\)</td>
    <td>\(&#x1D48E;\)</td>
    <td>U+1D48E</td>
</tr>

<tr>
    <td>mbfitmu</td>
    <td>\(\mbfitmu\)</td>
    <td>\(&#x1D741;\)</td>
    <td>U+1D741</td>
</tr>

<tr>
    <td>mbfitn</td>
    <td>\(\mbfitn\)</td>
    <td>\(&#x1D48F;\)</td>
    <td>U+1D48F</td>
</tr>

<tr>
    <td>mbfitnabla</td>
    <td>\(\mbfitnabla\)</td>
    <td>\(&#x1D735;\)</td>
    <td>U+1D735</td>
</tr>

<tr>
    <td>mbfitnu</td>
    <td>\(\mbfitnu\)</td>
    <td>\(&#x1D742;\)</td>
    <td>U+1D742</td>
</tr>

<tr>
    <td>mbfito</td>
    <td>\(\mbfito\)</td>
    <td>\(&#x1D490;\)</td>
    <td>U+1D490</td>
</tr>

<tr>
    <td>mbfitomega</td>
    <td>\(\mbfitomega\)</td>
    <td>\(&#x1D74E;\)</td>
    <td>U+1D74E</td>
</tr>

<tr>
    <td>mbfitomicron</td>
    <td>\(\mbfitomicron\)</td>
    <td>\(&#x1D744;\)</td>
    <td>U+1D744</td>
</tr>

<tr>
    <td>mbfitp</td>
    <td>\(\mbfitp\)</td>
    <td>\(&#x1D491;\)</td>
    <td>U+1D491</td>
</tr>

<tr>
    <td>mbfitpartial</td>
    <td>\(\mbfitpartial\)</td>
    <td>\(&#x1D74F;\)</td>
    <td>U+1D74F</td>
</tr>

<tr>
    <td>mbfitphi</td>
    <td>\(\mbfitphi\)</td>
    <td>\(&#x1D753;\)</td>
    <td>U+1D753</td>
</tr>

<tr>
    <td>mbfitpi</td>
    <td>\(\mbfitpi\)</td>
    <td>\(&#x1D745;\)</td>
    <td>U+1D745</td>
</tr>

<tr>
    <td>mbfitpsi</td>
    <td>\(\mbfitpsi\)</td>
    <td>\(&#x1D74D;\)</td>
    <td>U+1D74D</td>
</tr>

<tr>
    <td>mbfitq</td>
    <td>\(\mbfitq\)</td>
    <td>\(&#x1D492;\)</td>
    <td>U+1D492</td>
</tr>

<tr>
    <td>mbfitr</td>
    <td>\(\mbfitr\)</td>
    <td>\(&#x1D493;\)</td>
    <td>U+1D493</td>
</tr>

<tr>
    <td>mbfitrho</td>
    <td>\(\mbfitrho\)</td>
    <td>\(&#x1D746;\)</td>
    <td>U+1D746</td>
</tr>

<tr>
    <td>mbfits</td>
    <td>\(\mbfits\)</td>
    <td>\(&#x1D494;\)</td>
    <td>U+1D494</td>
</tr>

<tr>
    <td>mbfitsansA</td>
    <td>\(\mbfitsansA\)</td>
    <td>\(&#x1D63C;\)</td>
    <td>U+1D63C</td>
</tr>

<tr>
    <td>mbfitsansAlpha</td>
    <td>\(\mbfitsansAlpha\)</td>
    <td>\(&#x1D790;\)</td>
    <td>U+1D790</td>
</tr>

<tr>
    <td>mbfitsansB</td>
    <td>\(\mbfitsansB\)</td>
    <td>\(&#x1D63D;\)</td>
    <td>U+1D63D</td>
</tr>

<tr>
    <td>mbfitsansBeta</td>
    <td>\(\mbfitsansBeta\)</td>
    <td>\(&#x1D791;\)</td>
    <td>U+1D791</td>
</tr>

<tr>
    <td>mbfitsansC</td>
    <td>\(\mbfitsansC\)</td>
    <td>\(&#x1D63E;\)</td>
    <td>U+1D63E</td>
</tr>

<tr>
    <td>mbfitsansChi</td>
    <td>\(\mbfitsansChi\)</td>
    <td>\(&#x1D7A6;\)</td>
    <td>U+1D7A6</td>
</tr>

<tr>
    <td>mbfitsansD</td>
    <td>\(\mbfitsansD\)</td>
    <td>\(&#x1D63F;\)</td>
    <td>U+1D63F</td>
</tr>

<tr>
    <td>mbfitsansDelta</td>
    <td>\(\mbfitsansDelta\)</td>
    <td>\(&#x1D793;\)</td>
    <td>U+1D793</td>
</tr>

<tr>
    <td>mbfitsansE</td>
    <td>\(\mbfitsansE\)</td>
    <td>\(&#x1D640;\)</td>
    <td>U+1D640</td>
</tr>

<tr>
    <td>mbfitsansEpsilon</td>
    <td>\(\mbfitsansEpsilon\)</td>
    <td>\(&#x1D794;\)</td>
    <td>U+1D794</td>
</tr>

<tr>
    <td>mbfitsansEta</td>
    <td>\(\mbfitsansEta\)</td>
    <td>\(&#x1D796;\)</td>
    <td>U+1D796</td>
</tr>

<tr>
    <td>mbfitsansF</td>
    <td>\(\mbfitsansF\)</td>
    <td>\(&#x1D641;\)</td>
    <td>U+1D641</td>
</tr>

<tr>
    <td>mbfitsansG</td>
    <td>\(\mbfitsansG\)</td>
    <td>\(&#x1D642;\)</td>
    <td>U+1D642</td>
</tr>

<tr>
    <td>mbfitsansGamma</td>
    <td>\(\mbfitsansGamma\)</td>
    <td>\(&#x1D792;\)</td>
    <td>U+1D792</td>
</tr>

<tr>
    <td>mbfitsansH</td>
    <td>\(\mbfitsansH\)</td>
    <td>\(&#x1D643;\)</td>
    <td>U+1D643</td>
</tr>

<tr>
    <td>mbfitsansI</td>
    <td>\(\mbfitsansI\)</td>
    <td>\(&#x1D644;\)</td>
    <td>U+1D644</td>
</tr>

<tr>
    <td>mbfitsansIota</td>
    <td>\(\mbfitsansIota\)</td>
    <td>\(&#x1D798;\)</td>
    <td>U+1D798</td>
</tr>

<tr>
    <td>mbfitsansJ</td>
    <td>\(\mbfitsansJ\)</td>
    <td>\(&#x1D645;\)</td>
    <td>U+1D645</td>
</tr>

<tr>
    <td>mbfitsansK</td>
    <td>\(\mbfitsansK\)</td>
    <td>\(&#x1D646;\)</td>
    <td>U+1D646</td>
</tr>

<tr>
    <td>mbfitsansKappa</td>
    <td>\(\mbfitsansKappa\)</td>
    <td>\(&#x1D799;\)</td>
    <td>U+1D799</td>
</tr>

<tr>
    <td>mbfitsansL</td>
    <td>\(\mbfitsansL\)</td>
    <td>\(&#x1D647;\)</td>
    <td>U+1D647</td>
</tr>

<tr>
    <td>mbfitsansLambda</td>
    <td>\(\mbfitsansLambda\)</td>
    <td>\(&#x1D79A;\)</td>
    <td>U+1D79A</td>
</tr>

<tr>
    <td>mbfitsansM</td>
    <td>\(\mbfitsansM\)</td>
    <td>\(&#x1D648;\)</td>
    <td>U+1D648</td>
</tr>

<tr>
    <td>mbfitsansMu</td>
    <td>\(\mbfitsansMu\)</td>
    <td>\(&#x1D79B;\)</td>
    <td>U+1D79B</td>
</tr>

<tr>
    <td>mbfitsansN</td>
    <td>\(\mbfitsansN\)</td>
    <td>\(&#x1D649;\)</td>
    <td>U+1D649</td>
</tr>

<tr>
    <td>mbfitsansNu</td>
    <td>\(\mbfitsansNu\)</td>
    <td>\(&#x1D79C;\)</td>
    <td>U+1D79C</td>
</tr>

<tr>
    <td>mbfitsansO</td>
    <td>\(\mbfitsansO\)</td>
    <td>\(&#x1D64A;\)</td>
    <td>U+1D64A</td>
</tr>

<tr>
    <td>mbfitsansOmega</td>
    <td>\(\mbfitsansOmega\)</td>
    <td>\(&#x1D7A8;\)</td>
    <td>U+1D7A8</td>
</tr>

<tr>
    <td>mbfitsansOmicron</td>
    <td>\(\mbfitsansOmicron\)</td>
    <td>\(&#x1D79E;\)</td>
    <td>U+1D79E</td>
</tr>

<tr>
    <td>mbfitsansP</td>
    <td>\(\mbfitsansP\)</td>
    <td>\(&#x1D64B;\)</td>
    <td>U+1D64B</td>
</tr>

<tr>
    <td>mbfitsansPhi</td>
    <td>\(\mbfitsansPhi\)</td>
    <td>\(&#x1D7A5;\)</td>
    <td>U+1D7A5</td>
</tr>

<tr>
    <td>mbfitsansPi</td>
    <td>\(\mbfitsansPi\)</td>
    <td>\(&#x1D79F;\)</td>
    <td>U+1D79F</td>
</tr>

<tr>
    <td>mbfitsansPsi</td>
    <td>\(\mbfitsansPsi\)</td>
    <td>\(&#x1D7A7;\)</td>
    <td>U+1D7A7</td>
</tr>

<tr>
    <td>mbfitsansQ</td>
    <td>\(\mbfitsansQ\)</td>
    <td>\(&#x1D64C;\)</td>
    <td>U+1D64C</td>
</tr>

<tr>
    <td>mbfitsansR</td>
    <td>\(\mbfitsansR\)</td>
    <td>\(&#x1D64D;\)</td>
    <td>U+1D64D</td>
</tr>

<tr>
    <td>mbfitsansRho</td>
    <td>\(\mbfitsansRho\)</td>
    <td>\(&#x1D7A0;\)</td>
    <td>U+1D7A0</td>
</tr>

<tr>
    <td>mbfitsansS</td>
    <td>\(\mbfitsansS\)</td>
    <td>\(&#x1D64E;\)</td>
    <td>U+1D64E</td>
</tr>

<tr>
    <td>mbfitsansSigma</td>
    <td>\(\mbfitsansSigma\)</td>
    <td>\(&#x1D7A2;\)</td>
    <td>U+1D7A2</td>
</tr>

<tr>
    <td>mbfitsansT</td>
    <td>\(\mbfitsansT\)</td>
    <td>\(&#x1D64F;\)</td>
    <td>U+1D64F</td>
</tr>

<tr>
    <td>mbfitsansTau</td>
    <td>\(\mbfitsansTau\)</td>
    <td>\(&#x1D7A3;\)</td>
    <td>U+1D7A3</td>
</tr>

<tr>
    <td>mbfitsansTheta</td>
    <td>\(\mbfitsansTheta\)</td>
    <td>\(&#x1D797;\)</td>
    <td>U+1D797</td>
</tr>

<tr>
    <td>mbfitsansU</td>
    <td>\(\mbfitsansU\)</td>
    <td>\(&#x1D650;\)</td>
    <td>U+1D650</td>
</tr>

<tr>
    <td>mbfitsansUpsilon</td>
    <td>\(\mbfitsansUpsilon\)</td>
    <td>\(&#x1D7A4;\)</td>
    <td>U+1D7A4</td>
</tr>

<tr>
    <td>mbfitsansV</td>
    <td>\(\mbfitsansV\)</td>
    <td>\(&#x1D651;\)</td>
    <td>U+1D651</td>
</tr>

<tr>
    <td>mbfitsansW</td>
    <td>\(\mbfitsansW\)</td>
    <td>\(&#x1D652;\)</td>
    <td>U+1D652</td>
</tr>

<tr>
    <td>mbfitsansX</td>
    <td>\(\mbfitsansX\)</td>
    <td>\(&#x1D653;\)</td>
    <td>U+1D653</td>
</tr>

<tr>
    <td>mbfitsansXi</td>
    <td>\(\mbfitsansXi\)</td>
    <td>\(&#x1D79D;\)</td>
    <td>U+1D79D</td>
</tr>

<tr>
    <td>mbfitsansY</td>
    <td>\(\mbfitsansY\)</td>
    <td>\(&#x1D654;\)</td>
    <td>U+1D654</td>
</tr>

<tr>
    <td>mbfitsansZ</td>
    <td>\(\mbfitsansZ\)</td>
    <td>\(&#x1D655;\)</td>
    <td>U+1D655</td>
</tr>

<tr>
    <td>mbfitsansZeta</td>
    <td>\(\mbfitsansZeta\)</td>
    <td>\(&#x1D795;\)</td>
    <td>U+1D795</td>
</tr>

<tr>
    <td>mbfitsansa</td>
    <td>\(\mbfitsansa\)</td>
    <td>\(&#x1D656;\)</td>
    <td>U+1D656</td>
</tr>

<tr>
    <td>mbfitsansalpha</td>
    <td>\(\mbfitsansalpha\)</td>
    <td>\(&#x1D7AA;\)</td>
    <td>U+1D7AA</td>
</tr>

<tr>
    <td>mbfitsansb</td>
    <td>\(\mbfitsansb\)</td>
    <td>\(&#x1D657;\)</td>
    <td>U+1D657</td>
</tr>

<tr>
    <td>mbfitsansbeta</td>
    <td>\(\mbfitsansbeta\)</td>
    <td>\(&#x1D7AB;\)</td>
    <td>U+1D7AB</td>
</tr>

<tr>
    <td>mbfitsansc</td>
    <td>\(\mbfitsansc\)</td>
    <td>\(&#x1D658;\)</td>
    <td>U+1D658</td>
</tr>

<tr>
    <td>mbfitsanschi</td>
    <td>\(\mbfitsanschi\)</td>
    <td>\(&#x1D7C0;\)</td>
    <td>U+1D7C0</td>
</tr>

<tr>
    <td>mbfitsansd</td>
    <td>\(\mbfitsansd\)</td>
    <td>\(&#x1D659;\)</td>
    <td>U+1D659</td>
</tr>

<tr>
    <td>mbfitsansdelta</td>
    <td>\(\mbfitsansdelta\)</td>
    <td>\(&#x1D7AD;\)</td>
    <td>U+1D7AD</td>
</tr>

<tr>
    <td>mbfitsanse</td>
    <td>\(\mbfitsanse\)</td>
    <td>\(&#x1D65A;\)</td>
    <td>U+1D65A</td>
</tr>

<tr>
    <td>mbfitsansepsilon</td>
    <td>\(\mbfitsansepsilon\)</td>
    <td>\(&#x1D7C4;\)</td>
    <td>U+1D7C4</td>
</tr>

<tr>
    <td>mbfitsanseta</td>
    <td>\(\mbfitsanseta\)</td>
    <td>\(&#x1D7B0;\)</td>
    <td>U+1D7B0</td>
</tr>

<tr>
    <td>mbfitsansf</td>
    <td>\(\mbfitsansf\)</td>
    <td>\(&#x1D65B;\)</td>
    <td>U+1D65B</td>
</tr>

<tr>
    <td>mbfitsansg</td>
    <td>\(\mbfitsansg\)</td>
    <td>\(&#x1D65C;\)</td>
    <td>U+1D65C</td>
</tr>

<tr>
    <td>mbfitsansgamma</td>
    <td>\(\mbfitsansgamma\)</td>
    <td>\(&#x1D7AC;\)</td>
    <td>U+1D7AC</td>
</tr>

<tr>
    <td>mbfitsansh</td>
    <td>\(\mbfitsansh\)</td>
    <td>\(&#x1D65D;\)</td>
    <td>U+1D65D</td>
</tr>

<tr>
    <td>mbfitsansi</td>
    <td>\(\mbfitsansi\)</td>
    <td>\(&#x1D65E;\)</td>
    <td>U+1D65E</td>
</tr>

<tr>
    <td>mbfitsansiota</td>
    <td>\(\mbfitsansiota\)</td>
    <td>\(&#x1D7B2;\)</td>
    <td>U+1D7B2</td>
</tr>

<tr>
    <td>mbfitsansj</td>
    <td>\(\mbfitsansj\)</td>
    <td>\(&#x1D65F;\)</td>
    <td>U+1D65F</td>
</tr>

<tr>
    <td>mbfitsansk</td>
    <td>\(\mbfitsansk\)</td>
    <td>\(&#x1D660;\)</td>
    <td>U+1D660</td>
</tr>

<tr>
    <td>mbfitsanskappa</td>
    <td>\(\mbfitsanskappa\)</td>
    <td>\(&#x1D7B3;\)</td>
    <td>U+1D7B3</td>
</tr>

<tr>
    <td>mbfitsansl</td>
    <td>\(\mbfitsansl\)</td>
    <td>\(&#x1D661;\)</td>
    <td>U+1D661</td>
</tr>

<tr>
    <td>mbfitsanslambda</td>
    <td>\(\mbfitsanslambda\)</td>
    <td>\(&#x1D7B4;\)</td>
    <td>U+1D7B4</td>
</tr>

<tr>
    <td>mbfitsansm</td>
    <td>\(\mbfitsansm\)</td>
    <td>\(&#x1D662;\)</td>
    <td>U+1D662</td>
</tr>

<tr>
    <td>mbfitsansmu</td>
    <td>\(\mbfitsansmu\)</td>
    <td>\(&#x1D7B5;\)</td>
    <td>U+1D7B5</td>
</tr>

<tr>
    <td>mbfitsansn</td>
    <td>\(\mbfitsansn\)</td>
    <td>\(&#x1D663;\)</td>
    <td>U+1D663</td>
</tr>

<tr>
    <td>mbfitsansnabla</td>
    <td>\(\mbfitsansnabla\)</td>
    <td>\(&#x1D7A9;\)</td>
    <td>U+1D7A9</td>
</tr>

<tr>
    <td>mbfitsansnu</td>
    <td>\(\mbfitsansnu\)</td>
    <td>\(&#x1D7B6;\)</td>
    <td>U+1D7B6</td>
</tr>

<tr>
    <td>mbfitsanso</td>
    <td>\(\mbfitsanso\)</td>
    <td>\(&#x1D664;\)</td>
    <td>U+1D664</td>
</tr>

<tr>
    <td>mbfitsansomega</td>
    <td>\(\mbfitsansomega\)</td>
    <td>\(&#x1D7C2;\)</td>
    <td>U+1D7C2</td>
</tr>

<tr>
    <td>mbfitsansomicron</td>
    <td>\(\mbfitsansomicron\)</td>
    <td>\(&#x1D7B8;\)</td>
    <td>U+1D7B8</td>
</tr>

<tr>
    <td>mbfitsansp</td>
    <td>\(\mbfitsansp\)</td>
    <td>\(&#x1D665;\)</td>
    <td>U+1D665</td>
</tr>

<tr>
    <td>mbfitsanspartial</td>
    <td>\(\mbfitsanspartial\)</td>
    <td>\(&#x1D7C3;\)</td>
    <td>U+1D7C3</td>
</tr>

<tr>
    <td>mbfitsansphi</td>
    <td>\(\mbfitsansphi\)</td>
    <td>\(&#x1D7C7;\)</td>
    <td>U+1D7C7</td>
</tr>

<tr>
    <td>mbfitsanspi</td>
    <td>\(\mbfitsanspi\)</td>
    <td>\(&#x1D7B9;\)</td>
    <td>U+1D7B9</td>
</tr>

<tr>
    <td>mbfitsanspsi</td>
    <td>\(\mbfitsanspsi\)</td>
    <td>\(&#x1D7C1;\)</td>
    <td>U+1D7C1</td>
</tr>

<tr>
    <td>mbfitsansq</td>
    <td>\(\mbfitsansq\)</td>
    <td>\(&#x1D666;\)</td>
    <td>U+1D666</td>
</tr>

<tr>
    <td>mbfitsansr</td>
    <td>\(\mbfitsansr\)</td>
    <td>\(&#x1D667;\)</td>
    <td>U+1D667</td>
</tr>

<tr>
    <td>mbfitsansrho</td>
    <td>\(\mbfitsansrho\)</td>
    <td>\(&#x1D7BA;\)</td>
    <td>U+1D7BA</td>
</tr>

<tr>
    <td>mbfitsanss</td>
    <td>\(\mbfitsanss\)</td>
    <td>\(&#x1D668;\)</td>
    <td>U+1D668</td>
</tr>

<tr>
    <td>mbfitsanssigma</td>
    <td>\(\mbfitsanssigma\)</td>
    <td>\(&#x1D7BC;\)</td>
    <td>U+1D7BC</td>
</tr>

<tr>
    <td>mbfitsanst</td>
    <td>\(\mbfitsanst\)</td>
    <td>\(&#x1D669;\)</td>
    <td>U+1D669</td>
</tr>

<tr>
    <td>mbfitsanstau</td>
    <td>\(\mbfitsanstau\)</td>
    <td>\(&#x1D7BD;\)</td>
    <td>U+1D7BD</td>
</tr>

<tr>
    <td>mbfitsanstheta</td>
    <td>\(\mbfitsanstheta\)</td>
    <td>\(&#x1D7B1;\)</td>
    <td>U+1D7B1</td>
</tr>

<tr>
    <td>mbfitsansu</td>
    <td>\(\mbfitsansu\)</td>
    <td>\(&#x1D66A;\)</td>
    <td>U+1D66A</td>
</tr>

<tr>
    <td>mbfitsansupsilon</td>
    <td>\(\mbfitsansupsilon\)</td>
    <td>\(&#x1D7BE;\)</td>
    <td>U+1D7BE</td>
</tr>

<tr>
    <td>mbfitsansv</td>
    <td>\(\mbfitsansv\)</td>
    <td>\(&#x1D66B;\)</td>
    <td>U+1D66B</td>
</tr>

<tr>
    <td>mbfitsansvarTheta</td>
    <td>\(\mbfitsansvarTheta\)</td>
    <td>\(&#x1D7A1;\)</td>
    <td>U+1D7A1</td>
</tr>

<tr>
    <td>mbfitsansvarepsilon</td>
    <td>\(\mbfitsansvarepsilon\)</td>
    <td>\(&#x1D7AE;\)</td>
    <td>U+1D7AE</td>
</tr>

<tr>
    <td>mbfitsansvarkappa</td>
    <td>\(\mbfitsansvarkappa\)</td>
    <td>\(&#x1D7C6;\)</td>
    <td>U+1D7C6</td>
</tr>

<tr>
    <td>mbfitsansvarphi</td>
    <td>\(\mbfitsansvarphi\)</td>
    <td>\(&#x1D7BF;\)</td>
    <td>U+1D7BF</td>
</tr>

<tr>
    <td>mbfitsansvarpi</td>
    <td>\(\mbfitsansvarpi\)</td>
    <td>\(&#x1D7C9;\)</td>
    <td>U+1D7C9</td>
</tr>

<tr>
    <td>mbfitsansvarrho</td>
    <td>\(\mbfitsansvarrho\)</td>
    <td>\(&#x1D7C8;\)</td>
    <td>U+1D7C8</td>
</tr>

<tr>
    <td>mbfitsansvarsigma</td>
    <td>\(\mbfitsansvarsigma\)</td>
    <td>\(&#x1D7BB;\)</td>
    <td>U+1D7BB</td>
</tr>

<tr>
    <td>mbfitsansvartheta</td>
    <td>\(\mbfitsansvartheta\)</td>
    <td>\(&#x1D7C5;\)</td>
    <td>U+1D7C5</td>
</tr>

<tr>
    <td>mbfitsansw</td>
    <td>\(\mbfitsansw\)</td>
    <td>\(&#x1D66C;\)</td>
    <td>U+1D66C</td>
</tr>

<tr>
    <td>mbfitsansx</td>
    <td>\(\mbfitsansx\)</td>
    <td>\(&#x1D66D;\)</td>
    <td>U+1D66D</td>
</tr>

<tr>
    <td>mbfitsansxi</td>
    <td>\(\mbfitsansxi\)</td>
    <td>\(&#x1D7B7;\)</td>
    <td>U+1D7B7</td>
</tr>

<tr>
    <td>mbfitsansy</td>
    <td>\(\mbfitsansy\)</td>
    <td>\(&#x1D66E;\)</td>
    <td>U+1D66E</td>
</tr>

<tr>
    <td>mbfitsansz</td>
    <td>\(\mbfitsansz\)</td>
    <td>\(&#x1D66F;\)</td>
    <td>U+1D66F</td>
</tr>

<tr>
    <td>mbfitsanszeta</td>
    <td>\(\mbfitsanszeta\)</td>
    <td>\(&#x1D7AF;\)</td>
    <td>U+1D7AF</td>
</tr>

<tr>
    <td>mbfitsigma</td>
    <td>\(\mbfitsigma\)</td>
    <td>\(&#x1D748;\)</td>
    <td>U+1D748</td>
</tr>

<tr>
    <td>mbfitt</td>
    <td>\(\mbfitt\)</td>
    <td>\(&#x1D495;\)</td>
    <td>U+1D495</td>
</tr>

<tr>
    <td>mbfittau</td>
    <td>\(\mbfittau\)</td>
    <td>\(&#x1D749;\)</td>
    <td>U+1D749</td>
</tr>

<tr>
    <td>mbfittheta</td>
    <td>\(\mbfittheta\)</td>
    <td>\(&#x1D73D;\)</td>
    <td>U+1D73D</td>
</tr>

<tr>
    <td>mbfitu</td>
    <td>\(\mbfitu\)</td>
    <td>\(&#x1D496;\)</td>
    <td>U+1D496</td>
</tr>

<tr>
    <td>mbfitupsilon</td>
    <td>\(\mbfitupsilon\)</td>
    <td>\(&#x1D74A;\)</td>
    <td>U+1D74A</td>
</tr>

<tr>
    <td>mbfitv</td>
    <td>\(\mbfitv\)</td>
    <td>\(&#x1D497;\)</td>
    <td>U+1D497</td>
</tr>

<tr>
    <td>mbfitvarTheta</td>
    <td>\(\mbfitvarTheta\)</td>
    <td>\(&#x1D72D;\)</td>
    <td>U+1D72D</td>
</tr>

<tr>
    <td>mbfitvarepsilon</td>
    <td>\(\mbfitvarepsilon\)</td>
    <td>\(&#x1D73A;\)</td>
    <td>U+1D73A</td>
</tr>

<tr>
    <td>mbfitvarkappa</td>
    <td>\(\mbfitvarkappa\)</td>
    <td>\(&#x1D752;\)</td>
    <td>U+1D752</td>
</tr>

<tr>
    <td>mbfitvarphi</td>
    <td>\(\mbfitvarphi\)</td>
    <td>\(&#x1D74B;\)</td>
    <td>U+1D74B</td>
</tr>

<tr>
    <td>mbfitvarpi</td>
    <td>\(\mbfitvarpi\)</td>
    <td>\(&#x1D755;\)</td>
    <td>U+1D755</td>
</tr>

<tr>
    <td>mbfitvarrho</td>
    <td>\(\mbfitvarrho\)</td>
    <td>\(&#x1D754;\)</td>
    <td>U+1D754</td>
</tr>

<tr>
    <td>mbfitvarsigma</td>
    <td>\(\mbfitvarsigma\)</td>
    <td>\(&#x1D747;\)</td>
    <td>U+1D747</td>
</tr>

<tr>
    <td>mbfitvartheta</td>
    <td>\(\mbfitvartheta\)</td>
    <td>\(&#x1D751;\)</td>
    <td>U+1D751</td>
</tr>

<tr>
    <td>mbfitw</td>
    <td>\(\mbfitw\)</td>
    <td>\(&#x1D498;\)</td>
    <td>U+1D498</td>
</tr>

<tr>
    <td>mbfitx</td>
    <td>\(\mbfitx\)</td>
    <td>\(&#x1D499;\)</td>
    <td>U+1D499</td>
</tr>

<tr>
    <td>mbfitxi</td>
    <td>\(\mbfitxi\)</td>
    <td>\(&#x1D743;\)</td>
    <td>U+1D743</td>
</tr>

<tr>
    <td>mbfity</td>
    <td>\(\mbfity\)</td>
    <td>\(&#x1D49A;\)</td>
    <td>U+1D49A</td>
</tr>

<tr>
    <td>mbfitz</td>
    <td>\(\mbfitz\)</td>
    <td>\(&#x1D49B;\)</td>
    <td>U+1D49B</td>
</tr>

<tr>
    <td>mbfitzeta</td>
    <td>\(\mbfitzeta\)</td>
    <td>\(&#x1D73B;\)</td>
    <td>U+1D73B</td>
</tr>

<tr>
    <td>mbfj</td>
    <td>\(\mbfj\)</td>
    <td>\(&#x1D423;\)</td>
    <td>U+1D423</td>
</tr>

<tr>
    <td>mbfk</td>
    <td>\(\mbfk\)</td>
    <td>\(&#x1D424;\)</td>
    <td>U+1D424</td>
</tr>

<tr>
    <td>mbfkappa</td>
    <td>\(\mbfkappa\)</td>
    <td>\(&#x1D6CB;\)</td>
    <td>U+1D6CB</td>
</tr>

<tr>
    <td>mbfl</td>
    <td>\(\mbfl\)</td>
    <td>\(&#x1D425;\)</td>
    <td>U+1D425</td>
</tr>

<tr>
    <td>mbflambda</td>
    <td>\(\mbflambda\)</td>
    <td>\(&#x1D6CC;\)</td>
    <td>U+1D6CC</td>
</tr>

<tr>
    <td>mbfm</td>
    <td>\(\mbfm\)</td>
    <td>\(&#x1D426;\)</td>
    <td>U+1D426</td>
</tr>

<tr>
    <td>mbfmu</td>
    <td>\(\mbfmu\)</td>
    <td>\(&#x1D6CD;\)</td>
    <td>U+1D6CD</td>
</tr>

<tr>
    <td>mbfn</td>
    <td>\(\mbfn\)</td>
    <td>\(&#x1D427;\)</td>
    <td>U+1D427</td>
</tr>

<tr>
    <td>mbfnabla</td>
    <td>\(\mbfnabla\)</td>
    <td>\(&#x1D6C1;\)</td>
    <td>U+1D6C1</td>
</tr>

<tr>
    <td>mbfnu</td>
    <td>\(\mbfnu\)</td>
    <td>\(&#x1D6CE;\)</td>
    <td>U+1D6CE</td>
</tr>

<tr>
    <td>mbfo</td>
    <td>\(\mbfo\)</td>
    <td>\(&#x1D428;\)</td>
    <td>U+1D428</td>
</tr>

<tr>
    <td>mbfomega</td>
    <td>\(\mbfomega\)</td>
    <td>\(&#x1D6DA;\)</td>
    <td>U+1D6DA</td>
</tr>

<tr>
    <td>mbfomicron</td>
    <td>\(\mbfomicron\)</td>
    <td>\(&#x1D6D0;\)</td>
    <td>U+1D6D0</td>
</tr>

<tr>
    <td>mbfp</td>
    <td>\(\mbfp\)</td>
    <td>\(&#x1D429;\)</td>
    <td>U+1D429</td>
</tr>

<tr>
    <td>mbfpartial</td>
    <td>\(\mbfpartial\)</td>
    <td>\(&#x1D6DB;\)</td>
    <td>U+1D6DB</td>
</tr>

<tr>
    <td>mbfphi</td>
    <td>\(\mbfphi\)</td>
    <td>\(&#x1D6DF;\)</td>
    <td>U+1D6DF</td>
</tr>

<tr>
    <td>mbfpi</td>
    <td>\(\mbfpi\)</td>
    <td>\(&#x1D6D1;\)</td>
    <td>U+1D6D1</td>
</tr>

<tr>
    <td>mbfpsi</td>
    <td>\(\mbfpsi\)</td>
    <td>\(&#x1D6D9;\)</td>
    <td>U+1D6D9</td>
</tr>

<tr>
    <td>mbfq</td>
    <td>\(\mbfq\)</td>
    <td>\(&#x1D42A;\)</td>
    <td>U+1D42A</td>
</tr>

<tr>
    <td>mbfr</td>
    <td>\(\mbfr\)</td>
    <td>\(&#x1D42B;\)</td>
    <td>U+1D42B</td>
</tr>

<tr>
    <td>mbfrho</td>
    <td>\(\mbfrho\)</td>
    <td>\(&#x1D6D2;\)</td>
    <td>U+1D6D2</td>
</tr>

<tr>
    <td>mbfs</td>
    <td>\(\mbfs\)</td>
    <td>\(&#x1D42C;\)</td>
    <td>U+1D42C</td>
</tr>

<tr>
    <td>mbfsansA</td>
    <td>\(\mbfsansA\)</td>
    <td>\(&#x1D5D4;\)</td>
    <td>U+1D5D4</td>
</tr>

<tr>
    <td>mbfsansAlpha</td>
    <td>\(\mbfsansAlpha\)</td>
    <td>\(&#x1D756;\)</td>
    <td>U+1D756</td>
</tr>

<tr>
    <td>mbfsansB</td>
    <td>\(\mbfsansB\)</td>
    <td>\(&#x1D5D5;\)</td>
    <td>U+1D5D5</td>
</tr>

<tr>
    <td>mbfsansBeta</td>
    <td>\(\mbfsansBeta\)</td>
    <td>\(&#x1D757;\)</td>
    <td>U+1D757</td>
</tr>

<tr>
    <td>mbfsansC</td>
    <td>\(\mbfsansC\)</td>
    <td>\(&#x1D5D6;\)</td>
    <td>U+1D5D6</td>
</tr>

<tr>
    <td>mbfsansChi</td>
    <td>\(\mbfsansChi\)</td>
    <td>\(&#x1D76C;\)</td>
    <td>U+1D76C</td>
</tr>

<tr>
    <td>mbfsansD</td>
    <td>\(\mbfsansD\)</td>
    <td>\(&#x1D5D7;\)</td>
    <td>U+1D5D7</td>
</tr>

<tr>
    <td>mbfsansDelta</td>
    <td>\(\mbfsansDelta\)</td>
    <td>\(&#x1D759;\)</td>
    <td>U+1D759</td>
</tr>

<tr>
    <td>mbfsansE</td>
    <td>\(\mbfsansE\)</td>
    <td>\(&#x1D5D8;\)</td>
    <td>U+1D5D8</td>
</tr>

<tr>
    <td>mbfsansEpsilon</td>
    <td>\(\mbfsansEpsilon\)</td>
    <td>\(&#x1D75A;\)</td>
    <td>U+1D75A</td>
</tr>

<tr>
    <td>mbfsansEta</td>
    <td>\(\mbfsansEta\)</td>
    <td>\(&#x1D75C;\)</td>
    <td>U+1D75C</td>
</tr>

<tr>
    <td>mbfsansF</td>
    <td>\(\mbfsansF\)</td>
    <td>\(&#x1D5D9;\)</td>
    <td>U+1D5D9</td>
</tr>

<tr>
    <td>mbfsansG</td>
    <td>\(\mbfsansG\)</td>
    <td>\(&#x1D5DA;\)</td>
    <td>U+1D5DA</td>
</tr>

<tr>
    <td>mbfsansGamma</td>
    <td>\(\mbfsansGamma\)</td>
    <td>\(&#x1D758;\)</td>
    <td>U+1D758</td>
</tr>

<tr>
    <td>mbfsansH</td>
    <td>\(\mbfsansH\)</td>
    <td>\(&#x1D5DB;\)</td>
    <td>U+1D5DB</td>
</tr>

<tr>
    <td>mbfsansI</td>
    <td>\(\mbfsansI\)</td>
    <td>\(&#x1D5DC;\)</td>
    <td>U+1D5DC</td>
</tr>

<tr>
    <td>mbfsansIota</td>
    <td>\(\mbfsansIota\)</td>
    <td>\(&#x1D75E;\)</td>
    <td>U+1D75E</td>
</tr>

<tr>
    <td>mbfsansJ</td>
    <td>\(\mbfsansJ\)</td>
    <td>\(&#x1D5DD;\)</td>
    <td>U+1D5DD</td>
</tr>

<tr>
    <td>mbfsansK</td>
    <td>\(\mbfsansK\)</td>
    <td>\(&#x1D5DE;\)</td>
    <td>U+1D5DE</td>
</tr>

<tr>
    <td>mbfsansKappa</td>
    <td>\(\mbfsansKappa\)</td>
    <td>\(&#x1D75F;\)</td>
    <td>U+1D75F</td>
</tr>

<tr>
    <td>mbfsansL</td>
    <td>\(\mbfsansL\)</td>
    <td>\(&#x1D5DF;\)</td>
    <td>U+1D5DF</td>
</tr>

<tr>
    <td>mbfsansLambda</td>
    <td>\(\mbfsansLambda\)</td>
    <td>\(&#x1D760;\)</td>
    <td>U+1D760</td>
</tr>

<tr>
    <td>mbfsansM</td>
    <td>\(\mbfsansM\)</td>
    <td>\(&#x1D5E0;\)</td>
    <td>U+1D5E0</td>
</tr>

<tr>
    <td>mbfsansMu</td>
    <td>\(\mbfsansMu\)</td>
    <td>\(&#x1D761;\)</td>
    <td>U+1D761</td>
</tr>

<tr>
    <td>mbfsansN</td>
    <td>\(\mbfsansN\)</td>
    <td>\(&#x1D5E1;\)</td>
    <td>U+1D5E1</td>
</tr>

<tr>
    <td>mbfsansNu</td>
    <td>\(\mbfsansNu\)</td>
    <td>\(&#x1D762;\)</td>
    <td>U+1D762</td>
</tr>

<tr>
    <td>mbfsansO</td>
    <td>\(\mbfsansO\)</td>
    <td>\(&#x1D5E2;\)</td>
    <td>U+1D5E2</td>
</tr>

<tr>
    <td>mbfsansOmega</td>
    <td>\(\mbfsansOmega\)</td>
    <td>\(&#x1D76E;\)</td>
    <td>U+1D76E</td>
</tr>

<tr>
    <td>mbfsansOmicron</td>
    <td>\(\mbfsansOmicron\)</td>
    <td>\(&#x1D764;\)</td>
    <td>U+1D764</td>
</tr>

<tr>
    <td>mbfsansP</td>
    <td>\(\mbfsansP\)</td>
    <td>\(&#x1D5E3;\)</td>
    <td>U+1D5E3</td>
</tr>

<tr>
    <td>mbfsansPhi</td>
    <td>\(\mbfsansPhi\)</td>
    <td>\(&#x1D76B;\)</td>
    <td>U+1D76B</td>
</tr>

<tr>
    <td>mbfsansPi</td>
    <td>\(\mbfsansPi\)</td>
    <td>\(&#x1D765;\)</td>
    <td>U+1D765</td>
</tr>

<tr>
    <td>mbfsansPsi</td>
    <td>\(\mbfsansPsi\)</td>
    <td>\(&#x1D76D;\)</td>
    <td>U+1D76D</td>
</tr>

<tr>
    <td>mbfsansQ</td>
    <td>\(\mbfsansQ\)</td>
    <td>\(&#x1D5E4;\)</td>
    <td>U+1D5E4</td>
</tr>

<tr>
    <td>mbfsansR</td>
    <td>\(\mbfsansR\)</td>
    <td>\(&#x1D5E5;\)</td>
    <td>U+1D5E5</td>
</tr>

<tr>
    <td>mbfsansRho</td>
    <td>\(\mbfsansRho\)</td>
    <td>\(&#x1D766;\)</td>
    <td>U+1D766</td>
</tr>

<tr>
    <td>mbfsansS</td>
    <td>\(\mbfsansS\)</td>
    <td>\(&#x1D5E6;\)</td>
    <td>U+1D5E6</td>
</tr>

<tr>
    <td>mbfsansSigma</td>
    <td>\(\mbfsansSigma\)</td>
    <td>\(&#x1D768;\)</td>
    <td>U+1D768</td>
</tr>

<tr>
    <td>mbfsansT</td>
    <td>\(\mbfsansT\)</td>
    <td>\(&#x1D5E7;\)</td>
    <td>U+1D5E7</td>
</tr>

<tr>
    <td>mbfsansTau</td>
    <td>\(\mbfsansTau\)</td>
    <td>\(&#x1D769;\)</td>
    <td>U+1D769</td>
</tr>

<tr>
    <td>mbfsansTheta</td>
    <td>\(\mbfsansTheta\)</td>
    <td>\(&#x1D75D;\)</td>
    <td>U+1D75D</td>
</tr>

<tr>
    <td>mbfsansU</td>
    <td>\(\mbfsansU\)</td>
    <td>\(&#x1D5E8;\)</td>
    <td>U+1D5E8</td>
</tr>

<tr>
    <td>mbfsansUpsilon</td>
    <td>\(\mbfsansUpsilon\)</td>
    <td>\(&#x1D76A;\)</td>
    <td>U+1D76A</td>
</tr>

<tr>
    <td>mbfsansV</td>
    <td>\(\mbfsansV\)</td>
    <td>\(&#x1D5E9;\)</td>
    <td>U+1D5E9</td>
</tr>

<tr>
    <td>mbfsansW</td>
    <td>\(\mbfsansW\)</td>
    <td>\(&#x1D5EA;\)</td>
    <td>U+1D5EA</td>
</tr>

<tr>
    <td>mbfsansX</td>
    <td>\(\mbfsansX\)</td>
    <td>\(&#x1D5EB;\)</td>
    <td>U+1D5EB</td>
</tr>

<tr>
    <td>mbfsansXi</td>
    <td>\(\mbfsansXi\)</td>
    <td>\(&#x1D763;\)</td>
    <td>U+1D763</td>
</tr>

<tr>
    <td>mbfsansY</td>
    <td>\(\mbfsansY\)</td>
    <td>\(&#x1D5EC;\)</td>
    <td>U+1D5EC</td>
</tr>

<tr>
    <td>mbfsansZ</td>
    <td>\(\mbfsansZ\)</td>
    <td>\(&#x1D5ED;\)</td>
    <td>U+1D5ED</td>
</tr>

<tr>
    <td>mbfsansZeta</td>
    <td>\(\mbfsansZeta\)</td>
    <td>\(&#x1D75B;\)</td>
    <td>U+1D75B</td>
</tr>

<tr>
    <td>mbfsansa</td>
    <td>\(\mbfsansa\)</td>
    <td>\(&#x1D5EE;\)</td>
    <td>U+1D5EE</td>
</tr>

<tr>
    <td>mbfsansalpha</td>
    <td>\(\mbfsansalpha\)</td>
    <td>\(&#x1D770;\)</td>
    <td>U+1D770</td>
</tr>

<tr>
    <td>mbfsansb</td>
    <td>\(\mbfsansb\)</td>
    <td>\(&#x1D5EF;\)</td>
    <td>U+1D5EF</td>
</tr>

<tr>
    <td>mbfsansbeta</td>
    <td>\(\mbfsansbeta\)</td>
    <td>\(&#x1D771;\)</td>
    <td>U+1D771</td>
</tr>

<tr>
    <td>mbfsansc</td>
    <td>\(\mbfsansc\)</td>
    <td>\(&#x1D5F0;\)</td>
    <td>U+1D5F0</td>
</tr>

<tr>
    <td>mbfsanschi</td>
    <td>\(\mbfsanschi\)</td>
    <td>\(&#x1D786;\)</td>
    <td>U+1D786</td>
</tr>

<tr>
    <td>mbfsansd</td>
    <td>\(\mbfsansd\)</td>
    <td>\(&#x1D5F1;\)</td>
    <td>U+1D5F1</td>
</tr>

<tr>
    <td>mbfsansdelta</td>
    <td>\(\mbfsansdelta\)</td>
    <td>\(&#x1D773;\)</td>
    <td>U+1D773</td>
</tr>

<tr>
    <td>mbfsanse</td>
    <td>\(\mbfsanse\)</td>
    <td>\(&#x1D5F2;\)</td>
    <td>U+1D5F2</td>
</tr>

<tr>
    <td>mbfsansepsilon</td>
    <td>\(\mbfsansepsilon\)</td>
    <td>\(&#x1D78A;\)</td>
    <td>U+1D78A</td>
</tr>

<tr>
    <td>mbfsanseta</td>
    <td>\(\mbfsanseta\)</td>
    <td>\(&#x1D776;\)</td>
    <td>U+1D776</td>
</tr>

<tr>
    <td>mbfsansf</td>
    <td>\(\mbfsansf\)</td>
    <td>\(&#x1D5F3;\)</td>
    <td>U+1D5F3</td>
</tr>

<tr>
    <td>mbfsansg</td>
    <td>\(\mbfsansg\)</td>
    <td>\(&#x1D5F4;\)</td>
    <td>U+1D5F4</td>
</tr>

<tr>
    <td>mbfsansgamma</td>
    <td>\(\mbfsansgamma\)</td>
    <td>\(&#x1D772;\)</td>
    <td>U+1D772</td>
</tr>

<tr>
    <td>mbfsansh</td>
    <td>\(\mbfsansh\)</td>
    <td>\(&#x1D5F5;\)</td>
    <td>U+1D5F5</td>
</tr>

<tr>
    <td>mbfsansi</td>
    <td>\(\mbfsansi\)</td>
    <td>\(&#x1D5F6;\)</td>
    <td>U+1D5F6</td>
</tr>

<tr>
    <td>mbfsansiota</td>
    <td>\(\mbfsansiota\)</td>
    <td>\(&#x1D778;\)</td>
    <td>U+1D778</td>
</tr>

<tr>
    <td>mbfsansj</td>
    <td>\(\mbfsansj\)</td>
    <td>\(&#x1D5F7;\)</td>
    <td>U+1D5F7</td>
</tr>

<tr>
    <td>mbfsansk</td>
    <td>\(\mbfsansk\)</td>
    <td>\(&#x1D5F8;\)</td>
    <td>U+1D5F8</td>
</tr>

<tr>
    <td>mbfsanskappa</td>
    <td>\(\mbfsanskappa\)</td>
    <td>\(&#x1D779;\)</td>
    <td>U+1D779</td>
</tr>

<tr>
    <td>mbfsansl</td>
    <td>\(\mbfsansl\)</td>
    <td>\(&#x1D5F9;\)</td>
    <td>U+1D5F9</td>
</tr>

<tr>
    <td>mbfsanslambda</td>
    <td>\(\mbfsanslambda\)</td>
    <td>\(&#x1D77A;\)</td>
    <td>U+1D77A</td>
</tr>

<tr>
    <td>mbfsansm</td>
    <td>\(\mbfsansm\)</td>
    <td>\(&#x1D5FA;\)</td>
    <td>U+1D5FA</td>
</tr>

<tr>
    <td>mbfsansmu</td>
    <td>\(\mbfsansmu\)</td>
    <td>\(&#x1D77B;\)</td>
    <td>U+1D77B</td>
</tr>

<tr>
    <td>mbfsansn</td>
    <td>\(\mbfsansn\)</td>
    <td>\(&#x1D5FB;\)</td>
    <td>U+1D5FB</td>
</tr>

<tr>
    <td>mbfsansnabla</td>
    <td>\(\mbfsansnabla\)</td>
    <td>\(&#x1D76F;\)</td>
    <td>U+1D76F</td>
</tr>

<tr>
    <td>mbfsansnu</td>
    <td>\(\mbfsansnu\)</td>
    <td>\(&#x1D77C;\)</td>
    <td>U+1D77C</td>
</tr>

<tr>
    <td>mbfsanso</td>
    <td>\(\mbfsanso\)</td>
    <td>\(&#x1D5FC;\)</td>
    <td>U+1D5FC</td>
</tr>

<tr>
    <td>mbfsansomega</td>
    <td>\(\mbfsansomega\)</td>
    <td>\(&#x1D788;\)</td>
    <td>U+1D788</td>
</tr>

<tr>
    <td>mbfsansomicron</td>
    <td>\(\mbfsansomicron\)</td>
    <td>\(&#x1D77E;\)</td>
    <td>U+1D77E</td>
</tr>

<tr>
    <td>mbfsansp</td>
    <td>\(\mbfsansp\)</td>
    <td>\(&#x1D5FD;\)</td>
    <td>U+1D5FD</td>
</tr>

<tr>
    <td>mbfsanspartial</td>
    <td>\(\mbfsanspartial\)</td>
    <td>\(&#x1D789;\)</td>
    <td>U+1D789</td>
</tr>

<tr>
    <td>mbfsansphi</td>
    <td>\(\mbfsansphi\)</td>
    <td>\(&#x1D78D;\)</td>
    <td>U+1D78D</td>
</tr>

<tr>
    <td>mbfsanspi</td>
    <td>\(\mbfsanspi\)</td>
    <td>\(&#x1D77F;\)</td>
    <td>U+1D77F</td>
</tr>

<tr>
    <td>mbfsanspsi</td>
    <td>\(\mbfsanspsi\)</td>
    <td>\(&#x1D787;\)</td>
    <td>U+1D787</td>
</tr>

<tr>
    <td>mbfsansq</td>
    <td>\(\mbfsansq\)</td>
    <td>\(&#x1D5FE;\)</td>
    <td>U+1D5FE</td>
</tr>

<tr>
    <td>mbfsansr</td>
    <td>\(\mbfsansr\)</td>
    <td>\(&#x1D5FF;\)</td>
    <td>U+1D5FF</td>
</tr>

<tr>
    <td>mbfsansrho</td>
    <td>\(\mbfsansrho\)</td>
    <td>\(&#x1D780;\)</td>
    <td>U+1D780</td>
</tr>

<tr>
    <td>mbfsanss</td>
    <td>\(\mbfsanss\)</td>
    <td>\(&#x1D600;\)</td>
    <td>U+1D600</td>
</tr>

<tr>
    <td>mbfsanssigma</td>
    <td>\(\mbfsanssigma\)</td>
    <td>\(&#x1D782;\)</td>
    <td>U+1D782</td>
</tr>

<tr>
    <td>mbfsanst</td>
    <td>\(\mbfsanst\)</td>
    <td>\(&#x1D601;\)</td>
    <td>U+1D601</td>
</tr>

<tr>
    <td>mbfsanstau</td>
    <td>\(\mbfsanstau\)</td>
    <td>\(&#x1D783;\)</td>
    <td>U+1D783</td>
</tr>

<tr>
    <td>mbfsanstheta</td>
    <td>\(\mbfsanstheta\)</td>
    <td>\(&#x1D777;\)</td>
    <td>U+1D777</td>
</tr>

<tr>
    <td>mbfsansu</td>
    <td>\(\mbfsansu\)</td>
    <td>\(&#x1D602;\)</td>
    <td>U+1D602</td>
</tr>

<tr>
    <td>mbfsansupsilon</td>
    <td>\(\mbfsansupsilon\)</td>
    <td>\(&#x1D784;\)</td>
    <td>U+1D784</td>
</tr>

<tr>
    <td>mbfsansv</td>
    <td>\(\mbfsansv\)</td>
    <td>\(&#x1D603;\)</td>
    <td>U+1D603</td>
</tr>

<tr>
    <td>mbfsansvarTheta</td>
    <td>\(\mbfsansvarTheta\)</td>
    <td>\(&#x1D767;\)</td>
    <td>U+1D767</td>
</tr>

<tr>
    <td>mbfsansvarepsilon</td>
    <td>\(\mbfsansvarepsilon\)</td>
    <td>\(&#x1D774;\)</td>
    <td>U+1D774</td>
</tr>

<tr>
    <td>mbfsansvarkappa</td>
    <td>\(\mbfsansvarkappa\)</td>
    <td>\(&#x1D78C;\)</td>
    <td>U+1D78C</td>
</tr>

<tr>
    <td>mbfsansvarphi</td>
    <td>\(\mbfsansvarphi\)</td>
    <td>\(&#x1D785;\)</td>
    <td>U+1D785</td>
</tr>

