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<?xml version="1.0" encoding="UTF-8"?>
<GLOSSARY>
 <INFO>
 <NAME>TeX Filter Reference English en_20040328_SR02</NAME>
 <INTRO>
 Find entries by searching for (partial) words or symbols. Enable &quot;search full text&quot; to search not only in the &quot;concept field&quot; but also in the description / definition field.

Are you new to the TeX Filter or to TeX? Then you might want to read step by step through the different categories, starting with category &quot;01 Getting started&quot;. 
Test your TeX-Syntax: 
<a href="http://moodle.org/filter/tex/texdebug.php" target="_new">Test your syntax interactively here</a>. This Link is also available on each moodle site itself: &quot;../filter/tex/texdebug.php&quot; 
About the TeX filter: The TeX filter for Moodle has been implemented by <a href="mailto:fiedorow@math.ohio-state.edu">Zbigniew Fiedorow</a>. It is based on <a href="http://www.forkosh.com" target="_new">John Forkosh's mimeTeX</a> 1.40. Contacts: For suggestions, critics, help etc. about this reference visit the <a href="http://emathpool.net">eMathPool</a> website or <a href="mailto:andreas.leiser@emathpool.net">send me</a> an email. For any other information about the TeX filter or about moodle, please visit the <a href="http://moodle.org">moodle</a> website. 
Contributions by:
Andreas Leiser, Mark Burnet</INTRO>
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 <ENTRY>
 <CONCEPT>\small</CONCEPT>
 <DEFINITION><ul><li>\small </li><li>Ex.: $$$\small~3x$$$ gives $$\small~3x$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
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 <ALIASES>
 <ALIAS>
 <NAME>font size,</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>03 Font Styles</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\normalsize</CONCEPT>
 <DEFINITION><ul><li>Everthing following the \normalsize command will be output in the smallest predefined font size until the system encounters another font size command. </li><li>\normalsize is the default font size, i.e. the size automatically chosen if there is no font size command</li><li>Ex.: $$$\normalsize~3x$$$ gives $$\normalsize~3x$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>font size,</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>03 Font Styles</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\hspace{n}</CONCEPT>
 <DEFINITION><ul><li>inserts a space of n pixels</li><li>Ex.: $$$f(x)\hspace{6}=\hspace{6}0$$$ gives $$f(x)\hspace{6}=\hspace{6}0$$ </li><li>can be combined with the preceding command \unitlength{m}(default: m=1px) , which defines the applied unit</li><li>Ex.: $$$\unitlength{20}a\hspace{2}b$$$ gives $$\unitlength{20}a\hspace{2}b$$ , i.e. a space of 20x2=40px</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>math spaces</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>05 Spaces</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\tiny</CONCEPT>
 <DEFINITION><ul><li>Everthing following the \tiny command will be output in the smallest predefined font size until the system encounters another font size command.</li><li>Ex.: $$$\tiny~3x$$$ gives $$\tiny~3x$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>font size,</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>03 Font Styles</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\_ (where _ is blank)</CONCEPT>
 <DEFINITION><ul><li>Ordinary whitespace to be used after a dot not denoting the end of a sentence</li><li>After commands without parameters use \~ (tilde) instead in order to avoid browser specific problems</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>math spaces, whitespace, blank space</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>05 Spaces</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\/ (backslash slash)</CONCEPT>
 <DEFINITION><ul><li>\/ (backslash slash) avoids ligatures </li><li>Ex.: $$$V\/A$$$ gives $$V\/A$$ in contrast to $$$VA$$$ which gives $$VA$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>math spaces, ligature</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>05 Spaces</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\quad</CONCEPT>
 <DEFINITION><ul><li>inserts a space of current character set size</li><li>Ex.: $$$a\quad~b$$$ gives $$a\quad~b$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>math spaces</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>05 Spaces</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\;</CONCEPT>