<tr>
    <td>mbfsansvarpi</td>
    <td>\(\mbfsansvarpi\)</td>
    <td>\(&#x1D78F;\)</td>
    <td>U+1D78F</td>
</tr>

<tr>
    <td>mbfsansvarrho</td>
    <td>\(\mbfsansvarrho\)</td>
    <td>\(&#x1D78E;\)</td>
    <td>U+1D78E</td>
</tr>

<tr>
    <td>mbfsansvarsigma</td>
    <td>\(\mbfsansvarsigma\)</td>
    <td>\(&#x1D781;\)</td>
    <td>U+1D781</td>
</tr>

<tr>
    <td>mbfsansvartheta</td>
    <td>\(\mbfsansvartheta\)</td>
    <td>\(&#x1D78B;\)</td>
    <td>U+1D78B</td>
</tr>

<tr>
    <td>mbfsansw</td>
    <td>\(\mbfsansw\)</td>
    <td>\(&#x1D604;\)</td>
    <td>U+1D604</td>
</tr>

<tr>
    <td>mbfsansx</td>
    <td>\(\mbfsansx\)</td>
    <td>\(&#x1D605;\)</td>
    <td>U+1D605</td>
</tr>

<tr>
    <td>mbfsansxi</td>
    <td>\(\mbfsansxi\)</td>
    <td>\(&#x1D77D;\)</td>
    <td>U+1D77D</td>
</tr>

<tr>
    <td>mbfsansy</td>
    <td>\(\mbfsansy\)</td>
    <td>\(&#x1D606;\)</td>
    <td>U+1D606</td>
</tr>

<tr>
    <td>mbfsansz</td>
    <td>\(\mbfsansz\)</td>
    <td>\(&#x1D607;\)</td>
    <td>U+1D607</td>
</tr>

<tr>
    <td>mbfsanszeta</td>
    <td>\(\mbfsanszeta\)</td>
    <td>\(&#x1D775;\)</td>
    <td>U+1D775</td>
</tr>

<tr>
    <td>mbfscrA</td>
    <td>\(\mbfscrA\)</td>
    <td>\(&#x1D4D0;\)</td>
    <td>U+1D4D0</td>
</tr>

<tr>
    <td>mbfscrB</td>
    <td>\(\mbfscrB\)</td>
    <td>\(&#x1D4D1;\)</td>
    <td>U+1D4D1</td>
</tr>

<tr>
    <td>mbfscrC</td>
    <td>\(\mbfscrC\)</td>
    <td>\(&#x1D4D2;\)</td>
    <td>U+1D4D2</td>
</tr>

<tr>
    <td>mbfscrD</td>
    <td>\(\mbfscrD\)</td>
    <td>\(&#x1D4D3;\)</td>
    <td>U+1D4D3</td>
</tr>

<tr>
    <td>mbfscrE</td>
    <td>\(\mbfscrE\)</td>
    <td>\(&#x1D4D4;\)</td>
    <td>U+1D4D4</td>
</tr>

<tr>
    <td>mbfscrF</td>
    <td>\(\mbfscrF\)</td>
    <td>\(&#x1D4D5;\)</td>
    <td>U+1D4D5</td>
</tr>

<tr>
    <td>mbfscrG</td>
    <td>\(\mbfscrG\)</td>
    <td>\(&#x1D4D6;\)</td>
    <td>U+1D4D6</td>
</tr>

<tr>
    <td>mbfscrH</td>
    <td>\(\mbfscrH\)</td>
    <td>\(&#x1D4D7;\)</td>
    <td>U+1D4D7</td>
</tr>

<tr>
    <td>mbfscrI</td>
    <td>\(\mbfscrI\)</td>
    <td>\(&#x1D4D8;\)</td>
    <td>U+1D4D8</td>
</tr>

<tr>
    <td>mbfscrJ</td>
    <td>\(\mbfscrJ\)</td>
    <td>\(&#x1D4D9;\)</td>
    <td>U+1D4D9</td>
</tr>

<tr>
    <td>mbfscrK</td>
    <td>\(\mbfscrK\)</td>
    <td>\(&#x1D4DA;\)</td>
    <td>U+1D4DA</td>
</tr>

<tr>
    <td>mbfscrL</td>
    <td>\(\mbfscrL\)</td>
    <td>\(&#x1D4DB;\)</td>
    <td>U+1D4DB</td>
</tr>

<tr>
    <td>mbfscrM</td>
    <td>\(\mbfscrM\)</td>
    <td>\(&#x1D4DC;\)</td>
    <td>U+1D4DC</td>
</tr>

<tr>
    <td>mbfscrN</td>
    <td>\(\mbfscrN\)</td>
    <td>\(&#x1D4DD;\)</td>
    <td>U+1D4DD</td>
</tr>

<tr>
    <td>mbfscrO</td>
    <td>\(\mbfscrO\)</td>
    <td>\(&#x1D4DE;\)</td>
    <td>U+1D4DE</td>
</tr>

<tr>
    <td>mbfscrP</td>
    <td>\(\mbfscrP\)</td>
    <td>\(&#x1D4DF;\)</td>
    <td>U+1D4DF</td>
</tr>

<tr>
    <td>mbfscrQ</td>
    <td>\(\mbfscrQ\)</td>
    <td>\(&#x1D4E0;\)</td>
    <td>U+1D4E0</td>
</tr>

<tr>
    <td>mbfscrR</td>
    <td>\(\mbfscrR\)</td>
    <td>\(&#x1D4E1;\)</td>
    <td>U+1D4E1</td>
</tr>

<tr>
    <td>mbfscrS</td>
    <td>\(\mbfscrS\)</td>
    <td>\(&#x1D4E2;\)</td>
    <td>U+1D4E2</td>
</tr>

<tr>
    <td>mbfscrT</td>
    <td>\(\mbfscrT\)</td>
    <td>\(&#x1D4E3;\)</td>
    <td>U+1D4E3</td>
</tr>

<tr>
    <td>mbfscrU</td>
    <td>\(\mbfscrU\)</td>
    <td>\(&#x1D4E4;\)</td>
    <td>U+1D4E4</td>
</tr>

<tr>
    <td>mbfscrV</td>
    <td>\(\mbfscrV\)</td>
    <td>\(&#x1D4E5;\)</td>
    <td>U+1D4E5</td>
</tr>

<tr>
    <td>mbfscrW</td>
    <td>\(\mbfscrW\)</td>
    <td>\(&#x1D4E6;\)</td>
    <td>U+1D4E6</td>
</tr>

<tr>
    <td>mbfscrX</td>
    <td>\(\mbfscrX\)</td>
    <td>\(&#x1D4E7;\)</td>
    <td>U+1D4E7</td>
</tr>

<tr>
    <td>mbfscrY</td>
    <td>\(\mbfscrY\)</td>
    <td>\(&#x1D4E8;\)</td>
    <td>U+1D4E8</td>
</tr>

<tr>
    <td>mbfscrZ</td>
    <td>\(\mbfscrZ\)</td>
    <td>\(&#x1D4E9;\)</td>
    <td>U+1D4E9</td>
</tr>

<tr>
    <td>mbfscra</td>
    <td>\(\mbfscra\)</td>
    <td>\(&#x1D4EA;\)</td>
    <td>U+1D4EA</td>
</tr>

<tr>
    <td>mbfscrb</td>
    <td>\(\mbfscrb\)</td>
    <td>\(&#x1D4EB;\)</td>
    <td>U+1D4EB</td>
</tr>

<tr>
    <td>mbfscrc</td>
    <td>\(\mbfscrc\)</td>
    <td>\(&#x1D4EC;\)</td>
    <td>U+1D4EC</td>
</tr>

<tr>
    <td>mbfscrd</td>
    <td>\(\mbfscrd\)</td>
    <td>\(&#x1D4ED;\)</td>
    <td>U+1D4ED</td>
</tr>

<tr>
    <td>mbfscre</td>
    <td>\(\mbfscre\)</td>
    <td>\(&#x1D4EE;\)</td>
    <td>U+1D4EE</td>
</tr>

<tr>
    <td>mbfscrf</td>
    <td>\(\mbfscrf\)</td>
    <td>\(&#x1D4EF;\)</td>
    <td>U+1D4EF</td>
</tr>

<tr>
    <td>mbfscrg</td>
    <td>\(\mbfscrg\)</td>
    <td>\(&#x1D4F0;\)</td>
    <td>U+1D4F0</td>
</tr>

<tr>
    <td>mbfscrh</td>
    <td>\(\mbfscrh\)</td>
    <td>\(&#x1D4F1;\)</td>
    <td>U+1D4F1</td>
</tr>

<tr>
    <td>mbfscri</td>
    <td>\(\mbfscri\)</td>
    <td>\(&#x1D4F2;\)</td>
    <td>U+1D4F2</td>
</tr>

<tr>
    <td>mbfscrj</td>
    <td>\(\mbfscrj\)</td>
    <td>\(&#x1D4F3;\)</td>
    <td>U+1D4F3</td>
</tr>

<tr>
    <td>mbfscrk</td>
    <td>\(\mbfscrk\)</td>
    <td>\(&#x1D4F4;\)</td>
    <td>U+1D4F4</td>
</tr>

<tr>
    <td>mbfscrl</td>
    <td>\(\mbfscrl\)</td>
    <td>\(&#x1D4F5;\)</td>
    <td>U+1D4F5</td>
</tr>

<tr>
    <td>mbfscrm</td>
    <td>\(\mbfscrm\)</td>
    <td>\(&#x1D4F6;\)</td>
    <td>U+1D4F6</td>
</tr>

<tr>
    <td>mbfscrn</td>
    <td>\(\mbfscrn\)</td>
    <td>\(&#x1D4F7;\)</td>
    <td>U+1D4F7</td>
</tr>

<tr>
    <td>mbfscro</td>
    <td>\(\mbfscro\)</td>
    <td>\(&#x1D4F8;\)</td>
    <td>U+1D4F8</td>
</tr>

<tr>
    <td>mbfscrp</td>
    <td>\(\mbfscrp\)</td>
    <td>\(&#x1D4F9;\)</td>
    <td>U+1D4F9</td>
</tr>

<tr>
    <td>mbfscrq</td>
    <td>\(\mbfscrq\)</td>
    <td>\(&#x1D4FA;\)</td>
    <td>U+1D4FA</td>
</tr>

<tr>
    <td>mbfscrr</td>
    <td>\(\mbfscrr\)</td>
    <td>\(&#x1D4FB;\)</td>
    <td>U+1D4FB</td>
</tr>

<tr>
    <td>mbfscrs</td>
    <td>\(\mbfscrs\)</td>
    <td>\(&#x1D4FC;\)</td>
    <td>U+1D4FC</td>
</tr>

<tr>
    <td>mbfscrt</td>
    <td>\(\mbfscrt\)</td>
    <td>\(&#x1D4FD;\)</td>
    <td>U+1D4FD</td>
</tr>

<tr>
    <td>mbfscru</td>
    <td>\(\mbfscru\)</td>
    <td>\(&#x1D4FE;\)</td>
    <td>U+1D4FE</td>
</tr>

<tr>
    <td>mbfscrv</td>
    <td>\(\mbfscrv\)</td>
    <td>\(&#x1D4FF;\)</td>
    <td>U+1D4FF</td>
</tr>

<tr>
    <td>mbfscrw</td>
    <td>\(\mbfscrw\)</td>
    <td>\(&#x1D500;\)</td>
    <td>U+1D500</td>
</tr>

<tr>
    <td>mbfscrx</td>
    <td>\(\mbfscrx\)</td>
    <td>\(&#x1D501;\)</td>
    <td>U+1D501</td>
</tr>

<tr>
    <td>mbfscry</td>
    <td>\(\mbfscry\)</td>
    <td>\(&#x1D502;\)</td>
    <td>U+1D502</td>
</tr>

<tr>
    <td>mbfscrz</td>
    <td>\(\mbfscrz\)</td>
    <td>\(&#x1D503;\)</td>
    <td>U+1D503</td>
</tr>

<tr>
    <td>mbfsigma</td>
    <td>\(\mbfsigma\)</td>
    <td>\(&#x1D6D4;\)</td>
    <td>U+1D6D4</td>
</tr>

<tr>
    <td>mbft</td>
    <td>\(\mbft\)</td>
    <td>\(&#x1D42D;\)</td>
    <td>U+1D42D</td>
</tr>

<tr>
    <td>mbftau</td>
    <td>\(\mbftau\)</td>
    <td>\(&#x1D6D5;\)</td>
    <td>U+1D6D5</td>
</tr>

<tr>
    <td>mbftheta</td>
    <td>\(\mbftheta\)</td>
    <td>\(&#x1D6C9;\)</td>
    <td>U+1D6C9</td>
</tr>

<tr>
    <td>mbfu</td>
    <td>\(\mbfu\)</td>
    <td>\(&#x1D42E;\)</td>
    <td>U+1D42E</td>
</tr>

<tr>
    <td>mbfupsilon</td>
    <td>\(\mbfupsilon\)</td>
    <td>\(&#x1D6D6;\)</td>
    <td>U+1D6D6</td>
</tr>

<tr>
    <td>mbfv</td>
    <td>\(\mbfv\)</td>
    <td>\(&#x1D42F;\)</td>
    <td>U+1D42F</td>
</tr>

<tr>
    <td>mbfvarTheta</td>
    <td>\(\mbfvarTheta\)</td>
    <td>\(&#x1D6B9;\)</td>
    <td>U+1D6B9</td>
</tr>

<tr>
    <td>mbfvarepsilon</td>
    <td>\(\mbfvarepsilon\)</td>
    <td>\(&#x1D6C6;\)</td>
    <td>U+1D6C6</td>
</tr>

<tr>
    <td>mbfvarkappa</td>
    <td>\(\mbfvarkappa\)</td>
    <td>\(&#x1D6DE;\)</td>
    <td>U+1D6DE</td>
</tr>

<tr>
    <td>mbfvarphi</td>
    <td>\(\mbfvarphi\)</td>
    <td>\(&#x1D6D7;\)</td>
    <td>U+1D6D7</td>
</tr>

<tr>
    <td>mbfvarpi</td>
    <td>\(\mbfvarpi\)</td>
    <td>\(&#x1D6E1;\)</td>
    <td>U+1D6E1</td>
</tr>

<tr>
    <td>mbfvarrho</td>
    <td>\(\mbfvarrho\)</td>
    <td>\(&#x1D6E0;\)</td>
    <td>U+1D6E0</td>
</tr>

<tr>
    <td>mbfvarsigma</td>
    <td>\(\mbfvarsigma\)</td>
    <td>\(&#x1D6D3;\)</td>
    <td>U+1D6D3</td>
</tr>

<tr>
    <td>mbfvartheta</td>
    <td>\(\mbfvartheta\)</td>
    <td>\(&#x1D6DD;\)</td>
    <td>U+1D6DD</td>
</tr>

<tr>
    <td>mbfw</td>
    <td>\(\mbfw\)</td>
    <td>\(&#x1D430;\)</td>
    <td>U+1D430</td>
</tr>

<tr>
    <td>mbfx</td>
    <td>\(\mbfx\)</td>
    <td>\(&#x1D431;\)</td>
    <td>U+1D431</td>
</tr>

<tr>
    <td>mbfxi</td>
    <td>\(\mbfxi\)</td>
    <td>\(&#x1D6CF;\)</td>
    <td>U+1D6CF</td>
</tr>

<tr>
    <td>mbfy</td>
    <td>\(\mbfy\)</td>
    <td>\(&#x1D432;\)</td>
    <td>U+1D432</td>
</tr>

<tr>
    <td>mbfz</td>
    <td>\(\mbfz\)</td>
    <td>\(&#x1D433;\)</td>
    <td>U+1D433</td>
</tr>

<tr>
    <td>mbfzeta</td>
    <td>\(\mbfzeta\)</td>
    <td>\(&#x1D6C7;\)</td>
    <td>U+1D6C7</td>
</tr>

<tr>
    <td>mfrakA</td>
    <td>\(\mfrakA\)</td>
    <td>\(&#x1D504;\)</td>
    <td>U+1D504</td>
</tr>

<tr>
    <td>mfrakB</td>
    <td>\(\mfrakB\)</td>
    <td>\(&#x1D505;\)</td>
    <td>U+1D505</td>
</tr>

<tr>
    <td>mfrakC</td>
    <td>\(\mfrakC\)</td>
    <td>\(&#x212D;\)</td>
    <td>U+212D</td>
</tr>

<tr>
    <td>mfrakD</td>
    <td>\(\mfrakD\)</td>
    <td>\(&#x1D507;\)</td>
    <td>U+1D507</td>
</tr>

<tr>
    <td>mfrakE</td>
    <td>\(\mfrakE\)</td>
    <td>\(&#x1D508;\)</td>
    <td>U+1D508</td>
</tr>

<tr>
    <td>mfrakF</td>
    <td>\(\mfrakF\)</td>
    <td>\(&#x1D509;\)</td>
    <td>U+1D509</td>
</tr>

<tr>
    <td>mfrakG</td>
    <td>\(\mfrakG\)</td>
    <td>\(&#x1D50A;\)</td>
    <td>U+1D50A</td>
</tr>

<tr>
    <td>mfrakH</td>
    <td>\(\mfrakH\)</td>
    <td>\(&#x210C;\)</td>
    <td>U+210C</td>
</tr>

<tr>
    <td>mfrakJ</td>
    <td>\(\mfrakJ\)</td>
    <td>\(&#x1D50D;\)</td>
    <td>U+1D50D</td>
</tr>

<tr>
    <td>mfrakK</td>
    <td>\(\mfrakK\)</td>
    <td>\(&#x1D50E;\)</td>
    <td>U+1D50E</td>
</tr>

<tr>
    <td>mfrakL</td>
    <td>\(\mfrakL\)</td>
    <td>\(&#x1D50F;\)</td>
    <td>U+1D50F</td>
</tr>

<tr>
    <td>mfrakM</td>
    <td>\(\mfrakM\)</td>
    <td>\(&#x1D510;\)</td>
    <td>U+1D510</td>
</tr>

<tr>
    <td>mfrakN</td>
    <td>\(\mfrakN\)</td>
    <td>\(&#x1D511;\)</td>
    <td>U+1D511</td>
</tr>

<tr>
    <td>mfrakO</td>
    <td>\(\mfrakO\)</td>
    <td>\(&#x1D512;\)</td>
    <td>U+1D512</td>
</tr>

<tr>
    <td>mfrakP</td>
    <td>\(\mfrakP\)</td>
    <td>\(&#x1D513;\)</td>
    <td>U+1D513</td>
</tr>

<tr>
    <td>mfrakQ</td>
    <td>\(\mfrakQ\)</td>
    <td>\(&#x1D514;\)</td>
    <td>U+1D514</td>
</tr>

<tr>
    <td>mfrakS</td>
    <td>\(\mfrakS\)</td>
    <td>\(&#x1D516;\)</td>
    <td>U+1D516</td>
</tr>

<tr>
    <td>mfrakT</td>
    <td>\(\mfrakT\)</td>
    <td>\(&#x1D517;\)</td>
    <td>U+1D517</td>
</tr>

<tr>
    <td>mfrakU</td>
    <td>\(\mfrakU\)</td>
    <td>\(&#x1D518;\)</td>
    <td>U+1D518</td>
</tr>

<tr>
    <td>mfrakV</td>
    <td>\(\mfrakV\)</td>
    <td>\(&#x1D519;\)</td>
    <td>U+1D519</td>
</tr>

<tr>
    <td>mfrakW</td>
    <td>\(\mfrakW\)</td>
    <td>\(&#x1D51A;\)</td>
    <td>U+1D51A</td>
</tr>

<tr>
    <td>mfrakX</td>
    <td>\(\mfrakX\)</td>
    <td>\(&#x1D51B;\)</td>
    <td>U+1D51B</td>
</tr>

<tr>
    <td>mfrakY</td>
    <td>\(\mfrakY\)</td>
    <td>\(&#x1D51C;\)</td>
    <td>U+1D51C</td>
</tr>

<tr>
    <td>mfrakZ</td>
    <td>\(\mfrakZ\)</td>
    <td>\(&#x2128;\)</td>
    <td>U+2128</td>
</tr>

<tr>
    <td>mfraka</td>
    <td>\(\mfraka\)</td>
    <td>\(&#x1D51E;\)</td>
    <td>U+1D51E</td>
</tr>

<tr>
    <td>mfrakb</td>
    <td>\(\mfrakb\)</td>
    <td>\(&#x1D51F;\)</td>
    <td>U+1D51F</td>
</tr>

<tr>
    <td>mfrakc</td>
    <td>\(\mfrakc\)</td>
    <td>\(&#x1D520;\)</td>
    <td>U+1D520</td>
</tr>

<tr>
    <td>mfrakd</td>
    <td>\(\mfrakd\)</td>
    <td>\(&#x1D521;\)</td>
    <td>U+1D521</td>
</tr>

<tr>
    <td>mfrake</td>
    <td>\(\mfrake\)</td>
    <td>\(&#x1D522;\)</td>
    <td>U+1D522</td>
</tr>

<tr>
    <td>mfrakf</td>
    <td>\(\mfrakf\)</td>
    <td>\(&#x1D523;\)</td>
    <td>U+1D523</td>
</tr>

<tr>
    <td>mfrakg</td>
    <td>\(\mfrakg\)</td>
    <td>\(&#x1D524;\)</td>
    <td>U+1D524</td>
</tr>

<tr>
    <td>mfrakh</td>
    <td>\(\mfrakh\)</td>
    <td>\(&#x1D525;\)</td>
    <td>U+1D525</td>
</tr>

<tr>
    <td>mfraki</td>
    <td>\(\mfraki\)</td>
    <td>\(&#x1D526;\)</td>
    <td>U+1D526</td>
</tr>

<tr>
    <td>mfrakj</td>
    <td>\(\mfrakj\)</td>
    <td>\(&#x1D527;\)</td>
    <td>U+1D527</td>
</tr>

<tr>
    <td>mfrakk</td>
    <td>\(\mfrakk\)</td>
    <td>\(&#x1D528;\)</td>
    <td>U+1D528</td>
</tr>

<tr>
    <td>mfrakl</td>
    <td>\(\mfrakl\)</td>
    <td>\(&#x1D529;\)</td>
    <td>U+1D529</td>
</tr>

<tr>
    <td>mfrakm</td>
    <td>\(\mfrakm\)</td>
    <td>\(&#x1D52A;\)</td>
    <td>U+1D52A</td>
</tr>

<tr>
    <td>mfrakn</td>
    <td>\(\mfrakn\)</td>
    <td>\(&#x1D52B;\)</td>
    <td>U+1D52B</td>
</tr>

<tr>
    <td>mfrako</td>
    <td>\(\mfrako\)</td>
    <td>\(&#x1D52C;\)</td>
    <td>U+1D52C</td>
</tr>

<tr>
    <td>mfrakp</td>
    <td>\(\mfrakp\)</td>
    <td>\(&#x1D52D;\)</td>
    <td>U+1D52D</td>
</tr>

<tr>
    <td>mfrakq</td>
    <td>\(\mfrakq\)</td>
    <td>\(&#x1D52E;\)</td>
    <td>U+1D52E</td>
</tr>

<tr>
    <td>mfrakr</td>
    <td>\(\mfrakr\)</td>
    <td>\(&#x1D52F;\)</td>
    <td>U+1D52F</td>
</tr>

<tr>
    <td>mfraks</td>
    <td>\(\mfraks\)</td>
    <td>\(&#x1D530;\)</td>
    <td>U+1D530</td>
</tr>

<tr>
    <td>mfrakt</td>
    <td>\(\mfrakt\)</td>
    <td>\(&#x1D531;\)</td>
    <td>U+1D531</td>
</tr>

<tr>
    <td>mfraku</td>
    <td>\(\mfraku\)</td>
    <td>\(&#x1D532;\)</td>
    <td>U+1D532</td>
</tr>

<tr>
    <td>mfrakv</td>
    <td>\(\mfrakv\)</td>
    <td>\(&#x1D533;\)</td>
    <td>U+1D533</td>
</tr>

<tr>
    <td>mfrakw</td>
    <td>\(\mfrakw\)</td>
    <td>\(&#x1D534;\)</td>
    <td>U+1D534</td>
</tr>

<tr>
    <td>mfrakx</td>
    <td>\(\mfrakx\)</td>
    <td>\(&#x1D535;\)</td>
    <td>U+1D535</td>
</tr>

<tr>
    <td>mfraky</td>
    <td>\(\mfraky\)</td>
    <td>\(&#x1D536;\)</td>
    <td>U+1D536</td>
</tr>

<tr>
    <td>mfrakz</td>
    <td>\(\mfrakz\)</td>
    <td>\(&#x1D537;\)</td>
    <td>U+1D537</td>
</tr>

<tr>
    <td>mitA</td>
    <td>\(\mitA\)</td>
    <td>\(&#x1D434;\)</td>
    <td>U+1D434</td>
</tr>

<tr>
    <td>mitAlpha</td>
    <td>\(\mitAlpha\)</td>
    <td>\(&#x1D6E2;\)</td>
    <td>U+1D6E2</td>
</tr>

<tr>
    <td>mitB</td>
    <td>\(\mitB\)</td>
    <td>\(&#x1D435;\)</td>
    <td>U+1D435</td>
</tr>

<tr>
    <td>mitBeta</td>
    <td>\(\mitBeta\)</td>
    <td>\(&#x1D6E3;\)</td>
    <td>U+1D6E3</td>
</tr>

<tr>
    <td>mitC</td>
    <td>\(\mitC\)</td>
    <td>\(&#x1D436;\)</td>
    <td>U+1D436</td>
</tr>

<tr>
    <td>mitChi</td>
    <td>\(\mitChi\)</td>
    <td>\(&#x1D6F8;\)</td>
    <td>U+1D6F8</td>
</tr>

<tr>
    <td>mitD</td>
    <td>\(\mitD\)</td>
    <td>\(&#x1D437;\)</td>
    <td>U+1D437</td>
</tr>

<tr>
    <td>mitDelta</td>
    <td>\(\mitDelta\)</td>
    <td>\(&#x1D6E5;\)</td>
    <td>U+1D6E5</td>
</tr>

<tr>
    <td>mitE</td>
    <td>\(\mitE\)</td>
    <td>\(&#x1D438;\)</td>
    <td>U+1D438</td>
</tr>

<tr>
    <td>mitEpsilon</td>
    <td>\(\mitEpsilon\)</td>
    <td>\(&#x1D6E6;\)</td>
    <td>U+1D6E6</td>
</tr>

<tr>
    <td>mitEta</td>
    <td>\(\mitEta\)</td>
    <td>\(&#x1D6E8;\)</td>
    <td>U+1D6E8</td>
</tr>

<tr>
    <td>mitF</td>
    <td>\(\mitF\)</td>
    <td>\(&#x1D439;\)</td>
    <td>U+1D439</td>
</tr>

<tr>
    <td>mitG</td>
    <td>\(\mitG\)</td>
    <td>\(&#x1D43A;\)</td>
    <td>U+1D43A</td>
</tr>

<tr>
    <td>mitGamma</td>
    <td>\(\mitGamma\)</td>
    <td>\(&#x1D6E4;\)</td>
    <td>U+1D6E4</td>
</tr>

<tr>
    <td>mitH</td>
    <td>\(\mitH\)</td>
    <td>\(&#x1D43B;\)</td>
    <td>U+1D43B</td>
</tr>

<tr>
    <td>mitI</td>
    <td>\(\mitI\)</td>
    <td>\(&#x1D43C;\)</td>
    <td>U+1D43C</td>
</tr>

<tr>
    <td>mitIota</td>
    <td>\(\mitIota\)</td>
    <td>\(&#x1D6EA;\)</td>
    <td>U+1D6EA</td>
</tr>

<tr>
    <td>mitJ</td>
    <td>\(\mitJ\)</td>
    <td>\(&#x1D43D;\)</td>
    <td>U+1D43D</td>
</tr>

<tr>
    <td>mitK</td>
    <td>\(\mitK\)</td>
    <td>\(&#x1D43E;\)</td>
    <td>U+1D43E</td>
</tr>

<tr>
    <td>mitKappa</td>
    <td>\(\mitKappa\)</td>
    <td>\(&#x1D6EB;\)</td>
    <td>U+1D6EB</td>
</tr>

<tr>
    <td>mitL</td>
    <td>\(\mitL\)</td>
    <td>\(&#x1D43F;\)</td>
    <td>U+1D43F</td>
</tr>

<tr>
    <td>mitLambda</td>
    <td>\(\mitLambda\)</td>
    <td>\(&#x1D6EC;\)</td>
    <td>U+1D6EC</td>
</tr>

<tr>
    <td>mitM</td>
    <td>\(\mitM\)</td>
    <td>\(&#x1D440;\)</td>
    <td>U+1D440</td>
</tr>

<tr>
    <td>mitMu</td>
    <td>\(\mitMu\)</td>
    <td>\(&#x1D6ED;\)</td>
    <td>U+1D6ED</td>
</tr>

<tr>
    <td>mitN</td>
    <td>\(\mitN\)</td>
    <td>\(&#x1D441;\)</td>
    <td>U+1D441</td>
</tr>

<tr>
    <td>mitNu</td>
    <td>\(\mitNu\)</td>
    <td>\(&#x1D6EE;\)</td>
    <td>U+1D6EE</td>
</tr>

<tr>
    <td>mitO</td>
    <td>\(\mitO\)</td>
    <td>\(&#x1D442;\)</td>
    <td>U+1D442</td>
</tr>

<tr>
    <td>mitOmega</td>
    <td>\(\mitOmega\)</td>
    <td>\(&#x1D6FA;\)</td>
    <td>U+1D6FA</td>
</tr>

<tr>
    <td>mitOmicron</td>
    <td>\(\mitOmicron\)</td>
    <td>\(&#x1D6F0;\)</td>
    <td>U+1D6F0</td>
</tr>

<tr>
    <td>mitP</td>
    <td>\(\mitP\)</td>
    <td>\(&#x1D443;\)</td>
    <td>U+1D443</td>
</tr>

<tr>
    <td>mitPhi</td>
    <td>\(\mitPhi\)</td>
    <td>\(&#x1D6F7;\)</td>
    <td>U+1D6F7</td>
</tr>

<tr>
    <td>mitPi</td>
    <td>\(\mitPi\)</td>
    <td>\(&#x1D6F1;\)</td>
    <td>U+1D6F1</td>
</tr>

<tr>
    <td>mitPsi</td>
    <td>\(\mitPsi\)</td>
    <td>\(&#x1D6F9;\)</td>
    <td>U+1D6F9</td>
</tr>

<tr>
    <td>mitQ</td>
    <td>\(\mitQ\)</td>
    <td>\(&#x1D444;\)</td>
    <td>U+1D444</td>
</tr>

<tr>
    <td>mitR</td>
    <td>\(\mitR\)</td>
    <td>\(&#x1D445;\)</td>
    <td>U+1D445</td>
</tr>

<tr>
    <td>mitRho</td>
    <td>\(\mitRho\)</td>
    <td>\(&#x1D6F2;\)</td>
    <td>U+1D6F2</td>
</tr>

<tr>
    <td>mitS</td>
    <td>\(\mitS\)</td>
    <td>\(&#x1D446;\)</td>
    <td>U+1D446</td>
</tr>

<tr>
    <td>mitSigma</td>
    <td>\(\mitSigma\)</td>
    <td>\(&#x1D6F4;\)</td>
    <td>U+1D6F4</td>
</tr>

<tr>
    <td>mitT</td>
    <td>\(\mitT\)</td>
    <td>\(&#x1D447;\)</td>
    <td>U+1D447</td>
</tr>

<tr>
    <td>mitTau</td>
    <td>\(\mitTau\)</td>
    <td>\(&#x1D6F5;\)</td>
    <td>U+1D6F5</td>
</tr>

<tr>
    <td>mitTheta</td>
    <td>\(\mitTheta\)</td>
    <td>\(&#x1D6E9;\)</td>
    <td>U+1D6E9</td>
</tr>

<tr>
    <td>mitU</td>
    <td>\(\mitU\)</td>
    <td>\(&#x1D448;\)</td>
    <td>U+1D448</td>
</tr>

<tr>
    <td>mitUpsilon</td>
    <td>\(\mitUpsilon\)</td>
    <td>\(&#x1D6F6;\)</td>
    <td>U+1D6F6</td>
</tr>

<tr>
    <td>mitV</td>
    <td>\(\mitV\)</td>
    <td>\(&#x1D449;\)</td>
    <td>U+1D449</td>
</tr>

<tr>
    <td>mitW</td>
    <td>\(\mitW\)</td>
    <td>\(&#x1D44A;\)</td>
    <td>U+1D44A</td>
</tr>

<tr>
    <td>mitX</td>
    <td>\(\mitX\)</td>
    <td>\(&#x1D44B;\)</td>
    <td>U+1D44B</td>
</tr>

<tr>
    <td>mitXi</td>
    <td>\(\mitXi\)</td>
    <td>\(&#x1D6EF;\)</td>
    <td>U+1D6EF</td>
</tr>

<tr>
    <td>mitY</td>
    <td>\(\mitY\)</td>
    <td>\(&#x1D44C;\)</td>
    <td>U+1D44C</td>
</tr>

<tr>
    <td>mitZ</td>
    <td>\(\mitZ\)</td>
    <td>\(&#x1D44D;\)</td>
    <td>U+1D44D</td>
</tr>

<tr>
    <td>mitZeta</td>
    <td>\(\mitZeta\)</td>
    <td>\(&#x1D6E7;\)</td>
    <td>U+1D6E7</td>
</tr>

<tr>
    <td>mita</td>
    <td>\(\mita\)</td>
    <td>\(&#x1D44E;\)</td>
    <td>U+1D44E</td>
</tr>

<tr>
    <td>mitalpha</td>
    <td>\(\mitalpha\)</td>
    <td>\(&#x1D6FC;\)</td>
    <td>U+1D6FC</td>
</tr>

<tr>
    <td>mitb</td>
    <td>\(\mitb\)</td>
    <td>\(&#x1D44F;\)</td>
    <td>U+1D44F</td>
</tr>

<tr>
    <td>mitbeta</td>
    <td>\(\mitbeta\)</td>
    <td>\(&#x1D6FD;\)</td>
    <td>U+1D6FD</td>
</tr>

<tr>
    <td>mitc</td>
    <td>\(\mitc\)</td>
    <td>\(&#x1D450;\)</td>
    <td>U+1D450</td>
</tr>

<tr>
    <td>mitchi</td>
    <td>\(\mitchi\)</td>
    <td>\(&#x1D712;\)</td>
    <td>U+1D712</td>
</tr>

<tr>
    <td>mitd</td>
    <td>\(\mitd\)</td>
    <td>\(&#x1D451;\)</td>
    <td>U+1D451</td>
</tr>

<tr>
    <td>mitdelta</td>
    <td>\(\mitdelta\)</td>
    <td>\(&#x1D6FF;\)</td>
    <td>U+1D6FF</td>
</tr>

<tr>
    <td>mite</td>
    <td>\(\mite\)</td>
    <td>\(&#x1D452;\)</td>
    <td>U+1D452</td>
</tr>

<tr>
    <td>mitepsilon</td>
    <td>\(\mitepsilon\)</td>
    <td>\(&#x1D716;\)</td>
    <td>U+1D716</td>
</tr>

<tr>
    <td>miteta</td>
    <td>\(\miteta\)</td>
    <td>\(&#x1D702;\)</td>
    <td>U+1D702</td>
</tr>

<tr>
    <td>mitf</td>
    <td>\(\mitf\)</td>
    <td>\(&#x1D453;\)</td>
    <td>U+1D453</td>
</tr>

<tr>
    <td>mitg</td>
    <td>\(\mitg\)</td>
    <td>\(&#x1D454;\)</td>
    <td>U+1D454</td>
</tr>

<tr>
    <td>mitgamma</td>
    <td>\(\mitgamma\)</td>
    <td>\(&#x1D6FE;\)</td>
    <td>U+1D6FE</td>
</tr>

<tr>
    <td>miti</td>
    <td>\(\miti\)</td>
    <td>\(&#x1D456;\)</td>
    <td>U+1D456</td>
</tr>

<tr>
    <td>mitiota</td>
    <td>\(\mitiota\)</td>
    <td>\(&#x1D704;\)</td>
    <td>U+1D704</td>
</tr>

<tr>
    <td>mitj</td>
    <td>\(\mitj\)</td>
    <td>\(&#x1D457;\)</td>
    <td>U+1D457</td>
</tr>

<tr>
    <td>mitk</td>
    <td>\(\mitk\)</td>
    <td>\(&#x1D458;\)</td>
    <td>U+1D458</td>
</tr>

<tr>
    <td>mitkappa</td>
    <td>\(\mitkappa\)</td>
    <td>\(&#x1D705;\)</td>
    <td>U+1D705</td>
</tr>

<tr>
    <td>mitl</td>
    <td>\(\mitl\)</td>
    <td>\(&#x1D459;\)</td>
    <td>U+1D459</td>
</tr>

<tr>
    <td>mitlambda</td>
    <td>\(\mitlambda\)</td>
    <td>\(&#x1D706;\)</td>
    <td>U+1D706</td>
</tr>

<tr>
    <td>mitm</td>
    <td>\(\mitm\)</td>
    <td>\(&#x1D45A;\)</td>
    <td>U+1D45A</td>
</tr>

<tr>
    <td>mitmu</td>
    <td>\(\mitmu\)</td>
    <td>\(&#x1D707;\)</td>
    <td>U+1D707</td>
</tr>

<tr>
    <td>mitn</td>
    <td>\(\mitn\)</td>
    <td>\(&#x1D45B;\)</td>
    <td>U+1D45B</td>
</tr>

<tr>
    <td>mitnabla</td>
    <td>\(\mitnabla\)</td>
    <td>\(&#x1D6FB;\)</td>
    <td>U+1D6FB</td>
</tr>

<tr>
    <td>mitnu</td>
    <td>\(\mitnu\)</td>
    <td>\(&#x1D708;\)</td>
    <td>U+1D708</td>
</tr>

<tr>
    <td>mito</td>
    <td>\(\mito\)</td>
    <td>\(&#x1D45C;\)</td>
    <td>U+1D45C</td>
</tr>

<tr>
    <td>mitomega</td>
    <td>\(\mitomega\)</td>
    <td>\(&#x1D714;\)</td>
    <td>U+1D714</td>
</tr>

<tr>
    <td>mitomicron</td>
    <td>\(\mitomicron\)</td>
    <td>\(&#x1D70A;\)</td>
    <td>U+1D70A</td>
</tr>

<tr>
    <td>mitp</td>
    <td>\(\mitp\)</td>
    <td>\(&#x1D45D;\)</td>
    <td>U+1D45D</td>
</tr>

<tr>
    <td>mitpartial</td>
    <td>\(\mitpartial\)</td>
    <td>\(&#x1D715;\)</td>
    <td>U+1D715</td>
</tr>

<tr>
    <td>mitphi</td>
    <td>\(\mitphi\)</td>
    <td>\(&#x1D719;\)</td>
    <td>U+1D719</td>
</tr>

<tr>
    <td>mitpi</td>
    <td>\(\mitpi\)</td>
    <td>\(&#x1D70B;\)</td>
    <td>U+1D70B</td>
</tr>

<tr>
    <td>mitpsi</td>
    <td>\(\mitpsi\)</td>
    <td>\(&#x1D713;\)</td>
    <td>U+1D713</td>
</tr>

<tr>
    <td>mitq</td>
    <td>\(\mitq\)</td>
    <td>\(&#x1D45E;\)</td>
    <td>U+1D45E</td>
</tr>

<tr>
    <td>mitr</td>
    <td>\(\mitr\)</td>
    <td>\(&#x1D45F;\)</td>
    <td>U+1D45F</td>
</tr>

<tr>
    <td>mitrho</td>
    <td>\(\mitrho\)</td>
    <td>\(&#x1D70C;\)</td>
    <td>U+1D70C</td>
</tr>

<tr>
    <td>mits</td>
    <td>\(\mits\)</td>
    <td>\(&#x1D460;\)</td>
    <td>U+1D460</td>
</tr>

<tr>
    <td>mitsansA</td>
    <td>\(\mitsansA\)</td>
    <td>\(&#x1D608;\)</td>
    <td>U+1D608</td>
</tr>

<tr>
    <td>mitsansB</td>
    <td>\(\mitsansB\)</td>
    <td>\(&#x1D609;\)</td>
    <td>U+1D609</td>
</tr>

<tr>
    <td>mitsansC</td>
    <td>\(\mitsansC\)</td>
    <td>\(&#x1D60A;\)</td>
    <td>U+1D60A</td>
</tr>

<tr>
    <td>mitsansD</td>
    <td>\(\mitsansD\)</td>
    <td>\(&#x1D60B;\)</td>
    <td>U+1D60B</td>
</tr>

<tr>
    <td>mitsansE</td>
    <td>\(\mitsansE\)</td>
    <td>\(&#x1D60C;\)</td>
    <td>U+1D60C</td>
</tr>

<tr>
    <td>mitsansF</td>
    <td>\(\mitsansF\)</td>
    <td>\(&#x1D60D;\)</td>
    <td>U+1D60D</td>
</tr>

<tr>
    <td>mitsansG</td>
    <td>\(\mitsansG\)</td>
    <td>\(&#x1D60E;\)</td>
    <td>U+1D60E</td>
</tr>

<tr>
    <td>mitsansH</td>
    <td>\(\mitsansH\)</td>
    <td>\(&#x1D60F;\)</td>
    <td>U+1D60F</td>
</tr>

<tr>
    <td>mitsansI</td>
    <td>\(\mitsansI\)</td>
    <td>\(&#x1D610;\)</td>
    <td>U+1D610</td>
</tr>

<tr>
    <td>mitsansJ</td>
    <td>\(\mitsansJ\)</td>
    <td>\(&#x1D611;\)</td>
    <td>U+1D611</td>
</tr>

<tr>
    <td>mitsansK</td>
    <td>\(\mitsansK\)</td>
    <td>\(&#x1D612;\)</td>
    <td>U+1D612</td>
</tr>

<tr>
    <td>mitsansL</td>
    <td>\(\mitsansL\)</td>
    <td>\(&#x1D613;\)</td>
    <td>U+1D613</td>
</tr>

<tr>
    <td>mitsansM</td>
    <td>\(\mitsansM\)</td>
    <td>\(&#x1D614;\)</td>
    <td>U+1D614</td>
</tr>

<tr>
    <td>mitsansN</td>
    <td>\(\mitsansN\)</td>
    <td>\(&#x1D615;\)</td>
    <td>U+1D615</td>
</tr>

<tr>
    <td>mitsansO</td>
    <td>\(\mitsansO\)</td>
    <td>\(&#x1D616;\)</td>
    <td>U+1D616</td>
</tr>

<tr>
    <td>mitsansP</td>
    <td>\(\mitsansP\)</td>
    <td>\(&#x1D617;\)</td>
    <td>U+1D617</td>
</tr>

<tr>
    <td>mitsansQ</td>
    <td>\(\mitsansQ\)</td>
    <td>\(&#x1D618;\)</td>
    <td>U+1D618</td>
</tr>

<tr>
    <td>mitsansR</td>
    <td>\(\mitsansR\)</td>
    <td>\(&#x1D619;\)</td>
    <td>U+1D619</td>
</tr>

<tr>
    <td>mitsansS</td>
    <td>\(\mitsansS\)</td>
    <td>\(&#x1D61A;\)</td>
    <td>U+1D61A</td>
</tr>

<tr>
    <td>mitsansT</td>
    <td>\(\mitsansT\)</td>
    <td>\(&#x1D61B;\)</td>
    <td>U+1D61B</td>
</tr>

<tr>
    <td>mitsansU</td>
    <td>\(\mitsansU\)</td>
    <td>\(&#x1D61C;\)</td>
    <td>U+1D61C</td>
</tr>

<tr>
    <td>mitsansV</td>
    <td>\(\mitsansV\)</td>
    <td>\(&#x1D61D;\)</td>
    <td>U+1D61D</td>
</tr>

<tr>
    <td>mitsansW</td>
    <td>\(\mitsansW\)</td>
    <td>\(&#x1D61E;\)</td>
    <td>U+1D61E</td>
</tr>

<tr>
    <td>mitsansX</td>
    <td>\(\mitsansX\)</td>
    <td>\(&#x1D61F;\)</td>
    <td>U+1D61F</td>
</tr>

<tr>
    <td>mitsansY</td>
    <td>\(\mitsansY\)</td>
    <td>\(&#x1D620;\)</td>
    <td>U+1D620</td>
</tr>

<tr>
    <td>mitsansZ</td>
    <td>\(\mitsansZ\)</td>
    <td>\(&#x1D621;\)</td>
    <td>U+1D621</td>
</tr>

<tr>
    <td>mitsansa</td>
    <td>\(\mitsansa\)</td>
    <td>\(&#x1D622;\)</td>
    <td>U+1D622</td>
</tr>

<tr>
    <td>mitsansb</td>
    <td>\(\mitsansb\)</td>
    <td>\(&#x1D623;\)</td>
    <td>U+1D623</td>
</tr>

<tr>
    <td>mitsansc</td>
    <td>\(\mitsansc\)</td>
    <td>\(&#x1D624;\)</td>
    <td>U+1D624</td>
</tr>

<tr>
    <td>mitsansd</td>
    <td>\(\mitsansd\)</td>
    <td>\(&#x1D625;\)</td>
    <td>U+1D625</td>
</tr>

<tr>
    <td>mitsanse</td>
    <td>\(\mitsanse\)</td>
    <td>\(&#x1D626;\)</td>
    <td>U+1D626</td>
</tr>

<tr>
    <td>mitsansf</td>
    <td>\(\mitsansf\)</td>
    <td>\(&#x1D627;\)</td>
    <td>U+1D627</td>
</tr>

<tr>
    <td>mitsansg</td>
    <td>\(\mitsansg\)</td>
    <td>\(&#x1D628;\)</td>
    <td>U+1D628</td>
</tr>

<tr>
    <td>mitsansh</td>
    <td>\(\mitsansh\)</td>
    <td>\(&#x1D629;\)</td>
    <td>U+1D629</td>
</tr>

<tr>
    <td>mitsansi</td>
    <td>\(\mitsansi\)</td>
    <td>\(&#x1D62A;\)</td>
    <td>U+1D62A</td>
</tr>

<tr>
    <td>mitsansj</td>
    <td>\(\mitsansj\)</td>
    <td>\(&#x1D62B;\)</td>
    <td>U+1D62B</td>
</tr>

<tr>
    <td>mitsansk</td>
    <td>\(\mitsansk\)</td>
    <td>\(&#x1D62C;\)</td>
    <td>U+1D62C</td>
</tr>

<tr>
    <td>mitsansl</td>
    <td>\(\mitsansl\)</td>
    <td>\(&#x1D62D;\)</td>
    <td>U+1D62D</td>
</tr>

<tr>
    <td>mitsansm</td>
    <td>\(\mitsansm\)</td>
    <td>\(&#x1D62E;\)</td>
    <td>U+1D62E</td>
</tr>

<tr>
    <td>mitsansn</td>
    <td>\(\mitsansn\)</td>
    <td>\(&#x1D62F;\)</td>
    <td>U+1D62F</td>
</tr>

<tr>
    <td>mitsanso</td>
    <td>\(\mitsanso\)</td>
    <td>\(&#x1D630;\)</td>
    <td>U+1D630</td>
</tr>

<tr>
    <td>mitsansp</td>
    <td>\(\mitsansp\)</td>
    <td>\(&#x1D631;\)</td>
    <td>U+1D631</td>
</tr>

<tr>
    <td>mitsansq</td>
    <td>\(\mitsansq\)</td>
    <td>\(&#x1D632;\)</td>
    <td>U+1D632</td>
</tr>

<tr>
    <td>mitsansr</td>
    <td>\(\mitsansr\)</td>
    <td>\(&#x1D633;\)</td>
    <td>U+1D633</td>
</tr>

<tr>
    <td>mitsanss</td>
    <td>\(\mitsanss\)</td>
    <td>\(&#x1D634;\)</td>
    <td>U+1D634</td>
</tr>

<tr>
    <td>mitsanst</td>
    <td>\(\mitsanst\)</td>
    <td>\(&#x1D635;\)</td>
    <td>U+1D635</td>
</tr>

<tr>
    <td>mitsansu</td>
    <td>\(\mitsansu\)</td>
    <td>\(&#x1D636;\)</td>
    <td>U+1D636</td>
</tr>

<tr>
    <td>mitsansv</td>
    <td>\(\mitsansv\)</td>
    <td>\(&#x1D637;\)</td>
    <td>U+1D637</td>
</tr>

<tr>
    <td>mitsansw</td>
    <td>\(\mitsansw\)</td>
    <td>\(&#x1D638;\)</td>
    <td>U+1D638</td>
</tr>

<tr>
    <td>mitsansx</td>
    <td>\(\mitsansx\)</td>
    <td>\(&#x1D639;\)</td>
    <td>U+1D639</td>
</tr>

<tr>
    <td>mitsansy</td>
    <td>\(\mitsansy\)</td>
    <td>\(&#x1D63A;\)</td>
    <td>U+1D63A</td>
</tr>

<tr>
    <td>mitsansz</td>
    <td>\(\mitsansz\)</td>
    <td>\(&#x1D63B;\)</td>
    <td>U+1D63B</td>
</tr>

<tr>
    <td>mitsigma</td>
    <td>\(\mitsigma\)</td>
    <td>\(&#x1D70E;\)</td>
    <td>U+1D70E</td>
</tr>

<tr>
    <td>mitt</td>
    <td>\(\mitt\)</td>
    <td>\(&#x1D461;\)</td>
    <td>U+1D461</td>
</tr>

<tr>
    <td>mittau</td>
    <td>\(\mittau\)</td>
    <td>\(&#x1D70F;\)</td>
    <td>U+1D70F</td>
</tr>

<tr>
    <td>mittheta</td>
    <td>\(\mittheta\)</td>
    <td>\(&#x1D703;\)</td>
    <td>U+1D703</td>
</tr>

<tr>
    <td>mitu</td>
    <td>\(\mitu\)</td>
    <td>\(&#x1D462;\)</td>
    <td>U+1D462</td>
</tr>

<tr>
    <td>mitupsilon</td>
    <td>\(\mitupsilon\)</td>
    <td>\(&#x1D710;\)</td>
    <td>U+1D710</td>
</tr>

<tr>
    <td>mitv</td>
    <td>\(\mitv\)</td>
    <td>\(&#x1D463;\)</td>
    <td>U+1D463</td>
</tr>

<tr>
    <td>mitvarTheta</td>
    <td>\(\mitvarTheta\)</td>
    <td>\(&#x1D6F3;\)</td>
    <td>U+1D6F3</td>
</tr>

<tr>
    <td>mitvarepsilon</td>
    <td>\(\mitvarepsilon\)</td>
    <td>\(&#x1D700;\)</td>
    <td>U+1D700</td>
</tr>

<tr>
    <td>mitvarkappa</td>
    <td>\(\mitvarkappa\)</td>
    <td>\(&#x1D718;\)</td>
    <td>U+1D718</td>
</tr>

<tr>
    <td>mitvarphi</td>
    <td>\(\mitvarphi\)</td>
    <td>\(&#x1D711;\)</td>
    <td>U+1D711</td>
</tr>

<tr>
    <td>mitvarpi</td>
    <td>\(\mitvarpi\)</td>
    <td>\(&#x1D71B;\)</td>
    <td>U+1D71B</td>
</tr>

<tr>
    <td>mitvarrho</td>
    <td>\(\mitvarrho\)</td>
    <td>\(&#x1D71A;\)</td>
    <td>U+1D71A</td>
</tr>