 <DEFINITION><ul><li>\; (backslash semicolon) inserts the third smallest predefined space in a formula </li><li>Equivalent: \hspace{6} </li><li>Ex.: $$$a\;b$$$ gives $$a\;b$$ </li><li>Ex.: $$$a~\hspace{6}~b$$$ gives also $$a~\hspace{6}~b$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>math spaces</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>05 Spaces</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\:</CONCEPT>
 <DEFINITION><ul><li>\: inserts the second smallest predefined space in a formula </li><li>Equivalent: \hspace{4}</li><li>Ex.: $$$a\:b$$$ gives $$a\:b$$ </li><li>Ex.: $$$a~\hspace{4}~b$$$ gives also $$a~\hspace{4}~b$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>math spaces</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>05 Spaces</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\,</CONCEPT>
 <DEFINITION><ul><li>\, inserts the smallest predefined space in a formula</li><li>Equivalent: \hspace{2}</li><li>Ex.: $$$a\,b$$$ gives $$a\,b$$</li><li>Ex.: $$$a~\hspace{2}~b$$$ gives also $$a~\hspace{2}~b$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>math spaces</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>05 Spaces</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>math spaces</CONCEPT>
 <DEFINITION>List of predefined spaces:<table cellspacing="0" cellpadding="1" width="100%"><tbody><tr><td class="activitylabel"><table cellspacing="1" cellpadding="1" width="100%" align="left" border="1"><tbody><tr style="COLOR: #ffffff; BACKGROUND-COLOR: #aaaaaa" width="33%"><td valign="top" width="100%" colspan="3">Math Spaces</td></tr><tr style="BACKGROUND-COLOR: #dddddd" width="33%"><td valign="top" width="33%">Command</td><td valign="top" width="33%">Example</td><td valign="top" width="33%">Result</td></tr><tr><td valign="top" width="33%">\, (smallest predefined)</td><td valign="top" width="33%">$$$a\,b$$$</td><td valign="top" width="33%">$$a\,b$$</td></tr><tr><td valign="top" width="33%">\:  (second smallest predefined)</td><td valign="top" width="33%">$$$a\:b$$$</td><td valign="top" width="33%">$$a\:b$$</td></tr><tr><td valign="top" width="33%">\;  (third smallest predefined)</td><td valign="top" width="33%">$$$a\;b$$$</td><td valign="top" width="33%">$$a\;b$$ </td></tr><tr><td valign="top" width="33%">\/  (avoiding ligatures)</td><td valign="top" width="33%">$$$V\/A$$$ instead of $$$VA$$$</td><td valign="top" width="33%">$$V\/A$$ instead of $$VA$$</td></tr><tr><td valign="top" width="33%">\quad  (space of current character set size)</td><td valign="top" width="33%">$$$a\quad~b$$$</td><td valign="top" width="33%">$$a\quad~b$$</td></tr><tr><td valign="top" width="33%">\qquad  (double space of current character set size)</td><td valign="top" width="33%">$$$a\qquad~b$$$</td><td valign="top" width="33%">$$a\qquad~b$$</td></tr><tr><td valign="top" width="33%">\_ (where _ is blank!)</td><td valign="top" width="33%">$$$a\ b$$$(whereas $$$a\b$$$ is not a valid filter expression since the blank space is missing; it is recommended to use the tilde ~ instead of the simple whitespace)</td><td valign="top" width="33%">$$a\ b$$</td></tr><tr></td /><td valign="top" width="33%">\hspace{n} ,where n positive integer (= n Pixels)</td><td valign="top" width="33%">$$$a~\hspace{30}~b$$$$$$a~\hspace{15}~b$$$$$$a~\hspace{2}~b$$$$$$a~\hspace{1}~b$$$</td><td valign="top" width="33%">$$a~\hspace{30}~b$$$$a~\hspace{15}~b$$$$a~\hspace{2}~b$$$$a~\hspace{1}~b$$</td></tr><tr><td valign="top" width="33%">\unitlength{m}\hspace{n}, changes the default unit length (m=1px) to be applied</td><td valign="top" width="33%">$$$a~\hspace{2}~b\unitlength{10}~\hspace{2}~c$$$(second space is 10x2=20px)</td><td valign="top" width="33%">$$a~\hspace{2}~b\unitlength{10}~\hspace{2}~c$$</td></tr></tbody></table></td></tr></tbody></table>Note: Simple blank spaces and tildes (~) are ignored by the TeX filter and don't produce any space. You must use one of the defined math spaces to get a visible (extra) space.</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>spaces in formulas, predefined spaces</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>05 Spaces</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\~</CONCEPT>