<tr>
    <td>mitvarsigma</td>
    <td>\(\mitvarsigma\)</td>
    <td>\(&#x1D70D;\)</td>
    <td>U+1D70D</td>
</tr>

<tr>
    <td>mitvartheta</td>
    <td>\(\mitvartheta\)</td>
    <td>\(&#x1D717;\)</td>
    <td>U+1D717</td>
</tr>

<tr>
    <td>mitw</td>
    <td>\(\mitw\)</td>
    <td>\(&#x1D464;\)</td>
    <td>U+1D464</td>
</tr>

<tr>
    <td>mitx</td>
    <td>\(\mitx\)</td>
    <td>\(&#x1D465;\)</td>
    <td>U+1D465</td>
</tr>

<tr>
    <td>mitxi</td>
    <td>\(\mitxi\)</td>
    <td>\(&#x1D709;\)</td>
    <td>U+1D709</td>
</tr>

<tr>
    <td>mity</td>
    <td>\(\mity\)</td>
    <td>\(&#x1D466;\)</td>
    <td>U+1D466</td>
</tr>

<tr>
    <td>mitz</td>
    <td>\(\mitz\)</td>
    <td>\(&#x1D467;\)</td>
    <td>U+1D467</td>
</tr>

<tr>
    <td>mitzeta</td>
    <td>\(\mitzeta\)</td>
    <td>\(&#x1D701;\)</td>
    <td>U+1D701</td>
</tr>

<tr>
    <td>msansA</td>
    <td>\(\msansA\)</td>
    <td>\(&#x1D5A0;\)</td>
    <td>U+1D5A0</td>
</tr>

<tr>
    <td>msansB</td>
    <td>\(\msansB\)</td>
    <td>\(&#x1D5A1;\)</td>
    <td>U+1D5A1</td>
</tr>

<tr>
    <td>msansC</td>
    <td>\(\msansC\)</td>
    <td>\(&#x1D5A2;\)</td>
    <td>U+1D5A2</td>
</tr>

<tr>
    <td>msansD</td>
    <td>\(\msansD\)</td>
    <td>\(&#x1D5A3;\)</td>
    <td>U+1D5A3</td>
</tr>

<tr>
    <td>msansE</td>
    <td>\(\msansE\)</td>
    <td>\(&#x1D5A4;\)</td>
    <td>U+1D5A4</td>
</tr>

<tr>
    <td>msansF</td>
    <td>\(\msansF\)</td>
    <td>\(&#x1D5A5;\)</td>
    <td>U+1D5A5</td>
</tr>

<tr>
    <td>msansG</td>
    <td>\(\msansG\)</td>
    <td>\(&#x1D5A6;\)</td>
    <td>U+1D5A6</td>
</tr>

<tr>
    <td>msansH</td>
    <td>\(\msansH\)</td>
    <td>\(&#x1D5A7;\)</td>
    <td>U+1D5A7</td>
</tr>

<tr>
    <td>msansI</td>
    <td>\(\msansI\)</td>
    <td>\(&#x1D5A8;\)</td>
    <td>U+1D5A8</td>
</tr>

<tr>
    <td>msansJ</td>
    <td>\(\msansJ\)</td>
    <td>\(&#x1D5A9;\)</td>
    <td>U+1D5A9</td>
</tr>

<tr>
    <td>msansK</td>
    <td>\(\msansK\)</td>
    <td>\(&#x1D5AA;\)</td>
    <td>U+1D5AA</td>
</tr>

<tr>
    <td>msansL</td>
    <td>\(\msansL\)</td>
    <td>\(&#x1D5AB;\)</td>
    <td>U+1D5AB</td>
</tr>

<tr>
    <td>msansM</td>
    <td>\(\msansM\)</td>
    <td>\(&#x1D5AC;\)</td>
    <td>U+1D5AC</td>
</tr>

<tr>
    <td>msansN</td>
    <td>\(\msansN\)</td>
    <td>\(&#x1D5AD;\)</td>
    <td>U+1D5AD</td>
</tr>

<tr>
    <td>msansO</td>
    <td>\(\msansO\)</td>
    <td>\(&#x1D5AE;\)</td>
    <td>U+1D5AE</td>
</tr>

<tr>
    <td>msansP</td>
    <td>\(\msansP\)</td>
    <td>\(&#x1D5AF;\)</td>
    <td>U+1D5AF</td>
</tr>

<tr>
    <td>msansQ</td>
    <td>\(\msansQ\)</td>
    <td>\(&#x1D5B0;\)</td>
    <td>U+1D5B0</td>
</tr>

<tr>
    <td>msansR</td>
    <td>\(\msansR\)</td>
    <td>\(&#x1D5B1;\)</td>
    <td>U+1D5B1</td>
</tr>

<tr>
    <td>msansS</td>
    <td>\(\msansS\)</td>
    <td>\(&#x1D5B2;\)</td>
    <td>U+1D5B2</td>
</tr>

<tr>
    <td>msansT</td>
    <td>\(\msansT\)</td>
    <td>\(&#x1D5B3;\)</td>
    <td>U+1D5B3</td>
</tr>

<tr>
    <td>msansU</td>
    <td>\(\msansU\)</td>
    <td>\(&#x1D5B4;\)</td>
    <td>U+1D5B4</td>
</tr>

<tr>
    <td>msansV</td>
    <td>\(\msansV\)</td>
    <td>\(&#x1D5B5;\)</td>
    <td>U+1D5B5</td>
</tr>

<tr>
    <td>msansW</td>
    <td>\(\msansW\)</td>
    <td>\(&#x1D5B6;\)</td>
    <td>U+1D5B6</td>
</tr>

<tr>
    <td>msansX</td>
    <td>\(\msansX\)</td>
    <td>\(&#x1D5B7;\)</td>
    <td>U+1D5B7</td>
</tr>

<tr>
    <td>msansY</td>
    <td>\(\msansY\)</td>
    <td>\(&#x1D5B8;\)</td>
    <td>U+1D5B8</td>
</tr>

<tr>
    <td>msansZ</td>
    <td>\(\msansZ\)</td>
    <td>\(&#x1D5B9;\)</td>
    <td>U+1D5B9</td>
</tr>

<tr>
    <td>msansa</td>
    <td>\(\msansa\)</td>
    <td>\(&#x1D5BA;\)</td>
    <td>U+1D5BA</td>
</tr>

<tr>
    <td>msansb</td>
    <td>\(\msansb\)</td>
    <td>\(&#x1D5BB;\)</td>
    <td>U+1D5BB</td>
</tr>

<tr>
    <td>msansc</td>
    <td>\(\msansc\)</td>
    <td>\(&#x1D5BC;\)</td>
    <td>U+1D5BC</td>
</tr>

<tr>
    <td>msansd</td>
    <td>\(\msansd\)</td>
    <td>\(&#x1D5BD;\)</td>
    <td>U+1D5BD</td>
</tr>

<tr>
    <td>msanse</td>
    <td>\(\msanse\)</td>
    <td>\(&#x1D5BE;\)</td>
    <td>U+1D5BE</td>
</tr>

<tr>
    <td>msansf</td>
    <td>\(\msansf\)</td>
    <td>\(&#x1D5BF;\)</td>
    <td>U+1D5BF</td>
</tr>

<tr>
    <td>msansg</td>
    <td>\(\msansg\)</td>
    <td>\(&#x1D5C0;\)</td>
    <td>U+1D5C0</td>
</tr>

<tr>
    <td>msansh</td>
    <td>\(\msansh\)</td>
    <td>\(&#x1D5C1;\)</td>
    <td>U+1D5C1</td>
</tr>

<tr>
    <td>msansi</td>
    <td>\(\msansi\)</td>
    <td>\(&#x1D5C2;\)</td>
    <td>U+1D5C2</td>
</tr>

<tr>
    <td>msansj</td>
    <td>\(\msansj\)</td>
    <td>\(&#x1D5C3;\)</td>
    <td>U+1D5C3</td>
</tr>

<tr>
    <td>msansk</td>
    <td>\(\msansk\)</td>
    <td>\(&#x1D5C4;\)</td>
    <td>U+1D5C4</td>
</tr>

<tr>
    <td>msansl</td>
    <td>\(\msansl\)</td>
    <td>\(&#x1D5C5;\)</td>
    <td>U+1D5C5</td>
</tr>

<tr>
    <td>msansm</td>
    <td>\(\msansm\)</td>
    <td>\(&#x1D5C6;\)</td>
    <td>U+1D5C6</td>
</tr>

<tr>
    <td>msansn</td>
    <td>\(\msansn\)</td>
    <td>\(&#x1D5C7;\)</td>
    <td>U+1D5C7</td>
</tr>

<tr>
    <td>msanso</td>
    <td>\(\msanso\)</td>
    <td>\(&#x1D5C8;\)</td>
    <td>U+1D5C8</td>
</tr>

<tr>
    <td>msansp</td>
    <td>\(\msansp\)</td>
    <td>\(&#x1D5C9;\)</td>
    <td>U+1D5C9</td>
</tr>

<tr>
    <td>msansq</td>
    <td>\(\msansq\)</td>
    <td>\(&#x1D5CA;\)</td>
    <td>U+1D5CA</td>
</tr>

<tr>
    <td>msansr</td>
    <td>\(\msansr\)</td>
    <td>\(&#x1D5CB;\)</td>
    <td>U+1D5CB</td>
</tr>

<tr>
    <td>msanss</td>
    <td>\(\msanss\)</td>
    <td>\(&#x1D5CC;\)</td>
    <td>U+1D5CC</td>
</tr>

<tr>
    <td>msanst</td>
    <td>\(\msanst\)</td>
    <td>\(&#x1D5CD;\)</td>
    <td>U+1D5CD</td>
</tr>

<tr>
    <td>msansu</td>
    <td>\(\msansu\)</td>
    <td>\(&#x1D5CE;\)</td>
    <td>U+1D5CE</td>
</tr>

<tr>
    <td>msansv</td>
    <td>\(\msansv\)</td>
    <td>\(&#x1D5CF;\)</td>
    <td>U+1D5CF</td>
</tr>

<tr>
    <td>msansw</td>
    <td>\(\msansw\)</td>
    <td>\(&#x1D5D0;\)</td>
    <td>U+1D5D0</td>
</tr>

<tr>
    <td>msansx</td>
    <td>\(\msansx\)</td>
    <td>\(&#x1D5D1;\)</td>
    <td>U+1D5D1</td>
</tr>

<tr>
    <td>msansy</td>
    <td>\(\msansy\)</td>
    <td>\(&#x1D5D2;\)</td>
    <td>U+1D5D2</td>
</tr>

<tr>
    <td>msansz</td>
    <td>\(\msansz\)</td>
    <td>\(&#x1D5D3;\)</td>
    <td>U+1D5D3</td>
</tr>

<tr>
    <td>mscrA</td>
    <td>\(\mscrA\)</td>
    <td>\(&#x1D49C;\)</td>
    <td>U+1D49C</td>
</tr>

<tr>
    <td>mscrB</td>
    <td>\(\mscrB\)</td>
    <td>\(&#x212C;\)</td>
    <td>U+212C</td>
</tr>

<tr>
    <td>mscrC</td>
    <td>\(\mscrC\)</td>
    <td>\(&#x1D49E;\)</td>
    <td>U+1D49E</td>
</tr>

<tr>
    <td>mscrD</td>
    <td>\(\mscrD\)</td>
    <td>\(&#x1D49F;\)</td>
    <td>U+1D49F</td>
</tr>

<tr>
    <td>mscrE</td>
    <td>\(\mscrE\)</td>
    <td>\(&#x2130;\)</td>
    <td>U+2130</td>
</tr>

<tr>
    <td>mscrF</td>
    <td>\(\mscrF\)</td>
    <td>\(&#x2131;\)</td>
    <td>U+2131</td>
</tr>

<tr>
    <td>mscrG</td>
    <td>\(\mscrG\)</td>
    <td>\(&#x1D4A2;\)</td>
    <td>U+1D4A2</td>
</tr>

<tr>
    <td>mscrH</td>
    <td>\(\mscrH\)</td>
    <td>\(&#x210B;\)</td>
    <td>U+210B</td>
</tr>

<tr>
    <td>mscrI</td>
    <td>\(\mscrI\)</td>
    <td>\(&#x2110;\)</td>
    <td>U+2110</td>
</tr>

<tr>
    <td>mscrJ</td>
    <td>\(\mscrJ\)</td>
    <td>\(&#x1D4A5;\)</td>
    <td>U+1D4A5</td>
</tr>

<tr>
    <td>mscrK</td>
    <td>\(\mscrK\)</td>
    <td>\(&#x1D4A6;\)</td>
    <td>U+1D4A6</td>
</tr>

<tr>
    <td>mscrL</td>
    <td>\(\mscrL\)</td>
    <td>\(&#x2112;\)</td>
    <td>U+2112</td>
</tr>

<tr>
    <td>mscrM</td>
    <td>\(\mscrM\)</td>
    <td>\(&#x2133;\)</td>
    <td>U+2133</td>
</tr>

<tr>
    <td>mscrN</td>
    <td>\(\mscrN\)</td>
    <td>\(&#x1D4A9;\)</td>
    <td>U+1D4A9</td>
</tr>

<tr>
    <td>mscrO</td>
    <td>\(\mscrO\)</td>
    <td>\(&#x1D4AA;\)</td>
    <td>U+1D4AA</td>
</tr>

<tr>
    <td>mscrP</td>
    <td>\(\mscrP\)</td>
    <td>\(&#x1D4AB;\)</td>
    <td>U+1D4AB</td>
</tr>

<tr>
    <td>mscrQ</td>
    <td>\(\mscrQ\)</td>
    <td>\(&#x1D4AC;\)</td>
    <td>U+1D4AC</td>
</tr>

<tr>
    <td>mscrR</td>
    <td>\(\mscrR\)</td>
    <td>\(&#x211B;\)</td>
    <td>U+211B</td>
</tr>

<tr>
    <td>mscrS</td>
    <td>\(\mscrS\)</td>
    <td>\(&#x1D4AE;\)</td>
    <td>U+1D4AE</td>
</tr>

<tr>
    <td>mscrT</td>
    <td>\(\mscrT\)</td>
    <td>\(&#x1D4AF;\)</td>
    <td>U+1D4AF</td>
</tr>

<tr>
    <td>mscrU</td>
    <td>\(\mscrU\)</td>
    <td>\(&#x1D4B0;\)</td>
    <td>U+1D4B0</td>
</tr>

<tr>
    <td>mscrV</td>
    <td>\(\mscrV\)</td>
    <td>\(&#x1D4B1;\)</td>
    <td>U+1D4B1</td>
</tr>

<tr>
    <td>mscrW</td>
    <td>\(\mscrW\)</td>
    <td>\(&#x1D4B2;\)</td>
    <td>U+1D4B2</td>
</tr>

<tr>
    <td>mscrX</td>
    <td>\(\mscrX\)</td>
    <td>\(&#x1D4B3;\)</td>
    <td>U+1D4B3</td>
</tr>

<tr>
    <td>mscrY</td>
    <td>\(\mscrY\)</td>
    <td>\(&#x1D4B4;\)</td>
    <td>U+1D4B4</td>
</tr>

<tr>
    <td>mscrZ</td>
    <td>\(\mscrZ\)</td>
    <td>\(&#x1D4B5;\)</td>
    <td>U+1D4B5</td>
</tr>

<tr>
    <td>mscra</td>
    <td>\(\mscra\)</td>
    <td>\(&#x1D4B6;\)</td>
    <td>U+1D4B6</td>
</tr>

<tr>
    <td>mscrb</td>
    <td>\(\mscrb\)</td>
    <td>\(&#x1D4B7;\)</td>
    <td>U+1D4B7</td>
</tr>

<tr>
    <td>mscrc</td>
    <td>\(\mscrc\)</td>
    <td>\(&#x1D4B8;\)</td>
    <td>U+1D4B8</td>
</tr>

<tr>
    <td>mscrd</td>
    <td>\(\mscrd\)</td>
    <td>\(&#x1D4B9;\)</td>
    <td>U+1D4B9</td>
</tr>

<tr>
    <td>mscre</td>
    <td>\(\mscre\)</td>
    <td>\(&#x212F;\)</td>
    <td>U+212F</td>
</tr>

<tr>
    <td>mscrf</td>
    <td>\(\mscrf\)</td>
    <td>\(&#x1D4BB;\)</td>
    <td>U+1D4BB</td>
</tr>

<tr>
    <td>mscrg</td>
    <td>\(\mscrg\)</td>
    <td>\(&#x210A;\)</td>
    <td>U+210A</td>
</tr>

<tr>
    <td>mscrh</td>
    <td>\(\mscrh\)</td>
    <td>\(&#x1D4BD;\)</td>
    <td>U+1D4BD</td>
</tr>

<tr>
    <td>mscri</td>
    <td>\(\mscri\)</td>
    <td>\(&#x1D4BE;\)</td>
    <td>U+1D4BE</td>
</tr>

<tr>
    <td>mscrj</td>
    <td>\(\mscrj\)</td>
    <td>\(&#x1D4BF;\)</td>
    <td>U+1D4BF</td>
</tr>

<tr>
    <td>mscrk</td>
    <td>\(\mscrk\)</td>
    <td>\(&#x1D4C0;\)</td>
    <td>U+1D4C0</td>
</tr>

<tr>
    <td>mscrl</td>
    <td>\(\mscrl\)</td>
    <td>\(&#x1D4C1;\)</td>
    <td>U+1D4C1</td>
</tr>

<tr>
    <td>mscrm</td>
    <td>\(\mscrm\)</td>
    <td>\(&#x1D4C2;\)</td>
    <td>U+1D4C2</td>
</tr>

<tr>
    <td>mscrn</td>
    <td>\(\mscrn\)</td>
    <td>\(&#x1D4C3;\)</td>
    <td>U+1D4C3</td>
</tr>

<tr>
    <td>mscro</td>
    <td>\(\mscro\)</td>
    <td>\(&#x2134;\)</td>
    <td>U+2134</td>
</tr>

<tr>
    <td>mscrp</td>
    <td>\(\mscrp\)</td>
    <td>\(&#x1D4C5;\)</td>
    <td>U+1D4C5</td>
</tr>

<tr>
    <td>mscrq</td>
    <td>\(\mscrq\)</td>
    <td>\(&#x1D4C6;\)</td>
    <td>U+1D4C6</td>
</tr>

<tr>
    <td>mscrr</td>
    <td>\(\mscrr\)</td>
    <td>\(&#x1D4C7;\)</td>
    <td>U+1D4C7</td>
</tr>

<tr>
    <td>mscrs</td>
    <td>\(\mscrs\)</td>
    <td>\(&#x1D4C8;\)</td>
    <td>U+1D4C8</td>
</tr>

<tr>
    <td>mscrt</td>
    <td>\(\mscrt\)</td>
    <td>\(&#x1D4C9;\)</td>
    <td>U+1D4C9</td>
</tr>

<tr>
    <td>mscru</td>
    <td>\(\mscru\)</td>
    <td>\(&#x1D4CA;\)</td>
    <td>U+1D4CA</td>
</tr>

<tr>
    <td>mscrv</td>
    <td>\(\mscrv\)</td>
    <td>\(&#x1D4CB;\)</td>
    <td>U+1D4CB</td>
</tr>

<tr>
    <td>mscrw</td>
    <td>\(\mscrw\)</td>
    <td>\(&#x1D4CC;\)</td>
    <td>U+1D4CC</td>
</tr>

<tr>
    <td>mscrx</td>
    <td>\(\mscrx\)</td>
    <td>\(&#x1D4CD;\)</td>
    <td>U+1D4CD</td>
</tr>

<tr>
    <td>mscry</td>
    <td>\(\mscry\)</td>
    <td>\(&#x1D4CE;\)</td>
    <td>U+1D4CE</td>
</tr>

<tr>
    <td>mscrz</td>
    <td>\(\mscrz\)</td>
    <td>\(&#x1D4CF;\)</td>
    <td>U+1D4CF</td>
</tr>

<tr>
    <td>mttA</td>
    <td>\(\mttA\)</td>
    <td>\(&#x1D670;\)</td>
    <td>U+1D670</td>
</tr>

<tr>
    <td>mttB</td>
    <td>\(\mttB\)</td>
    <td>\(&#x1D671;\)</td>
    <td>U+1D671</td>
</tr>

<tr>
    <td>mttC</td>
    <td>\(\mttC\)</td>
    <td>\(&#x1D672;\)</td>
    <td>U+1D672</td>
</tr>

<tr>
    <td>mttD</td>
    <td>\(\mttD\)</td>
    <td>\(&#x1D673;\)</td>
    <td>U+1D673</td>
</tr>

<tr>
    <td>mttE</td>
    <td>\(\mttE\)</td>
    <td>\(&#x1D674;\)</td>
    <td>U+1D674</td>
</tr>

<tr>
    <td>mttF</td>
    <td>\(\mttF\)</td>
    <td>\(&#x1D675;\)</td>
    <td>U+1D675</td>
</tr>

<tr>
    <td>mttG</td>
    <td>\(\mttG\)</td>
    <td>\(&#x1D676;\)</td>
    <td>U+1D676</td>
</tr>

<tr>
    <td>mttH</td>
    <td>\(\mttH\)</td>
    <td>\(&#x1D677;\)</td>
    <td>U+1D677</td>
</tr>

<tr>
    <td>mttI</td>
    <td>\(\mttI\)</td>
    <td>\(&#x1D678;\)</td>
    <td>U+1D678</td>
</tr>

<tr>
    <td>mttJ</td>
    <td>\(\mttJ\)</td>
    <td>\(&#x1D679;\)</td>
    <td>U+1D679</td>
</tr>

<tr>
    <td>mttK</td>
    <td>\(\mttK\)</td>
    <td>\(&#x1D67A;\)</td>
    <td>U+1D67A</td>
</tr>

<tr>
    <td>mttL</td>
    <td>\(\mttL\)</td>
    <td>\(&#x1D67B;\)</td>
    <td>U+1D67B</td>
</tr>

<tr>
    <td>mttM</td>
    <td>\(\mttM\)</td>
    <td>\(&#x1D67C;\)</td>
    <td>U+1D67C</td>
</tr>

<tr>
    <td>mttN</td>
    <td>\(\mttN\)</td>
    <td>\(&#x1D67D;\)</td>
    <td>U+1D67D</td>
</tr>

<tr>
    <td>mttO</td>
    <td>\(\mttO\)</td>
    <td>\(&#x1D67E;\)</td>
    <td>U+1D67E</td>
</tr>

<tr>
    <td>mttP</td>
    <td>\(\mttP\)</td>
    <td>\(&#x1D67F;\)</td>
    <td>U+1D67F</td>
</tr>

<tr>
    <td>mttQ</td>
    <td>\(\mttQ\)</td>
    <td>\(&#x1D680;\)</td>
    <td>U+1D680</td>
</tr>

<tr>
    <td>mttR</td>
    <td>\(\mttR\)</td>
    <td>\(&#x1D681;\)</td>
    <td>U+1D681</td>
</tr>

<tr>
    <td>mttS</td>
    <td>\(\mttS\)</td>
    <td>\(&#x1D682;\)</td>
    <td>U+1D682</td>
</tr>

<tr>
    <td>mttT</td>
    <td>\(\mttT\)</td>
    <td>\(&#x1D683;\)</td>
    <td>U+1D683</td>
</tr>

<tr>
    <td>mttU</td>
    <td>\(\mttU\)</td>
    <td>\(&#x1D684;\)</td>
    <td>U+1D684</td>
</tr>

<tr>
    <td>mttV</td>
    <td>\(\mttV\)</td>
    <td>\(&#x1D685;\)</td>
    <td>U+1D685</td>
</tr>

<tr>
    <td>mttW</td>
    <td>\(\mttW\)</td>
    <td>\(&#x1D686;\)</td>
    <td>U+1D686</td>
</tr>

<tr>
    <td>mttX</td>
    <td>\(\mttX\)</td>
    <td>\(&#x1D687;\)</td>
    <td>U+1D687</td>
</tr>

<tr>
    <td>mttY</td>
    <td>\(\mttY\)</td>
    <td>\(&#x1D688;\)</td>
    <td>U+1D688</td>
</tr>

<tr>
    <td>mttZ</td>
    <td>\(\mttZ\)</td>
    <td>\(&#x1D689;\)</td>
    <td>U+1D689</td>
</tr>

<tr>
    <td>mtta</td>
    <td>\(\mtta\)</td>
    <td>\(&#x1D68A;\)</td>
    <td>U+1D68A</td>
</tr>

<tr>
    <td>mttb</td>
    <td>\(\mttb\)</td>
    <td>\(&#x1D68B;\)</td>
    <td>U+1D68B</td>
</tr>

<tr>
    <td>mttc</td>
    <td>\(\mttc\)</td>
    <td>\(&#x1D68C;\)</td>
    <td>U+1D68C</td>
</tr>

<tr>
    <td>mttd</td>
    <td>\(\mttd\)</td>
    <td>\(&#x1D68D;\)</td>
    <td>U+1D68D</td>
</tr>

<tr>
    <td>mtte</td>
    <td>\(\mtte\)</td>
    <td>\(&#x1D68E;\)</td>
    <td>U+1D68E</td>
</tr>

<tr>
    <td>mttf</td>
    <td>\(\mttf\)</td>
    <td>\(&#x1D68F;\)</td>
    <td>U+1D68F</td>
</tr>

<tr>
    <td>mttg</td>
    <td>\(\mttg\)</td>
    <td>\(&#x1D690;\)</td>
    <td>U+1D690</td>
</tr>

<tr>
    <td>mtth</td>
    <td>\(\mtth\)</td>
    <td>\(&#x1D691;\)</td>
    <td>U+1D691</td>
</tr>

<tr>
    <td>mtti</td>
    <td>\(\mtti\)</td>
    <td>\(&#x1D692;\)</td>
    <td>U+1D692</td>
</tr>

<tr>
    <td>mttj</td>
    <td>\(\mttj\)</td>
    <td>\(&#x1D693;\)</td>
    <td>U+1D693</td>
</tr>

<tr>
    <td>mttk</td>
    <td>\(\mttk\)</td>
    <td>\(&#x1D694;\)</td>
    <td>U+1D694</td>
</tr>

<tr>
    <td>mttl</td>
    <td>\(\mttl\)</td>
    <td>\(&#x1D695;\)</td>
    <td>U+1D695</td>
</tr>

<tr>
    <td>mttm</td>
    <td>\(\mttm\)</td>
    <td>\(&#x1D696;\)</td>
    <td>U+1D696</td>
</tr>

<tr>
    <td>mttn</td>
    <td>\(\mttn\)</td>
    <td>\(&#x1D697;\)</td>
    <td>U+1D697</td>
</tr>

<tr>
    <td>mtto</td>
    <td>\(\mtto\)</td>
    <td>\(&#x1D698;\)</td>
    <td>U+1D698</td>
</tr>

<tr>
    <td>mttp</td>
    <td>\(\mttp\)</td>
    <td>\(&#x1D699;\)</td>
    <td>U+1D699</td>
</tr>

<tr>
    <td>mttq</td>
    <td>\(\mttq\)</td>
    <td>\(&#x1D69A;\)</td>
    <td>U+1D69A</td>
</tr>

<tr>
    <td>mttr</td>
    <td>\(\mttr\)</td>
    <td>\(&#x1D69B;\)</td>
    <td>U+1D69B</td>
</tr>

<tr>
    <td>mtts</td>
    <td>\(\mtts\)</td>
    <td>\(&#x1D69C;\)</td>
    <td>U+1D69C</td>
</tr>

<tr>
    <td>mttt</td>
    <td>\(\mttt\)</td>
    <td>\(&#x1D69D;\)</td>
    <td>U+1D69D</td>
</tr>

<tr>
    <td>mttu</td>
    <td>\(\mttu\)</td>
    <td>\(&#x1D69E;\)</td>
    <td>U+1D69E</td>
</tr>

<tr>
    <td>mttv</td>
    <td>\(\mttv\)</td>
    <td>\(&#x1D69F;\)</td>
    <td>U+1D69F</td>
</tr>

<tr>
    <td>mttw</td>
    <td>\(\mttw\)</td>
    <td>\(&#x1D6A0;\)</td>
    <td>U+1D6A0</td>
</tr>

<tr>
    <td>mttx</td>
    <td>\(\mttx\)</td>
    <td>\(&#x1D6A1;\)</td>
    <td>U+1D6A1</td>
</tr>

<tr>
    <td>mtty</td>
    <td>\(\mtty\)</td>
    <td>\(&#x1D6A2;\)</td>
    <td>U+1D6A2</td>
</tr>

<tr>
    <td>mttz</td>
    <td>\(\mttz\)</td>
    <td>\(&#x1D6A3;\)</td>
    <td>U+1D6A3</td>
</tr>

<tr>
    <td>mupAlpha</td>
    <td>\(\mupAlpha\)</td>
    <td>\(&#x0391;\)</td>
    <td>U+0391</td>
</tr>

<tr>
    <td>mupBeta</td>
    <td>\(\mupBeta\)</td>
    <td>\(&#x0392;\)</td>
    <td>U+0392</td>
</tr>

<tr>
    <td>mupChi</td>
    <td>\(\mupChi\)</td>
    <td>\(&#x03A7;\)</td>
    <td>U+03A7</td>
</tr>

<tr>
    <td>mupDelta</td>
    <td>\(\mupDelta\)</td>
    <td>\(&#x0394;\)</td>
    <td>U+0394</td>
</tr>

<tr>
    <td>mupEpsilon</td>
    <td>\(\mupEpsilon\)</td>
    <td>\(&#x0395;\)</td>
    <td>U+0395</td>
</tr>

<tr>
    <td>mupEta</td>
    <td>\(\mupEta\)</td>
    <td>\(&#x0397;\)</td>
    <td>U+0397</td>
</tr>

<tr>
    <td>mupGamma</td>
    <td>\(\mupGamma\)</td>
    <td>\(&#x0393;\)</td>
    <td>U+0393</td>
</tr>

<tr>
    <td>mupIota</td>
    <td>\(\mupIota\)</td>
    <td>\(&#x0399;\)</td>
    <td>U+0399</td>
</tr>

<tr>
    <td>mupKappa</td>
    <td>\(\mupKappa\)</td>
    <td>\(&#x039A;\)</td>
    <td>U+039A</td>
</tr>

<tr>
    <td>mupLambda</td>
    <td>\(\mupLambda\)</td>
    <td>\(&#x039B;\)</td>
    <td>U+039B</td>
</tr>

<tr>
    <td>mupMu</td>
    <td>\(\mupMu\)</td>
    <td>\(&#x039C;\)</td>
    <td>U+039C</td>
</tr>

<tr>
    <td>mupNu</td>
    <td>\(\mupNu\)</td>
    <td>\(&#x039D;\)</td>
    <td>U+039D</td>
</tr>

<tr>
    <td>mupOmega</td>
    <td>\(\mupOmega\)</td>
    <td>\(&#x03A9;\)</td>
    <td>U+03A9</td>
</tr>

<tr>
    <td>mupOmicron</td>
    <td>\(\mupOmicron\)</td>
    <td>\(&#x039F;\)</td>
    <td>U+039F</td>
</tr>

<tr>
    <td>mupPhi</td>
    <td>\(\mupPhi\)</td>
    <td>\(&#x03A6;\)</td>
    <td>U+03A6</td>
</tr>

<tr>
    <td>mupPi</td>
    <td>\(\mupPi\)</td>
    <td>\(&#x03A0;\)</td>
    <td>U+03A0</td>
</tr>

<tr>
    <td>mupPsi</td>
    <td>\(\mupPsi\)</td>
    <td>\(&#x03A8;\)</td>
    <td>U+03A8</td>
</tr>

<tr>
    <td>mupRho</td>
    <td>\(\mupRho\)</td>
    <td>\(&#x03A1;\)</td>
    <td>U+03A1</td>
</tr>

<tr>
    <td>mupSigma</td>
    <td>\(\mupSigma\)</td>
    <td>\(&#x03A3;\)</td>
    <td>U+03A3</td>
</tr>

<tr>
    <td>mupTau</td>
    <td>\(\mupTau\)</td>
    <td>\(&#x03A4;\)</td>
    <td>U+03A4</td>
</tr>

<tr>
    <td>mupTheta</td>
    <td>\(\mupTheta\)</td>
    <td>\(&#x0398;\)</td>
    <td>U+0398</td>
</tr>

<tr>
    <td>mupUpsilon</td>
    <td>\(\mupUpsilon\)</td>
    <td>\(&#x03A5;\)</td>
    <td>U+03A5</td>
</tr>

<tr>
    <td>mupXi</td>
    <td>\(\mupXi\)</td>
    <td>\(&#x039E;\)</td>
    <td>U+039E</td>
</tr>

<tr>
    <td>mupZeta</td>
    <td>\(\mupZeta\)</td>
    <td>\(&#x0396;\)</td>
    <td>U+0396</td>
</tr>

<tr>
    <td>mupalpha</td>
    <td>\(\mupalpha\)</td>
    <td>\(&#x03B1;\)</td>
    <td>U+03B1</td>
</tr>

<tr>
    <td>mupbeta</td>
    <td>\(\mupbeta\)</td>
    <td>\(&#x03B2;\)</td>
    <td>U+03B2</td>
</tr>

<tr>
    <td>mupchi</td>
    <td>\(\mupchi\)</td>
    <td>\(&#x03C7;\)</td>
    <td>U+03C7</td>
</tr>

<tr>
    <td>mupdelta</td>
    <td>\(\mupdelta\)</td>
    <td>\(&#x03B4;\)</td>
    <td>U+03B4</td>
</tr>

<tr>
    <td>mupepsilon</td>
    <td>\(\mupepsilon\)</td>
    <td>\(&#x03F5;\)</td>
    <td>U+03F5</td>
</tr>

<tr>
    <td>mupeta</td>
    <td>\(\mupeta\)</td>
    <td>\(&#x03B7;\)</td>
    <td>U+03B7</td>
</tr>

<tr>
    <td>mupgamma</td>
    <td>\(\mupgamma\)</td>
    <td>\(&#x03B3;\)</td>
    <td>U+03B3</td>
</tr>

<tr>
    <td>mupiota</td>
    <td>\(\mupiota\)</td>
    <td>\(&#x03B9;\)</td>
    <td>U+03B9</td>
</tr>

<tr>
    <td>mupkappa</td>
    <td>\(\mupkappa\)</td>
    <td>\(&#x03BA;\)</td>
    <td>U+03BA</td>
</tr>

<tr>
    <td>muplambda</td>
    <td>\(\muplambda\)</td>
    <td>\(&#x03BB;\)</td>
    <td>U+03BB</td>
</tr>

<tr>
    <td>mupmu</td>
    <td>\(\mupmu\)</td>
    <td>\(&#x03BC;\)</td>
    <td>U+03BC</td>
</tr>

<tr>
    <td>mupnu</td>
    <td>\(\mupnu\)</td>
    <td>\(&#x03BD;\)</td>
    <td>U+03BD</td>
</tr>

<tr>
    <td>mupomega</td>
    <td>\(\mupomega\)</td>
    <td>\(&#x03C9;\)</td>
    <td>U+03C9</td>
</tr>

<tr>
    <td>mupomicron</td>
    <td>\(\mupomicron\)</td>
    <td>\(&#x03BF;\)</td>
    <td>U+03BF</td>
</tr>

<tr>
    <td>mupphi</td>
    <td>\(\mupphi\)</td>
    <td>\(&#x03D5;\)</td>
    <td>U+03D5</td>
</tr>

<tr>
    <td>muppi</td>
    <td>\(\muppi\)</td>
    <td>\(&#x03C0;\)</td>
    <td>U+03C0</td>
</tr>

<tr>
    <td>muppsi</td>
    <td>\(\muppsi\)</td>
    <td>\(&#x03C8;\)</td>
    <td>U+03C8</td>
</tr>

<tr>
    <td>muprho</td>
    <td>\(\muprho\)</td>
    <td>\(&#x03C1;\)</td>
    <td>U+03C1</td>
</tr>

<tr>
    <td>mupsigma</td>
    <td>\(\mupsigma\)</td>
    <td>\(&#x03C3;\)</td>
    <td>U+03C3</td>
</tr>

<tr>
    <td>muptau</td>
    <td>\(\muptau\)</td>
    <td>\(&#x03C4;\)</td>
    <td>U+03C4</td>
</tr>

<tr>
    <td>muptheta</td>
    <td>\(\muptheta\)</td>
    <td>\(&#x03B8;\)</td>
    <td>U+03B8</td>
</tr>

<tr>
    <td>mupupsilon</td>
    <td>\(\mupupsilon\)</td>
    <td>\(&#x03C5;\)</td>
    <td>U+03C5</td>
</tr>

<tr>
    <td>mupvarTheta</td>
    <td>\(\mupvarTheta\)</td>
    <td>\(&#x03F4;\)</td>
    <td>U+03F4</td>
</tr>

<tr>
    <td>mupvarepsilon</td>
    <td>\(\mupvarepsilon\)</td>
    <td>\(&#x03B5;\)</td>
    <td>U+03B5</td>
</tr>

<tr>
    <td>mupvarkappa</td>
    <td>\(\mupvarkappa\)</td>
    <td>\(&#x03F0;\)</td>
    <td>U+03F0</td>
</tr>

<tr>
    <td>mupvarphi</td>
    <td>\(\mupvarphi\)</td>
    <td>\(&#x03C6;\)</td>
    <td>U+03C6</td>
</tr>

<tr>
    <td>mupvarpi</td>
    <td>\(\mupvarpi\)</td>
    <td>\(&#x03D6;\)</td>
    <td>U+03D6</td>
</tr>

<tr>
    <td>mupvarrho</td>
    <td>\(\mupvarrho\)</td>
    <td>\(&#x03F1;\)</td>
    <td>U+03F1</td>
</tr>

<tr>
    <td>mupvarsigma</td>
    <td>\(\mupvarsigma\)</td>
    <td>\(&#x03C2;\)</td>
    <td>U+03C2</td>
</tr>

<tr>
    <td>mupvartheta</td>
    <td>\(\mupvartheta\)</td>
    <td>\(&#x03D1;\)</td>
    <td>U+03D1</td>
</tr>

<tr>
    <td>mupxi</td>
    <td>\(\mupxi\)</td>
    <td>\(&#x03BE;\)</td>
    <td>U+03BE</td>
</tr>

<tr>
    <td>mupzeta</td>
    <td>\(\mupzeta\)</td>
    <td>\(&#x03B6;\)</td>
    <td>U+03B6</td>
</tr>

<tr>
    <td>nabla</td>
    <td>\(\nabla\)</td>
    <td>\(&#x2207;\)</td>
    <td>U+2207</td>
</tr>

<tr>
    <td>partial</td>
    <td>\(\partial\)</td>
    <td>\(&#x2202;\)</td>
    <td>U+2202</td>
</tr>

<tr>
    <td>turnediota</td>
    <td>\(\turnediota\)</td>
    <td>\(&#x2129;\)</td>
    <td>U+2129</td>
</tr>

<tr>
    <td>upDigamma</td>
    <td>\(\upDigamma\)</td>
    <td>\(&#x03DC;\)</td>
    <td>U+03DC</td>
</tr>

<tr>
    <td>updigamma</td>
    <td>\(\updigamma\)</td>
    <td>\(&#x03DD;\)</td>
    <td>U+03DD</td>
</tr>

<tr>
    <td>wp</td>
    <td>\(\wp\)</td>
    <td>\(&#x2118;\)</td>
    <td>U+2118</td>
</tr>


</table>

<h1>mathop</h1>

<table>

<tr>
    <td>Bbbsum (nolimits)</td>
    <td>\( \Bbbsum_{x}^y \)</td>
    <td>\( &#x2140;_x^y \)</td>
    <td>U+2140</td>
</tr>

<tr>
    <td>Bbbsum (limits)</td>
    <td>\( \Bbbsum\limits_{x}^y \)</td>
    <td>\( &#x2140;\limits_x^y \)</td>
    <td>U+2140</td>
</tr>

<tr>
    <td>Join (nolimits)</td>
    <td>\( \Join_{x}^y \)</td>
    <td>\( &#x2A1D;_x^y \)</td>
    <td>U+2A1D</td>
</tr>

<tr>
    <td>Join (limits)</td>
    <td>\( \Join\limits_{x}^y \)</td>
    <td>\( &#x2A1D;\limits_x^y \)</td>
    <td>U+2A1D</td>
</tr>

<tr>
    <td>arabichad (nolimits)</td>
    <td>\( \arabichad_{x}^y \)</td>
    <td>\( &#x1EEF1;_x^y \)</td>
    <td>U+1EEF1</td>
</tr>

<tr>
    <td>arabichad (limits)</td>
    <td>\( \arabichad\limits_{x}^y \)</td>
    <td>\( &#x1EEF1;\limits_x^y \)</td>
    <td>U+1EEF1</td>
</tr>

<tr>
    <td>arabicmaj (nolimits)</td>
    <td>\( \arabicmaj_{x}^y \)</td>
    <td>\( &#x1EEF0;_x^y \)</td>
    <td>U+1EEF0</td>
</tr>

<tr>
    <td>arabicmaj (limits)</td>
    <td>\( \arabicmaj\limits_{x}^y \)</td>
    <td>\( &#x1EEF0;\limits_x^y \)</td>
    <td>U+1EEF0</td>
</tr>

<tr>
    <td>awint (nolimits)</td>
    <td>\( \awint_{x}^y \)</td>
    <td>\( &#x2A11;_x^y \)</td>
    <td>U+2A11</td>
</tr>

<tr>
    <td>awint (limits)</td>
    <td>\( \awint\limits_{x}^y \)</td>
    <td>\( &#x2A11;\limits_x^y \)</td>
    <td>U+2A11</td>
</tr>

<tr>
    <td>bigbot (nolimits)</td>
    <td>\( \bigbot_{x}^y \)</td>
    <td>\( &#x27D8;_x^y \)</td>
    <td>U+27D8</td>
</tr>

<tr>
    <td>bigbot (limits)</td>
    <td>\( \bigbot\limits_{x}^y \)</td>
    <td>\( &#x27D8;\limits_x^y \)</td>
    <td>U+27D8</td>
</tr>

<tr>
    <td>bigcap (nolimits)</td>
    <td>\( \bigcap_{x}^y \)</td>
    <td>\( &#x22C2;_x^y \)</td>
    <td>U+22C2</td>
</tr>

<tr>
    <td>bigcap (limits)</td>
    <td>\( \bigcap\limits_{x}^y \)</td>
    <td>\( &#x22C2;\limits_x^y \)</td>
    <td>U+22C2</td>
</tr>

<tr>
    <td>bigcup (nolimits)</td>
    <td>\( \bigcup_{x}^y \)</td>
    <td>\( &#x22C3;_x^y \)</td>
    <td>U+22C3</td>
</tr>

<tr>
    <td>bigcup (limits)</td>
    <td>\( \bigcup\limits_{x}^y \)</td>
    <td>\( &#x22C3;\limits_x^y \)</td>
    <td>U+22C3</td>
</tr>

<tr>
    <td>bigcupdot (nolimits)</td>
    <td>\( \bigcupdot_{x}^y \)</td>
    <td>\( &#x2A03;_x^y \)</td>
    <td>U+2A03</td>
</tr>

<tr>
    <td>bigcupdot (limits)</td>
    <td>\( \bigcupdot\limits_{x}^y \)</td>
    <td>\( &#x2A03;\limits_x^y \)</td>
    <td>U+2A03</td>
</tr>

<tr>
    <td>biginterleave (nolimits)</td>
    <td>\( \biginterleave_{x}^y \)</td>
    <td>\( &#x2AFC;_x^y \)</td>
    <td>U+2AFC</td>
</tr>

<tr>
    <td>biginterleave (limits)</td>
    <td>\( \biginterleave\limits_{x}^y \)</td>
    <td>\( &#x2AFC;\limits_x^y \)</td>
    <td>U+2AFC</td>
</tr>

<tr>
    <td>bigodot (nolimits)</td>
    <td>\( \bigodot_{x}^y \)</td>
    <td>\( &#x2A00;_x^y \)</td>
    <td>U+2A00</td>
</tr>

<tr>
    <td>bigodot (limits)</td>
    <td>\( \bigodot\limits_{x}^y \)</td>
    <td>\( &#x2A00;\limits_x^y \)</td>
    <td>U+2A00</td>
</tr>

<tr>
    <td>bigoplus (nolimits)</td>
    <td>\( \bigoplus_{x}^y \)</td>
    <td>\( &#x2A01;_x^y \)</td>
    <td>U+2A01</td>
</tr>

<tr>
    <td>bigoplus (limits)</td>
    <td>\( \bigoplus\limits_{x}^y \)</td>
    <td>\( &#x2A01;\limits_x^y \)</td>
    <td>U+2A01</td>
</tr>

<tr>
    <td>bigotimes (nolimits)</td>
    <td>\( \bigotimes_{x}^y \)</td>
    <td>\( &#x2A02;_x^y \)</td>
    <td>U+2A02</td>
</tr>

<tr>
    <td>bigotimes (limits)</td>
    <td>\( \bigotimes\limits_{x}^y \)</td>
    <td>\( &#x2A02;\limits_x^y \)</td>
    <td>U+2A02</td>
</tr>

<tr>
    <td>bigsqcap (nolimits)</td>
    <td>\( \bigsqcap_{x}^y \)</td>
    <td>\( &#x2A05;_x^y \)</td>
    <td>U+2A05</td>
</tr>

<tr>
    <td>bigsqcap (limits)</td>
    <td>\( \bigsqcap\limits_{x}^y \)</td>
    <td>\( &#x2A05;\limits_x^y \)</td>
    <td>U+2A05</td>
</tr>

<tr>
    <td>bigsqcup (nolimits)</td>
    <td>\( \bigsqcup_{x}^y \)</td>
    <td>\( &#x2A06;_x^y \)</td>
    <td>U+2A06</td>
</tr>

<tr>
    <td>bigsqcup (limits)</td>
    <td>\( \bigsqcup\limits_{x}^y \)</td>
    <td>\( &#x2A06;\limits_x^y \)</td>
    <td>U+2A06</td>
</tr>

<tr>
    <td>bigtalloblong (nolimits)</td>
    <td>\( \bigtalloblong_{x}^y \)</td>
    <td>\( &#x2AFF;_x^y \)</td>
    <td>U+2AFF</td>
</tr>

<tr>
    <td>bigtalloblong (limits)</td>
    <td>\( \bigtalloblong\limits_{x}^y \)</td>
    <td>\( &#x2AFF;\limits_x^y \)</td>
    <td>U+2AFF</td>
</tr>

<tr>
    <td>bigtimes (nolimits)</td>
    <td>\( \bigtimes_{x}^y \)</td>
    <td>\( &#x2A09;_x^y \)</td>
    <td>U+2A09</td>
</tr>

<tr>
    <td>bigtimes (limits)</td>
    <td>\( \bigtimes\limits_{x}^y \)</td>
    <td>\( &#x2A09;\limits_x^y \)</td>
    <td>U+2A09</td>
</tr>

<tr>
    <td>bigtop (nolimits)</td>
    <td>\( \bigtop_{x}^y \)</td>
    <td>\( &#x27D9;_x^y \)</td>
    <td>U+27D9</td>
</tr>

<tr>
    <td>bigtop (limits)</td>
    <td>\( \bigtop\limits_{x}^y \)</td>
    <td>\( &#x27D9;\limits_x^y \)</td>
    <td>U+27D9</td>
</tr>

<tr>
    <td>bigtriangleleft (nolimits)</td>
    <td>\( \bigtriangleleft_{x}^y \)</td>
    <td>\( &#x2A1E;_x^y \)</td>
    <td>U+2A1E</td>
</tr>

<tr>
    <td>bigtriangleleft (limits)</td>
    <td>\( \bigtriangleleft\limits_{x}^y \)</td>
    <td>\( &#x2A1E;\limits_x^y \)</td>
    <td>U+2A1E</td>
</tr>

<tr>
    <td>biguplus (nolimits)</td>
    <td>\( \biguplus_{x}^y \)</td>
    <td>\( &#x2A04;_x^y \)</td>
    <td>U+2A04</td>
</tr>

<tr>
    <td>biguplus (limits)</td>
    <td>\( \biguplus\limits_{x}^y \)</td>
    <td>\( &#x2A04;\limits_x^y \)</td>
    <td>U+2A04</td>
</tr>

<tr>
    <td>bigvee (nolimits)</td>
    <td>\( \bigvee_{x}^y \)</td>
    <td>\( &#x22C1;_x^y \)</td>
    <td>U+22C1</td>
</tr>

<tr>
    <td>bigvee (limits)</td>
    <td>\( \bigvee\limits_{x}^y \)</td>
    <td>\( &#x22C1;\limits_x^y \)</td>
    <td>U+22C1</td>
</tr>

<tr>
    <td>bigwedge (nolimits)</td>
    <td>\( \bigwedge_{x}^y \)</td>
    <td>\( &#x22C0;_x^y \)</td>
    <td>U+22C0</td>
</tr>

<tr>
    <td>bigwedge (limits)</td>
    <td>\( \bigwedge\limits_{x}^y \)</td>
    <td>\( &#x22C0;\limits_x^y \)</td>
    <td>U+22C0</td>
</tr>

<tr>
    <td>cirfnint (nolimits)</td>
    <td>\( \cirfnint_{x}^y \)</td>
    <td>\( &#x2A10;_x^y \)</td>
    <td>U+2A10</td>
</tr>

<tr>
    <td>cirfnint (limits)</td>
    <td>\( \cirfnint\limits_{x}^y \)</td>
    <td>\( &#x2A10;\limits_x^y \)</td>
    <td>U+2A10</td>
</tr>

<tr>
    <td>conjquant (nolimits)</td>
    <td>\( \conjquant_{x}^y \)</td>
    <td>\( &#x2A07;_x^y \)</td>
    <td>U+2A07</td>
</tr>

<tr>
    <td>conjquant (limits)</td>
    <td>\( \conjquant\limits_{x}^y \)</td>
    <td>\( &#x2A07;\limits_x^y \)</td>
    <td>U+2A07</td>
</tr>

<tr>
    <td>coprod (nolimits)</td>
    <td>\( \coprod_{x}^y \)</td>
    <td>\( &#x2210;_x^y \)</td>
    <td>U+2210</td>
</tr>

<tr>
    <td>coprod (limits)</td>
    <td>\( \coprod\limits_{x}^y \)</td>
    <td>\( &#x2210;\limits_x^y \)</td>
    <td>U+2210</td>
</tr>

<tr>
    <td>disjquant (nolimits)</td>
    <td>\( \disjquant_{x}^y \)</td>
    <td>\( &#x2A08;_x^y \)</td>
    <td>U+2A08</td>
</tr>

<tr>
    <td>disjquant (limits)</td>
    <td>\( \disjquant\limits_{x}^y \)</td>
    <td>\( &#x2A08;\limits_x^y \)</td>
    <td>U+2A08</td>
</tr>

<tr>
    <td>fint (nolimits)</td>
    <td>\( \fint_{x}^y \)</td>
    <td>\( &#x2A0F;_x^y \)</td>
    <td>U+2A0F</td>
</tr>

<tr>
    <td>fint (limits)</td>
    <td>\( \fint\limits_{x}^y \)</td>
    <td>\( &#x2A0F;\limits_x^y \)</td>
    <td>U+2A0F</td>
</tr>

<tr>
    <td>fullouterjoin (nolimits)</td>
    <td>\( \fullouterjoin_{x}^y \)</td>
    <td>\( &#x27D7;_x^y \)</td>
    <td>U+27D7</td>
</tr>

<tr>
    <td>fullouterjoin (limits)</td>
    <td>\( \fullouterjoin\limits_{x}^y \)</td>
    <td>\( &#x27D7;\limits_x^y \)</td>
    <td>U+27D7</td>
</tr>

<tr>
    <td>iiiint (nolimits)</td>
    <td>\( \iiiint_{x}^y \)</td>
    <td>\( &#x2A0C;_x^y \)</td>
    <td>U+2A0C</td>
</tr>

<tr>
    <td>iiiint (limits)</td>
    <td>\( \iiiint\limits_{x}^y \)</td>
    <td>\( &#x2A0C;\limits_x^y \)</td>
    <td>U+2A0C</td>
</tr>

<tr>
    <td>iiint (nolimits)</td>
    <td>\( \iiint_{x}^y \)</td>
    <td>\( &#x222D;_x^y \)</td>
    <td>U+222D</td>
</tr>

<tr>
    <td>iiint (limits)</td>
    <td>\( \iiint\limits_{x}^y \)</td>
    <td>\( &#x222D;\limits_x^y \)</td>
    <td>U+222D</td>
</tr>

<tr>
    <td>iint (nolimits)</td>
    <td>\( \iint_{x}^y \)</td>
    <td>\( &#x222C;_x^y \)</td>
    <td>U+222C</td>
</tr>

<tr>
    <td>iint (limits)</td>
    <td>\( \iint\limits_{x}^y \)</td>
    <td>\( &#x222C;\limits_x^y \)</td>
    <td>U+222C</td>
</tr>

<tr>
    <td>int (nolimits)</td>
    <td>\( \int_{x}^y \)</td>
    <td>\( &#x222B;_x^y \)</td>
    <td>U+222B</td>
</tr>

<tr>
    <td>int (limits)</td>
    <td>\( \int\limits_{x}^y \)</td>
    <td>\( &#x222B;\limits_x^y \)</td>
    <td>U+222B</td>
</tr>

<tr>
    <td>intBar (nolimits)</td>
    <td>\( \intBar_{x}^y \)</td>
    <td>\( &#x2A0E;_x^y \)</td>
    <td>U+2A0E</td>
</tr>

<tr>
    <td>intBar (limits)</td>
    <td>\( \intBar\limits_{x}^y \)</td>
    <td>\( &#x2A0E;\limits_x^y \)</td>
    <td>U+2A0E</td>
</tr>

<tr>
    <td>intbar (nolimits)</td>
    <td>\( \intbar_{x}^y \)</td>
    <td>\( &#x2A0D;_x^y \)</td>
    <td>U+2A0D</td>
</tr>

<tr>
    <td>intbar (limits)</td>
    <td>\( \intbar\limits_{x}^y \)</td>
    <td>\( &#x2A0D;\limits_x^y \)</td>
    <td>U+2A0D</td>
</tr>

<tr>
    <td>intcap (nolimits)</td>
    <td>\( \intcap_{x}^y \)</td>
    <td>\( &#x2A19;_x^y \)</td>
    <td>U+2A19</td>
</tr>

<tr>
    <td>intcap (limits)</td>
    <td>\( \intcap\limits_{x}^y \)</td>
    <td>\( &#x2A19;\limits_x^y \)</td>
    <td>U+2A19</td>
</tr>

<tr>
    <td>intclockwise (nolimits)</td>
    <td>\( \intclockwise_{x}^y \)</td>
    <td>\( &#x2231;_x^y \)</td>
    <td>U+2231</td>
</tr>

<tr>
    <td>intclockwise (limits)</td>
    <td>\( \intclockwise\limits_{x}^y \)</td>
    <td>\( &#x2231;\limits_x^y \)</td>
    <td>U+2231</td>
</tr>

<tr>
    <td>intcup (nolimits)</td>
    <td>\( \intcup_{x}^y \)</td>
    <td>\( &#x2A1A;_x^y \)</td>
    <td>U+2A1A</td>
</tr>

<tr>
    <td>intcup (limits)</td>
    <td>\( \intcup\limits_{x}^y \)</td>
    <td>\( &#x2A1A;\limits_x^y \)</td>
    <td>U+2A1A</td>
</tr>

<tr>
    <td>intlarhk (nolimits)</td>
    <td>\( \intlarhk_{x}^y \)</td>
    <td>\( &#x2A17;_x^y \)</td>
    <td>U+2A17</td>
</tr>

<tr>
    <td>intlarhk (limits)</td>
    <td>\( \intlarhk\limits_{x}^y \)</td>
    <td>\( &#x2A17;\limits_x^y \)</td>
    <td>U+2A17</td>
</tr>

<tr>
    <td>intx (nolimits)</td>
    <td>\( \intx_{x}^y \)</td>
    <td>\( &#x2A18;_x^y \)</td>
    <td>U+2A18</td>
</tr>

<tr>
    <td>intx (limits)</td>
    <td>\( \intx\limits_{x}^y \)</td>
    <td>\( &#x2A18;\limits_x^y \)</td>
    <td>U+2A18</td>
</tr>

<tr>
    <td>leftouterjoin (nolimits)</td>
    <td>\( \leftouterjoin_{x}^y \)</td>
    <td>\( &#x27D5;_x^y \)</td>
    <td>U+27D5</td>
</tr>

<tr>
    <td>leftouterjoin (limits)</td>
    <td>\( \leftouterjoin\limits_{x}^y \)</td>
    <td>\( &#x27D5;\limits_x^y \)</td>
    <td>U+27D5</td>
</tr>

<tr>
    <td>lowint (nolimits)</td>
    <td>\( \lowint_{x}^y \)</td>
    <td>\( &#x2A1C;_x^y \)</td>
    <td>U+2A1C</td>
</tr>

<tr>
    <td>lowint (limits)</td>
    <td>\( \lowint\limits_{x}^y \)</td>
    <td>\( &#x2A1C;\limits_x^y \)</td>
    <td>U+2A1C</td>
</tr>

<tr>
    <td>modtwosum (nolimits)</td>
    <td>\( \modtwosum_{x}^y \)</td>
    <td>\( &#x2A0A;_x^y \)</td>
    <td>U+2A0A</td>
</tr>

<tr>
    <td>modtwosum (limits)</td>
    <td>\( \modtwosum\limits_{x}^y \)</td>
    <td>\( &#x2A0A;\limits_x^y \)</td>
    <td>U+2A0A</td>
</tr>

<tr>
    <td>npolint (nolimits)</td>
    <td>\( \npolint_{x}^y \)</td>
    <td>\( &#x2A14;_x^y \)</td>
    <td>U+2A14</td>
</tr>

<tr>
    <td>npolint (limits)</td>
    <td>\( \npolint\limits_{x}^y \)</td>
    <td>\( &#x2A14;\limits_x^y \)</td>
    <td>U+2A14</td>
</tr>

<tr>
    <td>oiiint (nolimits)</td>
    <td>\( \oiiint_{x}^y \)</td>
    <td>\( &#x2230;_x^y \)</td>
    <td>U+2230</td>
</tr>

<tr>
    <td>oiiint (limits)</td>
    <td>\( \oiiint\limits_{x}^y \)</td>
    <td>\( &#x2230;\limits_x^y \)</td>
    <td>U+2230</td>
</tr>

<tr>
    <td>oiint (nolimits)</td>
    <td>\( \oiint_{x}^y \)</td>
    <td>\( &#x222F;_x^y \)</td>
    <td>U+222F</td>
</tr>

<tr>
    <td>oiint (limits)</td>
    <td>\( \oiint\limits_{x}^y \)</td>
    <td>\( &#x222F;\limits_x^y \)</td>
    <td>U+222F</td>
</tr>

<tr>
    <td>oint (nolimits)</td>
    <td>\( \oint_{x}^y \)</td>
    <td>\( &#x222E;_x^y \)</td>
    <td>U+222E</td>
</tr>

<tr>
    <td>oint (limits)</td>
    <td>\( \oint\limits_{x}^y \)</td>
    <td>\( &#x222E;\limits_x^y \)</td>
    <td>U+222E</td>
</tr>

<tr>
    <td>ointctrclockwise (nolimits)</td>
    <td>\( \ointctrclockwise_{x}^y \)</td>
    <td>\( &#x2233;_x^y \)</td>
    <td>U+2233</td>
</tr>

<tr>
    <td>ointctrclockwise (limits)</td>
    <td>\( \ointctrclockwise\limits_{x}^y \)</td>
    <td>\( &#x2233;\limits_x^y \)</td>
    <td>U+2233</td>
</tr>

<tr>
    <td>pointint (nolimits)</td>
    <td>\( \pointint_{x}^y \)</td>
    <td>\( &#x2A15;_x^y \)</td>
    <td>U+2A15</td>
</tr>

<tr>
    <td>pointint (limits)</td>
    <td>\( \pointint\limits_{x}^y \)</td>
    <td>\( &#x2A15;\limits_x^y \)</td>
    <td>U+2A15</td>
</tr>

<tr>
    <td>prod (nolimits)</td>
    <td>\( \prod_{x}^y \)</td>
    <td>\( &#x220F;_x^y \)</td>
    <td>U+220F</td>
</tr>

<tr>
    <td>prod (limits)</td>
    <td>\( \prod\limits_{x}^y \)</td>
    <td>\( &#x220F;\limits_x^y \)</td>
    <td>U+220F</td>
</tr>

<tr>
    <td>rightouterjoin (nolimits)</td>
    <td>\( \rightouterjoin_{x}^y \)</td>
    <td>\( &#x27D6;_x^y \)</td>
    <td>U+27D6</td>
</tr>

<tr>
    <td>rightouterjoin (limits)</td>
    <td>\( \rightouterjoin\limits_{x}^y \)</td>
    <td>\( &#x27D6;\limits_x^y \)</td>
    <td>U+27D6</td>
</tr>

<tr>
    <td>rppolint (nolimits)</td>
    <td>\( \rppolint_{x}^y \)</td>
    <td>\( &#x2A12;_x^y \)</td>
    <td>U+2A12</td>
</tr>

<tr>
    <td>rppolint (limits)</td>
    <td>\( \rppolint\limits_{x}^y \)</td>
    <td>\( &#x2A12;\limits_x^y \)</td>
    <td>U+2A12</td>
</tr>

<tr>
    <td>scpolint (nolimits)</td>
    <td>\( \scpolint_{x}^y \)</td>
    <td>\( &#x2A13;_x^y \)</td>
    <td>U+2A13</td>
</tr>

<tr>
    <td>scpolint (limits)</td>
    <td>\( \scpolint\limits_{x}^y \)</td>
    <td>\( &#x2A13;\limits_x^y \)</td>
    <td>U+2A13</td>
</tr>

<tr>
    <td>sqint (nolimits)</td>
    <td>\( \sqint_{x}^y \)</td>
    <td>\( &#x2A16;_x^y \)</td>
    <td>U+2A16</td>
</tr>

<tr>
    <td>sqint (limits)</td>
    <td>\( \sqint\limits_{x}^y \)</td>
    <td>\( &#x2A16;\limits_x^y \)</td>
    <td>U+2A16</td>
</tr>

<tr>
    <td>sum (nolimits)</td>
    <td>\( \sum_{x}^y \)</td>
    <td>\( &#x2211;_x^y \)</td>
    <td>U+2211</td>
</tr>

<tr>
    <td>sum (limits)</td>
    <td>\( \sum\limits_{x}^y \)</td>
    <td>\( &#x2211;\limits_x^y \)</td>
    <td>U+2211</td>
</tr>

<tr>
    <td>sumint (nolimits)</td>
    <td>\( \sumint_{x}^y \)</td>
    <td>\( &#x2A0B;_x^y \)</td>
    <td>U+2A0B</td>
</tr>

<tr>
    <td>sumint (limits)</td>
    <td>\( \sumint\limits_{x}^y \)</td>
    <td>\( &#x2A0B;\limits_x^y \)</td>
    <td>U+2A0B</td>
</tr>

<tr>
    <td>upint (nolimits)</td>
    <td>\( \upint_{x}^y \)</td>
    <td>\( &#x2A1B;_x^y \)</td>
    <td>U+2A1B</td>
</tr>

<tr>
    <td>upint (limits)</td>
    <td>\( \upint\limits_{x}^y \)</td>
    <td>\( &#x2A1B;\limits_x^y \)</td>
    <td>U+2A1B</td>
</tr>

<tr>
    <td>varointclockwise (nolimits)</td>
    <td>\( \varointclockwise_{x}^y \)</td>
    <td>\( &#x2232;_x^y \)</td>
    <td>U+2232</td>
</tr>

<tr>
    <td>varointclockwise (limits)</td>
    <td>\( \varointclockwise\limits_{x}^y \)</td>
    <td>\( &#x2232;\limits_x^y \)</td>
    <td>U+2232</td>
</tr>

<tr>
    <td>xbsol (nolimits)</td>
    <td>\( \xbsol_{x}^y \)</td>
    <td>\( &#x29F9;_x^y \)</td>
    <td>U+29F9</td>
</tr>

<tr>
    <td>xbsol (limits)</td>
    <td>\( \xbsol\limits_{x}^y \)</td>
    <td>\( &#x29F9;\limits_x^y \)</td>
    <td>U+29F9</td>
</tr>

<tr>
    <td>xsol (nolimits)</td>
    <td>\( \xsol_{x}^y \)</td>
    <td>\( &#x29F8;_x^y \)</td>
    <td>U+29F8</td>
</tr>

<tr>
    <td>xsol (limits)</td>
    <td>\( \xsol\limits_{x}^y \)</td>
    <td>\( &#x29F8;\limits_x^y \)</td>
    <td>U+29F8</td>
</tr>

<tr>
    <td>zcmp (nolimits)</td>
    <td>\( \zcmp_{x}^y \)</td>
    <td>\( &#x2A1F;_x^y \)</td>
    <td>U+2A1F</td>
</tr>

<tr>
    <td>zcmp (limits)</td>
    <td>\( \zcmp\limits_{x}^y \)</td>
    <td>\( &#x2A1F;\limits_x^y \)</td>
    <td>U+2A1F</td>
</tr>

<tr>
    <td>zpipe (nolimits)</td>
    <td>\( \zpipe_{x}^y \)</td>
    <td>\( &#x2A20;_x^y \)</td>
    <td>U+2A20</td>
</tr>

<tr>
    <td>zpipe (limits)</td>
    <td>\( \zpipe\limits_{x}^y \)</td>
    <td>\( &#x2A20;\limits_x^y \)</td>
    <td>U+2A20</td>
</tr>

<tr>
    <td>zproject (nolimits)</td>
    <td>\( \zproject_{x}^y \)</td>
    <td>\( &#x2A21;_x^y \)</td>
    <td>U+2A21</td>
</tr>

<tr>
    <td>zproject (limits)</td>
    <td>\( \zproject\limits_{x}^y \)</td>
    <td>\( &#x2A21;\limits_x^y \)</td>
    <td>U+2A21</td>
</tr>


</table>

<h1>mathbin</h1>

<table>

<tr>
    <td>Cap</td>
    <td>\( x \Cap y \)</td>
    <td>\( x &#x22D2; y\)</td>
    <td>U+22D2</td>
</tr>

<tr>
    <td>Cup</td>
    <td>\( x \Cup y \)</td>
    <td>\( x &#x22D3; y\)</td>
    <td>U+22D3</td>
</tr>

<tr>
    <td>Otimes</td>
    <td>\( x \Otimes y \)</td>
    <td>\( x &#x2A37; y\)</td>
    <td>U+2A37</td>
</tr>

<tr>
    <td>Sqcap</td>
    <td>\( x \Sqcap y \)</td>
    <td>\( x &#x2A4E; y\)</td>
    <td>U+2A4E</td>
</tr>

<tr>
    <td>Sqcup</td>
    <td>\( x \Sqcup y \)</td>
    <td>\( x &#x2A4F; y\)</td>
    <td>U+2A4F</td>
</tr>

<tr>
    <td>Vee</td>
    <td>\( x \Vee y \)</td>
    <td>\( x &#x2A54; y\)</td>
    <td>U+2A54</td>
</tr>

<tr>
    <td>Wedge</td>
    <td>\( x \Wedge y \)</td>
    <td>\( x &#x2A53; y\)</td>
    <td>U+2A53</td>
</tr>

<tr>
    <td>amalg</td>
    <td>\( x \amalg y \)</td>
    <td>\( x &#x2A3F; y\)</td>
    <td>U+2A3F</td>
</tr>

<tr>
    <td>ast</td>
    <td>\( x \ast y \)</td>
    <td>\( x &#x2217; y\)</td>
    <td>U+2217</td>
</tr>

<tr>
    <td>barcap</td>
    <td>\( x \barcap y \)</td>
    <td>\( x &#x2A43; y\)</td>
    <td>U+2A43</td>
</tr>

<tr>
    <td>barcup</td>
    <td>\( x \barcup y \)</td>
    <td>\( x &#x2A42; y\)</td>
    <td>U+2A42</td>
</tr>

<tr>
    <td>barvee</td>
    <td>\( x \barvee y \)</td>
    <td>\( x &#x22BD; y\)</td>
    <td>U+22BD</td>
</tr>

<tr>
    <td>barwedge</td>
    <td>\( x \barwedge y \)</td>
    <td>\( x &#x22BC; y\)</td>
    <td>U+22BC</td>
</tr>

<tr>
    <td>bigslopedvee</td>
    <td>\( x \bigslopedvee y \)</td>
    <td>\( x &#x2A57; y\)</td>
    <td>U+2A57</td>
</tr>

<tr>
    <td>bigslopedwedge</td>
    <td>\( x \bigslopedwedge y \)</td>
    <td>\( x &#x2A58; y\)</td>
    <td>U+2A58</td>
</tr>

<tr>
    <td>bigtriangleup</td>
    <td>\( x \bigtriangleup y \)</td>
    <td>\( x &#x25B3; y\)</td>
    <td>U+25B3</td>
</tr>

<tr>
    <td>blackhourglass</td>
    <td>\( x \blackhourglass y \)</td>
    <td>\( x &#x29D7; y\)</td>
    <td>U+29D7</td>
</tr>

<tr>
    <td>boxast</td>
    <td>\( x \boxast y \)</td>
    <td>\( x &#x29C6; y\)</td>
    <td>U+29C6</td>
</tr>

<tr>
    <td>boxbar</td>
    <td>\( x \boxbar y \)</td>
    <td>\( x &#x25EB; y\)</td>
    <td>U+25EB</td>
</tr>

<tr>
    <td>boxbox</td>
    <td>\( x \boxbox y \)</td>
    <td>\( x &#x29C8; y\)</td>
    <td>U+29C8</td>
</tr>

<tr>
    <td>boxbslash</td>
    <td>\( x \boxbslash y \)</td>
    <td>\( x &#x29C5; y\)</td>
    <td>U+29C5</td>
</tr>

<tr>
    <td>boxcircle</td>
    <td>\( x \boxcircle y \)</td>
    <td>\( x &#x29C7; y\)</td>
    <td>U+29C7</td>
</tr>

<tr>
    <td>boxdiag</td>
    <td>\( x \boxdiag y \)</td>
    <td>\( x &#x29C4; y\)</td>
    <td>U+29C4</td>
</tr>

<tr>
    <td>boxdot</td>
    <td>\( x \boxdot y \)</td>
    <td>\( x &#x22A1; y\)</td>
    <td>U+22A1</td>
</tr>

<tr>
    <td>boxminus</td>
    <td>\( x \boxminus y \)</td>
    <td>\( x &#x229F; y\)</td>
    <td>U+229F</td>
</tr>

<tr>
    <td>boxplus</td>
    <td>\( x \boxplus y \)</td>
    <td>\( x &#x229E; y\)</td>
    <td>U+229E</td>
</tr>

<tr>
    <td>boxtimes</td>
    <td>\( x \boxtimes y \)</td>
    <td>\( x &#x22A0; y\)</td>
    <td>U+22A0</td>
</tr>

<tr>
    <td>btimes</td>
    <td>\( x \btimes y \)</td>
    <td>\( x &#x2A32; y\)</td>
    <td>U+2A32</td>
</tr>

<tr>
    <td>cap</td>
    <td>\( x \cap y \)</td>
    <td>\( x &#x2229; y\)</td>
    <td>U+2229</td>
</tr>

<tr>
    <td>capbarcup</td>
    <td>\( x \capbarcup y \)</td>
    <td>\( x &#x2A49; y\)</td>
    <td>U+2A49</td>
</tr>

<tr>
    <td>capdot</td>
    <td>\( x \capdot y \)</td>
    <td>\( x &#x2A40; y\)</td>
    <td>U+2A40</td>
</tr>

<tr>
    <td>capovercup</td>
    <td>\( x \capovercup y \)</td>
    <td>\( x &#x2A47; y\)</td>
    <td>U+2A47</td>
</tr>

<tr>
    <td>capwedge</td>
    <td>\( x \capwedge y \)</td>
    <td>\( x &#x2A44; y\)</td>
    <td>U+2A44</td>
</tr>

<tr>
    <td>cdot</td>
    <td>\( x \cdot y \)</td>
    <td>\( x &#x22C5; y\)</td>
    <td>U+22C5</td>
</tr>

<tr>
    <td>cdotp</td>
    <td>\( x \cdotp y \)</td>
    <td>\( x &#x00B7; y\)</td>
    <td>U+00B7</td>
</tr>

<tr>
    <td>circledast</td>
    <td>\( x \circledast y \)</td>
    <td>\( x &#x229B; y\)</td>
    <td>U+229B</td>
</tr>

<tr>
    <td>circledcirc</td>
    <td>\( x \circledcirc y \)</td>
    <td>\( x &#x229A; y\)</td>
    <td>U+229A</td>
</tr>

<tr>
    <td>circleddash</td>
    <td>\( x \circleddash y \)</td>
    <td>\( x &#x229D; y\)</td>
    <td>U+229D</td>
</tr>

<tr>
    <td>circledequal</td>
    <td>\( x \circledequal y \)</td>
    <td>\( x &#x229C; y\)</td>
    <td>U+229C</td>
</tr>

<tr>
    <td>circledparallel</td>
    <td>\( x \circledparallel y \)</td>
    <td>\( x &#x29B7; y\)</td>
    <td>U+29B7</td>
</tr>

<tr>
    <td>circledvert</td>
    <td>\( x \circledvert y \)</td>
    <td>\( x &#x29B6; y\)</td>
    <td>U+29B6</td>
</tr>

<tr>
    <td>circlehbar</td>
    <td>\( x \circlehbar y \)</td>
    <td>\( x &#x29B5; y\)</td>
    <td>U+29B5</td>
</tr>

<tr>
    <td>closedvarcap</td>
    <td>\( x \closedvarcap y \)</td>
    <td>\( x &#x2A4D; y\)</td>
    <td>U+2A4D</td>
</tr>

<tr>
    <td>closedvarcup</td>
    <td>\( x \closedvarcup y \)</td>
    <td>\( x &#x2A4C; y\)</td>
    <td>U+2A4C</td>
</tr>

<tr>
    <td>closedvarcupsmashprod</td>
    <td>\( x \closedvarcupsmashprod y \)</td>
    <td>\( x &#x2A50; y\)</td>
    <td>U+2A50</td>
</tr>

<tr>
    <td>commaminus</td>
    <td>\( x \commaminus y \)</td>
    <td>\( x &#x2A29; y\)</td>
    <td>U+2A29</td>
</tr>

<tr>
    <td>concavediamond</td>
    <td>\( x \concavediamond y \)</td>
    <td>\( x &#x27E1; y\)</td>
    <td>U+27E1</td>
</tr>

<tr>
    <td>concavediamondtickleft</td>
    <td>\( x \concavediamondtickleft y \)</td>
    <td>\( x &#x27E2; y\)</td>
    <td>U+27E2</td>
</tr>

<tr>
    <td>concavediamondtickright</td>
    <td>\( x \concavediamondtickright y \)</td>
    <td>\( x &#x27E3; y\)</td>
    <td>U+27E3</td>
</tr>

<tr>
    <td>cup</td>
    <td>\( x \cup y \)</td>
    <td>\( x &#x222A; y\)</td>
    <td>U+222A</td>
</tr>

<tr>
    <td>cupbarcap</td>
    <td>\( x \cupbarcap y \)</td>
    <td>\( x &#x2A48; y\)</td>
    <td>U+2A48</td>
</tr>

<tr>
    <td>cupdot</td>
    <td>\( x \cupdot y \)</td>
    <td>\( x &#x228D; y\)</td>
    <td>U+228D</td>
</tr>

<tr>
    <td>cupleftarrow</td>
    <td>\( x \cupleftarrow y \)</td>
    <td>\( x &#x228C; y\)</td>
    <td>U+228C</td>
</tr>

<tr>
    <td>cupovercap</td>
    <td>\( x \cupovercap y \)</td>
    <td>\( x &#x2A46; y\)</td>
    <td>U+2A46</td>
</tr>

<tr>
    <td>cupvee</td>
    <td>\( x \cupvee y \)</td>
    <td>\( x &#x2A45; y\)</td>
    <td>U+2A45</td>
</tr>

<tr>
    <td>curlyvee</td>
    <td>\( x \curlyvee y \)</td>
    <td>\( x &#x22CE; y\)</td>
    <td>U+22CE</td>
</tr>

<tr>
    <td>curlywedge</td>
    <td>\( x \curlywedge y \)</td>
    <td>\( x &#x22CF; y\)</td>
    <td>U+22CF</td>
</tr>

<tr>
    <td>dagger</td>
    <td>\( x \dagger y \)</td>
    <td>\( x &#x2020; y\)</td>
    <td>U+2020</td>
</tr>

<tr>
    <td>ddagger</td>
    <td>\( x \ddagger y \)</td>
    <td>\( x &#x2021; y\)</td>
    <td>U+2021</td>
</tr>

<tr>
    <td>div</td>
    <td>\( x \div y \)</td>
    <td>\( x &#x00F7; y\)</td>
    <td>U+00F7</td>
</tr>

<tr>
    <td>divideontimes</td>
    <td>\( x \divideontimes y \)</td>
    <td>\( x &#x22C7; y\)</td>
    <td>U+22C7</td>
</tr>

<tr>
    <td>divslash</td>
    <td>\( x \divslash y \)</td>
    <td>\( x &#x2215; y\)</td>
    <td>U+2215</td>
</tr>

<tr>
    <td>dotminus</td>
    <td>\( x \dotminus y \)</td>
    <td>\( x &#x2238; y\)</td>
    <td>U+2238</td>
</tr>

<tr>
    <td>dotplus</td>
    <td>\( x \dotplus y \)</td>
    <td>\( x &#x2214; y\)</td>
    <td>U+2214</td>
</tr>

<tr>
    <td>dottimes</td>
    <td>\( x \dottimes y \)</td>
    <td>\( x &#x2A30; y\)</td>
    <td>U+2A30</td>
</tr>

<tr>
    <td>doublebarvee</td>
    <td>\( x \doublebarvee y \)</td>
    <td>\( x &#x2A62; y\)</td>
    <td>U+2A62</td>
</tr>

<tr>
    <td>doublebarwedge</td>
    <td>\( x \doublebarwedge y \)</td>
    <td>\( x &#x2A5E; y\)</td>
    <td>U+2A5E</td>
</tr>

<tr>
    <td>doubleplus</td>
    <td>\( x \doubleplus y \)</td>
    <td>\( x &#x29FA; y\)</td>
    <td>U+29FA</td>
</tr>

<tr>
    <td>dsol</td>
    <td>\( x \dsol y \)</td>
    <td>\( x &#x29F6; y\)</td>
    <td>U+29F6</td>
</tr>

<tr>
    <td>dsub</td>
    <td>\( x \dsub y \)</td>
    <td>\( x &#x2A64; y\)</td>
    <td>U+2A64</td>
</tr>

<tr>
    <td>eqqplus</td>
    <td>\( x \eqqplus y \)</td>
    <td>\( x &#x2A71; y\)</td>
    <td>U+2A71</td>
</tr>

<tr>
    <td>fcmp</td>
    <td>\( x \fcmp y \)</td>
    <td>\( x &#x2A3E; y\)</td>
    <td>U+2A3E</td>
</tr>

<tr>
    <td>fracslash</td>
    <td>\( x \fracslash y \)</td>
    <td>\( x &#x2044; y\)</td>
    <td>U+2044</td>
</tr>

<tr>
    <td>hourglass</td>
    <td>\( x \hourglass y \)</td>
    <td>\( x &#x29D6; y\)</td>
    <td>U+29D6</td>
</tr>

<tr>
    <td>intercal</td>
    <td>\( x \intercal y \)</td>
    <td>\( x &#x22BA; y\)</td>
    <td>U+22BA</td>
</tr>

<tr>
    <td>interleave</td>
    <td>\( x \interleave y \)</td>
    <td>\( x &#x2AF4; y\)</td>
    <td>U+2AF4</td>
</tr>

<tr>
    <td>intprod</td>
    <td>\( x \intprod y \)</td>
    <td>\( x &#x2A3C; y\)</td>
    <td>U+2A3C</td>
</tr>

<tr>
    <td>intprodr</td>
    <td>\( x \intprodr y \)</td>
    <td>\( x &#x2A3D; y\)</td>
    <td>U+2A3D</td>
</tr>

<tr>
    <td>invlazys</td>
    <td>\( x \invlazys y \)</td>
    <td>\( x &#x223E; y\)</td>
    <td>U+223E</td>
</tr>

<tr>
    <td>leftthreetimes</td>
    <td>\( x \leftthreetimes y \)</td>
    <td>\( x &#x22CB; y\)</td>
    <td>U+22CB</td>
</tr>

<tr>
    <td>lozengeminus</td>
    <td>\( x \lozengeminus y \)</td>
    <td>\( x &#x27E0; y\)</td>
    <td>U+27E0</td>
</tr>

<tr>
    <td>ltimes</td>
    <td>\( x \ltimes y \)</td>
    <td>\( x &#x22C9; y\)</td>
    <td>U+22C9</td>
</tr>

<tr>
    <td>mathplus</td>
    <td>\( x \mathplus y \)</td>
    <td>\( x &#x002B; y\)</td>
    <td>U+002B</td>
</tr>

<tr>
    <td>mdlgblklozenge</td>
    <td>\( x \mdlgblklozenge y \)</td>
    <td>\( x &#x29EB; y\)</td>
    <td>U+29EB</td>
</tr>

<tr>
    <td>mdlgwhtcircle</td>
    <td>\( x \mdlgwhtcircle y \)</td>
    <td>\( x &#x25CB; y\)</td>
    <td>U+25CB</td>
</tr>

<tr>
    <td>midbarvee</td>
    <td>\( x \midbarvee y \)</td>
    <td>\( x &#x2A5D; y\)</td>
    <td>U+2A5D</td>
</tr>

<tr>
    <td>midbarwedge</td>
    <td>\( x \midbarwedge y \)</td>
    <td>\( x &#x2A5C; y\)</td>
    <td>U+2A5C</td>
</tr>

<tr>
    <td>minus</td>
    <td>\( x \minus y \)</td>
    <td>\( x &#x2212; y\)</td>
    <td>U+2212</td>
</tr>

<tr>
    <td>minusdot</td>
    <td>\( x \minusdot y \)</td>
    <td>\( x &#x2A2A; y\)</td>
    <td>U+2A2A</td>
</tr>

<tr>
    <td>minusfdots</td>
    <td>\( x \minusfdots y \)</td>
    <td>\( x &#x2A2B; y\)</td>
    <td>U+2A2B</td>
</tr>

<tr>
    <td>minusrdots</td>
    <td>\( x \minusrdots y \)</td>
    <td>\( x &#x2A2C; y\)</td>
    <td>U+2A2C</td>
</tr>

<tr>
    <td>mp</td>
    <td>\( x \mp y \)</td>
    <td>\( x &#x2213; y\)</td>
    <td>U+2213</td>
</tr>

<tr>
    <td>nhVvert</td>
    <td>\( x \nhVvert y \)</td>
    <td>\( x &#x2AF5; y\)</td>
    <td>U+2AF5</td>
</tr>

<tr>
    <td>obar</td>
    <td>\( x \obar y \)</td>
    <td>\( x &#x233D; y\)</td>
    <td>U+233D</td>
</tr>

<tr>
    <td>obslash</td>
    <td>\( x \obslash y \)</td>
    <td>\( x &#x29B8; y\)</td>
    <td>U+29B8</td>
</tr>

<tr>
    <td>odiv</td>
    <td>\( x \odiv y \)</td>
    <td>\( x &#x2A38; y\)</td>
    <td>U+2A38</td>
</tr>

<tr>
    <td>odot</td>
    <td>\( x \odot y \)</td>
    <td>\( x &#x2299; y\)</td>
    <td>U+2299</td>
</tr>

<tr>
    <td>ogreaterthan</td>
    <td>\( x \ogreaterthan y \)</td>
    <td>\( x &#x29C1; y\)</td>
    <td>U+29C1</td>
</tr>

<tr>
    <td>olessthan</td>
    <td>\( x \olessthan y \)</td>
    <td>\( x &#x29C0; y\)</td>
    <td>U+29C0</td>
</tr>

<tr>
    <td>ominus</td>
    <td>\( x \ominus y \)</td>
    <td>\( x &#x2296; y\)</td>
    <td>U+2296</td>
</tr>

<tr>
    <td>operp</td>
    <td>\( x \operp y \)</td>
    <td>\( x &#x29B9; y\)</td>
    <td>U+29B9</td>
</tr>

<tr>
    <td>oplus</td>
    <td>\( x \oplus y \)</td>
    <td>\( x &#x2295; y\)</td>
    <td>U+2295</td>
</tr>

<tr>
    <td>opluslhrim</td>
    <td>\( x \opluslhrim y \)</td>
    <td>\( x &#x2A2D; y\)</td>
    <td>U+2A2D</td>
</tr>

<tr>
    <td>oplusrhrim</td>
    <td>\( x \oplusrhrim y \)</td>
    <td>\( x &#x2A2E; y\)</td>
    <td>U+2A2E</td>
</tr>

<tr>
    <td>oslash</td>
    <td>\( x \oslash y \)</td>
    <td>\( x &#x2298; y\)</td>
    <td>U+2298</td>
</tr>

<tr>
    <td>otimes</td>
    <td>\( x \otimes y \)</td>
    <td>\( x &#x2297; y\)</td>
    <td>U+2297</td>
</tr>

<tr>
    <td>otimeshat</td>
    <td>\( x \otimeshat y \)</td>
    <td>\( x &#x2A36; y\)</td>
    <td>U+2A36</td>
</tr>

<tr>
    <td>otimeslhrim</td>
    <td>\( x \otimeslhrim y \)</td>
    <td>\( x &#x2A34; y\)</td>
    <td>U+2A34</td>
</tr>

<tr>
    <td>otimesrhrim</td>
    <td>\( x \otimesrhrim y \)</td>
    <td>\( x &#x2A35; y\)</td>
    <td>U+2A35</td>
</tr>

<tr>
    <td>plusdot</td>
    <td>\( x \plusdot y \)</td>
    <td>\( x &#x2A25; y\)</td>
    <td>U+2A25</td>
</tr>

<tr>
    <td>pluseqq</td>
    <td>\( x \pluseqq y \)</td>
    <td>\( x &#x2A72; y\)</td>
    <td>U+2A72</td>
</tr>

<tr>
    <td>plushat</td>
    <td>\( x \plushat y \)</td>
    <td>\( x &#x2A23; y\)</td>
    <td>U+2A23</td>
</tr>

<tr>
    <td>plussim</td>
    <td>\( x \plussim y \)</td>
    <td>\( x &#x2A26; y\)</td>
    <td>U+2A26</td>
</tr>

<tr>
    <td>plussubtwo</td>
    <td>\( x \plussubtwo y \)</td>
    <td>\( x &#x2A27; y\)</td>
    <td>U+2A27</td>
</tr>

<tr>
    <td>plustrif</td>
    <td>\( x \plustrif y \)</td>
    <td>\( x &#x2A28; y\)</td>
    <td>U+2A28</td>
</tr>

<tr>
    <td>pm</td>
    <td>\( x \pm y \)</td>
    <td>\( x &#x00B1; y\)</td>
    <td>U+00B1</td>
</tr>

<tr>
    <td>rightthreetimes</td>
    <td>\( x \rightthreetimes y \)</td>
    <td>\( x &#x22CC; y\)</td>
    <td>U+22CC</td>
</tr>

<tr>
    <td>ringplus</td>
    <td>\( x \ringplus y \)</td>
    <td>\( x &#x2A22; y\)</td>
    <td>U+2A22</td>
</tr>

<tr>
    <td>rsolbar</td>
    <td>\( x \rsolbar y \)</td>
    <td>\( x &#x29F7; y\)</td>
    <td>U+29F7</td>
</tr>

<tr>
    <td>rsub</td>
    <td>\( x \rsub y \)</td>
    <td>\( x &#x2A65; y\)</td>
    <td>U+2A65</td>
</tr>

<tr>
    <td>rtimes</td>
    <td>\( x \rtimes y \)</td>
    <td>\( x &#x22CA; y\)</td>
    <td>U+22CA</td>
</tr>

<tr>
    <td>setminus</td>
    <td>\( x \setminus y \)</td>
    <td>\( x &#x29F5; y\)</td>
    <td>U+29F5</td>
</tr>

<tr>
    <td>shuffle</td>
    <td>\( x \shuffle y \)</td>
    <td>\( x &#x29E2; y\)</td>
    <td>U+29E2</td>
</tr>

<tr>
    <td>simplus</td>
    <td>\( x \simplus y \)</td>
    <td>\( x &#x2A24; y\)</td>
    <td>U+2A24</td>
</tr>

<tr>
    <td>smallsetminus</td>
    <td>\( x \smallsetminus y \)</td>
    <td>\( x &#x2216; y\)</td>
    <td>U+2216</td>
</tr>

<tr>
    <td>smashtimes</td>
    <td>\( x \smashtimes y \)</td>
    <td>\( x &#x2A33; y\)</td>
    <td>U+2A33</td>
</tr>

<tr>
    <td>smblkcircle</td>
    <td>\( x \smblkcircle y \)</td>
    <td>\( x &#x2022; y\)</td>
    <td>U+2022</td>
</tr>

<tr>
    <td>smwhtdiamond</td>
    <td>\( x \smwhtdiamond y \)</td>
    <td>\( x &#x22C4; y\)</td>
    <td>U+22C4</td>
</tr>

<tr>
    <td>sqcap</td>
    <td>\( x \sqcap y \)</td>
    <td>\( x &#x2293; y\)</td>
    <td>U+2293</td>
</tr>

<tr>
    <td>sqcup</td>
    <td>\( x \sqcup y \)</td>
    <td>\( x &#x2294; y\)</td>
    <td>U+2294</td>
</tr>

<tr>
    <td>sslash</td>
    <td>\( x \sslash y \)</td>
    <td>\( x &#x2AFD; y\)</td>
    <td>U+2AFD</td>
</tr>

<tr>
    <td>star</td>
    <td>\( x \star y \)</td>
    <td>\( x &#x22C6; y\)</td>
    <td>U+22C6</td>
</tr>

<tr>
    <td>talloblong</td>
    <td>\( x \talloblong y \)</td>
    <td>\( x &#x2AFE; y\)</td>
    <td>U+2AFE</td>
</tr>

<tr>
    <td>threedotcolon</td>
    <td>\( x \threedotcolon y \)</td>
    <td>\( x &#x2AF6; y\)</td>
    <td>U+2AF6</td>
</tr>

<tr>
    <td>tieconcat</td>
    <td>\( x \tieconcat y \)</td>
    <td>\( x &#x2040; y\)</td>
    <td>U+2040</td>
</tr>

<tr>
    <td>times</td>
    <td>\( x \times y \)</td>
    <td>\( x &#x00D7; y\)</td>
    <td>U+00D7</td>
</tr>

<tr>
    <td>timesbar</td>
    <td>\( x \timesbar y \)</td>
    <td>\( x &#x2A31; y\)</td>
    <td>U+2A31</td>
</tr>

<tr>
    <td>tminus</td>
    <td>\( x \tminus y \)</td>
    <td>\( x &#x29FF; y\)</td>
    <td>U+29FF</td>
</tr>

<tr>
    <td>tplus</td>
    <td>\( x \tplus y \)</td>
    <td>\( x &#x29FE; y\)</td>
    <td>U+29FE</td>
</tr>

<tr>
    <td>triangleleft</td>
    <td>\( x \triangleleft y \)</td>
    <td>\( x &#x25C1; y\)</td>
    <td>U+25C1</td>
</tr>

<tr>
    <td>triangleminus</td>
    <td>\( x \triangleminus y \)</td>
    <td>\( x &#x2A3A; y\)</td>
    <td>U+2A3A</td>
</tr>

<tr>
    <td>triangleplus</td>
    <td>\( x \triangleplus y \)</td>
    <td>\( x &#x2A39; y\)</td>
    <td>U+2A39</td>
</tr>

<tr>
    <td>triangleright</td>
    <td>\( x \triangleright y \)</td>
    <td>\( x &#x25B7; y\)</td>
    <td>U+25B7</td>
</tr>

<tr>
    <td>triangleserifs</td>
    <td>\( x \triangleserifs y \)</td>
    <td>\( x &#x29CD; y\)</td>
    <td>U+29CD</td>
</tr>

<tr>
    <td>triangletimes</td>
    <td>\( x \triangletimes y \)</td>
    <td>\( x &#x2A3B; y\)</td>
    <td>U+2A3B</td>
</tr>

<tr>
    <td>tripleplus</td>
    <td>\( x \tripleplus y \)</td>
    <td>\( x &#x29FB; y\)</td>
    <td>U+29FB</td>
</tr>

<tr>
    <td>trslash</td>
    <td>\( x \trslash y \)</td>
    <td>\( x &#x2AFB; y\)</td>
    <td>U+2AFB</td>
</tr>

<tr>
    <td>twocaps</td>
    <td>\( x \twocaps y \)</td>
    <td>\( x &#x2A4B; y\)</td>
    <td>U+2A4B</td>
</tr>

<tr>
    <td>twocups</td>
    <td>\( x \twocups y \)</td>
    <td>\( x &#x2A4A; y\)</td>
    <td>U+2A4A</td>
</tr>

<tr>
    <td>uminus</td>
    <td>\( x \uminus y \)</td>
    <td>\( x &#x2A41; y\)</td>
    <td>U+2A41</td>
</tr>

<tr>
    <td>upand</td>
    <td>\( x \upand y \)</td>
    <td>\( x &#x214B; y\)</td>
    <td>U+214B</td>
</tr>

<tr>
    <td>uplus</td>
    <td>\( x \uplus y \)</td>
    <td>\( x &#x228E; y\)</td>
    <td>U+228E</td>
</tr>

<tr>
    <td>varbarwedge</td>
    <td>\( x \varbarwedge y \)</td>
    <td>\( x &#x2305; y\)</td>
    <td>U+2305</td>
</tr>

<tr>
    <td>vardoublebarwedge</td>
    <td>\( x \vardoublebarwedge y \)</td>
    <td>\( x &#x2306; y\)</td>
    <td>U+2306</td>
</tr>

<tr>
    <td>varveebar</td>
    <td>\( x \varveebar y \)</td>
    <td>\( x &#x2A61; y\)</td>
    <td>U+2A61</td>
</tr>

<tr>
    <td>vectimes</td>
    <td>\( x \vectimes y \)</td>
    <td>\( x &#x2A2F; y\)</td>
    <td>U+2A2F</td>
</tr>

<tr>
    <td>vee</td>
    <td>\( x \vee y \)</td>
    <td>\( x &#x2228; y\)</td>
    <td>U+2228</td>
</tr>

<tr>
    <td>veebar</td>
    <td>\( x \veebar y \)</td>
    <td>\( x &#x22BB; y\)</td>
    <td>U+22BB</td>
</tr>

<tr>
    <td>veedot</td>
    <td>\( x \veedot y \)</td>
    <td>\( x &#x27C7; y\)</td>
    <td>U+27C7</td>
</tr>

<tr>
    <td>veedoublebar</td>
    <td>\( x \veedoublebar y \)</td>
    <td>\( x &#x2A63; y\)</td>
    <td>U+2A63</td>
</tr>

<tr>
    <td>veemidvert</td>
    <td>\( x \veemidvert y \)</td>
    <td>\( x &#x2A5B; y\)</td>
    <td>U+2A5B</td>
</tr>

<tr>
    <td>veeodot</td>
    <td>\( x \veeodot y \)</td>
    <td>\( x &#x2A52; y\)</td>
    <td>U+2A52</td>
</tr>

<tr>
    <td>veeonvee</td>
    <td>\( x \veeonvee y \)</td>
    <td>\( x &#x2A56; y\)</td>
    <td>U+2A56</td>
</tr>

<tr>
    <td>vysmblkcircle</td>
    <td>\( x \vysmblkcircle y \)</td>
    <td>\( x &#x2219; y\)</td>
    <td>U+2219</td>
</tr>

<tr>
    <td>vysmwhtcircle</td>
    <td>\( x \vysmwhtcircle y \)</td>
    <td>\( x &#x2218; y\)</td>
    <td>U+2218</td>
</tr>

<tr>
    <td>wedge</td>
    <td>\( x \wedge y \)</td>
    <td>\( x &#x2227; y\)</td>
    <td>U+2227</td>
</tr>

<tr>
    <td>wedgebar</td>
    <td>\( x \wedgebar y \)</td>
    <td>\( x &#x2A5F; y\)</td>
    <td>U+2A5F</td>
</tr>

<tr>
    <td>wedgedot</td>
    <td>\( x \wedgedot y \)</td>
    <td>\( x &#x27D1; y\)</td>
    <td>U+27D1</td>
</tr>

<tr>
    <td>wedgedoublebar</td>
    <td>\( x \wedgedoublebar y \)</td>
    <td>\( x &#x2A60; y\)</td>
    <td>U+2A60</td>
</tr>

<tr>
    <td>wedgemidvert</td>
    <td>\( x \wedgemidvert y \)</td>
    <td>\( x &#x2A5A; y\)</td>
    <td>U+2A5A</td>
</tr>

<tr>
    <td>wedgeodot</td>
    <td>\( x \wedgeodot y \)</td>
    <td>\( x &#x2A51; y\)</td>
    <td>U+2A51</td>
</tr>

<tr>
    <td>wedgeonwedge</td>
    <td>\( x \wedgeonwedge y \)</td>
    <td>\( x &#x2A55; y\)</td>
    <td>U+2A55</td>
</tr>

<tr>
    <td>whitesquaretickleft</td>
    <td>\( x \whitesquaretickleft y \)</td>
    <td>\( x &#x27E4; y\)</td>
    <td>U+27E4</td>
</tr>

<tr>
    <td>whitesquaretickright</td>
    <td>\( x \whitesquaretickright y \)</td>
    <td>\( x &#x27E5; y\)</td>
    <td>U+27E5</td>
</tr>

<tr>
    <td>wr</td>
    <td>\( x \wr y \)</td>
    <td>\( x &#x2240; y\)</td>
    <td>U+2240</td>
</tr>


</table>

<h1>mathrel</h1>

<table>

<tr>
    <td>APLnotslash</td>
    <td>\( x \APLnotslash y \)</td>
    <td>\( x &#x233F; y\)</td>
    <td>U+233F</td>
</tr>

<tr>
    <td>Barv</td>
    <td>\( x \Barv y \)</td>
    <td>\( x &#x2AE7; y\)</td>
    <td>U+2AE7</td>
</tr>

<tr>
    <td>Bumpeq</td>
    <td>\( x \Bumpeq y \)</td>
    <td>\( x &#x224E; y\)</td>
    <td>U+224E</td>
</tr>

<tr>
    <td>Colon</td>
    <td>\( x \Colon y \)</td>
    <td>\( x &#x2237; y\)</td>
    <td>U+2237</td>
</tr>

<tr>
    <td>Coloneq</td>
    <td>\( x \Coloneq y \)</td>
    <td>\( x &#x2A74; y\)</td>
    <td>U+2A74</td>
</tr>

<tr>
    <td>DDownarrow</td>
    <td>\( x \DDownarrow y \)</td>
    <td>\( x &#x27F1; y\)</td>
    <td>U+27F1</td>
</tr>

<tr>
    <td>DashV</td>
    <td>\( x \DashV y \)</td>
    <td>\( x &#x2AE5; y\)</td>
    <td>U+2AE5</td>
</tr>

<tr>
    <td>DashVDash</td>
    <td>\( x \DashVDash y \)</td>
    <td>\( x &#x27DA; y\)</td>
    <td>U+27DA</td>
</tr>

<tr>
    <td>Dashv</td>
    <td>\( x \Dashv y \)</td>
    <td>\( x &#x2AE4; y\)</td>
    <td>U+2AE4</td>
</tr>

<tr>
    <td>Ddownarrow</td>
    <td>\( x \Ddownarrow y \)</td>
    <td>\( x &#x290B; y\)</td>
    <td>U+290B</td>
</tr>

<tr>
    <td>Doteq</td>
    <td>\( x \Doteq y \)</td>
    <td>\( x &#x2251; y\)</td>
    <td>U+2251</td>
</tr>

<tr>
    <td>Downarrow</td>
    <td>\( x \Downarrow y \)</td>
    <td>\( x &#x21D3; y\)</td>
    <td>U+21D3</td>
</tr>

<tr>
    <td>Equiv</td>
    <td>\( x \Equiv y \)</td>
    <td>\( x &#x2263; y\)</td>
    <td>U+2263</td>
</tr>

<tr>
    <td>Gt</td>
    <td>\( x \Gt y \)</td>
    <td>\( x &#x2AA2; y\)</td>
    <td>U+2AA2</td>
</tr>

<tr>
    <td>LLeftarrow</td>
    <td>\( x \LLeftarrow y \)</td>
    <td>\( x &#x2B45; y\)</td>
    <td>U+2B45</td>
</tr>

<tr>
    <td>Ldsh</td>
    <td>\( x \Ldsh y \)</td>
    <td>\( x &#x21B2; y\)</td>
    <td>U+21B2</td>
</tr>

<tr>
    <td>Leftarrow</td>
    <td>\( x \Leftarrow y \)</td>
    <td>\( x &#x21D0; y\)</td>
    <td>U+21D0</td>
</tr>

<tr>
    <td>Leftrightarrow</td>
    <td>\( x \Leftrightarrow y \)</td>
    <td>\( x &#x21D4; y\)</td>
    <td>U+21D4</td>
</tr>

<tr>
    <td>Lleftarrow</td>
    <td>\( x \Lleftarrow y \)</td>
    <td>\( x &#x21DA; y\)</td>
    <td>U+21DA</td>
</tr>

<tr>
    <td>Longleftarrow</td>
    <td>\( x \Longleftarrow y \)</td>
    <td>\( x &#x27F8; y\)</td>
    <td>U+27F8</td>
</tr>

<tr>
    <td>Longleftrightarrow</td>
    <td>\( x \Longleftrightarrow y \)</td>
    <td>\( x &#x27FA; y\)</td>
    <td>U+27FA</td>
</tr>

<tr>
    <td>Longmapsfrom</td>
    <td>\( x \Longmapsfrom y \)</td>
    <td>\( x &#x27FD; y\)</td>
    <td>U+27FD</td>
</tr>

<tr>
    <td>Longmapsto</td>
    <td>\( x \Longmapsto y \)</td>
    <td>\( x &#x27FE; y\)</td>
    <td>U+27FE</td>
</tr>

<tr>
    <td>Longrightarrow</td>
    <td>\( x \Longrightarrow y \)</td>
    <td>\( x &#x27F9; y\)</td>
    <td>U+27F9</td>
</tr>

<tr>
    <td>Lsh</td>
    <td>\( x \Lsh y \)</td>
    <td>\( x &#x21B0; y\)</td>
    <td>U+21B0</td>
</tr>

<tr>
    <td>Lt</td>
    <td>\( x \Lt y \)</td>
    <td>\( x &#x2AA1; y\)</td>
    <td>U+2AA1</td>
</tr>