 <DEFINITION><ul><li>In order to prevent some browser specific problems with whitespaces, it is advisable to use ~ (tilde) as the whitespace instead of the normal blank key (in places where whitespaces are mandatory, e.g. after commands).</li><li>Ex.: $$$\frac~xy$$$ to produce $$\frac~xy$$</li><li>Ex.: $$$\sqrt~n$$$ to produce $$\sqrt~n$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>blank space, blank key, required whitespace</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>05 Spaces</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>contour integral</CONCEPT>
 <DEFINITION><ul><li>General syntax for symbols with a kind of lower and upper limits:</li></ul>\symbolname_{lowerexpression}^{upperexpression}<ul><li>In general, there are two ways how these lower and upper expressions can be placed: centered below and above the symbol or in a subscript / superscript manner. In the first case the symbol name is preceded by the word &quot;big&quot;, in the second there is no prefix. </li><li>Syntax for the contour integral symbol:</li></ul>$$$\bigoint_{0}^{\infty}$$$   gives   $$\bigoint_{0}^{\infty}$$ and$$$\oint_{0}^{\infty}$$$   gives $$\oint_{0}^{\infty}$$<ul><li><div align="left">Use font size commands for a nicer picture:</div></li></ul>$$$\LARGE\bigoint_{\small0}^{\small\infty}$$$   gives   $$\LARGE\bigoint_{\small0}^{\small\infty}$$ and$$$\large\oint_{\small0}^{\small\infty}$$$   gives $$\large\oint_{\small0}^{\small\infty}$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>sum (summation)</CONCEPT>
 <DEFINITION><ul><li>General syntax for symbols with a kind of lower and upper limits:</li></ul>\symbolname_{lowerexpression}^{upperexpression}<ul><li>In general, there are two ways how these lower and upper expressions can be placed: centered below and above the symbol or in a subscript / superscript manner. In the first case the symbol name is preceded by the word &quot;big&quot;, in the second there is no prefix.</li><li>Syntax for summation symbol:</li></ul>$$$\bigsum_{i=k}^{n}$$$   gives   $$\bigsum_{i=k}^{n}$$ and$$$\sum_{i=k}^{n}$$$   gives $$\sum_{i=k}^{n}$$<ul><li><div align="left">Use font size commands for a nicer picture:</div></li></ul>$$$\LARGE\bigsum_{\small{i=1}}^{\small{n}}$$$   gives   $$\LARGE\bigsum_{\small{i=1}}^{\small{n}}$$ and$$$\large\sum_{\small{i=1}}^{\small{n}}$$$   gives $$\large\sum_{\small{i=1}}^{\small{n}}$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>big sum</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>smiley</CONCEPT>
 <DEFINITION>$$$~\unitlength{.6}~\picture(100){~~(50,50){\circle(99)}~ ~(20,55;50,0;2){+1$\hat\bullet}~~(50,40){\bullet}~~(50,35){\circle(50,25;34)}~ ~(50,35){\circle(50,45;34)}}$$$  is $$~\unitlength{.6}~\picture(100){~~(50,50){\circle(99)}~ ~(20,55;50,0;2){+1$\hat\bullet}~~(50,40){\bullet}~~(50,35){\circle(50,25;34)}~ ~(50,35){\circle(50,45;34)}}$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>smiley</NAME>
 </ALIAS>
 </ALIASES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>formula box</CONCEPT>
 <DEFINITION>$$$\fbox{x=\frac{1}{2}}$$$  gives $$\fbox{x=\frac{1}{2}}$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>fbox</NAME>
 </ALIAS>
 </ALIASES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>infinity</CONCEPT>
 <DEFINITION>$$$\infty$$$  gives $$\infty$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>infinity</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>mathematics expression</CONCEPT>
 <DEFINITION><ul><li>A valid expression inside the $'s is rendered as mathematics in an inserted gif image.</li><li>Ex.: $$$x=y^2$$$ creates  </li></ul>$$x=y^2$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>mathematics expression</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>01 Getting started</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>subscript</CONCEPT>
 <DEFINITION><ul><li>The command character &quot;_&quot; triggers subscription of the following expression(s).</li><li>For more than one subscripted character put them in braces {...}.</li><li>Use font sizing commands for appropriate sizing.</li><li>Ex.:$$$x_1$$$ gives </li></ul>$$x_1$$<ul><li>Ex.:$$$a_{m+2n}$$$ gives </li></ul>$$a_{m+2n}$$<ul><li>Ex. (with specific sizing):  $$$x_{\small1}=a_{\small{m+2n}}$$$ gives</li></ul>$$x_{\small1}=a_{\small{m+2n}}$$<ul><li>Combine subscripting with superscripting (command character &quot;^&quot;). Syntax: Expr_{subExpr}^{supExpr}.</li><li>Ex.: $$$A_{\small{i,j,k}}^{\small{-n+2}}$$$ gives</li></ul>$$A_{\small{i,j,k}}^{\small{-n+2}}$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>02 Arithmetic expressions, sub-/superscripts, roots</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>less than</CONCEPT>