<tr>
    <td>Mapsfrom</td>
    <td>\( x \Mapsfrom y \)</td>
    <td>\( x &#x2906; y\)</td>
    <td>U+2906</td>
</tr>

<tr>
    <td>Mapsto</td>
    <td>\( x \Mapsto y \)</td>
    <td>\( x &#x2907; y\)</td>
    <td>U+2907</td>
</tr>

<tr>
    <td>Nearrow</td>
    <td>\( x \Nearrow y \)</td>
    <td>\( x &#x21D7; y\)</td>
    <td>U+21D7</td>
</tr>

<tr>
    <td>Not</td>
    <td>\( x \Not y \)</td>
    <td>\( x &#x2AEC; y\)</td>
    <td>U+2AEC</td>
</tr>

<tr>
    <td>Nwarrow</td>
    <td>\( x \Nwarrow y \)</td>
    <td>\( x &#x21D6; y\)</td>
    <td>U+21D6</td>
</tr>

<tr>
    <td>Prec</td>
    <td>\( x \Prec y \)</td>
    <td>\( x &#x2ABB; y\)</td>
    <td>U+2ABB</td>
</tr>

<tr>
    <td>RRightarrow</td>
    <td>\( x \RRightarrow y \)</td>
    <td>\( x &#x2B46; y\)</td>
    <td>U+2B46</td>
</tr>

<tr>
    <td>Rdsh</td>
    <td>\( x \Rdsh y \)</td>
    <td>\( x &#x21B3; y\)</td>
    <td>U+21B3</td>
</tr>

<tr>
    <td>Rightarrow</td>
    <td>\( x \Rightarrow y \)</td>
    <td>\( x &#x21D2; y\)</td>
    <td>U+21D2</td>
</tr>

<tr>
    <td>Rrightarrow</td>
    <td>\( x \Rrightarrow y \)</td>
    <td>\( x &#x21DB; y\)</td>
    <td>U+21DB</td>
</tr>

<tr>
    <td>Rsh</td>
    <td>\( x \Rsh y \)</td>
    <td>\( x &#x21B1; y\)</td>
    <td>U+21B1</td>
</tr>

<tr>
    <td>Searrow</td>
    <td>\( x \Searrow y \)</td>
    <td>\( x &#x21D8; y\)</td>
    <td>U+21D8</td>
</tr>

<tr>
    <td>Subset</td>
    <td>\( x \Subset y \)</td>
    <td>\( x &#x22D0; y\)</td>
    <td>U+22D0</td>
</tr>

<tr>
    <td>Succ</td>
    <td>\( x \Succ y \)</td>
    <td>\( x &#x2ABC; y\)</td>
    <td>U+2ABC</td>
</tr>

<tr>
    <td>Supset</td>
    <td>\( x \Supset y \)</td>
    <td>\( x &#x22D1; y\)</td>
    <td>U+22D1</td>
</tr>

<tr>
    <td>Swarrow</td>
    <td>\( x \Swarrow y \)</td>
    <td>\( x &#x21D9; y\)</td>
    <td>U+21D9</td>
</tr>

<tr>
    <td>UUparrow</td>
    <td>\( x \UUparrow y \)</td>
    <td>\( x &#x27F0; y\)</td>
    <td>U+27F0</td>
</tr>

<tr>
    <td>Uparrow</td>
    <td>\( x \Uparrow y \)</td>
    <td>\( x &#x21D1; y\)</td>
    <td>U+21D1</td>
</tr>

<tr>
    <td>Updownarrow</td>
    <td>\( x \Updownarrow y \)</td>
    <td>\( x &#x21D5; y\)</td>
    <td>U+21D5</td>
</tr>

<tr>
    <td>Uuparrow</td>
    <td>\( x \Uuparrow y \)</td>
    <td>\( x &#x290A; y\)</td>
    <td>U+290A</td>
</tr>

<tr>
    <td>VDash</td>
    <td>\( x \VDash y \)</td>
    <td>\( x &#x22AB; y\)</td>
    <td>U+22AB</td>
</tr>

<tr>
    <td>Vbar</td>
    <td>\( x \Vbar y \)</td>
    <td>\( x &#x2AEB; y\)</td>
    <td>U+2AEB</td>
</tr>

<tr>
    <td>Vdash</td>
    <td>\( x \Vdash y \)</td>
    <td>\( x &#x22A9; y\)</td>
    <td>U+22A9</td>
</tr>

<tr>
    <td>Vvdash</td>
    <td>\( x \Vvdash y \)</td>
    <td>\( x &#x22AA; y\)</td>
    <td>U+22AA</td>
</tr>

<tr>
    <td>acwcirclearrow</td>
    <td>\( x \acwcirclearrow y \)</td>
    <td>\( x &#x2940; y\)</td>
    <td>U+2940</td>
</tr>

<tr>
    <td>acwgapcirclearrow</td>
    <td>\( x \acwgapcirclearrow y \)</td>
    <td>\( x &#x27F2; y\)</td>
    <td>U+27F2</td>
</tr>

<tr>
    <td>acwleftarcarrow</td>
    <td>\( x \acwleftarcarrow y \)</td>
    <td>\( x &#x2939; y\)</td>
    <td>U+2939</td>
</tr>

<tr>
    <td>acwoverarcarrow</td>
    <td>\( x \acwoverarcarrow y \)</td>
    <td>\( x &#x293A; y\)</td>
    <td>U+293A</td>
</tr>

<tr>
    <td>acwunderarcarrow</td>
    <td>\( x \acwunderarcarrow y \)</td>
    <td>\( x &#x293B; y\)</td>
    <td>U+293B</td>
</tr>

<tr>
    <td>adots</td>
    <td>\( x \adots y \)</td>
    <td>\( x &#x22F0; y\)</td>
    <td>U+22F0</td>
</tr>

<tr>
    <td>approx</td>
    <td>\( x \approx y \)</td>
    <td>\( x &#x2248; y\)</td>
    <td>U+2248</td>
</tr>

<tr>
    <td>approxeq</td>
    <td>\( x \approxeq y \)</td>
    <td>\( x &#x224A; y\)</td>
    <td>U+224A</td>
</tr>

<tr>
    <td>approxeqq</td>
    <td>\( x \approxeqq y \)</td>
    <td>\( x &#x2A70; y\)</td>
    <td>U+2A70</td>
</tr>

<tr>
    <td>approxident</td>
    <td>\( x \approxident y \)</td>
    <td>\( x &#x224B; y\)</td>
    <td>U+224B</td>
</tr>

<tr>
    <td>arceq</td>
    <td>\( x \arceq y \)</td>
    <td>\( x &#x2258; y\)</td>
    <td>U+2258</td>
</tr>

<tr>
    <td>assert</td>
    <td>\( x \assert y \)</td>
    <td>\( x &#x22A6; y\)</td>
    <td>U+22A6</td>
</tr>

<tr>
    <td>asteq</td>
    <td>\( x \asteq y \)</td>
    <td>\( x &#x2A6E; y\)</td>
    <td>U+2A6E</td>
</tr>

<tr>
    <td>asymp</td>
    <td>\( x \asymp y \)</td>
    <td>\( x &#x224D; y\)</td>
    <td>U+224D</td>
</tr>

<tr>
    <td>bNot</td>
    <td>\( x \bNot y \)</td>
    <td>\( x &#x2AED; y\)</td>
    <td>U+2AED</td>
</tr>

<tr>
    <td>backcong</td>
    <td>\( x \backcong y \)</td>
    <td>\( x &#x224C; y\)</td>
    <td>U+224C</td>
</tr>

<tr>
    <td>backsim</td>
    <td>\( x \backsim y \)</td>
    <td>\( x &#x223D; y\)</td>
    <td>U+223D</td>
</tr>

<tr>
    <td>backsimeq</td>
    <td>\( x \backsimeq y \)</td>
    <td>\( x &#x22CD; y\)</td>
    <td>U+22CD</td>
</tr>

<tr>
    <td>bagmember</td>
    <td>\( x \bagmember y \)</td>
    <td>\( x &#x22FF; y\)</td>
    <td>U+22FF</td>
</tr>

<tr>
    <td>barV</td>
    <td>\( x \barV y \)</td>
    <td>\( x &#x2AEA; y\)</td>
    <td>U+2AEA</td>
</tr>

<tr>
    <td>bardownharpoonleft</td>
    <td>\( x \bardownharpoonleft y \)</td>
    <td>\( x &#x2961; y\)</td>
    <td>U+2961</td>
</tr>

<tr>
    <td>bardownharpoonright</td>
    <td>\( x \bardownharpoonright y \)</td>
    <td>\( x &#x295D; y\)</td>
    <td>U+295D</td>
</tr>

<tr>
    <td>barleftarrow</td>
    <td>\( x \barleftarrow y \)</td>
    <td>\( x &#x21E4; y\)</td>
    <td>U+21E4</td>
</tr>

<tr>
    <td>barleftharpoondown</td>
    <td>\( x \barleftharpoondown y \)</td>
    <td>\( x &#x2956; y\)</td>
    <td>U+2956</td>
</tr>

<tr>
    <td>barleftharpoonup</td>
    <td>\( x \barleftharpoonup y \)</td>
    <td>\( x &#x2952; y\)</td>
    <td>U+2952</td>
</tr>

<tr>
    <td>barrightarrowdiamond</td>
    <td>\( x \barrightarrowdiamond y \)</td>
    <td>\( x &#x2920; y\)</td>
    <td>U+2920</td>
</tr>

<tr>
    <td>barrightharpoondown</td>
    <td>\( x \barrightharpoondown y \)</td>
    <td>\( x &#x295F; y\)</td>
    <td>U+295F</td>
</tr>

<tr>
    <td>barrightharpoonup</td>
    <td>\( x \barrightharpoonup y \)</td>
    <td>\( x &#x295B; y\)</td>
    <td>U+295B</td>
</tr>

<tr>
    <td>baruparrow</td>
    <td>\( x \baruparrow y \)</td>
    <td>\( x &#x2912; y\)</td>
    <td>U+2912</td>
</tr>

<tr>
    <td>barupharpoonleft</td>
    <td>\( x \barupharpoonleft y \)</td>
    <td>\( x &#x2958; y\)</td>
    <td>U+2958</td>
</tr>

<tr>
    <td>barupharpoonright</td>
    <td>\( x \barupharpoonright y \)</td>
    <td>\( x &#x2954; y\)</td>
    <td>U+2954</td>
</tr>

<tr>
    <td>between</td>
    <td>\( x \between y \)</td>
    <td>\( x &#x226C; y\)</td>
    <td>U+226C</td>
</tr>

<tr>
    <td>bowtie</td>
    <td>\( x \bowtie y \)</td>
    <td>\( x &#x22C8; y\)</td>
    <td>U+22C8</td>
</tr>

<tr>
    <td>bsimilarleftarrow</td>
    <td>\( x \bsimilarleftarrow y \)</td>
    <td>\( x &#x2B41; y\)</td>
    <td>U+2B41</td>
</tr>

<tr>
    <td>bsimilarrightarrow</td>
    <td>\( x \bsimilarrightarrow y \)</td>
    <td>\( x &#x2B47; y\)</td>
    <td>U+2B47</td>
</tr>

<tr>
    <td>bsolhsub</td>
    <td>\( x \bsolhsub y \)</td>
    <td>\( x &#x27C8; y\)</td>
    <td>U+27C8</td>
</tr>

<tr>
    <td>bumpeq</td>
    <td>\( x \bumpeq y \)</td>
    <td>\( x &#x224F; y\)</td>
    <td>U+224F</td>
</tr>

<tr>
    <td>bumpeqq</td>
    <td>\( x \bumpeqq y \)</td>
    <td>\( x &#x2AAE; y\)</td>
    <td>U+2AAE</td>
</tr>

<tr>
    <td>ccwundercurvearrow</td>
    <td>\( x \ccwundercurvearrow y \)</td>
    <td>\( x &#x293F; y\)</td>
    <td>U+293F</td>
</tr>

<tr>
    <td>cirbot</td>
    <td>\( x \cirbot y \)</td>
    <td>\( x &#x27DF; y\)</td>
    <td>U+27DF</td>
</tr>

<tr>
    <td>circeq</td>
    <td>\( x \circeq y \)</td>
    <td>\( x &#x2257; y\)</td>
    <td>U+2257</td>
</tr>

<tr>
    <td>circleonleftarrow</td>
    <td>\( x \circleonleftarrow y \)</td>
    <td>\( x &#x2B30; y\)</td>
    <td>U+2B30</td>
</tr>

<tr>
    <td>circleonrightarrow</td>
    <td>\( x \circleonrightarrow y \)</td>
    <td>\( x &#x21F4; y\)</td>
    <td>U+21F4</td>
</tr>

<tr>
    <td>cirmid</td>
    <td>\( x \cirmid y \)</td>
    <td>\( x &#x2AEF; y\)</td>
    <td>U+2AEF</td>
</tr>

<tr>
    <td>closure</td>
    <td>\( x \closure y \)</td>
    <td>\( x &#x2050; y\)</td>
    <td>U+2050</td>
</tr>

<tr>
    <td>coloneq</td>
    <td>\( x \coloneq y \)</td>
    <td>\( x &#x2254; y\)</td>
    <td>U+2254</td>
</tr>

<tr>
    <td>cong</td>
    <td>\( x \cong y \)</td>
    <td>\( x &#x2245; y\)</td>
    <td>U+2245</td>
</tr>

<tr>
    <td>congdot</td>
    <td>\( x \congdot y \)</td>
    <td>\( x &#x2A6D; y\)</td>
    <td>U+2A6D</td>
</tr>

<tr>
    <td>csub</td>
    <td>\( x \csub y \)</td>
    <td>\( x &#x2ACF; y\)</td>
    <td>U+2ACF</td>
</tr>

<tr>
    <td>csube</td>
    <td>\( x \csube y \)</td>
    <td>\( x &#x2AD1; y\)</td>
    <td>U+2AD1</td>
</tr>

<tr>
    <td>csup</td>
    <td>\( x \csup y \)</td>
    <td>\( x &#x2AD0; y\)</td>
    <td>U+2AD0</td>
</tr>

<tr>
    <td>csupe</td>
    <td>\( x \csupe y \)</td>
    <td>\( x &#x2AD2; y\)</td>
    <td>U+2AD2</td>
</tr>

<tr>
    <td>curlyeqprec</td>
    <td>\( x \curlyeqprec y \)</td>
    <td>\( x &#x22DE; y\)</td>
    <td>U+22DE</td>
</tr>

<tr>
    <td>curlyeqsucc</td>
    <td>\( x \curlyeqsucc y \)</td>
    <td>\( x &#x22DF; y\)</td>
    <td>U+22DF</td>
</tr>

<tr>
    <td>curvearrowleft</td>
    <td>\( x \curvearrowleft y \)</td>
    <td>\( x &#x21B6; y\)</td>
    <td>U+21B6</td>
</tr>

<tr>
    <td>curvearrowleftplus</td>
    <td>\( x \curvearrowleftplus y \)</td>
    <td>\( x &#x293D; y\)</td>
    <td>U+293D</td>
</tr>

<tr>
    <td>curvearrowright</td>
    <td>\( x \curvearrowright y \)</td>
    <td>\( x &#x21B7; y\)</td>
    <td>U+21B7</td>
</tr>

<tr>
    <td>curvearrowrightminus</td>
    <td>\( x \curvearrowrightminus y \)</td>
    <td>\( x &#x293C; y\)</td>
    <td>U+293C</td>
</tr>

<tr>
    <td>cwcirclearrow</td>
    <td>\( x \cwcirclearrow y \)</td>
    <td>\( x &#x2941; y\)</td>
    <td>U+2941</td>
</tr>

<tr>
    <td>cwgapcirclearrow</td>
    <td>\( x \cwgapcirclearrow y \)</td>
    <td>\( x &#x27F3; y\)</td>
    <td>U+27F3</td>
</tr>

<tr>
    <td>cwrightarcarrow</td>
    <td>\( x \cwrightarcarrow y \)</td>
    <td>\( x &#x2938; y\)</td>
    <td>U+2938</td>
</tr>

<tr>
    <td>cwundercurvearrow</td>
    <td>\( x \cwundercurvearrow y \)</td>
    <td>\( x &#x293E; y\)</td>
    <td>U+293E</td>
</tr>

<tr>
    <td>dashV</td>
    <td>\( x \dashV y \)</td>
    <td>\( x &#x2AE3; y\)</td>
    <td>U+2AE3</td>
</tr>

<tr>
    <td>dashVdash</td>
    <td>\( x \dashVdash y \)</td>
    <td>\( x &#x27DB; y\)</td>
    <td>U+27DB</td>
</tr>

<tr>
    <td>dashcolon</td>
    <td>\( x \dashcolon y \)</td>
    <td>\( x &#x2239; y\)</td>
    <td>U+2239</td>
</tr>

<tr>
    <td>dashleftharpoondown</td>
    <td>\( x \dashleftharpoondown y \)</td>
    <td>\( x &#x296B; y\)</td>
    <td>U+296B</td>
</tr>

<tr>
    <td>dashrightharpoondown</td>
    <td>\( x \dashrightharpoondown y \)</td>
    <td>\( x &#x296D; y\)</td>
    <td>U+296D</td>
</tr>

<tr>
    <td>dashv</td>
    <td>\( x \dashv y \)</td>
    <td>\( x &#x22A3; y\)</td>
    <td>U+22A3</td>
</tr>

<tr>
    <td>dbkarrow</td>
    <td>\( x \dbkarrow y \)</td>
    <td>\( x &#x290F; y\)</td>
    <td>U+290F</td>
</tr>

<tr>
    <td>ddots</td>
    <td>\( x \ddots y \)</td>
    <td>\( x &#x22F1; y\)</td>
    <td>U+22F1</td>
</tr>

<tr>
    <td>ddotseq</td>
    <td>\( x \ddotseq y \)</td>
    <td>\( x &#x2A77; y\)</td>
    <td>U+2A77</td>
</tr>

<tr>
    <td>diamondleftarrow</td>
    <td>\( x \diamondleftarrow y \)</td>
    <td>\( x &#x291D; y\)</td>
    <td>U+291D</td>
</tr>

<tr>
    <td>diamondleftarrowbar</td>
    <td>\( x \diamondleftarrowbar y \)</td>
    <td>\( x &#x291F; y\)</td>
    <td>U+291F</td>
</tr>

<tr>
    <td>disin</td>
    <td>\( x \disin y \)</td>
    <td>\( x &#x22F2; y\)</td>
    <td>U+22F2</td>
</tr>

<tr>
    <td>doteq</td>
    <td>\( x \doteq y \)</td>
    <td>\( x &#x2250; y\)</td>
    <td>U+2250</td>
</tr>

<tr>
    <td>dotequiv</td>
    <td>\( x \dotequiv y \)</td>
    <td>\( x &#x2A67; y\)</td>
    <td>U+2A67</td>
</tr>

<tr>
    <td>dotsim</td>
    <td>\( x \dotsim y \)</td>
    <td>\( x &#x2A6A; y\)</td>
    <td>U+2A6A</td>
</tr>

<tr>
    <td>dotsminusdots</td>
    <td>\( x \dotsminusdots y \)</td>
    <td>\( x &#x223A; y\)</td>
    <td>U+223A</td>
</tr>

<tr>
    <td>downarrow</td>
    <td>\( x \downarrow y \)</td>
    <td>\( x &#x2193; y\)</td>
    <td>U+2193</td>
</tr>

<tr>
    <td>downarrowbar</td>
    <td>\( x \downarrowbar y \)</td>
    <td>\( x &#x2913; y\)</td>
    <td>U+2913</td>
</tr>

<tr>
    <td>downarrowbarred</td>
    <td>\( x \downarrowbarred y \)</td>
    <td>\( x &#x2908; y\)</td>
    <td>U+2908</td>
</tr>

<tr>
    <td>downdownarrows</td>
    <td>\( x \downdownarrows y \)</td>
    <td>\( x &#x21CA; y\)</td>
    <td>U+21CA</td>
</tr>

<tr>
    <td>downfishtail</td>
    <td>\( x \downfishtail y \)</td>
    <td>\( x &#x297F; y\)</td>
    <td>U+297F</td>
</tr>

<tr>
    <td>downharpoonleft</td>
    <td>\( x \downharpoonleft y \)</td>
    <td>\( x &#x21C3; y\)</td>
    <td>U+21C3</td>
</tr>

<tr>
    <td>downharpoonleftbar</td>
    <td>\( x \downharpoonleftbar y \)</td>
    <td>\( x &#x2959; y\)</td>
    <td>U+2959</td>
</tr>

<tr>
    <td>downharpoonright</td>
    <td>\( x \downharpoonright y \)</td>
    <td>\( x &#x21C2; y\)</td>
    <td>U+21C2</td>
</tr>

<tr>
    <td>downharpoonrightbar</td>
    <td>\( x \downharpoonrightbar y \)</td>
    <td>\( x &#x2955; y\)</td>
    <td>U+2955</td>
</tr>

<tr>
    <td>downharpoonsleftright</td>
    <td>\( x \downharpoonsleftright y \)</td>
    <td>\( x &#x2965; y\)</td>
    <td>U+2965</td>
</tr>

<tr>
    <td>downuparrows</td>
    <td>\( x \downuparrows y \)</td>
    <td>\( x &#x21F5; y\)</td>
    <td>U+21F5</td>
</tr>

<tr>
    <td>downupharpoonsleftright</td>
    <td>\( x \downupharpoonsleftright y \)</td>
    <td>\( x &#x296F; y\)</td>
    <td>U+296F</td>
</tr>

<tr>
    <td>downzigzagarrow</td>
    <td>\( x \downzigzagarrow y \)</td>
    <td>\( x &#x21AF; y\)</td>
    <td>U+21AF</td>
</tr>

<tr>
    <td>drbkarrow</td>
    <td>\( x \drbkarrow y \)</td>
    <td>\( x &#x2910; y\)</td>
    <td>U+2910</td>
</tr>

<tr>
    <td>dualmap</td>
    <td>\( x \dualmap y \)</td>
    <td>\( x &#x29DF; y\)</td>
    <td>U+29DF</td>
</tr>

<tr>
    <td>egsdot</td>
    <td>\( x \egsdot y \)</td>
    <td>\( x &#x2A98; y\)</td>
    <td>U+2A98</td>
</tr>

<tr>
    <td>elsdot</td>
    <td>\( x \elsdot y \)</td>
    <td>\( x &#x2A97; y\)</td>
    <td>U+2A97</td>
</tr>

<tr>
    <td>eparsl</td>
    <td>\( x \eparsl y \)</td>
    <td>\( x &#x29E3; y\)</td>
    <td>U+29E3</td>
</tr>

<tr>
    <td>eqcirc</td>
    <td>\( x \eqcirc y \)</td>
    <td>\( x &#x2256; y\)</td>
    <td>U+2256</td>
</tr>

<tr>
    <td>eqcolon</td>
    <td>\( x \eqcolon y \)</td>
    <td>\( x &#x2255; y\)</td>
    <td>U+2255</td>
</tr>

<tr>
    <td>eqdef</td>
    <td>\( x \eqdef y \)</td>
    <td>\( x &#x225D; y\)</td>
    <td>U+225D</td>
</tr>

<tr>
    <td>eqdot</td>
    <td>\( x \eqdot y \)</td>
    <td>\( x &#x2A66; y\)</td>
    <td>U+2A66</td>
</tr>

<tr>
    <td>eqeq</td>
    <td>\( x \eqeq y \)</td>
    <td>\( x &#x2A75; y\)</td>
    <td>U+2A75</td>
</tr>

<tr>
    <td>eqeqeq</td>
    <td>\( x \eqeqeq y \)</td>
    <td>\( x &#x2A76; y\)</td>
    <td>U+2A76</td>
</tr>

<tr>
    <td>eqgtr</td>
    <td>\( x \eqgtr y \)</td>
    <td>\( x &#x22DD; y\)</td>
    <td>U+22DD</td>
</tr>

<tr>
    <td>eqless</td>
    <td>\( x \eqless y \)</td>
    <td>\( x &#x22DC; y\)</td>
    <td>U+22DC</td>
</tr>

<tr>
    <td>eqqgtr</td>
    <td>\( x \eqqgtr y \)</td>
    <td>\( x &#x2A9A; y\)</td>
    <td>U+2A9A</td>
</tr>

<tr>
    <td>eqqless</td>
    <td>\( x \eqqless y \)</td>
    <td>\( x &#x2A99; y\)</td>
    <td>U+2A99</td>
</tr>

<tr>
    <td>eqqsim</td>
    <td>\( x \eqqsim y \)</td>
    <td>\( x &#x2A73; y\)</td>
    <td>U+2A73</td>
</tr>

<tr>
    <td>eqqslantgtr</td>
    <td>\( x \eqqslantgtr y \)</td>
    <td>\( x &#x2A9C; y\)</td>
    <td>U+2A9C</td>
</tr>

<tr>
    <td>eqqslantless</td>
    <td>\( x \eqqslantless y \)</td>
    <td>\( x &#x2A9B; y\)</td>
    <td>U+2A9B</td>
</tr>

<tr>
    <td>eqsim</td>
    <td>\( x \eqsim y \)</td>
    <td>\( x &#x2242; y\)</td>
    <td>U+2242</td>
</tr>

<tr>
    <td>eqslantgtr</td>
    <td>\( x \eqslantgtr y \)</td>
    <td>\( x &#x2A96; y\)</td>
    <td>U+2A96</td>
</tr>

<tr>
    <td>eqslantless</td>
    <td>\( x \eqslantless y \)</td>
    <td>\( x &#x2A95; y\)</td>
    <td>U+2A95</td>
</tr>

<tr>
    <td>equal</td>
    <td>\( x \equal y \)</td>
    <td>\( x &#x003D; y\)</td>
    <td>U+003D</td>
</tr>

<tr>
    <td>equalleftarrow</td>
    <td>\( x \equalleftarrow y \)</td>
    <td>\( x &#x2B40; y\)</td>
    <td>U+2B40</td>
</tr>

<tr>
    <td>equalparallel</td>
    <td>\( x \equalparallel y \)</td>
    <td>\( x &#x22D5; y\)</td>
    <td>U+22D5</td>
</tr>

<tr>
    <td>equalrightarrow</td>
    <td>\( x \equalrightarrow y \)</td>
    <td>\( x &#x2971; y\)</td>
    <td>U+2971</td>
</tr>

<tr>
    <td>equiv</td>
    <td>\( x \equiv y \)</td>
    <td>\( x &#x2261; y\)</td>
    <td>U+2261</td>
</tr>

<tr>
    <td>equivDD</td>
    <td>\( x \equivDD y \)</td>
    <td>\( x &#x2A78; y\)</td>
    <td>U+2A78</td>
</tr>

<tr>
    <td>equivVert</td>
    <td>\( x \equivVert y \)</td>
    <td>\( x &#x2A68; y\)</td>
    <td>U+2A68</td>
</tr>

<tr>
    <td>equivVvert</td>
    <td>\( x \equivVvert y \)</td>
    <td>\( x &#x2A69; y\)</td>
    <td>U+2A69</td>
</tr>

<tr>
    <td>eqvparsl</td>
    <td>\( x \eqvparsl y \)</td>
    <td>\( x &#x29E5; y\)</td>
    <td>U+29E5</td>
</tr>

<tr>
    <td>fallingdotseq</td>
    <td>\( x \fallingdotseq y \)</td>
    <td>\( x &#x2252; y\)</td>
    <td>U+2252</td>
</tr>

<tr>
    <td>fbowtie</td>
    <td>\( x \fbowtie y \)</td>
    <td>\( x &#x29D3; y\)</td>
    <td>U+29D3</td>
</tr>

<tr>
    <td>forks</td>
    <td>\( x \forks y \)</td>
    <td>\( x &#x2ADC; y\)</td>
    <td>U+2ADC</td>
</tr>

<tr>
    <td>forksnot</td>
    <td>\( x \forksnot y \)</td>
    <td>\( x &#x2ADD; y\)</td>
    <td>U+2ADD</td>
</tr>

<tr>
    <td>forkv</td>
    <td>\( x \forkv y \)</td>
    <td>\( x &#x2AD9; y\)</td>
    <td>U+2AD9</td>
</tr>

<tr>
    <td>frown</td>
    <td>\( x \frown y \)</td>
    <td>\( x &#x2322; y\)</td>
    <td>U+2322</td>
</tr>

<tr>
    <td>geq</td>
    <td>\( x \geq y \)</td>
    <td>\( x &#x2265; y\)</td>
    <td>U+2265</td>
</tr>

<tr>
    <td>geqq</td>
    <td>\( x \geqq y \)</td>
    <td>\( x &#x2267; y\)</td>
    <td>U+2267</td>
</tr>

<tr>
    <td>geqqslant</td>
    <td>\( x \geqqslant y \)</td>
    <td>\( x &#x2AFA; y\)</td>
    <td>U+2AFA</td>
</tr>

<tr>
    <td>geqslant</td>
    <td>\( x \geqslant y \)</td>
    <td>\( x &#x2A7E; y\)</td>
    <td>U+2A7E</td>
</tr>

<tr>
    <td>gescc</td>
    <td>\( x \gescc y \)</td>
    <td>\( x &#x2AA9; y\)</td>
    <td>U+2AA9</td>
</tr>

<tr>
    <td>gesdot</td>
    <td>\( x \gesdot y \)</td>
    <td>\( x &#x2A80; y\)</td>
    <td>U+2A80</td>
</tr>

<tr>
    <td>gesdoto</td>
    <td>\( x \gesdoto y \)</td>
    <td>\( x &#x2A82; y\)</td>
    <td>U+2A82</td>
</tr>

<tr>
    <td>gesdotol</td>
    <td>\( x \gesdotol y \)</td>
    <td>\( x &#x2A84; y\)</td>
    <td>U+2A84</td>
</tr>

<tr>
    <td>gesles</td>
    <td>\( x \gesles y \)</td>
    <td>\( x &#x2A94; y\)</td>
    <td>U+2A94</td>
</tr>

<tr>
    <td>gg</td>
    <td>\( x \gg y \)</td>
    <td>\( x &#x226B; y\)</td>
    <td>U+226B</td>
</tr>

<tr>
    <td>ggg</td>
    <td>\( x \ggg y \)</td>
    <td>\( x &#x22D9; y\)</td>
    <td>U+22D9</td>
</tr>

<tr>
    <td>gggnest</td>
    <td>\( x \gggnest y \)</td>
    <td>\( x &#x2AF8; y\)</td>
    <td>U+2AF8</td>
</tr>

<tr>
    <td>glE</td>
    <td>\( x \glE y \)</td>
    <td>\( x &#x2A92; y\)</td>
    <td>U+2A92</td>
</tr>

<tr>
    <td>gla</td>
    <td>\( x \gla y \)</td>
    <td>\( x &#x2AA5; y\)</td>
    <td>U+2AA5</td>
</tr>

<tr>
    <td>gleichstark</td>
    <td>\( x \gleichstark y \)</td>
    <td>\( x &#x29E6; y\)</td>
    <td>U+29E6</td>
</tr>

<tr>
    <td>glj</td>
    <td>\( x \glj y \)</td>
    <td>\( x &#x2AA4; y\)</td>
    <td>U+2AA4</td>
</tr>

<tr>
    <td>gnapprox</td>
    <td>\( x \gnapprox y \)</td>
    <td>\( x &#x2A8A; y\)</td>
    <td>U+2A8A</td>
</tr>

<tr>
    <td>gneq</td>
    <td>\( x \gneq y \)</td>
    <td>\( x &#x2A88; y\)</td>
    <td>U+2A88</td>
</tr>

<tr>
    <td>gneqq</td>
    <td>\( x \gneqq y \)</td>
    <td>\( x &#x2269; y\)</td>
    <td>U+2269</td>
</tr>

<tr>
    <td>gnsim</td>
    <td>\( x \gnsim y \)</td>
    <td>\( x &#x22E7; y\)</td>
    <td>U+22E7</td>
</tr>

<tr>
    <td>greater</td>
    <td>\( x \greater y \)</td>
    <td>\( x &#x003E; y\)</td>
    <td>U+003E</td>
</tr>

<tr>
    <td>gsime</td>
    <td>\( x \gsime y \)</td>
    <td>\( x &#x2A8E; y\)</td>
    <td>U+2A8E</td>
</tr>

<tr>
    <td>gsiml</td>
    <td>\( x \gsiml y \)</td>
    <td>\( x &#x2A90; y\)</td>
    <td>U+2A90</td>
</tr>

<tr>
    <td>gtcc</td>
    <td>\( x \gtcc y \)</td>
    <td>\( x &#x2AA7; y\)</td>
    <td>U+2AA7</td>
</tr>

<tr>
    <td>gtcir</td>
    <td>\( x \gtcir y \)</td>
    <td>\( x &#x2A7A; y\)</td>
    <td>U+2A7A</td>
</tr>

<tr>
    <td>gtquest</td>
    <td>\( x \gtquest y \)</td>
    <td>\( x &#x2A7C; y\)</td>
    <td>U+2A7C</td>
</tr>

<tr>
    <td>gtrapprox</td>
    <td>\( x \gtrapprox y \)</td>
    <td>\( x &#x2A86; y\)</td>
    <td>U+2A86</td>
</tr>

<tr>
    <td>gtrarr</td>
    <td>\( x \gtrarr y \)</td>
    <td>\( x &#x2978; y\)</td>
    <td>U+2978</td>
</tr>

<tr>
    <td>gtrdot</td>
    <td>\( x \gtrdot y \)</td>
    <td>\( x &#x22D7; y\)</td>
    <td>U+22D7</td>
</tr>

<tr>
    <td>gtreqless</td>
    <td>\( x \gtreqless y \)</td>
    <td>\( x &#x22DB; y\)</td>
    <td>U+22DB</td>
</tr>

<tr>
    <td>gtreqqless</td>
    <td>\( x \gtreqqless y \)</td>
    <td>\( x &#x2A8C; y\)</td>
    <td>U+2A8C</td>
</tr>

<tr>
    <td>gtrless</td>
    <td>\( x \gtrless y \)</td>
    <td>\( x &#x2277; y\)</td>
    <td>U+2277</td>
</tr>

<tr>
    <td>gtrsim</td>
    <td>\( x \gtrsim y \)</td>
    <td>\( x &#x2273; y\)</td>
    <td>U+2273</td>
</tr>

<tr>
    <td>hatapprox</td>
    <td>\( x \hatapprox y \)</td>
    <td>\( x &#x2A6F; y\)</td>
    <td>U+2A6F</td>
</tr>

<tr>
    <td>hknearrow</td>
    <td>\( x \hknearrow y \)</td>
    <td>\( x &#x2924; y\)</td>
    <td>U+2924</td>
</tr>

<tr>
    <td>hknwarrow</td>
    <td>\( x \hknwarrow y \)</td>
    <td>\( x &#x2923; y\)</td>
    <td>U+2923</td>
</tr>

<tr>
    <td>hksearrow</td>
    <td>\( x \hksearrow y \)</td>
    <td>\( x &#x2925; y\)</td>
    <td>U+2925</td>
</tr>

<tr>
    <td>hkswarrow</td>
    <td>\( x \hkswarrow y \)</td>
    <td>\( x &#x2926; y\)</td>
    <td>U+2926</td>
</tr>

<tr>
    <td>hookleftarrow</td>
    <td>\( x \hookleftarrow y \)</td>
    <td>\( x &#x21A9; y\)</td>
    <td>U+21A9</td>
</tr>

<tr>
    <td>hookrightarrow</td>
    <td>\( x \hookrightarrow y \)</td>
    <td>\( x &#x21AA; y\)</td>
    <td>U+21AA</td>
</tr>

<tr>
    <td>imageof</td>
    <td>\( x \imageof y \)</td>
    <td>\( x &#x22B7; y\)</td>
    <td>U+22B7</td>
</tr>

<tr>
    <td>in</td>
    <td>\( x \in y \)</td>
    <td>\( x &#x2208; y\)</td>
    <td>U+2208</td>
</tr>

<tr>
    <td>isinE</td>
    <td>\( x \isinE y \)</td>
    <td>\( x &#x22F9; y\)</td>
    <td>U+22F9</td>
</tr>

<tr>
    <td>isindot</td>
    <td>\( x \isindot y \)</td>
    <td>\( x &#x22F5; y\)</td>
    <td>U+22F5</td>
</tr>

<tr>
    <td>isinobar</td>
    <td>\( x \isinobar y \)</td>
    <td>\( x &#x22F7; y\)</td>
    <td>U+22F7</td>
</tr>

<tr>
    <td>isins</td>
    <td>\( x \isins y \)</td>
    <td>\( x &#x22F4; y\)</td>
    <td>U+22F4</td>
</tr>

<tr>
    <td>isinvb</td>
    <td>\( x \isinvb y \)</td>
    <td>\( x &#x22F8; y\)</td>
    <td>U+22F8</td>
</tr>

<tr>
    <td>kernelcontraction</td>
    <td>\( x \kernelcontraction y \)</td>
    <td>\( x &#x223B; y\)</td>
    <td>U+223B</td>
</tr>

<tr>
    <td>lat</td>
    <td>\( x \lat y \)</td>
    <td>\( x &#x2AAB; y\)</td>
    <td>U+2AAB</td>
</tr>

<tr>
    <td>late</td>
    <td>\( x \late y \)</td>
    <td>\( x &#x2AAD; y\)</td>
    <td>U+2AAD</td>
</tr>

<tr>
    <td>leftarrow</td>
    <td>\( x \leftarrow y \)</td>
    <td>\( x &#x2190; y\)</td>
    <td>U+2190</td>
</tr>

<tr>
    <td>leftarrowapprox</td>
    <td>\( x \leftarrowapprox y \)</td>
    <td>\( x &#x2B4A; y\)</td>
    <td>U+2B4A</td>
</tr>

<tr>
    <td>leftarrowbackapprox</td>
    <td>\( x \leftarrowbackapprox y \)</td>
    <td>\( x &#x2B42; y\)</td>
    <td>U+2B42</td>
</tr>

<tr>
    <td>leftarrowbsimilar</td>
    <td>\( x \leftarrowbsimilar y \)</td>
    <td>\( x &#x2B4B; y\)</td>
    <td>U+2B4B</td>
</tr>

<tr>
    <td>leftarrowless</td>
    <td>\( x \leftarrowless y \)</td>
    <td>\( x &#x2977; y\)</td>
    <td>U+2977</td>
</tr>

<tr>
    <td>leftarrowonoplus</td>
    <td>\( x \leftarrowonoplus y \)</td>
    <td>\( x &#x2B32; y\)</td>
    <td>U+2B32</td>
</tr>

<tr>
    <td>leftarrowplus</td>
    <td>\( x \leftarrowplus y \)</td>
    <td>\( x &#x2946; y\)</td>
    <td>U+2946</td>
</tr>

<tr>
    <td>leftarrowshortrightarrow</td>
    <td>\( x \leftarrowshortrightarrow y \)</td>
    <td>\( x &#x2943; y\)</td>
    <td>U+2943</td>
</tr>

<tr>
    <td>leftarrowsimilar</td>
    <td>\( x \leftarrowsimilar y \)</td>
    <td>\( x &#x2973; y\)</td>
    <td>U+2973</td>
</tr>

<tr>
    <td>leftarrowsubset</td>
    <td>\( x \leftarrowsubset y \)</td>
    <td>\( x &#x297A; y\)</td>
    <td>U+297A</td>
</tr>

<tr>
    <td>leftarrowtail</td>
    <td>\( x \leftarrowtail y \)</td>
    <td>\( x &#x21A2; y\)</td>
    <td>U+21A2</td>
</tr>

<tr>
    <td>leftarrowtriangle</td>
    <td>\( x \leftarrowtriangle y \)</td>
    <td>\( x &#x21FD; y\)</td>
    <td>U+21FD</td>
</tr>

<tr>
    <td>leftarrowx</td>
    <td>\( x \leftarrowx y \)</td>
    <td>\( x &#x2B3E; y\)</td>
    <td>U+2B3E</td>
</tr>

<tr>
    <td>leftbkarrow</td>
    <td>\( x \leftbkarrow y \)</td>
    <td>\( x &#x290C; y\)</td>
    <td>U+290C</td>
</tr>

<tr>
    <td>leftcurvedarrow</td>
    <td>\( x \leftcurvedarrow y \)</td>
    <td>\( x &#x2B3F; y\)</td>
    <td>U+2B3F</td>
</tr>

<tr>
    <td>leftdbkarrow</td>
    <td>\( x \leftdbkarrow y \)</td>
    <td>\( x &#x290E; y\)</td>
    <td>U+290E</td>
</tr>

<tr>
    <td>leftdbltail</td>
    <td>\( x \leftdbltail y \)</td>
    <td>\( x &#x291B; y\)</td>
    <td>U+291B</td>
</tr>

<tr>
    <td>leftdotarrow</td>
    <td>\( x \leftdotarrow y \)</td>
    <td>\( x &#x2B38; y\)</td>
    <td>U+2B38</td>
</tr>

<tr>
    <td>leftdowncurvedarrow</td>
    <td>\( x \leftdowncurvedarrow y \)</td>
    <td>\( x &#x2936; y\)</td>
    <td>U+2936</td>
</tr>

<tr>
    <td>leftfishtail</td>
    <td>\( x \leftfishtail y \)</td>
    <td>\( x &#x297C; y\)</td>
    <td>U+297C</td>
</tr>

<tr>
    <td>leftharpoondown</td>
    <td>\( x \leftharpoondown y \)</td>
    <td>\( x &#x21BD; y\)</td>
    <td>U+21BD</td>
</tr>

<tr>
    <td>leftharpoondownbar</td>
    <td>\( x \leftharpoondownbar y \)</td>
    <td>\( x &#x295E; y\)</td>
    <td>U+295E</td>
</tr>

<tr>
    <td>leftharpoonsupdown</td>
    <td>\( x \leftharpoonsupdown y \)</td>
    <td>\( x &#x2962; y\)</td>
    <td>U+2962</td>
</tr>

<tr>
    <td>leftharpoonup</td>
    <td>\( x \leftharpoonup y \)</td>
    <td>\( x &#x21BC; y\)</td>
    <td>U+21BC</td>
</tr>

<tr>
    <td>leftharpoonupbar</td>
    <td>\( x \leftharpoonupbar y \)</td>
    <td>\( x &#x295A; y\)</td>
    <td>U+295A</td>
</tr>

<tr>
    <td>leftharpoonupdash</td>
    <td>\( x \leftharpoonupdash y \)</td>
    <td>\( x &#x296A; y\)</td>
    <td>U+296A</td>
</tr>

<tr>
    <td>leftleftarrows</td>
    <td>\( x \leftleftarrows y \)</td>
    <td>\( x &#x21C7; y\)</td>
    <td>U+21C7</td>
</tr>

<tr>
    <td>leftrightarrow</td>
    <td>\( x \leftrightarrow y \)</td>
    <td>\( x &#x2194; y\)</td>
    <td>U+2194</td>
</tr>

<tr>
    <td>leftrightarrowcircle</td>
    <td>\( x \leftrightarrowcircle y \)</td>
    <td>\( x &#x2948; y\)</td>
    <td>U+2948</td>
</tr>

<tr>
    <td>leftrightarrows</td>
    <td>\( x \leftrightarrows y \)</td>
    <td>\( x &#x21C6; y\)</td>
    <td>U+21C6</td>
</tr>

<tr>
    <td>leftrightarrowtriangle</td>
    <td>\( x \leftrightarrowtriangle y \)</td>
    <td>\( x &#x21FF; y\)</td>
    <td>U+21FF</td>
</tr>

<tr>
    <td>leftrightharpoondowndown</td>
    <td>\( x \leftrightharpoondowndown y \)</td>
    <td>\( x &#x2950; y\)</td>
    <td>U+2950</td>
</tr>

<tr>
    <td>leftrightharpoondownup</td>
    <td>\( x \leftrightharpoondownup y \)</td>
    <td>\( x &#x294B; y\)</td>
    <td>U+294B</td>
</tr>

<tr>
    <td>leftrightharpoons</td>
    <td>\( x \leftrightharpoons y \)</td>
    <td>\( x &#x21CB; y\)</td>
    <td>U+21CB</td>
</tr>

<tr>
    <td>leftrightharpoonsdown</td>
    <td>\( x \leftrightharpoonsdown y \)</td>
    <td>\( x &#x2967; y\)</td>
    <td>U+2967</td>
</tr>

<tr>
    <td>leftrightharpoonsup</td>
    <td>\( x \leftrightharpoonsup y \)</td>
    <td>\( x &#x2966; y\)</td>
    <td>U+2966</td>
</tr>

<tr>
    <td>leftrightharpoonupdown</td>
    <td>\( x \leftrightharpoonupdown y \)</td>
    <td>\( x &#x294A; y\)</td>
    <td>U+294A</td>
</tr>

<tr>
    <td>leftrightharpoonupup</td>
    <td>\( x \leftrightharpoonupup y \)</td>
    <td>\( x &#x294E; y\)</td>
    <td>U+294E</td>
</tr>

<tr>
    <td>leftrightsquigarrow</td>
    <td>\( x \leftrightsquigarrow y \)</td>
    <td>\( x &#x21AD; y\)</td>
    <td>U+21AD</td>
</tr>

<tr>
    <td>leftsquigarrow</td>
    <td>\( x \leftsquigarrow y \)</td>
    <td>\( x &#x21DC; y\)</td>
    <td>U+21DC</td>
</tr>

<tr>
    <td>lefttail</td>
    <td>\( x \lefttail y \)</td>
    <td>\( x &#x2919; y\)</td>
    <td>U+2919</td>
</tr>

<tr>
    <td>leftthreearrows</td>
    <td>\( x \leftthreearrows y \)</td>
    <td>\( x &#x2B31; y\)</td>
    <td>U+2B31</td>
</tr>

<tr>
    <td>leftwavearrow</td>
    <td>\( x \leftwavearrow y \)</td>
    <td>\( x &#x219C; y\)</td>
    <td>U+219C</td>
</tr>

<tr>
    <td>leq</td>
    <td>\( x \leq y \)</td>
    <td>\( x &#x2264; y\)</td>
    <td>U+2264</td>
</tr>

<tr>
    <td>leqq</td>
    <td>\( x \leqq y \)</td>
    <td>\( x &#x2266; y\)</td>
    <td>U+2266</td>
</tr>

<tr>
    <td>leqqslant</td>
    <td>\( x \leqqslant y \)</td>
    <td>\( x &#x2AF9; y\)</td>
    <td>U+2AF9</td>
</tr>

<tr>
    <td>leqslant</td>
    <td>\( x \leqslant y \)</td>
    <td>\( x &#x2A7D; y\)</td>
    <td>U+2A7D</td>
</tr>

<tr>
    <td>lescc</td>
    <td>\( x \lescc y \)</td>
    <td>\( x &#x2AA8; y\)</td>
    <td>U+2AA8</td>
</tr>

<tr>
    <td>lesdot</td>
    <td>\( x \lesdot y \)</td>
    <td>\( x &#x2A7F; y\)</td>
    <td>U+2A7F</td>
</tr>

<tr>
    <td>lesdoto</td>
    <td>\( x \lesdoto y \)</td>
    <td>\( x &#x2A81; y\)</td>
    <td>U+2A81</td>
</tr>

<tr>
    <td>lesdotor</td>
    <td>\( x \lesdotor y \)</td>
    <td>\( x &#x2A83; y\)</td>
    <td>U+2A83</td>
</tr>

<tr>
    <td>lesges</td>
    <td>\( x \lesges y \)</td>
    <td>\( x &#x2A93; y\)</td>
    <td>U+2A93</td>
</tr>

<tr>
    <td>less</td>
    <td>\( x \less y \)</td>
    <td>\( x &#x003C; y\)</td>
    <td>U+003C</td>
</tr>

<tr>
    <td>lessapprox</td>
    <td>\( x \lessapprox y \)</td>
    <td>\( x &#x2A85; y\)</td>
    <td>U+2A85</td>
</tr>

<tr>
    <td>lessdot</td>
    <td>\( x \lessdot y \)</td>
    <td>\( x &#x22D6; y\)</td>
    <td>U+22D6</td>
</tr>

<tr>
    <td>lesseqgtr</td>
    <td>\( x \lesseqgtr y \)</td>
    <td>\( x &#x22DA; y\)</td>
    <td>U+22DA</td>
</tr>

<tr>
    <td>lesseqqgtr</td>
    <td>\( x \lesseqqgtr y \)</td>
    <td>\( x &#x2A8B; y\)</td>
    <td>U+2A8B</td>
</tr>

<tr>
    <td>lessgtr</td>
    <td>\( x \lessgtr y \)</td>
    <td>\( x &#x2276; y\)</td>
    <td>U+2276</td>
</tr>

<tr>
    <td>lesssim</td>
    <td>\( x \lesssim y \)</td>
    <td>\( x &#x2272; y\)</td>
    <td>U+2272</td>
</tr>

<tr>
    <td>lfbowtie</td>
    <td>\( x \lfbowtie y \)</td>
    <td>\( x &#x29D1; y\)</td>
    <td>U+29D1</td>
</tr>

<tr>
    <td>lftimes</td>
    <td>\( x \lftimes y \)</td>
    <td>\( x &#x29D4; y\)</td>
    <td>U+29D4</td>
</tr>

<tr>
    <td>lgE</td>
    <td>\( x \lgE y \)</td>
    <td>\( x &#x2A91; y\)</td>
    <td>U+2A91</td>
</tr>

<tr>
    <td>ll</td>
    <td>\( x \ll y \)</td>
    <td>\( x &#x226A; y\)</td>
    <td>U+226A</td>
</tr>

<tr>
    <td>lll</td>
    <td>\( x \lll y \)</td>
    <td>\( x &#x22D8; y\)</td>
    <td>U+22D8</td>
</tr>

<tr>
    <td>lllnest</td>
    <td>\( x \lllnest y \)</td>
    <td>\( x &#x2AF7; y\)</td>
    <td>U+2AF7</td>
</tr>

<tr>
    <td>lnapprox</td>
    <td>\( x \lnapprox y \)</td>
    <td>\( x &#x2A89; y\)</td>
    <td>U+2A89</td>
</tr>

<tr>
    <td>lneq</td>
    <td>\( x \lneq y \)</td>
    <td>\( x &#x2A87; y\)</td>
    <td>U+2A87</td>
</tr>

<tr>
    <td>lneqq</td>
    <td>\( x \lneqq y \)</td>
    <td>\( x &#x2268; y\)</td>
    <td>U+2268</td>
</tr>

<tr>
    <td>lnsim</td>
    <td>\( x \lnsim y \)</td>
    <td>\( x &#x22E6; y\)</td>
    <td>U+22E6</td>
</tr>

<tr>
    <td>longdashv</td>
    <td>\( x \longdashv y \)</td>
    <td>\( x &#x27DE; y\)</td>
    <td>U+27DE</td>
</tr>

<tr>
    <td>longleftarrow</td>
    <td>\( x \longleftarrow y \)</td>
    <td>\( x &#x27F5; y\)</td>
    <td>U+27F5</td>
</tr>

<tr>
    <td>longleftrightarrow</td>
    <td>\( x \longleftrightarrow y \)</td>
    <td>\( x &#x27F7; y\)</td>
    <td>U+27F7</td>
</tr>

<tr>
    <td>longleftsquigarrow</td>
    <td>\( x \longleftsquigarrow y \)</td>
    <td>\( x &#x2B33; y\)</td>
    <td>U+2B33</td>
</tr>

<tr>
    <td>longmapsfrom</td>
    <td>\( x \longmapsfrom y \)</td>
    <td>\( x &#x27FB; y\)</td>
    <td>U+27FB</td>
</tr>

<tr>
    <td>longmapsto</td>
    <td>\( x \longmapsto y \)</td>
    <td>\( x &#x27FC; y\)</td>
    <td>U+27FC</td>
</tr>

<tr>
    <td>longrightarrow</td>
    <td>\( x \longrightarrow y \)</td>
    <td>\( x &#x27F6; y\)</td>
    <td>U+27F6</td>
</tr>

<tr>
    <td>longrightsquigarrow</td>
    <td>\( x \longrightsquigarrow y \)</td>
    <td>\( x &#x27FF; y\)</td>
    <td>U+27FF</td>
</tr>

<tr>
    <td>looparrowleft</td>
    <td>\( x \looparrowleft y \)</td>
    <td>\( x &#x21AB; y\)</td>
    <td>U+21AB</td>
</tr>

<tr>
    <td>looparrowright</td>
    <td>\( x \looparrowright y \)</td>
    <td>\( x &#x21AC; y\)</td>
    <td>U+21AC</td>
</tr>

<tr>
    <td>lrtriangleeq</td>
    <td>\( x \lrtriangleeq y \)</td>
    <td>\( x &#x29E1; y\)</td>
    <td>U+29E1</td>
</tr>

<tr>
    <td>lsime</td>
    <td>\( x \lsime y \)</td>
    <td>\( x &#x2A8D; y\)</td>
    <td>U+2A8D</td>
</tr>

<tr>
    <td>lsimg</td>
    <td>\( x \lsimg y \)</td>
    <td>\( x &#x2A8F; y\)</td>
    <td>U+2A8F</td>
</tr>

<tr>
    <td>lsqhook</td>
    <td>\( x \lsqhook y \)</td>
    <td>\( x &#x2ACD; y\)</td>
    <td>U+2ACD</td>
</tr>

<tr>
    <td>ltcc</td>
    <td>\( x \ltcc y \)</td>
    <td>\( x &#x2AA6; y\)</td>
    <td>U+2AA6</td>
</tr>

<tr>
    <td>ltcir</td>
    <td>\( x \ltcir y \)</td>
    <td>\( x &#x2A79; y\)</td>
    <td>U+2A79</td>
</tr>

<tr>
    <td>ltlarr</td>
    <td>\( x \ltlarr y \)</td>
    <td>\( x &#x2976; y\)</td>
    <td>U+2976</td>
</tr>

<tr>
    <td>ltquest</td>
    <td>\( x \ltquest y \)</td>
    <td>\( x &#x2A7B; y\)</td>
    <td>U+2A7B</td>
</tr>

<tr>
    <td>ltrivb</td>
    <td>\( x \ltrivb y \)</td>
    <td>\( x &#x29CF; y\)</td>
    <td>U+29CF</td>
</tr>

<tr>
    <td>mapsdown</td>
    <td>\( x \mapsdown y \)</td>
    <td>\( x &#x21A7; y\)</td>
    <td>U+21A7</td>
</tr>

<tr>
    <td>mapsfrom</td>
    <td>\( x \mapsfrom y \)</td>
    <td>\( x &#x21A4; y\)</td>
    <td>U+21A4</td>
</tr>

<tr>
    <td>mapsto</td>
    <td>\( x \mapsto y \)</td>
    <td>\( x &#x21A6; y\)</td>
    <td>U+21A6</td>
</tr>

<tr>
    <td>mapsup</td>
    <td>\( x \mapsup y \)</td>
    <td>\( x &#x21A5; y\)</td>
    <td>U+21A5</td>
</tr>

<tr>
    <td>mathratio</td>
    <td>\( x \mathratio y \)</td>
    <td>\( x &#x2236; y\)</td>
    <td>U+2236</td>
</tr>

<tr>
    <td>measeq</td>
    <td>\( x \measeq y \)</td>
    <td>\( x &#x225E; y\)</td>
    <td>U+225E</td>
</tr>

<tr>
    <td>mid</td>
    <td>\( x \mid y \)</td>
    <td>\( x &#x2223; y\)</td>
    <td>U+2223</td>
</tr>

<tr>
    <td>midcir</td>
    <td>\( x \midcir y \)</td>
    <td>\( x &#x2AF0; y\)</td>
    <td>U+2AF0</td>
</tr>

<tr>
    <td>mlcp</td>
    <td>\( x \mlcp y \)</td>
    <td>\( x &#x2ADB; y\)</td>
    <td>U+2ADB</td>
</tr>

<tr>
    <td>models</td>
    <td>\( x \models y \)</td>
    <td>\( x &#x22A7; y\)</td>
    <td>U+22A7</td>
</tr>

<tr>
    <td>multimap</td>
    <td>\( x \multimap y \)</td>
    <td>\( x &#x22B8; y\)</td>
    <td>U+22B8</td>
</tr>

<tr>
    <td>multimapinv</td>
    <td>\( x \multimapinv y \)</td>
    <td>\( x &#x27DC; y\)</td>
    <td>U+27DC</td>
</tr>

<tr>
    <td>nLeftarrow</td>
    <td>\( x \nLeftarrow y \)</td>
    <td>\( x &#x21CD; y\)</td>
    <td>U+21CD</td>
</tr>

<tr>
    <td>nLeftrightarrow</td>
    <td>\( x \nLeftrightarrow y \)</td>
    <td>\( x &#x21CE; y\)</td>
    <td>U+21CE</td>
</tr>

<tr>
    <td>nRightarrow</td>
    <td>\( x \nRightarrow y \)</td>
    <td>\( x &#x21CF; y\)</td>
    <td>U+21CF</td>
</tr>

<tr>
    <td>nVDash</td>
    <td>\( x \nVDash y \)</td>
    <td>\( x &#x22AF; y\)</td>
    <td>U+22AF</td>
</tr>

<tr>
    <td>nVdash</td>
    <td>\( x \nVdash y \)</td>
    <td>\( x &#x22AE; y\)</td>
    <td>U+22AE</td>
</tr>

<tr>
    <td>nVleftarrow</td>
    <td>\( x \nVleftarrow y \)</td>
    <td>\( x &#x21FA; y\)</td>
    <td>U+21FA</td>
</tr>

<tr>
    <td>nVleftarrowtail</td>
    <td>\( x \nVleftarrowtail y \)</td>
    <td>\( x &#x2B3A; y\)</td>
    <td>U+2B3A</td>
</tr>

<tr>
    <td>nVleftrightarrow</td>
    <td>\( x \nVleftrightarrow y \)</td>
    <td>\( x &#x21FC; y\)</td>
    <td>U+21FC</td>
</tr>

<tr>
    <td>nVrightarrow</td>
    <td>\( x \nVrightarrow y \)</td>
    <td>\( x &#x21FB; y\)</td>
    <td>U+21FB</td>
</tr>

<tr>
    <td>nVrightarrowtail</td>
    <td>\( x \nVrightarrowtail y \)</td>
    <td>\( x &#x2915; y\)</td>
    <td>U+2915</td>
</tr>

<tr>
    <td>nVtwoheadleftarrow</td>
    <td>\( x \nVtwoheadleftarrow y \)</td>
    <td>\( x &#x2B35; y\)</td>
    <td>U+2B35</td>
</tr>

<tr>
    <td>nVtwoheadleftarrowtail</td>
    <td>\( x \nVtwoheadleftarrowtail y \)</td>
    <td>\( x &#x2B3D; y\)</td>
    <td>U+2B3D</td>
</tr>

<tr>
    <td>nVtwoheadrightarrow</td>
    <td>\( x \nVtwoheadrightarrow y \)</td>
    <td>\( x &#x2901; y\)</td>
    <td>U+2901</td>
</tr>

<tr>
    <td>nVtwoheadrightarrowtail</td>
    <td>\( x \nVtwoheadrightarrowtail y \)</td>
    <td>\( x &#x2918; y\)</td>
    <td>U+2918</td>
</tr>

<tr>
    <td>napprox</td>
    <td>\( x \napprox y \)</td>
    <td>\( x &#x2249; y\)</td>
    <td>U+2249</td>
</tr>

<tr>
    <td>nasymp</td>
    <td>\( x \nasymp y \)</td>
    <td>\( x &#x226D; y\)</td>
    <td>U+226D</td>
</tr>

<tr>
    <td>ncong</td>
    <td>\( x \ncong y \)</td>
    <td>\( x &#x2247; y\)</td>
    <td>U+2247</td>
</tr>

<tr>
    <td>ne</td>
    <td>\( x \ne y \)</td>
    <td>\( x &#x2260; y\)</td>
    <td>U+2260</td>
</tr>

<tr>
    <td>nearrow</td>
    <td>\( x \nearrow y \)</td>
    <td>\( x &#x2197; y\)</td>
    <td>U+2197</td>
</tr>

<tr>
    <td>nequiv</td>
    <td>\( x \nequiv y \)</td>
    <td>\( x &#x2262; y\)</td>
    <td>U+2262</td>
</tr>

<tr>
    <td>neswarrow</td>
    <td>\( x \neswarrow y \)</td>
    <td>\( x &#x2922; y\)</td>
    <td>U+2922</td>
</tr>

<tr>
    <td>ngeq</td>
    <td>\( x \ngeq y \)</td>
    <td>\( x &#x2271; y\)</td>
    <td>U+2271</td>
</tr>

<tr>
    <td>ngtr</td>
    <td>\( x \ngtr y \)</td>
    <td>\( x &#x226F; y\)</td>
    <td>U+226F</td>
</tr>

<tr>
    <td>ngtrless</td>
    <td>\( x \ngtrless y \)</td>
    <td>\( x &#x2279; y\)</td>
    <td>U+2279</td>
</tr>

<tr>
    <td>ngtrsim</td>
    <td>\( x \ngtrsim y \)</td>
    <td>\( x &#x2275; y\)</td>
    <td>U+2275</td>
</tr>

<tr>
    <td>nhpar</td>
    <td>\( x \nhpar y \)</td>
    <td>\( x &#x2AF2; y\)</td>
    <td>U+2AF2</td>
</tr>

<tr>
    <td>ni</td>
    <td>\( x \ni y \)</td>
    <td>\( x &#x220B; y\)</td>
    <td>U+220B</td>
</tr>

<tr>
    <td>niobar</td>
    <td>\( x \niobar y \)</td>
    <td>\( x &#x22FE; y\)</td>
    <td>U+22FE</td>
</tr>

<tr>
    <td>nis</td>
    <td>\( x \nis y \)</td>
    <td>\( x &#x22FC; y\)</td>
    <td>U+22FC</td>
</tr>

<tr>
    <td>nisd</td>
    <td>\( x \nisd y \)</td>
    <td>\( x &#x22FA; y\)</td>
    <td>U+22FA</td>
</tr>

<tr>
    <td>nleftarrow</td>
    <td>\( x \nleftarrow y \)</td>
    <td>\( x &#x219A; y\)</td>
    <td>U+219A</td>
</tr>

<tr>
    <td>nleftrightarrow</td>
    <td>\( x \nleftrightarrow y \)</td>
    <td>\( x &#x21AE; y\)</td>
    <td>U+21AE</td>
</tr>

<tr>
    <td>nleq</td>
    <td>\( x \nleq y \)</td>
    <td>\( x &#x2270; y\)</td>
    <td>U+2270</td>
</tr>

<tr>
    <td>nless</td>
    <td>\( x \nless y \)</td>
    <td>\( x &#x226E; y\)</td>
    <td>U+226E</td>
</tr>

<tr>
    <td>nlessgtr</td>
    <td>\( x \nlessgtr y \)</td>
    <td>\( x &#x2278; y\)</td>
    <td>U+2278</td>
</tr>

<tr>
    <td>nlesssim</td>
    <td>\( x \nlesssim y \)</td>
    <td>\( x &#x2274; y\)</td>
    <td>U+2274</td>
</tr>

<tr>
    <td>nmid</td>
    <td>\( x \nmid y \)</td>
    <td>\( x &#x2224; y\)</td>
    <td>U+2224</td>
</tr>

<tr>
    <td>nni</td>
    <td>\( x \nni y \)</td>
    <td>\( x &#x220C; y\)</td>
    <td>U+220C</td>
</tr>

<tr>
    <td>notin</td>
    <td>\( x \notin y \)</td>
    <td>\( x &#x2209; y\)</td>
    <td>U+2209</td>
</tr>

<tr>
    <td>nparallel</td>
    <td>\( x \nparallel y \)</td>
    <td>\( x &#x2226; y\)</td>
    <td>U+2226</td>
</tr>

<tr>
    <td>nprec</td>
    <td>\( x \nprec y \)</td>
    <td>\( x &#x2280; y\)</td>
    <td>U+2280</td>
</tr>

<tr>
    <td>npreccurlyeq</td>
    <td>\( x \npreccurlyeq y \)</td>
    <td>\( x &#x22E0; y\)</td>
    <td>U+22E0</td>
</tr>

<tr>
    <td>nrightarrow</td>
    <td>\( x \nrightarrow y \)</td>
    <td>\( x &#x219B; y\)</td>
    <td>U+219B</td>
</tr>

<tr>
    <td>nsim</td>
    <td>\( x \nsim y \)</td>
    <td>\( x &#x2241; y\)</td>
    <td>U+2241</td>
</tr>

<tr>
    <td>nsime</td>
    <td>\( x \nsime y \)</td>
    <td>\( x &#x2244; y\)</td>
    <td>U+2244</td>
</tr>

<tr>
    <td>nsimeq</td>
    <td>\( x \nsimeq y \)</td>
    <td>\( x &#x2244; y\)</td>
    <td>U+2244</td>
</tr>

<tr>
    <td>nsqsubseteq</td>
    <td>\( x \nsqsubseteq y \)</td>
    <td>\( x &#x22E2; y\)</td>
    <td>U+22E2</td>
</tr>

<tr>
    <td>nsqsupseteq</td>
    <td>\( x \nsqsupseteq y \)</td>
    <td>\( x &#x22E3; y\)</td>
    <td>U+22E3</td>
</tr>

<tr>
    <td>nsubset</td>
    <td>\( x \nsubset y \)</td>
    <td>\( x &#x2284; y\)</td>
    <td>U+2284</td>
</tr>

<tr>
    <td>nsubseteq</td>
    <td>\( x \nsubseteq y \)</td>
    <td>\( x &#x2288; y\)</td>
    <td>U+2288</td>
</tr>

<tr>
    <td>nsucc</td>
    <td>\( x \nsucc y \)</td>
    <td>\( x &#x2281; y\)</td>
    <td>U+2281</td>
</tr>

<tr>
    <td>nsucccurlyeq</td>
    <td>\( x \nsucccurlyeq y \)</td>
    <td>\( x &#x22E1; y\)</td>
    <td>U+22E1</td>
</tr>

<tr>
    <td>nsupset</td>
    <td>\( x \nsupset y \)</td>
    <td>\( x &#x2285; y\)</td>
    <td>U+2285</td>
</tr>

<tr>
    <td>nsupseteq</td>
    <td>\( x \nsupseteq y \)</td>
    <td>\( x &#x2289; y\)</td>
    <td>U+2289</td>
</tr>

<tr>
    <td>ntrianglelefteq</td>
    <td>\( x \ntrianglelefteq y \)</td>
    <td>\( x &#x22EC; y\)</td>
    <td>U+22EC</td>
</tr>

<tr>
    <td>ntrianglerighteq</td>
    <td>\( x \ntrianglerighteq y \)</td>
    <td>\( x &#x22ED; y\)</td>
    <td>U+22ED</td>
</tr>

<tr>
    <td>nvDash</td>
    <td>\( x \nvDash y \)</td>
    <td>\( x &#x22AD; y\)</td>
    <td>U+22AD</td>
</tr>

<tr>
    <td>nvLeftarrow</td>
    <td>\( x \nvLeftarrow y \)</td>
    <td>\( x &#x2902; y\)</td>
    <td>U+2902</td>
</tr>

<tr>
    <td>nvLeftrightarrow</td>
    <td>\( x \nvLeftrightarrow y \)</td>
    <td>\( x &#x2904; y\)</td>
    <td>U+2904</td>
</tr>

<tr>
    <td>nvRightarrow</td>
    <td>\( x \nvRightarrow y \)</td>
    <td>\( x &#x2903; y\)</td>
    <td>U+2903</td>
</tr>

<tr>
    <td>nvartriangleleft</td>
    <td>\( x \nvartriangleleft y \)</td>
    <td>\( x &#x22EA; y\)</td>
    <td>U+22EA</td>
</tr>

<tr>
    <td>nvartriangleright</td>
    <td>\( x \nvartriangleright y \)</td>
    <td>\( x &#x22EB; y\)</td>
    <td>U+22EB</td>
</tr>

<tr>
    <td>nvdash</td>
    <td>\( x \nvdash y \)</td>
    <td>\( x &#x22AC; y\)</td>
    <td>U+22AC</td>
</tr>

<tr>
    <td>nvleftarrow</td>
    <td>\( x \nvleftarrow y \)</td>
    <td>\( x &#x21F7; y\)</td>
    <td>U+21F7</td>
</tr>

<tr>
    <td>nvleftarrowtail</td>
    <td>\( x \nvleftarrowtail y \)</td>
    <td>\( x &#x2B39; y\)</td>
    <td>U+2B39</td>
</tr>

<tr>
    <td>nvleftrightarrow</td>
    <td>\( x \nvleftrightarrow y \)</td>
    <td>\( x &#x21F9; y\)</td>
    <td>U+21F9</td>
</tr>

<tr>
    <td>nvrightarrow</td>
    <td>\( x \nvrightarrow y \)</td>
    <td>\( x &#x21F8; y\)</td>
    <td>U+21F8</td>
</tr>

<tr>
    <td>nvrightarrowtail</td>
    <td>\( x \nvrightarrowtail y \)</td>
    <td>\( x &#x2914; y\)</td>
    <td>U+2914</td>
</tr>

<tr>
    <td>nvtwoheadleftarrow</td>
    <td>\( x \nvtwoheadleftarrow y \)</td>
    <td>\( x &#x2B34; y\)</td>
    <td>U+2B34</td>
</tr>

<tr>
    <td>nvtwoheadleftarrowtail</td>
    <td>\( x \nvtwoheadleftarrowtail y \)</td>
    <td>\( x &#x2B3C; y\)</td>
    <td>U+2B3C</td>
</tr>

<tr>
    <td>nvtwoheadrightarrow</td>
    <td>\( x \nvtwoheadrightarrow y \)</td>
    <td>\( x &#x2900; y\)</td>
    <td>U+2900</td>
</tr>

<tr>
    <td>nvtwoheadrightarrowtail</td>
    <td>\( x \nvtwoheadrightarrowtail y \)</td>
    <td>\( x &#x2917; y\)</td>
    <td>U+2917</td>
</tr>

<tr>
    <td>nwarrow</td>
    <td>\( x \nwarrow y \)</td>
    <td>\( x &#x2196; y\)</td>
    <td>U+2196</td>
</tr>

<tr>
    <td>nwsearrow</td>
    <td>\( x \nwsearrow y \)</td>
    <td>\( x &#x2921; y\)</td>
    <td>U+2921</td>
</tr>

<tr>
    <td>origof</td>
    <td>\( x \origof y \)</td>
    <td>\( x &#x22B6; y\)</td>
    <td>U+22B6</td>
</tr>

<tr>
    <td>parallel</td>
    <td>\( x \parallel y \)</td>
    <td>\( x &#x2225; y\)</td>
    <td>U+2225</td>
</tr>

<tr>
    <td>parsim</td>
    <td>\( x \parsim y \)</td>
    <td>\( x &#x2AF3; y\)</td>
    <td>U+2AF3</td>
</tr>

<tr>
    <td>partialmeetcontraction</td>
    <td>\( x \partialmeetcontraction y \)</td>
    <td>\( x &#x2AA3; y\)</td>
    <td>U+2AA3</td>
</tr>

<tr>
    <td>perp</td>
    <td>\( x \perp y \)</td>
    <td>\( x &#x27C2; y\)</td>
    <td>U+27C2</td>
</tr>

<tr>
    <td>pitchfork</td>
    <td>\( x \pitchfork y \)</td>
    <td>\( x &#x22D4; y\)</td>
    <td>U+22D4</td>
</tr>

<tr>
    <td>prec</td>
    <td>\( x \prec y \)</td>
    <td>\( x &#x227A; y\)</td>
    <td>U+227A</td>
</tr>

<tr>
    <td>precapprox</td>
    <td>\( x \precapprox y \)</td>
    <td>\( x &#x2AB7; y\)</td>
    <td>U+2AB7</td>
</tr>

<tr>
    <td>preccurlyeq</td>
    <td>\( x \preccurlyeq y \)</td>
    <td>\( x &#x227C; y\)</td>
    <td>U+227C</td>
</tr>

<tr>
    <td>preceq</td>
    <td>\( x \preceq y \)</td>
    <td>\( x &#x2AAF; y\)</td>
    <td>U+2AAF</td>
</tr>

<tr>
    <td>preceqq</td>
    <td>\( x \preceqq y \)</td>
    <td>\( x &#x2AB3; y\)</td>
    <td>U+2AB3</td>
</tr>

<tr>
    <td>precnapprox</td>
    <td>\( x \precnapprox y \)</td>
    <td>\( x &#x2AB9; y\)</td>
    <td>U+2AB9</td>
</tr>

<tr>
    <td>precneq</td>
    <td>\( x \precneq y \)</td>
    <td>\( x &#x2AB1; y\)</td>
    <td>U+2AB1</td>
</tr>

<tr>
    <td>precneqq</td>
    <td>\( x \precneqq y \)</td>
    <td>\( x &#x2AB5; y\)</td>
    <td>U+2AB5</td>
</tr>

<tr>
    <td>precnsim</td>
    <td>\( x \precnsim y \)</td>
    <td>\( x &#x22E8; y\)</td>
    <td>U+22E8</td>
</tr>

<tr>
    <td>precsim</td>
    <td>\( x \precsim y \)</td>
    <td>\( x &#x227E; y\)</td>
    <td>U+227E</td>
</tr>

<tr>
    <td>propto</td>
    <td>\( x \propto y \)</td>
    <td>\( x &#x221D; y\)</td>
    <td>U+221D</td>
</tr>

<tr>
    <td>prurel</td>
    <td>\( x \prurel y \)</td>
    <td>\( x &#x22B0; y\)</td>
    <td>U+22B0</td>
</tr>

<tr>
    <td>pullback</td>
    <td>\( x \pullback y \)</td>
    <td>\( x &#x27D3; y\)</td>
    <td>U+27D3</td>
</tr>

<tr>
    <td>pushout</td>
    <td>\( x \pushout y \)</td>
    <td>\( x &#x27D4; y\)</td>
    <td>U+27D4</td>
</tr>

<tr>
    <td>questeq</td>
    <td>\( x \questeq y \)</td>
    <td>\( x &#x225F; y\)</td>
    <td>U+225F</td>
</tr>

<tr>
    <td>revnmid</td>
    <td>\( x \revnmid y \)</td>
    <td>\( x &#x2AEE; y\)</td>
    <td>U+2AEE</td>
</tr>

<tr>
    <td>rfbowtie</td>
    <td>\( x \rfbowtie y \)</td>
    <td>\( x &#x29D2; y\)</td>
    <td>U+29D2</td>
</tr>

<tr>
    <td>rftimes</td>
    <td>\( x \rftimes y \)</td>
    <td>\( x &#x29D5; y\)</td>
    <td>U+29D5</td>
</tr>

<tr>
    <td>rightarrow</td>
    <td>\( x \rightarrow y \)</td>
    <td>\( x &#x2192; y\)</td>
    <td>U+2192</td>
</tr>

<tr>
    <td>rightarrowapprox</td>
    <td>\( x \rightarrowapprox y \)</td>
    <td>\( x &#x2975; y\)</td>
    <td>U+2975</td>
</tr>

<tr>
    <td>rightarrowbackapprox</td>
    <td>\( x \rightarrowbackapprox y \)</td>
    <td>\( x &#x2B48; y\)</td>
    <td>U+2B48</td>
</tr>

<tr>
    <td>rightarrowbar</td>
    <td>\( x \rightarrowbar y \)</td>
    <td>\( x &#x21E5; y\)</td>
    <td>U+21E5</td>
</tr>

<tr>
    <td>rightarrowbsimilar</td>
    <td>\( x \rightarrowbsimilar y \)</td>
    <td>\( x &#x2B4C; y\)</td>
    <td>U+2B4C</td>
</tr>

<tr>
    <td>rightarrowdiamond</td>
    <td>\( x \rightarrowdiamond y \)</td>
    <td>\( x &#x291E; y\)</td>
    <td>U+291E</td>
</tr>

<tr>
    <td>rightarrowgtr</td>
    <td>\( x \rightarrowgtr y \)</td>
    <td>\( x &#x2B43; y\)</td>
    <td>U+2B43</td>
</tr>

<tr>
    <td>rightarrowonoplus</td>
    <td>\( x \rightarrowonoplus y \)</td>
    <td>\( x &#x27F4; y\)</td>
    <td>U+27F4</td>
</tr>

<tr>
    <td>rightarrowplus</td>
    <td>\( x \rightarrowplus y \)</td>
    <td>\( x &#x2945; y\)</td>
    <td>U+2945</td>
</tr>

<tr>
    <td>rightarrowshortleftarrow</td>
    <td>\( x \rightarrowshortleftarrow y \)</td>
    <td>\( x &#x2942; y\)</td>
    <td>U+2942</td>
</tr>

<tr>
    <td>rightarrowsimilar</td>
    <td>\( x \rightarrowsimilar y \)</td>
    <td>\( x &#x2974; y\)</td>
    <td>U+2974</td>
</tr>

<tr>
    <td>rightarrowsupset</td>
    <td>\( x \rightarrowsupset y \)</td>
    <td>\( x &#x2B44; y\)</td>
    <td>U+2B44</td>
</tr>

<tr>
    <td>rightarrowtail</td>
    <td>\( x \rightarrowtail y \)</td>
    <td>\( x &#x21A3; y\)</td>
    <td>U+21A3</td>
</tr>

<tr>
    <td>rightarrowtriangle</td>
    <td>\( x \rightarrowtriangle y \)</td>
    <td>\( x &#x21FE; y\)</td>
    <td>U+21FE</td>
</tr>

<tr>
    <td>rightarrowx</td>
    <td>\( x \rightarrowx y \)</td>
    <td>\( x &#x2947; y\)</td>
    <td>U+2947</td>
</tr>

<tr>
    <td>rightbkarrow</td>
    <td>\( x \rightbkarrow y \)</td>
    <td>\( x &#x290D; y\)</td>
    <td>U+290D</td>
</tr>

<tr>
    <td>rightcurvedarrow</td>
    <td>\( x \rightcurvedarrow y \)</td>
    <td>\( x &#x2933; y\)</td>
    <td>U+2933</td>
</tr>

<tr>
    <td>rightdbltail</td>
    <td>\( x \rightdbltail y \)</td>
    <td>\( x &#x291C; y\)</td>
    <td>U+291C</td>
</tr>

<tr>
    <td>rightdotarrow</td>
    <td>\( x \rightdotarrow y \)</td>
    <td>\( x &#x2911; y\)</td>
    <td>U+2911</td>
</tr>

<tr>
    <td>rightdowncurvedarrow</td>
    <td>\( x \rightdowncurvedarrow y \)</td>
    <td>\( x &#x2937; y\)</td>
    <td>U+2937</td>
</tr>

<tr>
    <td>rightfishtail</td>
    <td>\( x \rightfishtail y \)</td>
    <td>\( x &#x297D; y\)</td>
    <td>U+297D</td>
</tr>

<tr>
    <td>rightharpoondown</td>
    <td>\( x \rightharpoondown y \)</td>
    <td>\( x &#x21C1; y\)</td>
    <td>U+21C1</td>
</tr>

<tr>
    <td>rightharpoondownbar</td>
    <td>\( x \rightharpoondownbar y \)</td>
    <td>\( x &#x2957; y\)</td>
    <td>U+2957</td>
</tr>

<tr>
    <td>rightharpoonsupdown</td>
    <td>\( x \rightharpoonsupdown y \)</td>
    <td>\( x &#x2964; y\)</td>
    <td>U+2964</td>
</tr>

<tr>
    <td>rightharpoonup</td>
    <td>\( x \rightharpoonup y \)</td>
    <td>\( x &#x21C0; y\)</td>
    <td>U+21C0</td>
</tr>

<tr>
    <td>rightharpoonupbar</td>
    <td>\( x \rightharpoonupbar y \)</td>
    <td>\( x &#x2953; y\)</td>
    <td>U+2953</td>
</tr>

<tr>
    <td>rightharpoonupdash</td>
    <td>\( x \rightharpoonupdash y \)</td>
    <td>\( x &#x296C; y\)</td>
    <td>U+296C</td>
</tr>

<tr>
    <td>rightimply</td>
    <td>\( x \rightimply y \)</td>
    <td>\( x &#x2970; y\)</td>
    <td>U+2970</td>
</tr>

<tr>
    <td>rightleftarrows</td>
    <td>\( x \rightleftarrows y \)</td>
    <td>\( x &#x21C4; y\)</td>
    <td>U+21C4</td>
</tr>

<tr>
    <td>rightleftharpoons</td>
    <td>\( x \rightleftharpoons y \)</td>
    <td>\( x &#x21CC; y\)</td>
    <td>U+21CC</td>
</tr>

<tr>
    <td>rightleftharpoonsdown</td>
    <td>\( x \rightleftharpoonsdown y \)</td>
    <td>\( x &#x2969; y\)</td>
    <td>U+2969</td>
</tr>

<tr>
    <td>rightleftharpoonsup</td>
    <td>\( x \rightleftharpoonsup y \)</td>
    <td>\( x &#x2968; y\)</td>
    <td>U+2968</td>
</tr>

<tr>
    <td>rightrightarrows</td>
    <td>\( x \rightrightarrows y \)</td>
    <td>\( x &#x21C9; y\)</td>
    <td>U+21C9</td>
</tr>

<tr>
    <td>rightsquigarrow</td>
    <td>\( x \rightsquigarrow y \)</td>
    <td>\( x &#x21DD; y\)</td>
    <td>U+21DD</td>
</tr>

<tr>
    <td>righttail</td>
    <td>\( x \righttail y \)</td>
    <td>\( x &#x291A; y\)</td>
    <td>U+291A</td>
</tr>

<tr>
    <td>rightthreearrows</td>
    <td>\( x \rightthreearrows y \)</td>
    <td>\( x &#x21F6; y\)</td>
    <td>U+21F6</td>
</tr>

<tr>
    <td>rightwavearrow</td>
    <td>\( x \rightwavearrow y \)</td>
    <td>\( x &#x219D; y\)</td>
    <td>U+219D</td>
</tr>

<tr>
    <td>risingdotseq</td>
    <td>\( x \risingdotseq y \)</td>
    <td>\( x &#x2253; y\)</td>
    <td>U+2253</td>
</tr>

<tr>
    <td>rsqhook</td>
    <td>\( x \rsqhook y \)</td>
    <td>\( x &#x2ACE; y\)</td>
    <td>U+2ACE</td>
</tr>

<tr>
    <td>rtriltri</td>
    <td>\( x \rtriltri y \)</td>
    <td>\( x &#x29CE; y\)</td>
    <td>U+29CE</td>
</tr>

<tr>
    <td>ruledelayed</td>
    <td>\( x \ruledelayed y \)</td>
    <td>\( x &#x29F4; y\)</td>
    <td>U+29F4</td>
</tr>

<tr>
    <td>scurel</td>
    <td>\( x \scurel y \)</td>
    <td>\( x &#x22B1; y\)</td>
    <td>U+22B1</td>
</tr>

<tr>
    <td>searrow</td>
    <td>\( x \searrow y \)</td>
    <td>\( x &#x2198; y\)</td>
    <td>U+2198</td>
</tr>

<tr>
    <td>shortdowntack</td>
    <td>\( x \shortdowntack y \)</td>
    <td>\( x &#x2ADF; y\)</td>
    <td>U+2ADF</td>
</tr>

<tr>
    <td>shortlefttack</td>
    <td>\( x \shortlefttack y \)</td>
    <td>\( x &#x2ADE; y\)</td>
    <td>U+2ADE</td>
</tr>

<tr>
    <td>shortrightarrowleftarrow</td>
    <td>\( x \shortrightarrowleftarrow y \)</td>
    <td>\( x &#x2944; y\)</td>
    <td>U+2944</td>
</tr>

<tr>
    <td>shortuptack</td>
    <td>\( x \shortuptack y \)</td>
    <td>\( x &#x2AE0; y\)</td>
    <td>U+2AE0</td>
</tr>

<tr>
    <td>sim</td>
    <td>\( x \sim y \)</td>
    <td>\( x &#x223C; y\)</td>
    <td>U+223C</td>
</tr>

<tr>
    <td>sime</td>
    <td>\( x \sime y \)</td>
    <td>\( x &#x2243; y\)</td>
    <td>U+2243</td>
</tr>

<tr>
    <td>simeq</td>
    <td>\( x \simeq y \)</td>
    <td>\( x &#x2243; y\)</td>
    <td>U+2243</td>
</tr>

<tr>
    <td>simgE</td>
    <td>\( x \simgE y \)</td>
    <td>\( x &#x2AA0; y\)</td>
    <td>U+2AA0</td>
</tr>

<tr>
    <td>simgtr</td>
    <td>\( x \simgtr y \)</td>
    <td>\( x &#x2A9E; y\)</td>
    <td>U+2A9E</td>
</tr>

<tr>
    <td>similarleftarrow</td>
    <td>\( x \similarleftarrow y \)</td>
    <td>\( x &#x2B49; y\)</td>
    <td>U+2B49</td>
</tr>

<tr>
    <td>similarrightarrow</td>
    <td>\( x \similarrightarrow y \)</td>
    <td>\( x &#x2972; y\)</td>
    <td>U+2972</td>
</tr>

<tr>
    <td>simlE</td>
    <td>\( x \simlE y \)</td>
    <td>\( x &#x2A9F; y\)</td>
    <td>U+2A9F</td>
</tr>

<tr>
    <td>simless</td>
    <td>\( x \simless y \)</td>
    <td>\( x &#x2A9D; y\)</td>
    <td>U+2A9D</td>
</tr>

<tr>
    <td>simminussim</td>
    <td>\( x \simminussim y \)</td>
    <td>\( x &#x2A6C; y\)</td>
    <td>U+2A6C</td>
</tr>

<tr>
    <td>simneqq</td>
    <td>\( x \simneqq y \)</td>
    <td>\( x &#x2246; y\)</td>
    <td>U+2246</td>
</tr>

<tr>
    <td>simrdots</td>
    <td>\( x \simrdots y \)</td>
    <td>\( x &#x2A6B; y\)</td>
    <td>U+2A6B</td>
</tr>

<tr>
    <td>smallin</td>
    <td>\( x \smallin y \)</td>
    <td>\( x &#x220A; y\)</td>
    <td>U+220A</td>
</tr>

<tr>
    <td>smallni</td>
    <td>\( x \smallni y \)</td>
    <td>\( x &#x220D; y\)</td>
    <td>U+220D</td>
</tr>

<tr>
    <td>smeparsl</td>
    <td>\( x \smeparsl y \)</td>
    <td>\( x &#x29E4; y\)</td>
    <td>U+29E4</td>
</tr>

<tr>
    <td>smile</td>
    <td>\( x \smile y \)</td>
    <td>\( x &#x2323; y\)</td>
    <td>U+2323</td>
</tr>

<tr>
    <td>smt</td>
    <td>\( x \smt y \)</td>
    <td>\( x &#x2AAA; y\)</td>
    <td>U+2AAA</td>
</tr>

<tr>
    <td>smte</td>
    <td>\( x \smte y \)</td>
    <td>\( x &#x2AAC; y\)</td>
    <td>U+2AAC</td>
</tr>

<tr>
    <td>sqsubset</td>
    <td>\( x \sqsubset y \)</td>
    <td>\( x &#x228F; y\)</td>
    <td>U+228F</td>
</tr>

<tr>
    <td>sqsubseteq</td>
    <td>\( x \sqsubseteq y \)</td>
    <td>\( x &#x2291; y\)</td>
    <td>U+2291</td>
</tr>

<tr>
    <td>sqsubsetneq</td>
    <td>\( x \sqsubsetneq y \)</td>
    <td>\( x &#x22E4; y\)</td>
    <td>U+22E4</td>
</tr>

<tr>
    <td>sqsupset</td>
    <td>\( x \sqsupset y \)</td>
    <td>\( x &#x2290; y\)</td>
    <td>U+2290</td>
</tr>

<tr>
    <td>sqsupseteq</td>
    <td>\( x \sqsupseteq y \)</td>
    <td>\( x &#x2292; y\)</td>
    <td>U+2292</td>
</tr>

<tr>
    <td>sqsupsetneq</td>
    <td>\( x \sqsupsetneq y \)</td>
    <td>\( x &#x22E5; y\)</td>
    <td>U+22E5</td>
</tr>

<tr>
    <td>stareq</td>
    <td>\( x \stareq y \)</td>
    <td>\( x &#x225B; y\)</td>
    <td>U+225B</td>
</tr>

<tr>
    <td>subedot</td>
    <td>\( x \subedot y \)</td>
    <td>\( x &#x2AC3; y\)</td>
    <td>U+2AC3</td>
</tr>

<tr>
    <td>submult</td>
    <td>\( x \submult y \)</td>
    <td>\( x &#x2AC1; y\)</td>
    <td>U+2AC1</td>
</tr>

<tr>
    <td>subrarr</td>
    <td>\( x \subrarr y \)</td>
    <td>\( x &#x2979; y\)</td>
    <td>U+2979</td>
</tr>

<tr>
    <td>subset</td>
    <td>\( x \subset y \)</td>
    <td>\( x &#x2282; y\)</td>
    <td>U+2282</td>
</tr>

<tr>
    <td>subsetapprox</td>
    <td>\( x \subsetapprox y \)</td>
    <td>\( x &#x2AC9; y\)</td>
    <td>U+2AC9</td>
</tr>

<tr>
    <td>subsetdot</td>
    <td>\( x \subsetdot y \)</td>
    <td>\( x &#x2ABD; y\)</td>
    <td>U+2ABD</td>
</tr>

<tr>
    <td>subseteq</td>
    <td>\( x \subseteq y \)</td>
    <td>\( x &#x2286; y\)</td>
    <td>U+2286</td>
</tr>

<tr>
    <td>subseteqq</td>
    <td>\( x \subseteqq y \)</td>
    <td>\( x &#x2AC5; y\)</td>
    <td>U+2AC5</td>
</tr>

<tr>
    <td>subsetneq</td>
    <td>\( x \subsetneq y \)</td>
    <td>\( x &#x228A; y\)</td>
    <td>U+228A</td>
</tr>

<tr>
    <td>subsetneqq</td>
    <td>\( x \subsetneqq y \)</td>
    <td>\( x &#x2ACB; y\)</td>
    <td>U+2ACB</td>
</tr>

<tr>
    <td>subsetplus</td>
    <td>\( x \subsetplus y \)</td>
    <td>\( x &#x2ABF; y\)</td>
    <td>U+2ABF</td>
</tr>

<tr>
    <td>subsim</td>
    <td>\( x \subsim y \)</td>
    <td>\( x &#x2AC7; y\)</td>
    <td>U+2AC7</td>
</tr>

<tr>
    <td>subsub</td>
    <td>\( x \subsub y \)</td>
    <td>\( x &#x2AD5; y\)</td>
    <td>U+2AD5</td>
</tr>

<tr>
    <td>subsup</td>
    <td>\( x \subsup y \)</td>
    <td>\( x &#x2AD3; y\)</td>
    <td>U+2AD3</td>
</tr>

<tr>
    <td>succ</td>
    <td>\( x \succ y \)</td>
    <td>\( x &#x227B; y\)</td>
    <td>U+227B</td>
</tr>

<tr>
    <td>succapprox</td>
    <td>\( x \succapprox y \)</td>
    <td>\( x &#x2AB8; y\)</td>
    <td>U+2AB8</td>
</tr>

<tr>
    <td>succcurlyeq</td>
    <td>\( x \succcurlyeq y \)</td>
    <td>\( x &#x227D; y\)</td>
    <td>U+227D</td>
</tr>

<tr>
    <td>succeq</td>
    <td>\( x \succeq y \)</td>
    <td>\( x &#x2AB0; y\)</td>
    <td>U+2AB0</td>
</tr>

<tr>
    <td>succeqq</td>
    <td>\( x \succeqq y \)</td>
    <td>\( x &#x2AB4; y\)</td>
    <td>U+2AB4</td>
</tr>

<tr>
    <td>succnapprox</td>
    <td>\( x \succnapprox y \)</td>
    <td>\( x &#x2ABA; y\)</td>
    <td>U+2ABA</td>
</tr>

<tr>
    <td>succneq</td>
    <td>\( x \succneq y \)</td>
    <td>\( x &#x2AB2; y\)</td>
    <td>U+2AB2</td>
</tr>

<tr>
    <td>succneqq</td>
    <td>\( x \succneqq y \)</td>
    <td>\( x &#x2AB6; y\)</td>
    <td>U+2AB6</td>
</tr>

<tr>
    <td>succnsim</td>
    <td>\( x \succnsim y \)</td>
    <td>\( x &#x22E9; y\)</td>
    <td>U+22E9</td>
</tr>

<tr>
    <td>succsim</td>
    <td>\( x \succsim y \)</td>
    <td>\( x &#x227F; y\)</td>
    <td>U+227F</td>
</tr>

<tr>
    <td>supdsub</td>
    <td>\( x \supdsub y \)</td>
    <td>\( x &#x2AD8; y\)</td>
    <td>U+2AD8</td>
</tr>

<tr>
    <td>supedot</td>
    <td>\( x \supedot y \)</td>
    <td>\( x &#x2AC4; y\)</td>
    <td>U+2AC4</td>
</tr>

<tr>
    <td>suphsol</td>
    <td>\( x \suphsol y \)</td>
    <td>\( x &#x27C9; y\)</td>
    <td>U+27C9</td>
</tr>

<tr>
    <td>suphsub</td>
    <td>\( x \suphsub y \)</td>
    <td>\( x &#x2AD7; y\)</td>
    <td>U+2AD7</td>
</tr>

<tr>
    <td>suplarr</td>
    <td>\( x \suplarr y \)</td>
    <td>\( x &#x297B; y\)</td>
    <td>U+297B</td>
</tr>

<tr>
    <td>supmult</td>
    <td>\( x \supmult y \)</td>
    <td>\( x &#x2AC2; y\)</td>
    <td>U+2AC2</td>
</tr>

<tr>
    <td>supset</td>
    <td>\( x \supset y \)</td>
    <td>\( x &#x2283; y\)</td>
    <td>U+2283</td>
</tr>

<tr>
    <td>supsetapprox</td>
    <td>\( x \supsetapprox y \)</td>
    <td>\( x &#x2ACA; y\)</td>
    <td>U+2ACA</td>
</tr>

<tr>
    <td>supsetdot</td>
    <td>\( x \supsetdot y \)</td>
    <td>\( x &#x2ABE; y\)</td>
    <td>U+2ABE</td>
</tr>

<tr>
    <td>supseteq</td>
    <td>\( x \supseteq y \)</td>
    <td>\( x &#x2287; y\)</td>
    <td>U+2287</td>
</tr>

<tr>
    <td>supseteqq</td>
    <td>\( x \supseteqq y \)</td>
    <td>\( x &#x2AC6; y\)</td>
    <td>U+2AC6</td>
</tr>

<tr>
    <td>supsetneq</td>
    <td>\( x \supsetneq y \)</td>
    <td>\( x &#x228B; y\)</td>
    <td>U+228B</td>
</tr>

<tr>
    <td>supsetneqq</td>
    <td>\( x \supsetneqq y \)</td>
    <td>\( x &#x2ACC; y\)</td>
    <td>U+2ACC</td>
</tr>

<tr>
    <td>supsetplus</td>
    <td>\( x \supsetplus y \)</td>
    <td>\( x &#x2AC0; y\)</td>
    <td>U+2AC0</td>
</tr>

<tr>
    <td>supsim</td>
    <td>\( x \supsim y \)</td>
    <td>\( x &#x2AC8; y\)</td>
    <td>U+2AC8</td>
</tr>

<tr>
    <td>supsub</td>
    <td>\( x \supsub y \)</td>
    <td>\( x &#x2AD4; y\)</td>
    <td>U+2AD4</td>
</tr>

<tr>
    <td>supsup</td>
    <td>\( x \supsup y \)</td>
    <td>\( x &#x2AD6; y\)</td>
    <td>U+2AD6</td>
</tr>

<tr>
    <td>swarrow</td>
    <td>\( x \swarrow y \)</td>
    <td>\( x &#x2199; y\)</td>
    <td>U+2199</td>
</tr>

<tr>
    <td>toea</td>
    <td>\( x \toea y \)</td>
    <td>\( x &#x2928; y\)</td>
    <td>U+2928</td>
</tr>

<tr>
    <td>tona</td>
    <td>\( x \tona y \)</td>
    <td>\( x &#x2927; y\)</td>
    <td>U+2927</td>
</tr>

<tr>
    <td>topfork</td>
    <td>\( x \topfork y \)</td>
    <td>\( x &#x2ADA; y\)</td>
    <td>U+2ADA</td>
</tr>

<tr>
    <td>tosa</td>
    <td>\( x \tosa y \)</td>
    <td>\( x &#x2929; y\)</td>
    <td>U+2929</td>
</tr>

<tr>
    <td>towa</td>
    <td>\( x \towa y \)</td>
    <td>\( x &#x292A; y\)</td>
    <td>U+292A</td>
</tr>

<tr>
    <td>trianglelefteq</td>
    <td>\( x \trianglelefteq y \)</td>
    <td>\( x &#x22B4; y\)</td>
    <td>U+22B4</td>
</tr>

<tr>
    <td>triangleq</td>
    <td>\( x \triangleq y \)</td>
    <td>\( x &#x225C; y\)</td>
    <td>U+225C</td>
</tr>

<tr>
    <td>trianglerighteq</td>
    <td>\( x \trianglerighteq y \)</td>
    <td>\( x &#x22B5; y\)</td>
    <td>U+22B5</td>
</tr>

<tr>
    <td>twoheaddownarrow</td>
    <td>\( x \twoheaddownarrow y \)</td>
    <td>\( x &#x21A1; y\)</td>
    <td>U+21A1</td>
</tr>

<tr>
    <td>twoheadleftarrow</td>
    <td>\( x \twoheadleftarrow y \)</td>
    <td>\( x &#x219E; y\)</td>
    <td>U+219E</td>
</tr>

<tr>
    <td>twoheadleftarrowtail</td>
    <td>\( x \twoheadleftarrowtail y \)</td>
    <td>\( x &#x2B3B; y\)</td>
    <td>U+2B3B</td>
</tr>

<tr>
    <td>twoheadleftdbkarrow</td>
    <td>\( x \twoheadleftdbkarrow y \)</td>
    <td>\( x &#x2B37; y\)</td>
    <td>U+2B37</td>
</tr>

<tr>
    <td>twoheadmapsfrom</td>
    <td>\( x \twoheadmapsfrom y \)</td>
    <td>\( x &#x2B36; y\)</td>
    <td>U+2B36</td>
</tr>

<tr>
    <td>twoheadmapsto</td>
    <td>\( x \twoheadmapsto y \)</td>
    <td>\( x &#x2905; y\)</td>
    <td>U+2905</td>
</tr>

<tr>
    <td>twoheadrightarrow</td>
    <td>\( x \twoheadrightarrow y \)</td>
    <td>\( x &#x21A0; y\)</td>
    <td>U+21A0</td>
</tr>

<tr>
    <td>twoheadrightarrowtail</td>
    <td>\( x \twoheadrightarrowtail y \)</td>
    <td>\( x &#x2916; y\)</td>
    <td>U+2916</td>
</tr>

<tr>
    <td>twoheaduparrow</td>
    <td>\( x \twoheaduparrow y \)</td>
    <td>\( x &#x219F; y\)</td>
    <td>U+219F</td>
</tr>

<tr>
    <td>twoheaduparrowcircle</td>
    <td>\( x \twoheaduparrowcircle y \)</td>
    <td>\( x &#x2949; y\)</td>
    <td>U+2949</td>
</tr>

<tr>
    <td>typecolon</td>
    <td>\( x \typecolon y \)</td>
    <td>\( x &#x2982; y\)</td>
    <td>U+2982</td>
</tr>

<tr>
    <td>uparrow</td>
    <td>\( x \uparrow y \)</td>
    <td>\( x &#x2191; y\)</td>
    <td>U+2191</td>
</tr>

<tr>
    <td>uparrowbarred</td>
    <td>\( x \uparrowbarred y \)</td>
    <td>\( x &#x2909; y\)</td>
    <td>U+2909</td>
</tr>

<tr>
    <td>updownarrow</td>
    <td>\( x \updownarrow y \)</td>
    <td>\( x &#x2195; y\)</td>
    <td>U+2195</td>
</tr>

<tr>
    <td>updownarrows</td>
    <td>\( x \updownarrows y \)</td>
    <td>\( x &#x21C5; y\)</td>
    <td>U+21C5</td>
</tr>

<tr>
    <td>updownharpoonleftleft</td>
    <td>\( x \updownharpoonleftleft y \)</td>
    <td>\( x &#x2951; y\)</td>
    <td>U+2951</td>
</tr>

<tr>
    <td>updownharpoonleftright</td>
    <td>\( x \updownharpoonleftright y \)</td>
    <td>\( x &#x294D; y\)</td>
    <td>U+294D</td>
</tr>

<tr>
    <td>updownharpoonrightleft</td>
    <td>\( x \updownharpoonrightleft y \)</td>
    <td>\( x &#x294C; y\)</td>
    <td>U+294C</td>
</tr>

<tr>
    <td>updownharpoonrightright</td>
    <td>\( x \updownharpoonrightright y \)</td>
    <td>\( x &#x294F; y\)</td>
    <td>U+294F</td>
</tr>

<tr>
    <td>updownharpoonsleftright</td>
    <td>\( x \updownharpoonsleftright y \)</td>
    <td>\( x &#x296E; y\)</td>
    <td>U+296E</td>
</tr>

<tr>
    <td>upfishtail</td>
    <td>\( x \upfishtail y \)</td>
    <td>\( x &#x297E; y\)</td>
    <td>U+297E</td>
</tr>

<tr>
    <td>upharpoonleft</td>
    <td>\( x \upharpoonleft y \)</td>
    <td>\( x &#x21BF; y\)</td>
    <td>U+21BF</td>
</tr>

<tr>
    <td>upharpoonleftbar</td>
    <td>\( x \upharpoonleftbar y \)</td>
    <td>\( x &#x2960; y\)</td>
    <td>U+2960</td>
</tr>

<tr>
    <td>upharpoonright</td>
    <td>\( x \upharpoonright y \)</td>
    <td>\( x &#x21BE; y\)</td>
    <td>U+21BE</td>
</tr>

<tr>
    <td>upharpoonrightbar</td>
    <td>\( x \upharpoonrightbar y \)</td>
    <td>\( x &#x295C; y\)</td>
    <td>U+295C</td>
</tr>

<tr>
    <td>upharpoonsleftright</td>
    <td>\( x \upharpoonsleftright y \)</td>
    <td>\( x &#x2963; y\)</td>
    <td>U+2963</td>
</tr>

<tr>
    <td>upin</td>
    <td>\( x \upin y \)</td>
    <td>\( x &#x27D2; y\)</td>
    <td>U+27D2</td>
</tr>

<tr>
    <td>upuparrows</td>
    <td>\( x \upuparrows y \)</td>
    <td>\( x &#x21C8; y\)</td>
    <td>U+21C8</td>
</tr>

<tr>
    <td>vBar</td>
    <td>\( x \vBar y \)</td>
    <td>\( x &#x2AE8; y\)</td>
    <td>U+2AE8</td>
</tr>