 <DEFINITION>$$$&lt;$$$   gives$$&lt;$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>less than</NAME>
 </ALIAS>
 <ALIAS>
 <NAME><</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>07 Relations</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>not equal</CONCEPT>
 <DEFINITION>$$$x\neq~y$$$ gives $$x\neq~y$$ note: \neg produces the logical negation, i.e. $$$\neg~A$$$ gives $$\neg~A$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME><></NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>07 Relations</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>beta (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\beta$$$ gives $$\beta$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>superscript</CONCEPT>
 <DEFINITION><ul><li>The command character &quot;^&quot; triggers superscription of the following expression(s).</li><li>For more than one superscripted character put them in braces {...}.</li><li>Use font sizing commands for appropriate sizing.</li><li>Ex.: $$$x^2$$$ gives </li></ul>$$x^2$$<ul><li>Ex.: $$$a^{m+2n}$$$ gives </li></ul>$$a^{m+2n}$$<ul><li>Ex. (with specific sizing): $$$x^{\small2}=a^{\small{m+2n}}$$$ gives</li></ul>$$x^{\small2}=a^{\small{m+2n}}$$<ul><li>Combine superscripting with subscripting (command character &quot;_&quot;). Syntax: Expr_{subExpr}^{supExpr}.</li><li>Ex.: $$$A_{\small{i,j,k}}^{\small{-n+2}}$$$ gives</li></ul>$$A_{\small{i,j,k}}^{\small{-n+2}}$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>02 Arithmetic expressions, sub-/superscripts, roots</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>greater than</CONCEPT>
 <DEFINITION>$$$x&gt;y$$$  gives $$x&gt;y$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
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 <ALIASES>
 <ALIAS>
 <NAME>></NAME>
 </ALIAS>
 <ALIAS>
 <NAME>greater than</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>07 Relations</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>square root</CONCEPT>
 <DEFINITION><ul><li>$$$\sqrt{a}$$$ or $$$\sqrt~a$$$ gives $$\sqrt~a$$</li><li>Use braces for terms with more than one character: $$$\sqrt{x+y}$$$ gives</li></ul>$$\sqrt{x+y}$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>02 Arithmetic expressions, sub-/superscripts, roots</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>triangle</CONCEPT>
 <DEFINITION>$$$\triangle~abc$$$ gives $$\triangle~abc$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>triangle</NAME>
 </ALIAS>
 </ALIASES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Learning Formula</CONCEPT>
 <DEFINITION>$$\frac{success}{problem}=~\unitlength{.6}~\picture(100){~~(50,50){\circle(99)}~ ~(20,55;50,0;2){+1$\hat\bullet}~~(50,40){\bullet}~~(50,35){\circle(50,25;34)}~ ~(50,35){\circle(50,45;34)}}$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>learning formula</NAME>
 </ALIAS>
 </ALIASES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>delta (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\delta$$$ gives $$\delta $$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>delta</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>TeX</CONCEPT>
 <DEFINITION>$$TeX$$  notation allows for the expression of ASCII characters to generate formatted graphics output </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>TeX</NAME>
 </ALIAS>
 </ALIASES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>array</CONCEPT>
 <DEFINITION><ul><li>Syntax for an n-dimensional array: \begin{array}a1&amp;...&amp;an\end{array}</li><li>Ex.: $$$$\begin{array}a_{\fs{0}1}\fs{3},&amp;a_{\fs{0}2}\fs{3},&amp;a_{\fs{0}3}\end{array}$$$$ gives</li></ul>$$(\begin{array}a_{\fs{0}1}\fs{3},&amp;a_{\fs{0}2}\fs{3},&amp;a_{\fs{0}3}\end{array})$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>array, vector, matrix</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>09 Structures</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>triggering the TeX filter</CONCEPT>