<tr>
    <td>vBarv</td>
    <td>\( x \vBarv y \)</td>
    <td>\( x &#x2AE9; y\)</td>
    <td>U+2AE9</td>
</tr>

<tr>
    <td>vDash</td>
    <td>\( x \vDash y \)</td>
    <td>\( x &#x22A8; y\)</td>
    <td>U+22A8</td>
</tr>

<tr>
    <td>vDdash</td>
    <td>\( x \vDdash y \)</td>
    <td>\( x &#x2AE2; y\)</td>
    <td>U+2AE2</td>
</tr>

<tr>
    <td>varVdash</td>
    <td>\( x \varVdash y \)</td>
    <td>\( x &#x2AE6; y\)</td>
    <td>U+2AE6</td>
</tr>

<tr>
    <td>varisinobar</td>
    <td>\( x \varisinobar y \)</td>
    <td>\( x &#x22F6; y\)</td>
    <td>U+22F6</td>
</tr>

<tr>
    <td>varisins</td>
    <td>\( x \varisins y \)</td>
    <td>\( x &#x22F3; y\)</td>
    <td>U+22F3</td>
</tr>

<tr>
    <td>varniobar</td>
    <td>\( x \varniobar y \)</td>
    <td>\( x &#x22FD; y\)</td>
    <td>U+22FD</td>
</tr>

<tr>
    <td>varnis</td>
    <td>\( x \varnis y \)</td>
    <td>\( x &#x22FB; y\)</td>
    <td>U+22FB</td>
</tr>

<tr>
    <td>vartriangle</td>
    <td>\( x \vartriangle y \)</td>
    <td>\( x &#x25B5; y\)</td>
    <td>U+25B5</td>
</tr>

<tr>
    <td>vartriangleleft</td>
    <td>\( x \vartriangleleft y \)</td>
    <td>\( x &#x22B2; y\)</td>
    <td>U+22B2</td>
</tr>

<tr>
    <td>vartriangleright</td>
    <td>\( x \vartriangleright y \)</td>
    <td>\( x &#x22B3; y\)</td>
    <td>U+22B3</td>
</tr>

<tr>
    <td>vbrtri</td>
    <td>\( x \vbrtri y \)</td>
    <td>\( x &#x29D0; y\)</td>
    <td>U+29D0</td>
</tr>

<tr>
    <td>vdash</td>
    <td>\( x \vdash y \)</td>
    <td>\( x &#x22A2; y\)</td>
    <td>U+22A2</td>
</tr>

<tr>
    <td>vdots</td>
    <td>\( x \vdots y \)</td>
    <td>\( x &#x22EE; y\)</td>
    <td>U+22EE</td>
</tr>

<tr>
    <td>veeeq</td>
    <td>\( x \veeeq y \)</td>
    <td>\( x &#x225A; y\)</td>
    <td>U+225A</td>
</tr>

<tr>
    <td>veeonwedge</td>
    <td>\( x \veeonwedge y \)</td>
    <td>\( x &#x2A59; y\)</td>
    <td>U+2A59</td>
</tr>

<tr>
    <td>vlongdash</td>
    <td>\( x \vlongdash y \)</td>
    <td>\( x &#x27DD; y\)</td>
    <td>U+27DD</td>
</tr>

<tr>
    <td>wedgeq</td>
    <td>\( x \wedgeq y \)</td>
    <td>\( x &#x2259; y\)</td>
    <td>U+2259</td>
</tr>


</table>

<h1>mathpunct</h1>

<table>

<tr>
    <td>mathcolon</td>
    <td>\( x \mathcolon y \)</td>
    <td>\( x &#x003A; y\)</td>
    <td>U+003A</td>
</tr>

<tr>
    <td>mathcomma</td>
    <td>\( x \mathcomma y \)</td>
    <td>\( x &#x002C; y\)</td>
    <td>U+002C</td>
</tr>

<tr>
    <td>mathsemicolon</td>
    <td>\( x \mathsemicolon y \)</td>
    <td>\( x &#x003B; y\)</td>
    <td>U+003B</td>
</tr>


</table>

<h1>mathord</h1>

<table>

<tr>
    <td>APLboxquestion</td>
    <td>\(\APLboxquestion\)</td>
    <td>\(&#x2370;\)</td>
    <td>U+2370</td>
</tr>

<tr>
    <td>APLboxupcaret</td>
    <td>\(\APLboxupcaret\)</td>
    <td>\(&#x2353;\)</td>
    <td>U+2353</td>
</tr>

<tr>
    <td>APLnotbackslash</td>
    <td>\(\APLnotbackslash\)</td>
    <td>\(&#x2340;\)</td>
    <td>U+2340</td>
</tr>

<tr>
    <td>Bbbeight</td>
    <td>\(\Bbbeight\)</td>
    <td>\(&#x1D7E0;\)</td>
    <td>U+1D7E0</td>
</tr>

<tr>
    <td>Bbbfive</td>
    <td>\(\Bbbfive\)</td>
    <td>\(&#x1D7DD;\)</td>
    <td>U+1D7DD</td>
</tr>

<tr>
    <td>Bbbfour</td>
    <td>\(\Bbbfour\)</td>
    <td>\(&#x1D7DC;\)</td>
    <td>U+1D7DC</td>
</tr>

<tr>
    <td>Bbbnine</td>
    <td>\(\Bbbnine\)</td>
    <td>\(&#x1D7E1;\)</td>
    <td>U+1D7E1</td>
</tr>

<tr>
    <td>Bbbone</td>
    <td>\(\Bbbone\)</td>
    <td>\(&#x1D7D9;\)</td>
    <td>U+1D7D9</td>
</tr>

<tr>
    <td>Bbbpi</td>
    <td>\(\Bbbpi\)</td>
    <td>\(&#x213C;\)</td>
    <td>U+213C</td>
</tr>

<tr>
    <td>Bbbseven</td>
    <td>\(\Bbbseven\)</td>
    <td>\(&#x1D7DF;\)</td>
    <td>U+1D7DF</td>
</tr>

<tr>
    <td>Bbbsix</td>
    <td>\(\Bbbsix\)</td>
    <td>\(&#x1D7DE;\)</td>
    <td>U+1D7DE</td>
</tr>

<tr>
    <td>Bbbthree</td>
    <td>\(\Bbbthree\)</td>
    <td>\(&#x1D7DB;\)</td>
    <td>U+1D7DB</td>
</tr>

<tr>
    <td>Bbbtwo</td>
    <td>\(\Bbbtwo\)</td>
    <td>\(&#x1D7DA;\)</td>
    <td>U+1D7DA</td>
</tr>

<tr>
    <td>Bbbzero</td>
    <td>\(\Bbbzero\)</td>
    <td>\(&#x1D7D8;\)</td>
    <td>U+1D7D8</td>
</tr>

<tr>
    <td>Eulerconst</td>
    <td>\(\Eulerconst\)</td>
    <td>\(&#x2107;\)</td>
    <td>U+2107</td>
</tr>

<tr>
    <td>Exclam</td>
    <td>\(\Exclam\)</td>
    <td>\(&#x203C;\)</td>
    <td>U+203C</td>
</tr>

<tr>
    <td>Finv</td>
    <td>\(\Finv\)</td>
    <td>\(&#x2132;\)</td>
    <td>U+2132</td>
</tr>

<tr>
    <td>Game</td>
    <td>\(\Game\)</td>
    <td>\(&#x2141;\)</td>
    <td>U+2141</td>
</tr>

<tr>
    <td>Hermaphrodite</td>
    <td>\(\Hermaphrodite\)</td>
    <td>\(&#x26A5;\)</td>
    <td>U+26A5</td>
</tr>

<tr>
    <td>Planckconst</td>
    <td>\(\Planckconst\)</td>
    <td>\(&#x210E;\)</td>
    <td>U+210E</td>
</tr>

<tr>
    <td>PropertyLine</td>
    <td>\(\PropertyLine\)</td>
    <td>\(&#x214A;\)</td>
    <td>U+214A</td>
</tr>

<tr>
    <td>QED</td>
    <td>\(\QED\)</td>
    <td>\(&#x220E;\)</td>
    <td>U+220E</td>
</tr>

<tr>
    <td>Question</td>
    <td>\(\Question\)</td>
    <td>\(&#x2047;\)</td>
    <td>U+2047</td>
</tr>

<tr>
    <td>Yup</td>
    <td>\(\Yup\)</td>
    <td>\(&#x2144;\)</td>
    <td>U+2144</td>
</tr>

<tr>
    <td>Zbar</td>
    <td>\(\Zbar\)</td>
    <td>\(&#x01B5;\)</td>
    <td>U+01B5</td>
</tr>

<tr>
    <td>accurrent</td>
    <td>\(\accurrent\)</td>
    <td>\(&#x23E6;\)</td>
    <td>U+23E6</td>
</tr>

<tr>
    <td>acidfree</td>
    <td>\(\acidfree\)</td>
    <td>\(&#x267E;\)</td>
    <td>U+267E</td>
</tr>

<tr>
    <td>acwopencirclearrow</td>
    <td>\(\acwopencirclearrow\)</td>
    <td>\(&#x21BA;\)</td>
    <td>U+21BA</td>
</tr>

<tr>
    <td>angdnr</td>
    <td>\(\angdnr\)</td>
    <td>\(&#x299F;\)</td>
    <td>U+299F</td>
</tr>

<tr>
    <td>angle</td>
    <td>\(\angle\)</td>
    <td>\(&#x2220;\)</td>
    <td>U+2220</td>
</tr>

<tr>
    <td>angles</td>
    <td>\(\angles\)</td>
    <td>\(&#x299E;\)</td>
    <td>U+299E</td>
</tr>

<tr>
    <td>angleubar</td>
    <td>\(\angleubar\)</td>
    <td>\(&#x29A4;\)</td>
    <td>U+29A4</td>
</tr>

<tr>
    <td>astrosun</td>
    <td>\(\astrosun\)</td>
    <td>\(&#x2609;\)</td>
    <td>U+2609</td>
</tr>

<tr>
    <td>backdprime</td>
    <td>\(\backdprime\)</td>
    <td>\(&#x2036;\)</td>
    <td>U+2036</td>
</tr>

<tr>
    <td>backprime</td>
    <td>\(\backprime\)</td>
    <td>\(&#x2035;\)</td>
    <td>U+2035</td>
</tr>

<tr>
    <td>backslash</td>
    <td>\(\backslash\)</td>
    <td>\(&#x005C;\)</td>
    <td>U+005C</td>
</tr>

<tr>
    <td>backtrprime</td>
    <td>\(\backtrprime\)</td>
    <td>\(&#x2037;\)</td>
    <td>U+2037</td>
</tr>

<tr>
    <td>barleftarrowrightarrowbar</td>
    <td>\(\barleftarrowrightarrowbar\)</td>
    <td>\(&#x21B9;\)</td>
    <td>U+21B9</td>
</tr>

<tr>
    <td>barovernorthwestarrow</td>
    <td>\(\barovernorthwestarrow\)</td>
    <td>\(&#x21B8;\)</td>
    <td>U+21B8</td>
</tr>

<tr>
    <td>bbrktbrk</td>
    <td>\(\bbrktbrk\)</td>
    <td>\(&#x23B6;\)</td>
    <td>U+23B6</td>
</tr>

<tr>
    <td>bdtriplevdash</td>
    <td>\(\bdtriplevdash\)</td>
    <td>\(&#x2506;\)</td>
    <td>U+2506</td>
</tr>

<tr>
    <td>because</td>
    <td>\(\because\)</td>
    <td>\(&#x2235;\)</td>
    <td>U+2235</td>
</tr>

<tr>
    <td>benzenr</td>
    <td>\(\benzenr\)</td>
    <td>\(&#x23E3;\)</td>
    <td>U+23E3</td>
</tr>

<tr>
    <td>bigblacktriangledown</td>
    <td>\(\bigblacktriangledown\)</td>
    <td>\(&#x25BC;\)</td>
    <td>U+25BC</td>
</tr>

<tr>
    <td>bigblacktriangleup</td>
    <td>\(\bigblacktriangleup\)</td>
    <td>\(&#x25B2;\)</td>
    <td>U+25B2</td>
</tr>

<tr>
    <td>bigstar</td>
    <td>\(\bigstar\)</td>
    <td>\(&#x2605;\)</td>
    <td>U+2605</td>
</tr>

<tr>
    <td>bigtriangledown</td>
    <td>\(\bigtriangledown\)</td>
    <td>\(&#x25BD;\)</td>
    <td>U+25BD</td>
</tr>

<tr>
    <td>bigwhitestar</td>
    <td>\(\bigwhitestar\)</td>
    <td>\(&#x2606;\)</td>
    <td>U+2606</td>
</tr>

<tr>
    <td>blackcircledownarrow</td>
    <td>\(\blackcircledownarrow\)</td>
    <td>\(&#x29ED;\)</td>
    <td>U+29ED</td>
</tr>

<tr>
    <td>blackcircledrightdot</td>
    <td>\(\blackcircledrightdot\)</td>
    <td>\(&#x2688;\)</td>
    <td>U+2688</td>
</tr>

<tr>
    <td>blackcircledtwodots</td>
    <td>\(\blackcircledtwodots\)</td>
    <td>\(&#x2689;\)</td>
    <td>U+2689</td>
</tr>

<tr>
    <td>blackcircleulquadwhite</td>
    <td>\(\blackcircleulquadwhite\)</td>
    <td>\(&#x25D5;\)</td>
    <td>U+25D5</td>
</tr>

<tr>
    <td>blackdiamonddownarrow</td>
    <td>\(\blackdiamonddownarrow\)</td>
    <td>\(&#x29EA;\)</td>
    <td>U+29EA</td>
</tr>

<tr>
    <td>blackinwhitediamond</td>
    <td>\(\blackinwhitediamond\)</td>
    <td>\(&#x25C8;\)</td>
    <td>U+25C8</td>
</tr>

<tr>
    <td>blackinwhitesquare</td>
    <td>\(\blackinwhitesquare\)</td>
    <td>\(&#x25A3;\)</td>
    <td>U+25A3</td>
</tr>

<tr>
    <td>blacklefthalfcircle</td>
    <td>\(\blacklefthalfcircle\)</td>
    <td>\(&#x25D6;\)</td>
    <td>U+25D6</td>
</tr>

<tr>
    <td>blackpointerleft</td>
    <td>\(\blackpointerleft\)</td>
    <td>\(&#x25C4;\)</td>
    <td>U+25C4</td>
</tr>

<tr>
    <td>blackpointerright</td>
    <td>\(\blackpointerright\)</td>
    <td>\(&#x25BA;\)</td>
    <td>U+25BA</td>
</tr>

<tr>
    <td>blackrighthalfcircle</td>
    <td>\(\blackrighthalfcircle\)</td>
    <td>\(&#x25D7;\)</td>
    <td>U+25D7</td>
</tr>

<tr>
    <td>blacksmiley</td>
    <td>\(\blacksmiley\)</td>
    <td>\(&#x263B;\)</td>
    <td>U+263B</td>
</tr>

<tr>
    <td>blacktriangle</td>
    <td>\(\blacktriangle\)</td>
    <td>\(&#x25B4;\)</td>
    <td>U+25B4</td>
</tr>

<tr>
    <td>blacktriangledown</td>
    <td>\(\blacktriangledown\)</td>
    <td>\(&#x25BE;\)</td>
    <td>U+25BE</td>
</tr>

<tr>
    <td>blacktriangleleft</td>
    <td>\(\blacktriangleleft\)</td>
    <td>\(&#x25C0;\)</td>
    <td>U+25C0</td>
</tr>

<tr>
    <td>blacktriangleright</td>
    <td>\(\blacktriangleright\)</td>
    <td>\(&#x25B6;\)</td>
    <td>U+25B6</td>
</tr>

<tr>
    <td>blanksymbol</td>
    <td>\(\blanksymbol\)</td>
    <td>\(&#x2422;\)</td>
    <td>U+2422</td>
</tr>

<tr>
    <td>blkhorzoval</td>
    <td>\(\blkhorzoval\)</td>
    <td>\(&#x2B2C;\)</td>
    <td>U+2B2C</td>
</tr>

<tr>
    <td>blkvertoval</td>
    <td>\(\blkvertoval\)</td>
    <td>\(&#x2B2E;\)</td>
    <td>U+2B2E</td>
</tr>

<tr>
    <td>blockfull</td>
    <td>\(\blockfull\)</td>
    <td>\(&#x2588;\)</td>
    <td>U+2588</td>
</tr>

<tr>
    <td>blockhalfshaded</td>
    <td>\(\blockhalfshaded\)</td>
    <td>\(&#x2592;\)</td>
    <td>U+2592</td>
</tr>

<tr>
    <td>blocklefthalf</td>
    <td>\(\blocklefthalf\)</td>
    <td>\(&#x258C;\)</td>
    <td>U+258C</td>
</tr>

<tr>
    <td>blocklowhalf</td>
    <td>\(\blocklowhalf\)</td>
    <td>\(&#x2584;\)</td>
    <td>U+2584</td>
</tr>

<tr>
    <td>blockqtrshaded</td>
    <td>\(\blockqtrshaded\)</td>
    <td>\(&#x2591;\)</td>
    <td>U+2591</td>
</tr>

<tr>
    <td>blockrighthalf</td>
    <td>\(\blockrighthalf\)</td>
    <td>\(&#x2590;\)</td>
    <td>U+2590</td>
</tr>

<tr>
    <td>blockthreeqtrshaded</td>
    <td>\(\blockthreeqtrshaded\)</td>
    <td>\(&#x2593;\)</td>
    <td>U+2593</td>
</tr>

<tr>
    <td>blockuphalf</td>
    <td>\(\blockuphalf\)</td>
    <td>\(&#x2580;\)</td>
    <td>U+2580</td>
</tr>

<tr>
    <td>bot</td>
    <td>\(\bot\)</td>
    <td>\(&#x22A5;\)</td>
    <td>U+22A5</td>
</tr>

<tr>
    <td>botsemicircle</td>
    <td>\(\botsemicircle\)</td>
    <td>\(&#x25E1;\)</td>
    <td>U+25E1</td>
</tr>

<tr>
    <td>boxonbox</td>
    <td>\(\boxonbox\)</td>
    <td>\(&#x29C9;\)</td>
    <td>U+29C9</td>
</tr>

<tr>
    <td>bullseye</td>
    <td>\(\bullseye\)</td>
    <td>\(&#x25CE;\)</td>
    <td>U+25CE</td>
</tr>

<tr>
    <td>caretinsert</td>
    <td>\(\caretinsert\)</td>
    <td>\(&#x2038;\)</td>
    <td>U+2038</td>
</tr>

<tr>
    <td>carriagereturn</td>
    <td>\(\carriagereturn\)</td>
    <td>\(&#x21B5;\)</td>
    <td>U+21B5</td>
</tr>

<tr>
    <td>checkmark</td>
    <td>\(\checkmark\)</td>
    <td>\(&#x2713;\)</td>
    <td>U+2713</td>
</tr>

<tr>
    <td>cirE</td>
    <td>\(\cirE\)</td>
    <td>\(&#x29C3;\)</td>
    <td>U+29C3</td>
</tr>

<tr>
    <td>circlebottomhalfblack</td>
    <td>\(\circlebottomhalfblack\)</td>
    <td>\(&#x25D2;\)</td>
    <td>U+25D2</td>
</tr>

<tr>
    <td>circledbullet</td>
    <td>\(\circledbullet\)</td>
    <td>\(&#x29BF;\)</td>
    <td>U+29BF</td>
</tr>

<tr>
    <td>circledownarrow</td>
    <td>\(\circledownarrow\)</td>
    <td>\(&#x29EC;\)</td>
    <td>U+29EC</td>
</tr>

<tr>
    <td>circledrightdot</td>
    <td>\(\circledrightdot\)</td>
    <td>\(&#x2686;\)</td>
    <td>U+2686</td>
</tr>

<tr>
    <td>circledstar</td>
    <td>\(\circledstar\)</td>
    <td>\(&#x272A;\)</td>
    <td>U+272A</td>
</tr>

<tr>
    <td>circledtwodots</td>
    <td>\(\circledtwodots\)</td>
    <td>\(&#x2687;\)</td>
    <td>U+2687</td>
</tr>

<tr>
    <td>circledwhitebullet</td>
    <td>\(\circledwhitebullet\)</td>
    <td>\(&#x29BE;\)</td>
    <td>U+29BE</td>
</tr>

<tr>
    <td>circlelefthalfblack</td>
    <td>\(\circlelefthalfblack\)</td>
    <td>\(&#x25D0;\)</td>
    <td>U+25D0</td>
</tr>

<tr>
    <td>circlellquad</td>
    <td>\(\circlellquad\)</td>
    <td>\(&#x25F5;\)</td>
    <td>U+25F5</td>
</tr>

<tr>
    <td>circlelrquad</td>
    <td>\(\circlelrquad\)</td>
    <td>\(&#x25F6;\)</td>
    <td>U+25F6</td>
</tr>

<tr>
    <td>circlerighthalfblack</td>
    <td>\(\circlerighthalfblack\)</td>
    <td>\(&#x25D1;\)</td>
    <td>U+25D1</td>
</tr>

<tr>
    <td>circletophalfblack</td>
    <td>\(\circletophalfblack\)</td>
    <td>\(&#x25D3;\)</td>
    <td>U+25D3</td>
</tr>

<tr>
    <td>circleulquad</td>
    <td>\(\circleulquad\)</td>
    <td>\(&#x25F4;\)</td>
    <td>U+25F4</td>
</tr>

<tr>
    <td>circleurquad</td>
    <td>\(\circleurquad\)</td>
    <td>\(&#x25F7;\)</td>
    <td>U+25F7</td>
</tr>

<tr>
    <td>circleurquadblack</td>
    <td>\(\circleurquadblack\)</td>
    <td>\(&#x25D4;\)</td>
    <td>U+25D4</td>
</tr>

<tr>
    <td>circlevertfill</td>
    <td>\(\circlevertfill\)</td>
    <td>\(&#x25CD;\)</td>
    <td>U+25CD</td>
</tr>

<tr>
    <td>cirscir</td>
    <td>\(\cirscir\)</td>
    <td>\(&#x29C2;\)</td>
    <td>U+29C2</td>
</tr>

<tr>
    <td>clubsuit</td>
    <td>\(\clubsuit\)</td>
    <td>\(&#x2663;\)</td>
    <td>U+2663</td>
</tr>

<tr>
    <td>complement</td>
    <td>\(\complement\)</td>
    <td>\(&#x2201;\)</td>
    <td>U+2201</td>
</tr>

<tr>
    <td>conictaper</td>
    <td>\(\conictaper\)</td>
    <td>\(&#x2332;\)</td>
    <td>U+2332</td>
</tr>

<tr>
    <td>cwopencirclearrow</td>
    <td>\(\cwopencirclearrow\)</td>
    <td>\(&#x21BB;\)</td>
    <td>U+21BB</td>
</tr>

<tr>
    <td>danger</td>
    <td>\(\danger\)</td>
    <td>\(&#x2621;\)</td>
    <td>U+2621</td>
</tr>

<tr>
    <td>diameter</td>
    <td>\(\diameter\)</td>
    <td>\(&#x2300;\)</td>
    <td>U+2300</td>
</tr>

<tr>
    <td>diamondbotblack</td>
    <td>\(\diamondbotblack\)</td>
    <td>\(&#x2B19;\)</td>
    <td>U+2B19</td>
</tr>

<tr>
    <td>diamondcdot</td>
    <td>\(\diamondcdot\)</td>
    <td>\(&#x27D0;\)</td>
    <td>U+27D0</td>
</tr>

<tr>
    <td>diamondleftblack</td>
    <td>\(\diamondleftblack\)</td>
    <td>\(&#x2B16;\)</td>
    <td>U+2B16</td>
</tr>

<tr>
    <td>diamondrightblack</td>
    <td>\(\diamondrightblack\)</td>
    <td>\(&#x2B17;\)</td>
    <td>U+2B17</td>
</tr>

<tr>
    <td>diamondsuit</td>
    <td>\(\diamondsuit\)</td>
    <td>\(&#x2662;\)</td>
    <td>U+2662</td>
</tr>

<tr>
    <td>diamondtopblack</td>
    <td>\(\diamondtopblack\)</td>
    <td>\(&#x2B18;\)</td>
    <td>U+2B18</td>
</tr>

<tr>
    <td>dicei</td>
    <td>\(\dicei\)</td>
    <td>\(&#x2680;\)</td>
    <td>U+2680</td>
</tr>

<tr>
    <td>diceii</td>
    <td>\(\diceii\)</td>
    <td>\(&#x2681;\)</td>
    <td>U+2681</td>
</tr>

<tr>
    <td>diceiii</td>
    <td>\(\diceiii\)</td>
    <td>\(&#x2682;\)</td>
    <td>U+2682</td>
</tr>

<tr>
    <td>diceiv</td>
    <td>\(\diceiv\)</td>
    <td>\(&#x2683;\)</td>
    <td>U+2683</td>
</tr>

<tr>
    <td>dicev</td>
    <td>\(\dicev\)</td>
    <td>\(&#x2684;\)</td>
    <td>U+2684</td>
</tr>

<tr>
    <td>dicevi</td>
    <td>\(\dicevi\)</td>
    <td>\(&#x2685;\)</td>
    <td>U+2685</td>
</tr>

<tr>
    <td>dingasterisk</td>
    <td>\(\dingasterisk\)</td>
    <td>\(&#x273D;\)</td>
    <td>U+273D</td>
</tr>

<tr>
    <td>dottedcircle</td>
    <td>\(\dottedcircle\)</td>
    <td>\(&#x25CC;\)</td>
    <td>U+25CC</td>
</tr>

<tr>
    <td>dottedsquare</td>
    <td>\(\dottedsquare\)</td>
    <td>\(&#x2B1A;\)</td>
    <td>U+2B1A</td>
</tr>

<tr>
    <td>downdasharrow</td>
    <td>\(\downdasharrow\)</td>
    <td>\(&#x21E3;\)</td>
    <td>U+21E3</td>
</tr>

<tr>
    <td>downrightcurvedarrow</td>
    <td>\(\downrightcurvedarrow\)</td>
    <td>\(&#x2935;\)</td>
    <td>U+2935</td>
</tr>

<tr>
    <td>downtriangleleftblack</td>
    <td>\(\downtriangleleftblack\)</td>
    <td>\(&#x29E8;\)</td>
    <td>U+29E8</td>
</tr>

<tr>
    <td>downtrianglerightblack</td>
    <td>\(\downtrianglerightblack\)</td>
    <td>\(&#x29E9;\)</td>
    <td>U+29E9</td>
</tr>

<tr>
    <td>downwhitearrow</td>
    <td>\(\downwhitearrow\)</td>
    <td>\(&#x21E9;\)</td>
    <td>U+21E9</td>
</tr>

<tr>
    <td>dprime</td>
    <td>\(\dprime\)</td>
    <td>\(&#x2033;\)</td>
    <td>U+2033</td>
</tr>

<tr>
    <td>draftingarrow</td>
    <td>\(\draftingarrow\)</td>
    <td>\(&#x279B;\)</td>
    <td>U+279B</td>
</tr>

<tr>
    <td>eighthnote</td>
    <td>\(\eighthnote\)</td>
    <td>\(&#x266A;\)</td>
    <td>U+266A</td>
</tr>

<tr>
    <td>elinters</td>
    <td>\(\elinters\)</td>
    <td>\(&#x23E7;\)</td>
    <td>U+23E7</td>
</tr>

<tr>
    <td>emptysetoarr</td>
    <td>\(\emptysetoarr\)</td>
    <td>\(&#x29B3;\)</td>
    <td>U+29B3</td>
</tr>

<tr>
    <td>emptysetoarrl</td>
    <td>\(\emptysetoarrl\)</td>
    <td>\(&#x29B4;\)</td>
    <td>U+29B4</td>
</tr>

<tr>
    <td>emptysetobar</td>
    <td>\(\emptysetobar\)</td>
    <td>\(&#x29B1;\)</td>
    <td>U+29B1</td>
</tr>

<tr>
    <td>emptysetocirc</td>
    <td>\(\emptysetocirc\)</td>
    <td>\(&#x29B2;\)</td>
    <td>U+29B2</td>
</tr>

<tr>
    <td>enclosecircle</td>
    <td>\(\enclosecircle\)</td>
    <td>\(&#x20DD;\)</td>
    <td>U+20DD</td>
</tr>

<tr>
    <td>enclosediamond</td>
    <td>\(\enclosediamond\)</td>
    <td>\(&#x20DF;\)</td>
    <td>U+20DF</td>
</tr>

<tr>
    <td>enclosesquare</td>
    <td>\(\enclosesquare\)</td>
    <td>\(&#x20DE;\)</td>
    <td>U+20DE</td>
</tr>

<tr>
    <td>enclosetriangle</td>
    <td>\(\enclosetriangle\)</td>
    <td>\(&#x20E4;\)</td>
    <td>U+20E4</td>
</tr>

<tr>
    <td>enleadertwodots</td>
    <td>\(\enleadertwodots\)</td>
    <td>\(&#x2025;\)</td>
    <td>U+2025</td>
</tr>

<tr>
    <td>errbarblackcircle</td>
    <td>\(\errbarblackcircle\)</td>
    <td>\(&#x29F3;\)</td>
    <td>U+29F3</td>
</tr>

<tr>
    <td>errbarblackdiamond</td>
    <td>\(\errbarblackdiamond\)</td>
    <td>\(&#x29F1;\)</td>
    <td>U+29F1</td>
</tr>

<tr>
    <td>errbarblacksquare</td>
    <td>\(\errbarblacksquare\)</td>
    <td>\(&#x29EF;\)</td>
    <td>U+29EF</td>
</tr>

<tr>
    <td>errbarcircle</td>
    <td>\(\errbarcircle\)</td>
    <td>\(&#x29F2;\)</td>
    <td>U+29F2</td>
</tr>

<tr>
    <td>errbardiamond</td>
    <td>\(\errbardiamond\)</td>
    <td>\(&#x29F0;\)</td>
    <td>U+29F0</td>
</tr>

<tr>
    <td>errbarsquare</td>
    <td>\(\errbarsquare\)</td>
    <td>\(&#x29EE;\)</td>
    <td>U+29EE</td>
</tr>

<tr>
    <td>euro</td>
    <td>\(\euro\)</td>
    <td>\(&#x20AC;\)</td>
    <td>U+20AC</td>
</tr>

<tr>
    <td>exists</td>
    <td>\(\exists\)</td>
    <td>\(&#x2203;\)</td>
    <td>U+2203</td>
</tr>

<tr>
    <td>fdiagovnearrow</td>
    <td>\(\fdiagovnearrow\)</td>
    <td>\(&#x292F;\)</td>
    <td>U+292F</td>
</tr>

<tr>
    <td>fdiagovrdiag</td>
    <td>\(\fdiagovrdiag\)</td>
    <td>\(&#x292C;\)</td>
    <td>U+292C</td>
</tr>

<tr>
    <td>female</td>
    <td>\(\female\)</td>
    <td>\(&#x2640;\)</td>
    <td>U+2640</td>
</tr>

<tr>
    <td>fisheye</td>
    <td>\(\fisheye\)</td>
    <td>\(&#x25C9;\)</td>
    <td>U+25C9</td>
</tr>

<tr>
    <td>flat</td>
    <td>\(\flat\)</td>
    <td>\(&#x266D;\)</td>
    <td>U+266D</td>
</tr>

<tr>
    <td>fltns</td>
    <td>\(\fltns\)</td>
    <td>\(&#x23E5;\)</td>
    <td>U+23E5</td>
</tr>

<tr>
    <td>forall</td>
    <td>\(\forall\)</td>
    <td>\(&#x2200;\)</td>
    <td>U+2200</td>
</tr>

<tr>
    <td>fourvdots</td>
    <td>\(\fourvdots\)</td>
    <td>\(&#x2999;\)</td>
    <td>U+2999</td>
</tr>

<tr>
    <td>gtlpar</td>
    <td>\(\gtlpar\)</td>
    <td>\(&#x29A0;\)</td>
    <td>U+29A0</td>
</tr>

<tr>
    <td>harrowextender</td>
    <td>\(\harrowextender\)</td>
    <td>\(&#x23AF;\)</td>
    <td>U+23AF</td>
</tr>

<tr>
    <td>heartsuit</td>
    <td>\(\heartsuit\)</td>
    <td>\(&#x2661;\)</td>
    <td>U+2661</td>
</tr>

<tr>
    <td>hermitmatrix</td>
    <td>\(\hermitmatrix\)</td>
    <td>\(&#x22B9;\)</td>
    <td>U+22B9</td>
</tr>

<tr>
    <td>hexagon</td>
    <td>\(\hexagon\)</td>
    <td>\(&#x2394;\)</td>
    <td>U+2394</td>
</tr>

<tr>
    <td>hexagonblack</td>
    <td>\(\hexagonblack\)</td>
    <td>\(&#x2B23;\)</td>
    <td>U+2B23</td>
</tr>

<tr>
    <td>horizbar</td>
    <td>\(\horizbar\)</td>
    <td>\(&#x2015;\)</td>
    <td>U+2015</td>
</tr>

<tr>
    <td>house</td>
    <td>\(\house\)</td>
    <td>\(&#x2302;\)</td>
    <td>U+2302</td>
</tr>

<tr>
    <td>hrectangle</td>
    <td>\(\hrectangle\)</td>
    <td>\(&#x25AD;\)</td>
    <td>U+25AD</td>
</tr>

<tr>
    <td>hrectangleblack</td>
    <td>\(\hrectangleblack\)</td>
    <td>\(&#x25AC;\)</td>
    <td>U+25AC</td>
</tr>

<tr>
    <td>hyphenbullet</td>
    <td>\(\hyphenbullet\)</td>
    <td>\(&#x2043;\)</td>
    <td>U+2043</td>
</tr>

<tr>
    <td>hzigzag</td>
    <td>\(\hzigzag\)</td>
    <td>\(&#x3030;\)</td>
    <td>U+3030</td>
</tr>

<tr>
    <td>iinfin</td>
    <td>\(\iinfin\)</td>
    <td>\(&#x29DC;\)</td>
    <td>U+29DC</td>
</tr>

<tr>
    <td>increment</td>
    <td>\(\increment\)</td>
    <td>\(&#x2206;\)</td>
    <td>U+2206</td>
</tr>

<tr>
    <td>infty</td>
    <td>\(\infty\)</td>
    <td>\(&#x221E;\)</td>
    <td>U+221E</td>
</tr>

<tr>
    <td>intbottom</td>
    <td>\(\intbottom\)</td>
    <td>\(&#x2321;\)</td>
    <td>U+2321</td>
</tr>

<tr>
    <td>intextender</td>
    <td>\(\intextender\)</td>
    <td>\(&#x23AE;\)</td>
    <td>U+23AE</td>
</tr>

<tr>
    <td>inttop</td>
    <td>\(\inttop\)</td>
    <td>\(&#x2320;\)</td>
    <td>U+2320</td>
</tr>

<tr>
    <td>inversebullet</td>
    <td>\(\inversebullet\)</td>
    <td>\(&#x25D8;\)</td>
    <td>U+25D8</td>
</tr>

<tr>
    <td>inversewhitecircle</td>
    <td>\(\inversewhitecircle\)</td>
    <td>\(&#x25D9;\)</td>
    <td>U+25D9</td>
</tr>

<tr>
    <td>invnot</td>
    <td>\(\invnot\)</td>
    <td>\(&#x2310;\)</td>
    <td>U+2310</td>
</tr>

<tr>
    <td>invwhitelowerhalfcircle</td>
    <td>\(\invwhitelowerhalfcircle\)</td>
    <td>\(&#x25DB;\)</td>
    <td>U+25DB</td>
</tr>

<tr>
    <td>invwhiteupperhalfcircle</td>
    <td>\(\invwhiteupperhalfcircle\)</td>
    <td>\(&#x25DA;\)</td>
    <td>U+25DA</td>
</tr>

<tr>
    <td>laplac</td>
    <td>\(\laplac\)</td>
    <td>\(&#x29E0;\)</td>
    <td>U+29E0</td>
</tr>

<tr>
    <td>lbracelend</td>
    <td>\(\lbracelend\)</td>
    <td>\(&#x23A9;\)</td>
    <td>U+23A9</td>
</tr>

<tr>
    <td>lbracemid</td>
    <td>\(\lbracemid\)</td>
    <td>\(&#x23A8;\)</td>
    <td>U+23A8</td>
</tr>

<tr>
    <td>lbraceuend</td>
    <td>\(\lbraceuend\)</td>
    <td>\(&#x23A7;\)</td>
    <td>U+23A7</td>
</tr>

<tr>
    <td>lbrackextender</td>
    <td>\(\lbrackextender\)</td>
    <td>\(&#x23A2;\)</td>
    <td>U+23A2</td>
</tr>

<tr>
    <td>lbracklend</td>
    <td>\(\lbracklend\)</td>
    <td>\(&#x23A3;\)</td>
    <td>U+23A3</td>
</tr>

<tr>
    <td>lbrackuend</td>
    <td>\(\lbrackuend\)</td>
    <td>\(&#x23A1;\)</td>
    <td>U+23A1</td>
</tr>

<tr>
    <td>leftdasharrow</td>
    <td>\(\leftdasharrow\)</td>
    <td>\(&#x21E0;\)</td>
    <td>U+21E0</td>
</tr>

<tr>
    <td>leftmoon</td>
    <td>\(\leftmoon\)</td>
    <td>\(&#x263E;\)</td>
    <td>U+263E</td>
</tr>

<tr>
    <td>leftwhitearrow</td>
    <td>\(\leftwhitearrow\)</td>
    <td>\(&#x21E6;\)</td>
    <td>U+21E6</td>
</tr>

<tr>
    <td>lgblkcircle</td>
    <td>\(\lgblkcircle\)</td>
    <td>\(&#x2B24;\)</td>
    <td>U+2B24</td>
</tr>

<tr>
    <td>lgblksquare</td>
    <td>\(\lgblksquare\)</td>
    <td>\(&#x2B1B;\)</td>
    <td>U+2B1B</td>
</tr>

<tr>
    <td>lgwhtcircle</td>
    <td>\(\lgwhtcircle\)</td>
    <td>\(&#x25EF;\)</td>
    <td>U+25EF</td>
</tr>

<tr>
    <td>lgwhtsquare</td>
    <td>\(\lgwhtsquare\)</td>
    <td>\(&#x2B1C;\)</td>
    <td>U+2B1C</td>
</tr>

<tr>
    <td>linefeed</td>
    <td>\(\linefeed\)</td>
    <td>\(&#x21B4;\)</td>
    <td>U+21B4</td>
</tr>

<tr>
    <td>llarc</td>
    <td>\(\llarc\)</td>
    <td>\(&#x25DF;\)</td>
    <td>U+25DF</td>
</tr>

<tr>
    <td>llblacktriangle</td>
    <td>\(\llblacktriangle\)</td>
    <td>\(&#x25E3;\)</td>
    <td>U+25E3</td>
</tr>

<tr>
    <td>lltriangle</td>
    <td>\(\lltriangle\)</td>
    <td>\(&#x25FA;\)</td>
    <td>U+25FA</td>
</tr>

<tr>
    <td>lparenextender</td>
    <td>\(\lparenextender\)</td>
    <td>\(&#x239C;\)</td>
    <td>U+239C</td>
</tr>

<tr>
    <td>lparenlend</td>
    <td>\(\lparenlend\)</td>
    <td>\(&#x239D;\)</td>
    <td>U+239D</td>
</tr>

<tr>
    <td>lparenuend</td>
    <td>\(\lparenuend\)</td>
    <td>\(&#x239B;\)</td>
    <td>U+239B</td>
</tr>

<tr>
    <td>lrarc</td>
    <td>\(\lrarc\)</td>
    <td>\(&#x25DE;\)</td>
    <td>U+25DE</td>
</tr>

<tr>
    <td>lrblacktriangle</td>
    <td>\(\lrblacktriangle\)</td>
    <td>\(&#x25E2;\)</td>
    <td>U+25E2</td>
</tr>

<tr>
    <td>lrtriangle</td>
    <td>\(\lrtriangle\)</td>
    <td>\(&#x25FF;\)</td>
    <td>U+25FF</td>
</tr>

<tr>
    <td>lvboxline</td>
    <td>\(\lvboxline\)</td>
    <td>\(&#x23B8;\)</td>
    <td>U+23B8</td>
</tr>

<tr>
    <td>male</td>
    <td>\(\male\)</td>
    <td>\(&#x2642;\)</td>
    <td>U+2642</td>
</tr>

<tr>
    <td>maltese</td>
    <td>\(\maltese\)</td>
    <td>\(&#x2720;\)</td>
    <td>U+2720</td>
</tr>

<tr>
    <td>mathampersand</td>
    <td>\(\mathampersand\)</td>
    <td>\(&#x0026;\)</td>
    <td>U+0026</td>
</tr>

<tr>
    <td>mathatsign</td>
    <td>\(\mathatsign\)</td>
    <td>\(&#x0040;\)</td>
    <td>U+0040</td>
</tr>

<tr>
    <td>mathdollar</td>
    <td>\(\mathdollar\)</td>
    <td>\(&#x0024;\)</td>
    <td>U+0024</td>
</tr>

<tr>
    <td>mathoctothorpe</td>
    <td>\(\mathoctothorpe\)</td>
    <td>\(&#x0023;\)</td>
    <td>U+0023</td>
</tr>

<tr>
    <td>mathparagraph</td>
    <td>\(\mathparagraph\)</td>
    <td>\(&#x00B6;\)</td>
    <td>U+00B6</td>
</tr>

<tr>
    <td>mathpercent</td>
    <td>\(\mathpercent\)</td>
    <td>\(&#x0025;\)</td>
    <td>U+0025</td>
</tr>

<tr>
    <td>mathperiod</td>
    <td>\(\mathperiod\)</td>
    <td>\(&#x002E;\)</td>
    <td>U+002E</td>
</tr>

<tr>
    <td>mathquestion</td>
    <td>\(\mathquestion\)</td>
    <td>\(&#x003F;\)</td>
    <td>U+003F</td>
</tr>

<tr>
    <td>mathsection</td>
    <td>\(\mathsection\)</td>
    <td>\(&#x00A7;\)</td>
    <td>U+00A7</td>
</tr>

<tr>
    <td>mathslash</td>
    <td>\(\mathslash\)</td>
    <td>\(&#x002F;\)</td>
    <td>U+002F</td>
</tr>

<tr>
    <td>mathsterling</td>
    <td>\(\mathsterling\)</td>
    <td>\(&#x00A3;\)</td>
    <td>U+00A3</td>
</tr>

<tr>
    <td>mathvisiblespace</td>
    <td>\(\mathvisiblespace\)</td>
    <td>\(&#x2423;\)</td>
    <td>U+2423</td>
</tr>

<tr>
    <td>mathyen</td>
    <td>\(\mathyen\)</td>
    <td>\(&#x00A5;\)</td>
    <td>U+00A5</td>
</tr>

<tr>
    <td>mbfeight</td>
    <td>\(\mbfeight\)</td>
    <td>\(&#x1D7D6;\)</td>
    <td>U+1D7D6</td>
</tr>

<tr>
    <td>mbffive</td>
    <td>\(\mbffive\)</td>
    <td>\(&#x1D7D3;\)</td>
    <td>U+1D7D3</td>
</tr>

<tr>
    <td>mbffour</td>
    <td>\(\mbffour\)</td>
    <td>\(&#x1D7D2;\)</td>
    <td>U+1D7D2</td>
</tr>

<tr>
    <td>mbfnine</td>
    <td>\(\mbfnine\)</td>
    <td>\(&#x1D7D7;\)</td>
    <td>U+1D7D7</td>
</tr>

<tr>
    <td>mbfone</td>
    <td>\(\mbfone\)</td>
    <td>\(&#x1D7CF;\)</td>
    <td>U+1D7CF</td>
</tr>

<tr>
    <td>mbfsanseight</td>
    <td>\(\mbfsanseight\)</td>
    <td>\(&#x1D7F4;\)</td>
    <td>U+1D7F4</td>
</tr>

<tr>
    <td>mbfsansfive</td>
    <td>\(\mbfsansfive\)</td>
    <td>\(&#x1D7F1;\)</td>
    <td>U+1D7F1</td>
</tr>

<tr>
    <td>mbfsansfour</td>
    <td>\(\mbfsansfour\)</td>
    <td>\(&#x1D7F0;\)</td>
    <td>U+1D7F0</td>
</tr>

<tr>
    <td>mbfsansnine</td>
    <td>\(\mbfsansnine\)</td>
    <td>\(&#x1D7F5;\)</td>
    <td>U+1D7F5</td>
</tr>

<tr>
    <td>mbfsansone</td>
    <td>\(\mbfsansone\)</td>
    <td>\(&#x1D7ED;\)</td>
    <td>U+1D7ED</td>
</tr>

<tr>
    <td>mbfsansseven</td>
    <td>\(\mbfsansseven\)</td>
    <td>\(&#x1D7F3;\)</td>
    <td>U+1D7F3</td>
</tr>

<tr>
    <td>mbfsanssix</td>
    <td>\(\mbfsanssix\)</td>
    <td>\(&#x1D7F2;\)</td>
    <td>U+1D7F2</td>
</tr>

<tr>
    <td>mbfsansthree</td>
    <td>\(\mbfsansthree\)</td>
    <td>\(&#x1D7EF;\)</td>
    <td>U+1D7EF</td>
</tr>

<tr>
    <td>mbfsanstwo</td>
    <td>\(\mbfsanstwo\)</td>
    <td>\(&#x1D7EE;\)</td>
    <td>U+1D7EE</td>
</tr>

<tr>
    <td>mbfsanszero</td>
    <td>\(\mbfsanszero\)</td>
    <td>\(&#x1D7EC;\)</td>
    <td>U+1D7EC</td>
</tr>

<tr>
    <td>mbfseven</td>
    <td>\(\mbfseven\)</td>
    <td>\(&#x1D7D5;\)</td>
    <td>U+1D7D5</td>
</tr>

<tr>
    <td>mbfsix</td>
    <td>\(\mbfsix\)</td>
    <td>\(&#x1D7D4;\)</td>
    <td>U+1D7D4</td>
</tr>

<tr>
    <td>mbfthree</td>
    <td>\(\mbfthree\)</td>
    <td>\(&#x1D7D1;\)</td>
    <td>U+1D7D1</td>
</tr>

<tr>
    <td>mbftwo</td>
    <td>\(\mbftwo\)</td>
    <td>\(&#x1D7D0;\)</td>
    <td>U+1D7D0</td>
</tr>

<tr>
    <td>mbfzero</td>
    <td>\(\mbfzero\)</td>
    <td>\(&#x1D7CE;\)</td>
    <td>U+1D7CE</td>
</tr>

<tr>
    <td>mdblkcircle</td>
    <td>\(\mdblkcircle\)</td>
    <td>\(&#x26AB;\)</td>
    <td>U+26AB</td>
</tr>

<tr>
    <td>mdblkdiamond</td>
    <td>\(\mdblkdiamond\)</td>
    <td>\(&#x2B25;\)</td>
    <td>U+2B25</td>
</tr>

<tr>
    <td>mdblklozenge</td>
    <td>\(\mdblklozenge\)</td>
    <td>\(&#x2B27;\)</td>
    <td>U+2B27</td>
</tr>

<tr>
    <td>mdblksquare</td>
    <td>\(\mdblksquare\)</td>
    <td>\(&#x25FC;\)</td>
    <td>U+25FC</td>
</tr>

<tr>
    <td>mdlgblkcircle</td>
    <td>\(\mdlgblkcircle\)</td>
    <td>\(&#x25CF;\)</td>
    <td>U+25CF</td>
</tr>

<tr>
    <td>mdlgblkdiamond</td>
    <td>\(\mdlgblkdiamond\)</td>
    <td>\(&#x25C6;\)</td>
    <td>U+25C6</td>
</tr>

<tr>
    <td>mdlgblksquare</td>
    <td>\(\mdlgblksquare\)</td>
    <td>\(&#x25A0;\)</td>
    <td>U+25A0</td>
</tr>

<tr>
    <td>mdlgwhtdiamond</td>
    <td>\(\mdlgwhtdiamond\)</td>
    <td>\(&#x25C7;\)</td>
    <td>U+25C7</td>
</tr>

<tr>
    <td>mdlgwhtlozenge</td>
    <td>\(\mdlgwhtlozenge\)</td>
    <td>\(&#x25CA;\)</td>
    <td>U+25CA</td>
</tr>

<tr>
    <td>mdlgwhtsquare</td>
    <td>\(\mdlgwhtsquare\)</td>
    <td>\(&#x25A1;\)</td>
    <td>U+25A1</td>
</tr>

<tr>
    <td>mdsmblkcircle</td>
    <td>\(\mdsmblkcircle\)</td>
    <td>\(&#x2981;\)</td>
    <td>U+2981</td>
</tr>

<tr>
    <td>mdsmblksquare</td>
    <td>\(\mdsmblksquare\)</td>
    <td>\(&#x25FE;\)</td>
    <td>U+25FE</td>
</tr>

<tr>
    <td>mdsmwhtcircle</td>
    <td>\(\mdsmwhtcircle\)</td>
    <td>\(&#x26AC;\)</td>
    <td>U+26AC</td>
</tr>

<tr>
    <td>mdsmwhtsquare</td>
    <td>\(\mdsmwhtsquare\)</td>
    <td>\(&#x25FD;\)</td>
    <td>U+25FD</td>
</tr>

<tr>
    <td>mdwhtcircle</td>
    <td>\(\mdwhtcircle\)</td>
    <td>\(&#x26AA;\)</td>
    <td>U+26AA</td>
</tr>

<tr>
    <td>mdwhtdiamond</td>
    <td>\(\mdwhtdiamond\)</td>
    <td>\(&#x2B26;\)</td>
    <td>U+2B26</td>
</tr>

<tr>
    <td>mdwhtlozenge</td>
    <td>\(\mdwhtlozenge\)</td>
    <td>\(&#x2B28;\)</td>
    <td>U+2B28</td>
</tr>

<tr>
    <td>mdwhtsquare</td>
    <td>\(\mdwhtsquare\)</td>
    <td>\(&#x25FB;\)</td>
    <td>U+25FB</td>
</tr>

<tr>
    <td>measangledltosw</td>
    <td>\(\measangledltosw\)</td>
    <td>\(&#x29AF;\)</td>
    <td>U+29AF</td>
</tr>

<tr>
    <td>measangledrtose</td>
    <td>\(\measangledrtose\)</td>
    <td>\(&#x29AE;\)</td>
    <td>U+29AE</td>
</tr>

<tr>
    <td>measangleldtosw</td>
    <td>\(\measangleldtosw\)</td>
    <td>\(&#x29AB;\)</td>
    <td>U+29AB</td>
</tr>

<tr>
    <td>measanglelutonw</td>
    <td>\(\measanglelutonw\)</td>
    <td>\(&#x29A9;\)</td>
    <td>U+29A9</td>
</tr>

<tr>
    <td>measanglerdtose</td>
    <td>\(\measanglerdtose\)</td>
    <td>\(&#x29AA;\)</td>
    <td>U+29AA</td>
</tr>

<tr>
    <td>measanglerutone</td>
    <td>\(\measanglerutone\)</td>
    <td>\(&#x29A8;\)</td>
    <td>U+29A8</td>
</tr>

<tr>
    <td>measangleultonw</td>
    <td>\(\measangleultonw\)</td>
    <td>\(&#x29AD;\)</td>
    <td>U+29AD</td>
</tr>

<tr>
    <td>measangleurtone</td>
    <td>\(\measangleurtone\)</td>
    <td>\(&#x29AC;\)</td>
    <td>U+29AC</td>
</tr>