 <DEFINITION><ul><li>Two double $'s embracing a valid math expression trigger the filter to generate and insert the formula gif. </li><li>Ex.:  $$$a^2$$$ produces $$a^2$$ </li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>1</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>trigger, TeX filter, start filter</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>01 Getting started</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>escaping the TeX filter</CONCEPT>
 <DEFINITION><ul><li>With two triple $'s embracing an expression you can make the filter to escape and the code itself is shown (with two embracing double $'s). </li><li>Ex.: $$$$a^2$$$$ produces $$$a^2$$$, i.e. prevents the filter to render it as a formula gif.</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>escape; suppress filter; prevent from filtering</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>01 Getting started</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\large (all lower case letters)</CONCEPT>
 <DEFINITION><ul><li>Everthing following the \large command will be output in the large font size until the system encounters another font size command. </li><li>Note: This command is case sensitive, since large, Large and LARGE are different sizes! </li><li>Ex.: $$$\large~3x$$$ gives $$\large~3x$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>font size, fs{3}</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>03 Font Styles</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\Large (L capital letter)</CONCEPT>
 <DEFINITION><ul><li>Everthing following the \Large command will be output in the second largest font size until the system encounters another font size command. </li><li>Note: This command is case sensitive, since large, Large and LARGE are different sizes!  </li><li>Ex.: $$$\Large~3x$$$ gives $$\Large~3x$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>font size,</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>03 Font Styles</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\LARGE (all capital letters)</CONCEPT>
 <DEFINITION><ul><li>Everthing following the \LARGE command will be output in the largest predefined font size until the system encounters another font size command. </li><li>Note: This command is case sensitive, since large, Large and LARGE are different sizes!  </li><li>Ex.: $$$\LARGE~3x$$$ gives $$\LARGE~3x$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>font size,</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>03 Font Styles</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>absolute font sizes (overview)</CONCEPT>
 <DEFINITION><table cellspacing="0" cellpadding="1" width="100%"><tbody><tr><td class="activitylabel"><table cellspacing="1" cellpadding="1" width="100%" align="left" border="1"><tbody><tr style="COLOR: #ffffff; BACKGROUND-COLOR: #aaaaaa" width="33%"><td valign="top" width="100%" colspan="3">Absolute Font Sizes</td></tr><tr style="BACKGROUND-COLOR: #dddddd" width="33%"><td valign="top" width="33%">Command</td><td valign="top" width="33%">Example</td><td valign="top" width="33%">Result</td></tr><tr><td valign="top" width="33%">\tiny</td><td valign="top" width="33%">$$$\tiny 3x$$$</td><td valign="top" width="33%">$$\tiny 3x$$</td></tr><tr><td valign="top" width="33%">\small</td><td valign="top" width="33%">$$$\small 3x$$$</td><td valign="top" width="33%">$$\small 3x$$</td></tr><tr><td valign="top" width="33%">\normalsize (default)</td><td valign="top" width="33%">$$$\normalsize 3x$$$ or just $$$3x$$$</td><td valign="top" width="33%">$$\normalsize 3x$$ </td></tr><tr><td valign="top" width="33%">\large</td><td valign="top" width="33%">$$$\large 3x$$$</td><td valign="top" width="33%">$$\large 3x$$</td></tr><tr><td valign="top" width="33%">\Large</td><td valign="top" width="33%">$$$\Large 3x$$$</td><td valign="top" width="33%">$$\Large 3x$$</td></tr><tr><td valign="top" width="33%">\LARGE</td><td valign="top" width="33%">$$$\LARGE 3x$$$</td><td valign="top" width="33%">$$\LARGE 3x$$</td></tr><tr><td valign="top" width="33%"> </td><td valign="top" width="33%"> </td><td valign="top" width="33%"> </td></tr><tr></td /><td valign="top" width="33%">\huge and \Huge are not supported by the mimeTeX filter</td><td valign="top" width="33%"> </td><td valign="top" width="33%"> </td></tr><tr><td valign="top" width="33%"></td><td valign="top" width="33%"></td><td valign="top" width="33%"></td></tr></tbody></table></td></tr></tbody></table></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>03 Font Styles</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>\qquad</CONCEPT>