<tr>
    <td>measuredangle</td>
    <td>\(\measuredangle\)</td>
    <td>\(&#x2221;\)</td>
    <td>U+2221</td>
</tr>

<tr>
    <td>measuredangleleft</td>
    <td>\(\measuredangleleft\)</td>
    <td>\(&#x299B;\)</td>
    <td>U+299B</td>
</tr>

<tr>
    <td>measuredrightangle</td>
    <td>\(\measuredrightangle\)</td>
    <td>\(&#x22BE;\)</td>
    <td>U+22BE</td>
</tr>

<tr>
    <td>medblackstar</td>
    <td>\(\medblackstar\)</td>
    <td>\(&#x2B51;\)</td>
    <td>U+2B51</td>
</tr>

<tr>
    <td>medwhitestar</td>
    <td>\(\medwhitestar\)</td>
    <td>\(&#x2B50;\)</td>
    <td>U+2B50</td>
</tr>

<tr>
    <td>mho</td>
    <td>\(\mho\)</td>
    <td>\(&#x2127;\)</td>
    <td>U+2127</td>
</tr>

<tr>
    <td>mitBbbD</td>
    <td>\(\mitBbbD\)</td>
    <td>\(&#x2145;\)</td>
    <td>U+2145</td>
</tr>

<tr>
    <td>mitBbbd</td>
    <td>\(\mitBbbd\)</td>
    <td>\(&#x2146;\)</td>
    <td>U+2146</td>
</tr>

<tr>
    <td>mitBbbe</td>
    <td>\(\mitBbbe\)</td>
    <td>\(&#x2147;\)</td>
    <td>U+2147</td>
</tr>

<tr>
    <td>mitBbbi</td>
    <td>\(\mitBbbi\)</td>
    <td>\(&#x2148;\)</td>
    <td>U+2148</td>
</tr>

<tr>
    <td>mitBbbj</td>
    <td>\(\mitBbbj\)</td>
    <td>\(&#x2149;\)</td>
    <td>U+2149</td>
</tr>

<tr>
    <td>msanseight</td>
    <td>\(\msanseight\)</td>
    <td>\(&#x1D7EA;\)</td>
    <td>U+1D7EA</td>
</tr>

<tr>
    <td>msansfive</td>
    <td>\(\msansfive\)</td>
    <td>\(&#x1D7E7;\)</td>
    <td>U+1D7E7</td>
</tr>

<tr>
    <td>msansfour</td>
    <td>\(\msansfour\)</td>
    <td>\(&#x1D7E6;\)</td>
    <td>U+1D7E6</td>
</tr>

<tr>
    <td>msansnine</td>
    <td>\(\msansnine\)</td>
    <td>\(&#x1D7EB;\)</td>
    <td>U+1D7EB</td>
</tr>

<tr>
    <td>msansone</td>
    <td>\(\msansone\)</td>
    <td>\(&#x1D7E3;\)</td>
    <td>U+1D7E3</td>
</tr>

<tr>
    <td>msansseven</td>
    <td>\(\msansseven\)</td>
    <td>\(&#x1D7E9;\)</td>
    <td>U+1D7E9</td>
</tr>

<tr>
    <td>msanssix</td>
    <td>\(\msanssix\)</td>
    <td>\(&#x1D7E8;\)</td>
    <td>U+1D7E8</td>
</tr>

<tr>
    <td>msansthree</td>
    <td>\(\msansthree\)</td>
    <td>\(&#x1D7E5;\)</td>
    <td>U+1D7E5</td>
</tr>

<tr>
    <td>msanstwo</td>
    <td>\(\msanstwo\)</td>
    <td>\(&#x1D7E4;\)</td>
    <td>U+1D7E4</td>
</tr>

<tr>
    <td>msanszero</td>
    <td>\(\msanszero\)</td>
    <td>\(&#x1D7E2;\)</td>
    <td>U+1D7E2</td>
</tr>

<tr>
    <td>mtteight</td>
    <td>\(\mtteight\)</td>
    <td>\(&#x1D7FE;\)</td>
    <td>U+1D7FE</td>
</tr>

<tr>
    <td>mttfive</td>
    <td>\(\mttfive\)</td>
    <td>\(&#x1D7FB;\)</td>
    <td>U+1D7FB</td>
</tr>

<tr>
    <td>mttfour</td>
    <td>\(\mttfour\)</td>
    <td>\(&#x1D7FA;\)</td>
    <td>U+1D7FA</td>
</tr>

<tr>
    <td>mttnine</td>
    <td>\(\mttnine\)</td>
    <td>\(&#x1D7FF;\)</td>
    <td>U+1D7FF</td>
</tr>

<tr>
    <td>mttone</td>
    <td>\(\mttone\)</td>
    <td>\(&#x1D7F7;\)</td>
    <td>U+1D7F7</td>
</tr>

<tr>
    <td>mttseven</td>
    <td>\(\mttseven\)</td>
    <td>\(&#x1D7FD;\)</td>
    <td>U+1D7FD</td>
</tr>

<tr>
    <td>mttsix</td>
    <td>\(\mttsix\)</td>
    <td>\(&#x1D7FC;\)</td>
    <td>U+1D7FC</td>
</tr>

<tr>
    <td>mttthree</td>
    <td>\(\mttthree\)</td>
    <td>\(&#x1D7F9;\)</td>
    <td>U+1D7F9</td>
</tr>

<tr>
    <td>mtttwo</td>
    <td>\(\mtttwo\)</td>
    <td>\(&#x1D7F8;\)</td>
    <td>U+1D7F8</td>
</tr>

<tr>
    <td>mttzero</td>
    <td>\(\mttzero\)</td>
    <td>\(&#x1D7F6;\)</td>
    <td>U+1D7F6</td>
</tr>

<tr>
    <td>nHdownarrow</td>
    <td>\(\nHdownarrow\)</td>
    <td>\(&#x21DF;\)</td>
    <td>U+21DF</td>
</tr>

<tr>
    <td>nHuparrow</td>
    <td>\(\nHuparrow\)</td>
    <td>\(&#x21DE;\)</td>
    <td>U+21DE</td>
</tr>

<tr>
    <td>natural</td>
    <td>\(\natural\)</td>
    <td>\(&#x266E;\)</td>
    <td>U+266E</td>
</tr>

<tr>
    <td>neg</td>
    <td>\(\neg\)</td>
    <td>\(&#x00AC;\)</td>
    <td>U+00AC</td>
</tr>

<tr>
    <td>neovnwarrow</td>
    <td>\(\neovnwarrow\)</td>
    <td>\(&#x2931;\)</td>
    <td>U+2931</td>
</tr>

<tr>
    <td>neovsearrow</td>
    <td>\(\neovsearrow\)</td>
    <td>\(&#x292E;\)</td>
    <td>U+292E</td>
</tr>

<tr>
    <td>neuter</td>
    <td>\(\neuter\)</td>
    <td>\(&#x26B2;\)</td>
    <td>U+26B2</td>
</tr>

<tr>
    <td>nexists</td>
    <td>\(\nexists\)</td>
    <td>\(&#x2204;\)</td>
    <td>U+2204</td>
</tr>

<tr>
    <td>nvinfty</td>
    <td>\(\nvinfty\)</td>
    <td>\(&#x29DE;\)</td>
    <td>U+29DE</td>
</tr>

<tr>
    <td>nwovnearrow</td>
    <td>\(\nwovnearrow\)</td>
    <td>\(&#x2932;\)</td>
    <td>U+2932</td>
</tr>

<tr>
    <td>obot</td>
    <td>\(\obot\)</td>
    <td>\(&#x29BA;\)</td>
    <td>U+29BA</td>
</tr>

<tr>
    <td>obrbrak</td>
    <td>\(\obrbrak\)</td>
    <td>\(&#x23E0;\)</td>
    <td>U+23E0</td>
</tr>

<tr>
    <td>odotslashdot</td>
    <td>\(\odotslashdot\)</td>
    <td>\(&#x29BC;\)</td>
    <td>U+29BC</td>
</tr>

<tr>
    <td>olcross</td>
    <td>\(\olcross\)</td>
    <td>\(&#x29BB;\)</td>
    <td>U+29BB</td>
</tr>

<tr>
    <td>parallelogram</td>
    <td>\(\parallelogram\)</td>
    <td>\(&#x25B1;\)</td>
    <td>U+25B1</td>
</tr>

<tr>
    <td>parallelogramblack</td>
    <td>\(\parallelogramblack\)</td>
    <td>\(&#x25B0;\)</td>
    <td>U+25B0</td>
</tr>

<tr>
    <td>pentagon</td>
    <td>\(\pentagon\)</td>
    <td>\(&#x2B20;\)</td>
    <td>U+2B20</td>
</tr>

<tr>
    <td>pentagonblack</td>
    <td>\(\pentagonblack\)</td>
    <td>\(&#x2B1F;\)</td>
    <td>U+2B1F</td>
</tr>

<tr>
    <td>perps</td>
    <td>\(\perps\)</td>
    <td>\(&#x2AE1;\)</td>
    <td>U+2AE1</td>
</tr>

<tr>
    <td>postalmark</td>
    <td>\(\postalmark\)</td>
    <td>\(&#x3012;\)</td>
    <td>U+3012</td>
</tr>

<tr>
    <td>prime</td>
    <td>\(\prime\)</td>
    <td>\(&#x2032;\)</td>
    <td>U+2032</td>
</tr>

<tr>
    <td>profline</td>
    <td>\(\profline\)</td>
    <td>\(&#x2312;\)</td>
    <td>U+2312</td>
</tr>

<tr>
    <td>profsurf</td>
    <td>\(\profsurf\)</td>
    <td>\(&#x2313;\)</td>
    <td>U+2313</td>
</tr>

<tr>
    <td>qprime</td>
    <td>\(\qprime\)</td>
    <td>\(&#x2057;\)</td>
    <td>U+2057</td>
</tr>

<tr>
    <td>quarternote</td>
    <td>\(\quarternote\)</td>
    <td>\(&#x2669;\)</td>
    <td>U+2669</td>
</tr>

<tr>
    <td>rangledownzigzagarrow</td>
    <td>\(\rangledownzigzagarrow\)</td>
    <td>\(&#x237C;\)</td>
    <td>U+237C</td>
</tr>

<tr>
    <td>rbracelend</td>
    <td>\(\rbracelend\)</td>
    <td>\(&#x23AD;\)</td>
    <td>U+23AD</td>
</tr>

<tr>
    <td>rbracemid</td>
    <td>\(\rbracemid\)</td>
    <td>\(&#x23AC;\)</td>
    <td>U+23AC</td>
</tr>

<tr>
    <td>rbraceuend</td>
    <td>\(\rbraceuend\)</td>
    <td>\(&#x23AB;\)</td>
    <td>U+23AB</td>
</tr>

<tr>
    <td>rbrackextender</td>
    <td>\(\rbrackextender\)</td>
    <td>\(&#x23A5;\)</td>
    <td>U+23A5</td>
</tr>

<tr>
    <td>rbracklend</td>
    <td>\(\rbracklend\)</td>
    <td>\(&#x23A6;\)</td>
    <td>U+23A6</td>
</tr>

<tr>
    <td>rbrackuend</td>
    <td>\(\rbrackuend\)</td>
    <td>\(&#x23A4;\)</td>
    <td>U+23A4</td>
</tr>

<tr>
    <td>rdiagovfdiag</td>
    <td>\(\rdiagovfdiag\)</td>
    <td>\(&#x292B;\)</td>
    <td>U+292B</td>
</tr>

<tr>
    <td>rdiagovsearrow</td>
    <td>\(\rdiagovsearrow\)</td>
    <td>\(&#x2930;\)</td>
    <td>U+2930</td>
</tr>

<tr>
    <td>revangle</td>
    <td>\(\revangle\)</td>
    <td>\(&#x29A3;\)</td>
    <td>U+29A3</td>
</tr>

<tr>
    <td>revangleubar</td>
    <td>\(\revangleubar\)</td>
    <td>\(&#x29A5;\)</td>
    <td>U+29A5</td>
</tr>

<tr>
    <td>revemptyset</td>
    <td>\(\revemptyset\)</td>
    <td>\(&#x29B0;\)</td>
    <td>U+29B0</td>
</tr>

<tr>
    <td>rightangle</td>
    <td>\(\rightangle\)</td>
    <td>\(&#x221F;\)</td>
    <td>U+221F</td>
</tr>

<tr>
    <td>rightanglemdot</td>
    <td>\(\rightanglemdot\)</td>
    <td>\(&#x299D;\)</td>
    <td>U+299D</td>
</tr>

<tr>
    <td>rightanglesqr</td>
    <td>\(\rightanglesqr\)</td>
    <td>\(&#x299C;\)</td>
    <td>U+299C</td>
</tr>

<tr>
    <td>rightdasharrow</td>
    <td>\(\rightdasharrow\)</td>
    <td>\(&#x21E2;\)</td>
    <td>U+21E2</td>
</tr>

<tr>
    <td>rightmoon</td>
    <td>\(\rightmoon\)</td>
    <td>\(&#x263D;\)</td>
    <td>U+263D</td>
</tr>

<tr>
    <td>rightpentagon</td>
    <td>\(\rightpentagon\)</td>
    <td>\(&#x2B54;\)</td>
    <td>U+2B54</td>
</tr>

<tr>
    <td>rightpentagonblack</td>
    <td>\(\rightpentagonblack\)</td>
    <td>\(&#x2B53;\)</td>
    <td>U+2B53</td>
</tr>

<tr>
    <td>rightwhitearrow</td>
    <td>\(\rightwhitearrow\)</td>
    <td>\(&#x21E8;\)</td>
    <td>U+21E8</td>
</tr>

<tr>
    <td>rparenextender</td>
    <td>\(\rparenextender\)</td>
    <td>\(&#x239F;\)</td>
    <td>U+239F</td>
</tr>

<tr>
    <td>rparenlend</td>
    <td>\(\rparenlend\)</td>
    <td>\(&#x23A0;\)</td>
    <td>U+23A0</td>
</tr>

<tr>
    <td>rparenuend</td>
    <td>\(\rparenuend\)</td>
    <td>\(&#x239E;\)</td>
    <td>U+239E</td>
</tr>

<tr>
    <td>rvboxline</td>
    <td>\(\rvboxline\)</td>
    <td>\(&#x23B9;\)</td>
    <td>U+23B9</td>
</tr>

<tr>
    <td>sansLmirrored</td>
    <td>\(\sansLmirrored\)</td>
    <td>\(&#x2143;\)</td>
    <td>U+2143</td>
</tr>

<tr>
    <td>sansLturned</td>
    <td>\(\sansLturned\)</td>
    <td>\(&#x2142;\)</td>
    <td>U+2142</td>
</tr>

<tr>
    <td>seovnearrow</td>
    <td>\(\seovnearrow\)</td>
    <td>\(&#x292D;\)</td>
    <td>U+292D</td>
</tr>

<tr>
    <td>sharp</td>
    <td>\(\sharp\)</td>
    <td>\(&#x266F;\)</td>
    <td>U+266F</td>
</tr>

<tr>
    <td>sinewave</td>
    <td>\(\sinewave\)</td>
    <td>\(&#x223F;\)</td>
    <td>U+223F</td>
</tr>

<tr>
    <td>smallblacktriangleleft</td>
    <td>\(\smallblacktriangleleft\)</td>
    <td>\(&#x25C2;\)</td>
    <td>U+25C2</td>
</tr>

<tr>
    <td>smallblacktriangleright</td>
    <td>\(\smallblacktriangleright\)</td>
    <td>\(&#x25B8;\)</td>
    <td>U+25B8</td>
</tr>

<tr>
    <td>smalltriangleleft</td>
    <td>\(\smalltriangleleft\)</td>
    <td>\(&#x25C3;\)</td>
    <td>U+25C3</td>
</tr>

<tr>
    <td>smalltriangleright</td>
    <td>\(\smalltriangleright\)</td>
    <td>\(&#x25B9;\)</td>
    <td>U+25B9</td>
</tr>

<tr>
    <td>smblkdiamond</td>
    <td>\(\smblkdiamond\)</td>
    <td>\(&#x2B29;\)</td>
    <td>U+2B29</td>
</tr>

<tr>
    <td>smblklozenge</td>
    <td>\(\smblklozenge\)</td>
    <td>\(&#x2B2A;\)</td>
    <td>U+2B2A</td>
</tr>

<tr>
    <td>smblksquare</td>
    <td>\(\smblksquare\)</td>
    <td>\(&#x25AA;\)</td>
    <td>U+25AA</td>
</tr>

<tr>
    <td>smwhitestar</td>
    <td>\(\smwhitestar\)</td>
    <td>\(&#x2B52;\)</td>
    <td>U+2B52</td>
</tr>

<tr>
    <td>smwhtcircle</td>
    <td>\(\smwhtcircle\)</td>
    <td>\(&#x25E6;\)</td>
    <td>U+25E6</td>
</tr>

<tr>
    <td>smwhtlozenge</td>
    <td>\(\smwhtlozenge\)</td>
    <td>\(&#x2B2B;\)</td>
    <td>U+2B2B</td>
</tr>

<tr>
    <td>smwhtsquare</td>
    <td>\(\smwhtsquare\)</td>
    <td>\(&#x25AB;\)</td>
    <td>U+25AB</td>
</tr>

<tr>
    <td>spadesuit</td>
    <td>\(\spadesuit\)</td>
    <td>\(&#x2660;\)</td>
    <td>U+2660</td>
</tr>

<tr>
    <td>sphericalangle</td>
    <td>\(\sphericalangle\)</td>
    <td>\(&#x2222;\)</td>
    <td>U+2222</td>
</tr>

<tr>
    <td>sphericalangleup</td>
    <td>\(\sphericalangleup\)</td>
    <td>\(&#x29A1;\)</td>
    <td>U+29A1</td>
</tr>

<tr>
    <td>sqlozenge</td>
    <td>\(\sqlozenge\)</td>
    <td>\(&#x2311;\)</td>
    <td>U+2311</td>
</tr>

<tr>
    <td>sqrtbottom</td>
    <td>\(\sqrtbottom\)</td>
    <td>\(&#x23B7;\)</td>
    <td>U+23B7</td>
</tr>

<tr>
    <td>squarebotblack</td>
    <td>\(\squarebotblack\)</td>
    <td>\(&#x2B13;\)</td>
    <td>U+2B13</td>
</tr>

<tr>
    <td>squarecrossfill</td>
    <td>\(\squarecrossfill\)</td>
    <td>\(&#x25A9;\)</td>
    <td>U+25A9</td>
</tr>

<tr>
    <td>squarehfill</td>
    <td>\(\squarehfill\)</td>
    <td>\(&#x25A4;\)</td>
    <td>U+25A4</td>
</tr>

<tr>
    <td>squarehvfill</td>
    <td>\(\squarehvfill\)</td>
    <td>\(&#x25A6;\)</td>
    <td>U+25A6</td>
</tr>

<tr>
    <td>squareleftblack</td>
    <td>\(\squareleftblack\)</td>
    <td>\(&#x25E7;\)</td>
    <td>U+25E7</td>
</tr>

<tr>
    <td>squarellblack</td>
    <td>\(\squarellblack\)</td>
    <td>\(&#x2B15;\)</td>
    <td>U+2B15</td>
</tr>

<tr>
    <td>squarellquad</td>
    <td>\(\squarellquad\)</td>
    <td>\(&#x25F1;\)</td>
    <td>U+25F1</td>
</tr>

<tr>
    <td>squarelrblack</td>
    <td>\(\squarelrblack\)</td>
    <td>\(&#x25EA;\)</td>
    <td>U+25EA</td>
</tr>

<tr>
    <td>squarelrquad</td>
    <td>\(\squarelrquad\)</td>
    <td>\(&#x25F2;\)</td>
    <td>U+25F2</td>
</tr>

<tr>
    <td>squareneswfill</td>
    <td>\(\squareneswfill\)</td>
    <td>\(&#x25A8;\)</td>
    <td>U+25A8</td>
</tr>

<tr>
    <td>squarenwsefill</td>
    <td>\(\squarenwsefill\)</td>
    <td>\(&#x25A7;\)</td>
    <td>U+25A7</td>
</tr>

<tr>
    <td>squarerightblack</td>
    <td>\(\squarerightblack\)</td>
    <td>\(&#x25E8;\)</td>
    <td>U+25E8</td>
</tr>

<tr>
    <td>squaretopblack</td>
    <td>\(\squaretopblack\)</td>
    <td>\(&#x2B12;\)</td>
    <td>U+2B12</td>
</tr>

<tr>
    <td>squareulblack</td>
    <td>\(\squareulblack\)</td>
    <td>\(&#x25E9;\)</td>
    <td>U+25E9</td>
</tr>

<tr>
    <td>squareulquad</td>
    <td>\(\squareulquad\)</td>
    <td>\(&#x25F0;\)</td>
    <td>U+25F0</td>
</tr>

<tr>
    <td>squareurblack</td>
    <td>\(\squareurblack\)</td>
    <td>\(&#x2B14;\)</td>
    <td>U+2B14</td>
</tr>

<tr>
    <td>squareurquad</td>
    <td>\(\squareurquad\)</td>
    <td>\(&#x25F3;\)</td>
    <td>U+25F3</td>
</tr>

<tr>
    <td>squarevfill</td>
    <td>\(\squarevfill\)</td>
    <td>\(&#x25A5;\)</td>
    <td>U+25A5</td>
</tr>

<tr>
    <td>squoval</td>
    <td>\(\squoval\)</td>
    <td>\(&#x25A2;\)</td>
    <td>U+25A2</td>
</tr>

<tr>
    <td>strns</td>
    <td>\(\strns\)</td>
    <td>\(&#x23E4;\)</td>
    <td>U+23E4</td>
</tr>

<tr>
    <td>subsetcirc</td>
    <td>\(\subsetcirc\)</td>
    <td>\(&#x27C3;\)</td>
    <td>U+27C3</td>
</tr>

<tr>
    <td>sumbottom</td>
    <td>\(\sumbottom\)</td>
    <td>\(&#x23B3;\)</td>
    <td>U+23B3</td>
</tr>

<tr>
    <td>sumtop</td>
    <td>\(\sumtop\)</td>
    <td>\(&#x23B2;\)</td>
    <td>U+23B2</td>
</tr>

<tr>
    <td>sun</td>
    <td>\(\sun\)</td>
    <td>\(&#x263C;\)</td>
    <td>U+263C</td>
</tr>

<tr>
    <td>supsetcirc</td>
    <td>\(\supsetcirc\)</td>
    <td>\(&#x27C4;\)</td>
    <td>U+27C4</td>
</tr>

<tr>
    <td>surd</td>
    <td>\(\surd\)</td>
    <td>\(&#x221A;\)</td>
    <td>U+221A</td>
</tr>

<tr>
    <td>therefore</td>
    <td>\(\therefore\)</td>
    <td>\(&#x2234;\)</td>
    <td>U+2234</td>
</tr>

<tr>
    <td>thermod</td>
    <td>\(\thermod\)</td>
    <td>\(&#x29E7;\)</td>
    <td>U+29E7</td>
</tr>

<tr>
    <td>threedangle</td>
    <td>\(\threedangle\)</td>
    <td>\(&#x27C0;\)</td>
    <td>U+27C0</td>
</tr>

<tr>
    <td>tieinfty</td>
    <td>\(\tieinfty\)</td>
    <td>\(&#x29DD;\)</td>
    <td>U+29DD</td>
</tr>

<tr>
    <td>top</td>
    <td>\(\top\)</td>
    <td>\(&#x22A4;\)</td>
    <td>U+22A4</td>
</tr>

<tr>
    <td>topbot</td>
    <td>\(\topbot\)</td>
    <td>\(&#x2336;\)</td>
    <td>U+2336</td>
</tr>

<tr>
    <td>topcir</td>
    <td>\(\topcir\)</td>
    <td>\(&#x2AF1;\)</td>
    <td>U+2AF1</td>
</tr>

<tr>
    <td>topsemicircle</td>
    <td>\(\topsemicircle\)</td>
    <td>\(&#x25E0;\)</td>
    <td>U+25E0</td>
</tr>

<tr>
    <td>trapezium</td>
    <td>\(\trapezium\)</td>
    <td>\(&#x23E2;\)</td>
    <td>U+23E2</td>
</tr>

<tr>
    <td>trianglecdot</td>
    <td>\(\trianglecdot\)</td>
    <td>\(&#x25EC;\)</td>
    <td>U+25EC</td>
</tr>

<tr>
    <td>triangledown</td>
    <td>\(\triangledown\)</td>
    <td>\(&#x25BF;\)</td>
    <td>U+25BF</td>
</tr>

<tr>
    <td>triangleleftblack</td>
    <td>\(\triangleleftblack\)</td>
    <td>\(&#x25ED;\)</td>
    <td>U+25ED</td>
</tr>

<tr>
    <td>triangleodot</td>
    <td>\(\triangleodot\)</td>
    <td>\(&#x29CA;\)</td>
    <td>U+29CA</td>
</tr>

<tr>
    <td>trianglerightblack</td>
    <td>\(\trianglerightblack\)</td>
    <td>\(&#x25EE;\)</td>
    <td>U+25EE</td>
</tr>

<tr>
    <td>triangles</td>
    <td>\(\triangles\)</td>
    <td>\(&#x29CC;\)</td>
    <td>U+29CC</td>
</tr>

<tr>
    <td>triangleubar</td>
    <td>\(\triangleubar\)</td>
    <td>\(&#x29CB;\)</td>
    <td>U+29CB</td>
</tr>

<tr>
    <td>trprime</td>
    <td>\(\trprime\)</td>
    <td>\(&#x2034;\)</td>
    <td>U+2034</td>
</tr>

<tr>
    <td>turnangle</td>
    <td>\(\turnangle\)</td>
    <td>\(&#x29A2;\)</td>
    <td>U+29A2</td>
</tr>

<tr>
    <td>turnednot</td>
    <td>\(\turnednot\)</td>
    <td>\(&#x2319;\)</td>
    <td>U+2319</td>
</tr>

<tr>
    <td>twolowline</td>
    <td>\(\twolowline\)</td>
    <td>\(&#x2017;\)</td>
    <td>U+2017</td>
</tr>

<tr>
    <td>twonotes</td>
    <td>\(\twonotes\)</td>
    <td>\(&#x266B;\)</td>
    <td>U+266B</td>
</tr>

<tr>
    <td>ubrbrak</td>
    <td>\(\ubrbrak\)</td>
    <td>\(&#x23E1;\)</td>
    <td>U+23E1</td>
</tr>

<tr>
    <td>ularc</td>
    <td>\(\ularc\)</td>
    <td>\(&#x25DC;\)</td>
    <td>U+25DC</td>
</tr>

<tr>
    <td>ulblacktriangle</td>
    <td>\(\ulblacktriangle\)</td>
    <td>\(&#x25E4;\)</td>
    <td>U+25E4</td>
</tr>

<tr>
    <td>ultriangle</td>
    <td>\(\ultriangle\)</td>
    <td>\(&#x25F8;\)</td>
    <td>U+25F8</td>
</tr>

<tr>
    <td>unicodecdots</td>
    <td>\(\unicodecdots\)</td>
    <td>\(&#x22EF;\)</td>
    <td>U+22EF</td>
</tr>

<tr>
    <td>unicodeellipsis</td>
    <td>\(\unicodeellipsis\)</td>
    <td>\(&#x2026;\)</td>
    <td>U+2026</td>
</tr>

<tr>
    <td>uparrowoncircle</td>
    <td>\(\uparrowoncircle\)</td>
    <td>\(&#x29BD;\)</td>
    <td>U+29BD</td>
</tr>

<tr>
    <td>upbackepsilon</td>
    <td>\(\upbackepsilon\)</td>
    <td>\(&#x03F6;\)</td>
    <td>U+03F6</td>
</tr>

<tr>
    <td>updasharrow</td>
    <td>\(\updasharrow\)</td>
    <td>\(&#x21E1;\)</td>
    <td>U+21E1</td>
</tr>

<tr>
    <td>updownarrowbar</td>
    <td>\(\updownarrowbar\)</td>
    <td>\(&#x21A8;\)</td>
    <td>U+21A8</td>
</tr>

<tr>
    <td>uprightcurvearrow</td>
    <td>\(\uprightcurvearrow\)</td>
    <td>\(&#x2934;\)</td>
    <td>U+2934</td>
</tr>

<tr>
    <td>upwhitearrow</td>
    <td>\(\upwhitearrow\)</td>
    <td>\(&#x21E7;\)</td>
    <td>U+21E7</td>
</tr>

<tr>
    <td>urarc</td>
    <td>\(\urarc\)</td>
    <td>\(&#x25DD;\)</td>
    <td>U+25DD</td>
</tr>

<tr>
    <td>urblacktriangle</td>
    <td>\(\urblacktriangle\)</td>
    <td>\(&#x25E5;\)</td>
    <td>U+25E5</td>
</tr>

<tr>
    <td>urtriangle</td>
    <td>\(\urtriangle\)</td>
    <td>\(&#x25F9;\)</td>
    <td>U+25F9</td>
</tr>

<tr>
    <td>varcarriagereturn</td>
    <td>\(\varcarriagereturn\)</td>
    <td>\(&#x23CE;\)</td>
    <td>U+23CE</td>
</tr>

<tr>
    <td>varclubsuit</td>
    <td>\(\varclubsuit\)</td>
    <td>\(&#x2667;\)</td>
    <td>U+2667</td>
</tr>

<tr>
    <td>vardiamondsuit</td>
    <td>\(\vardiamondsuit\)</td>
    <td>\(&#x2666;\)</td>
    <td>U+2666</td>
</tr>

<tr>
    <td>varheartsuit</td>
    <td>\(\varheartsuit\)</td>
    <td>\(&#x2665;\)</td>
    <td>U+2665</td>
</tr>

<tr>
    <td>varhexagon</td>
    <td>\(\varhexagon\)</td>
    <td>\(&#x2B21;\)</td>
    <td>U+2B21</td>
</tr>

<tr>
    <td>varhexagonblack</td>
    <td>\(\varhexagonblack\)</td>
    <td>\(&#x2B22;\)</td>
    <td>U+2B22</td>
</tr>

<tr>
    <td>varhexagonlrbonds</td>
    <td>\(\varhexagonlrbonds\)</td>
    <td>\(&#x232C;\)</td>
    <td>U+232C</td>
</tr>

<tr>
    <td>varlrtriangle</td>
    <td>\(\varlrtriangle\)</td>
    <td>\(&#x22BF;\)</td>
    <td>U+22BF</td>
</tr>

<tr>
    <td>varnothing</td>
    <td>\(\varnothing\)</td>
    <td>\(&#x2205;\)</td>
    <td>U+2205</td>
</tr>

<tr>
    <td>varspadesuit</td>
    <td>\(\varspadesuit\)</td>
    <td>\(&#x2664;\)</td>
    <td>U+2664</td>
</tr>

<tr>
    <td>varstar</td>
    <td>\(\varstar\)</td>
    <td>\(&#x2736;\)</td>
    <td>U+2736</td>
</tr>

<tr>
    <td>vbraceextender</td>
    <td>\(\vbraceextender\)</td>
    <td>\(&#x23AA;\)</td>
    <td>U+23AA</td>
</tr>

<tr>
    <td>viewdata</td>
    <td>\(\viewdata\)</td>
    <td>\(&#x2317;\)</td>
    <td>U+2317</td>
</tr>

<tr>
    <td>vrectangle</td>
    <td>\(\vrectangle\)</td>
    <td>\(&#x25AF;\)</td>
    <td>U+25AF</td>
</tr>

<tr>
    <td>vrectangleblack</td>
    <td>\(\vrectangleblack\)</td>
    <td>\(&#x25AE;\)</td>
    <td>U+25AE</td>
</tr>

<tr>
    <td>vysmblksquare</td>
    <td>\(\vysmblksquare\)</td>
    <td>\(&#x2B1D;\)</td>
    <td>U+2B1D</td>
</tr>

<tr>
    <td>vysmwhtsquare</td>
    <td>\(\vysmwhtsquare\)</td>
    <td>\(&#x2B1E;\)</td>
    <td>U+2B1E</td>
</tr>

<tr>
    <td>vzigzag</td>
    <td>\(\vzigzag\)</td>
    <td>\(&#x299A;\)</td>
    <td>U+299A</td>
</tr>

<tr>
    <td>whitearrowupfrombar</td>
    <td>\(\whitearrowupfrombar\)</td>
    <td>\(&#x21EA;\)</td>
    <td>U+21EA</td>
</tr>

<tr>
    <td>whiteinwhitetriangle</td>
    <td>\(\whiteinwhitetriangle\)</td>
    <td>\(&#x27C1;\)</td>
    <td>U+27C1</td>
</tr>

<tr>
    <td>whitepointerleft</td>
    <td>\(\whitepointerleft\)</td>
    <td>\(&#x25C5;\)</td>
    <td>U+25C5</td>
</tr>

<tr>
    <td>whitepointerright</td>
    <td>\(\whitepointerright\)</td>
    <td>\(&#x25BB;\)</td>
    <td>U+25BB</td>
</tr>

<tr>
    <td>whthorzoval</td>
    <td>\(\whthorzoval\)</td>
    <td>\(&#x2B2D;\)</td>
    <td>U+2B2D</td>
</tr>

<tr>
    <td>whtvertoval</td>
    <td>\(\whtvertoval\)</td>
    <td>\(&#x2B2F;\)</td>
    <td>U+2B2F</td>
</tr>

<tr>
    <td>wideangledown</td>
    <td>\(\wideangledown\)</td>
    <td>\(&#x29A6;\)</td>
    <td>U+29A6</td>
</tr>

<tr>
    <td>wideangleup</td>
    <td>\(\wideangleup\)</td>
    <td>\(&#x29A7;\)</td>
    <td>U+29A7</td>
</tr>


</table>

<h1>Delimiters</h1>

<table>

<tr>
    <td>sqrt</td>
    <td>\( \sqrt{} \)</td>
    <td>\( &#x221A; \)</td>
    <td>U+221A</td>
</tr>

<tr>
    <td>cuberoot</td>
    <td>\( \cuberoot \)</td>
    <td>\( &#x221B; \)</td>
    <td>U+221B</td>
</tr>

<tr>
    <td>fourthroot</td>
    <td>\( \fourthroot \)</td>
    <td>\( &#x221C; \)</td>
    <td>U+221C</td>
</tr>

<tr>
    <td>longdivision</td>
    <td>\( \longdivision \)</td>
    <td>\( &#x27CC; \)</td>
    <td>U+27CC</td>
</tr>


</table>

<table>
<tr>
    <td>Vert</td>
    <td>\( \Vert x \Vert \)</td>
    <td>\( &#x2016; x &#x2016; \)</td>
    <td>U+2016</td>
</tr>

<tr>
    <td>Vert</td>
    <td>\[ \left\Vert \int {d\mathrm{house}\over\mathrm{house}} \right\Vert \]</td>
    <td>\[ \left&#x2016; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2016; \]</td>
    <td>U+2016</td>
</tr>

<tr>
    <td>Vvert</td>
    <td>\( \Vvert x \Vvert \)</td>
    <td>\( &#x2980; x &#x2980; \)</td>
    <td>U+2980</td>
</tr>

<tr>
    <td>Vvert</td>
    <td>\[ \left\Vvert \int {d\mathrm{house}\over\mathrm{house}} \right\Vvert \]</td>
    <td>\[ \left&#x2980; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2980; \]</td>
    <td>U+2980</td>
</tr>

<tr>
    <td>vert</td>
    <td>\( \vert x \vert \)</td>
    <td>\( &#x007C; x &#x007C; \)</td>
    <td>U+007C</td>
</tr>

<tr>
    <td>vert</td>
    <td>\[ \left\vert \int {d\mathrm{house}\over\mathrm{house}} \right\vert \]</td>
    <td>\[ \left&#x007C; \int {d\mathrm{house}\over\mathrm{house}} \right&#x007C; \]</td>
    <td>U+007C</td>
</tr>

<tr>
    <td>mathexclam</td>
    <td>\( \mathexclam x \mathexclam \)</td>
    <td>\( &#x0021; x &#x0021; \)</td>
    <td>U+0021</td>
</tr>

<tr>
    <td>mathexclam</td>
    <td>\[ \left\mathexclam \int {d\mathrm{house}\over\mathrm{house}} \right\mathexclam \]</td>
    <td>\[ \left&#x0021; \int {d\mathrm{house}\over\mathrm{house}} \right&#x0021; \]</td>
    <td>U+0021</td>
</tr>


</table>

<table>
<tr>
    <td>lAngle</td>
    <td>\( \lAngle x \rAngle \)</td>
    <td>\( &#x27EA; x &#x27EB; \)</td>
    <td>U+27EA</td>
</tr>

<tr>
    <td>lAngle</td>
    <td>\[ \left\lAngle \int {d\mathrm{house}\over\mathrm{house}} \right\rAngle \]</td>
    <td>\[ \left&#x27EA; \int {d\mathrm{house}\over\mathrm{house}} \right&#x27EB; \]</td>
    <td>U+27EA</td>
</tr>

<tr>
    <td>lBrace</td>
    <td>\( \lBrace x \rBrace \)</td>
    <td>\( &#x2983; x &#x2984; \)</td>
    <td>U+2983</td>
</tr>

<tr>
    <td>lBrace</td>
    <td>\[ \left\lBrace \int {d\mathrm{house}\over\mathrm{house}} \right\rBrace \]</td>
    <td>\[ \left&#x2983; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2984; \]</td>
    <td>U+2983</td>
</tr>

<tr>
    <td>lBrack</td>
    <td>\( \lBrack x \rBrack \)</td>
    <td>\( &#x27E6; x &#x27E7; \)</td>
    <td>U+27E6</td>
</tr>

<tr>
    <td>lBrack</td>
    <td>\[ \left\lBrack \int {d\mathrm{house}\over\mathrm{house}} \right\rBrack \]</td>
    <td>\[ \left&#x27E6; \int {d\mathrm{house}\over\mathrm{house}} \right&#x27E7; \]</td>
    <td>U+27E6</td>
</tr>

<tr>
    <td>lParen</td>
    <td>\( \lParen x \rParen \)</td>
    <td>\( &#x2985; x &#x2986; \)</td>
    <td>U+2985</td>
</tr>

<tr>
    <td>lParen</td>
    <td>\[ \left\lParen \int {d\mathrm{house}\over\mathrm{house}} \right\rParen \]</td>
    <td>\[ \left&#x2985; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2986; \]</td>
    <td>U+2985</td>
</tr>

<tr>
    <td>langle</td>
    <td>\( \langle x \rangle \)</td>
    <td>\( &#x27E8; x &#x27E9; \)</td>
    <td>U+27E8</td>
</tr>

<tr>
    <td>langle</td>
    <td>\[ \left\langle \int {d\mathrm{house}\over\mathrm{house}} \right\rangle \]</td>
    <td>\[ \left&#x27E8; \int {d\mathrm{house}\over\mathrm{house}} \right&#x27E9; \]</td>
    <td>U+27E8</td>
</tr>

<tr>
    <td>langledot</td>
    <td>\( \langledot x \rangledot \)</td>
    <td>\( &#x2991; x &#x2992; \)</td>
    <td>U+2991</td>
</tr>

<tr>
    <td>langledot</td>
    <td>\[ \left\langledot \int {d\mathrm{house}\over\mathrm{house}} \right\rangledot \]</td>
    <td>\[ \left&#x2991; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2992; \]</td>
    <td>U+2991</td>
</tr>

<tr>
    <td>lbag</td>
    <td>\( \lbag x \rbag \)</td>
    <td>\( &#x27C5; x &#x27C6; \)</td>
    <td>U+27C5</td>
</tr>

<tr>
    <td>lbag</td>
    <td>\[ \left\lbag \int {d\mathrm{house}\over\mathrm{house}} \right\rbag \]</td>
    <td>\[ \left&#x27C5; \int {d\mathrm{house}\over\mathrm{house}} \right&#x27C6; \]</td>
    <td>U+27C5</td>
</tr>

<tr>
    <td>lblkbrbrak</td>
    <td>\( \lblkbrbrak x \rblkbrbrak \)</td>
    <td>\( &#x2997; x &#x2998; \)</td>
    <td>U+2997</td>
</tr>

<tr>
    <td>lblkbrbrak</td>
    <td>\[ \left\lblkbrbrak \int {d\mathrm{house}\over\mathrm{house}} \right\rblkbrbrak \]</td>
    <td>\[ \left&#x2997; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2998; \]</td>
    <td>U+2997</td>
</tr>

<tr>
    <td>lbrace</td>
    <td>\( \lbrace x \rbrace \)</td>
    <td>\( &#x007B; x &#x007D; \)</td>
    <td>U+007B</td>
</tr>

<tr>
    <td>lbrace</td>
    <td>\[ \left\lbrace \int {d\mathrm{house}\over\mathrm{house}} \right\rbrace \]</td>
    <td>\[ \left&#x007B; \int {d\mathrm{house}\over\mathrm{house}} \right&#x007D; \]</td>
    <td>U+007B</td>
</tr>

<tr>
    <td>lbrack</td>
    <td>\( \lbrack x \rbrack \)</td>
    <td>\( &#x005B; x &#x005D; \)</td>
    <td>U+005B</td>
</tr>

<tr>
    <td>lbrack</td>
    <td>\[ \left\lbrack \int {d\mathrm{house}\over\mathrm{house}} \right\rbrack \]</td>
    <td>\[ \left&#x005B; \int {d\mathrm{house}\over\mathrm{house}} \right&#x005D; \]</td>
    <td>U+005B</td>
</tr>

<tr>
    <td>lbrackubar</td>
    <td>\( \lbrackubar x \rbrackubar \)</td>
    <td>\( &#x298B; x &#x298C; \)</td>
    <td>U+298B</td>
</tr>

<tr>
    <td>lbrackubar</td>
    <td>\[ \left\lbrackubar \int {d\mathrm{house}\over\mathrm{house}} \right\rbrackubar \]</td>
    <td>\[ \left&#x298B; \int {d\mathrm{house}\over\mathrm{house}} \right&#x298C; \]</td>
    <td>U+298B</td>
</tr>

<tr>
    <td>lbrbrak</td>
    <td>\( \lbrbrak x \rbrbrak \)</td>
    <td>\( &#x2772; x &#x2773; \)</td>
    <td>U+2772</td>
</tr>

<tr>
    <td>lbrbrak</td>
    <td>\[ \left\lbrbrak \int {d\mathrm{house}\over\mathrm{house}} \right\rbrbrak \]</td>
    <td>\[ \left&#x2772; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2773; \]</td>
    <td>U+2772</td>
</tr>

<tr>
    <td>lceil</td>
    <td>\( \lceil x \rceil \)</td>
    <td>\( &#x2308; x &#x2309; \)</td>
    <td>U+2308</td>
</tr>

<tr>
    <td>lceil</td>
    <td>\[ \left\lceil \int {d\mathrm{house}\over\mathrm{house}} \right\rceil \]</td>
    <td>\[ \left&#x2308; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2309; \]</td>
    <td>U+2308</td>
</tr>

<tr>
    <td>lcurvyangle</td>
    <td>\( \lcurvyangle x \rcurvyangle \)</td>
    <td>\( &#x29FC; x &#x29FD; \)</td>
    <td>U+29FC</td>
</tr>

<tr>
    <td>lcurvyangle</td>
    <td>\[ \left\lcurvyangle \int {d\mathrm{house}\over\mathrm{house}} \right\rcurvyangle \]</td>
    <td>\[ \left&#x29FC; \int {d\mathrm{house}\over\mathrm{house}} \right&#x29FD; \]</td>
    <td>U+29FC</td>
</tr>

<tr>
    <td>lfloor</td>
    <td>\( \lfloor x \rfloor \)</td>
    <td>\( &#x230A; x &#x230B; \)</td>
    <td>U+230A</td>
</tr>

<tr>
    <td>lfloor</td>
    <td>\[ \left\lfloor \int {d\mathrm{house}\over\mathrm{house}} \right\rfloor \]</td>
    <td>\[ \left&#x230A; \int {d\mathrm{house}\over\mathrm{house}} \right&#x230B; \]</td>
    <td>U+230A</td>
</tr>

<tr>
    <td>lgroup</td>
    <td>\( \lgroup x \rgroup \)</td>
    <td>\( &#x27EE; x &#x27EF; \)</td>
    <td>U+27EE</td>
</tr>

<tr>
    <td>lgroup</td>
    <td>\[ \left\lgroup \int {d\mathrm{house}\over\mathrm{house}} \right\rgroup \]</td>
    <td>\[ \left&#x27EE; \int {d\mathrm{house}\over\mathrm{house}} \right&#x27EF; \]</td>
    <td>U+27EE</td>
</tr>

<tr>
    <td>lmoustache</td>
    <td>\( \lmoustache x \rmoustache \)</td>
    <td>\( &#x23B0; x &#x23B1; \)</td>
    <td>U+23B0</td>
</tr>

<tr>
    <td>lmoustache</td>
    <td>\[ \left\lmoustache \int {d\mathrm{house}\over\mathrm{house}} \right\rmoustache \]</td>
    <td>\[ \left&#x23B0; \int {d\mathrm{house}\over\mathrm{house}} \right&#x23B1; \]</td>
    <td>U+23B0</td>
</tr>

<tr>
    <td>lparen</td>
    <td>\( \lparen x \rparen \)</td>
    <td>\( &#x0028; x &#x0029; \)</td>
    <td>U+0028</td>
</tr>

<tr>
    <td>lparen</td>
    <td>\[ \left\lparen \int {d\mathrm{house}\over\mathrm{house}} \right\rparen \]</td>
    <td>\[ \left&#x0028; \int {d\mathrm{house}\over\mathrm{house}} \right&#x0029; \]</td>
    <td>U+0028</td>
</tr>

<tr>
    <td>lvzigzag</td>
    <td>\( \lvzigzag x \rvzigzag \)</td>
    <td>\( &#x29D8; x &#x29D9; \)</td>
    <td>U+29D8</td>
</tr>

<tr>
    <td>lvzigzag</td>
    <td>\[ \left\lvzigzag \int {d\mathrm{house}\over\mathrm{house}} \right\rvzigzag \]</td>
    <td>\[ \left&#x29D8; \int {d\mathrm{house}\over\mathrm{house}} \right&#x29D9; \]</td>
    <td>U+29D8</td>
</tr>

<tr>
    <td>Lbrbrak</td>
    <td>\( \Lbrbrak x \Rbrbrak \)</td>
    <td>\( &#x27EC; x &#x27ED; \)</td>
    <td>U+27EC</td>
</tr>

<tr>
    <td>Lbrbrak</td>
    <td>\[ \left\Lbrbrak \int {d\mathrm{house}\over\mathrm{house}} \right\Rbrbrak \]</td>
    <td>\[ \left&#x27EC; \int {d\mathrm{house}\over\mathrm{house}} \right&#x27ED; \]</td>
    <td>U+27EC</td>
</tr>

<tr>
    <td>Lparengtr</td>
    <td>\( \Lparengtr x \Rparenless \)</td>
    <td>\( &#x2995; x &#x2996; \)</td>
    <td>U+2995</td>
</tr>

<tr>
    <td>Lparengtr</td>
    <td>\[ \left\Lparengtr \int {d\mathrm{house}\over\mathrm{house}} \right\Rparenless \]</td>
    <td>\[ \left&#x2995; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2996; \]</td>
    <td>U+2995</td>
</tr>

<tr>
    <td>lparenless</td>
    <td>\( \lparenless x \rparengtr \)</td>
    <td>\( &#x2993; x &#x2994; \)</td>
    <td>U+2993</td>
</tr>

<tr>
    <td>lparenless</td>
    <td>\[ \left\lparenless \int {d\mathrm{house}\over\mathrm{house}} \right\rparengtr \]</td>
    <td>\[ \left&#x2993; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2994; \]</td>
    <td>U+2993</td>
</tr>

<tr>
    <td>Lvzigzag</td>
    <td>\( \Lvzigzag x \Rvzigzag \)</td>
    <td>\( &#x29DA; x &#x29DB; \)</td>
    <td>U+29DA</td>
</tr>

<tr>
    <td>Lvzigzag</td>
    <td>\[ \left\Lvzigzag \int {d\mathrm{house}\over\mathrm{house}} \right\Rvzigzag \]</td>
    <td>\[ \left&#x29DA; \int {d\mathrm{house}\over\mathrm{house}} \right&#x29DB; \]</td>
    <td>U+29DA</td>
</tr>

<tr>
    <td>ulcorner</td>
    <td>\( \ulcorner x \urcorner \)</td>
    <td>\( &#x231C; x &#x231D; \)</td>
    <td>U+231C</td>
</tr>

<tr>
    <td>ulcorner</td>
    <td>\[ \left\ulcorner \int {d\mathrm{house}\over\mathrm{house}} \right\urcorner \]</td>
    <td>\[ \left&#x231C; \int {d\mathrm{house}\over\mathrm{house}} \right&#x231D; \]</td>
    <td>U+231C</td>
</tr>

<tr>
    <td>lbracklltick</td>
    <td>\( \lbracklltick x \rbracklrtick \)</td>
    <td>\( &#x298F; x &#x298E; \)</td>
    <td>U+298F</td>
</tr>

<tr>
    <td>lbracklltick</td>
    <td>\[ \left\lbracklltick \int {d\mathrm{house}\over\mathrm{house}} \right\rbracklrtick \]</td>
    <td>\[ \left&#x298F; \int {d\mathrm{house}\over\mathrm{house}} \right&#x298E; \]</td>
    <td>U+298F</td>
</tr>

<tr>
    <td>lbrackultick</td>
    <td>\( \lbrackultick x \rbrackurtick \)</td>
    <td>\( &#x298D; x &#x2990; \)</td>
    <td>U+298D</td>
</tr>

<tr>
    <td>lbrackultick</td>
    <td>\[ \left\lbrackultick \int {d\mathrm{house}\over\mathrm{house}} \right\rbrackurtick \]</td>
    <td>\[ \left&#x298D; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2990; \]</td>
    <td>U+298D</td>
</tr>

<tr>
    <td>llangle</td>
    <td>\( \llangle x \rrangle \)</td>
    <td>\( &#x2989; x &#x298A; \)</td>
    <td>U+2989</td>
</tr>

<tr>
    <td>llangle</td>
    <td>\[ \left\llangle \int {d\mathrm{house}\over\mathrm{house}} \right\rrangle \]</td>
    <td>\[ \left&#x2989; \int {d\mathrm{house}\over\mathrm{house}} \right&#x298A; \]</td>
    <td>U+2989</td>
</tr>

<tr>
    <td>llcorner</td>
    <td>\( \llcorner x \lrcorner \)</td>
    <td>\( &#x231E; x &#x231F; \)</td>
    <td>U+231E</td>
</tr>

<tr>
    <td>llcorner</td>
    <td>\[ \left\llcorner \int {d\mathrm{house}\over\mathrm{house}} \right\lrcorner \]</td>
    <td>\[ \left&#x231E; \int {d\mathrm{house}\over\mathrm{house}} \right&#x231F; \]</td>
    <td>U+231E</td>
</tr>

<tr>
    <td>llparenthesis</td>
    <td>\( \llparenthesis x \rrparenthesis \)</td>
    <td>\( &#x2987; x &#x2988; \)</td>
    <td>U+2987</td>
</tr>

<tr>
    <td>llparenthesis</td>
    <td>\[ \left\llparenthesis \int {d\mathrm{house}\over\mathrm{house}} \right\rrparenthesis \]</td>
    <td>\[ \left&#x2987; \int {d\mathrm{house}\over\mathrm{house}} \right&#x2988; \]</td>
    <td>U+2987</td>
</tr>


</table>

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