 <DEFINITION><ul><li>inserts a double space of current character set size</li><li>Ex.: $$$a\qquad~b$$$ gives $$a\qquad~b$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>math space</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>05 Spaces</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>parentheses</CONCEPT>
 <DEFINITION><ul><li>Syntax: \left(...\right) or $...$</li><li>Ex.: $$$2a\left(b+c\right)$$$ gives </li></ul>$$2a\left(b+c\right)$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>04 Delimiters (parentheses, braces,...)</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>braces</CONCEPT>
 <DEFINITION><ul><li>Syntax: \left{...\right}</li><li>Ex.: $$$M=\left{a, b, c\right}$$$ gives </li></ul>$$M=\left{a, b, c\right}$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>04 Delimiters (parentheses, braces,...)</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>square bracket</CONCEPT>
 <DEFINITION><ul><li>Synatx: \left[...\right] </li><li>Ex.: $$$\left[a,b\right]$$$ gives $$\left[a,b\right]$$</li></ul></DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>04 Delimiters (parentheses, braces,...)</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>angle bracket</CONCEPT>
 <DEFINITION><ul><li>Syntax: \left&lt;...\right&gt;</li><li>Ex.: $$$\left&lt;f,g\right&gt;$$$ gives </li></ul>$$\left&lt;f,g\right&gt;$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>04 Delimiters (parentheses, braces,...)</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>vertical line (absolute value, determinant, ...etc. symbol)</CONCEPT>
 <DEFINITION><ul><li>Syntax: \left|...\right| </li><li>Ex.: $$$\left|b-a\right|$$$ gives $$\left|b-a\right|$$ </li><li>Ex.: $$${\rm~det}\left|\begin{array}{cc}a&amp;b\\c&amp;d \end{array}\right|$$$ gives  </li></ul>$${\rm~det}\left|\begin{array}{cc}a&amp;b\\c&amp;d \end{array}\right|$$   (&quot;\rm~something&quot; renders &quot;something&quot; in roman style)</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>absolute value symbol, determinant symbol</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>04 Delimiters (parentheses, braces,...)</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>double vertical line (norm symbol)</CONCEPT>
 <DEFINITION><ul><li>Syntax: \left\|...\right\| </li><li>Exp.: $$$\left\|af\right\| = \left|a\right|\left\|f\right\|$$$ gives </li></ul>$$\left\|af\right\| = \left|a\right|\left\|f\right\|$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>norm</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>04 Delimiters (parentheses, braces,...)</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>left only brace</CONCEPT>
 <DEFINITION><ul><li>Syntax: \left{...\right.  (note the dot at the end!)</li><li>Ex.: $$$f(x)=\left{{x^2, \rm~if x&gt;-1\atop~0, \rm~else}\right.$$$ gives </li></ul>$$f(x)=\left{{x^2, \rm~if x&gt;-1\atop~0, \rm~else}\right.$$(\rm~something switches to roman style)</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>04 Delimiters (parentheses, braces,...)</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>right only brace</CONCEPT>
 <DEFINITION><ul><li>Syntax: \left.{...\right}  (note the dot!)</li><li>Ex.: $$$\left.{{\rm~term1\atop\rm~term2}\right}=y$$$ gives </li></ul>$$\left.{{\rm~term1\atop\rm~term2}\right}=y$$(\rm~something switches to roman style)</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>04 Delimiters (parentheses, braces,...)</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>delimiters (overview)</CONCEPT>
 <DEFINITION><table cellspacing="0" cellpadding="1" width="100%"><tbody><tr><td class="activitylabel"><table cellspacing="1" cellpadding="1" width="100%" align="left" border="1"><tbody><tr style="COLOR: #ffffff; BACKGROUND-COLOR: #aaaaaa" width="33%"><td valign="top" width="100%" colspan="3">Delimiters (parentheses, braces, brackets. ...)</td></tr><tr style="BACKGROUND-COLOR: #dddddd" width="33%"><td valign="top" width="33%">Command</td><td valign="top" width="33%">Example</td><td valign="top" width="33%">Result</td></tr><tr><td valign="top" width="33%">\left(... \right)</td><td valign="top" width="33%">$$$2\left(a+b\right)$$$</td><td valign="top" width="33%">$$2~\left(a+b\right)$$</td></tr><tr><td valign="top" width="33%">\left[... \right]</td><td valign="top" width="33%">$$$\left[a^2+b^2~\right]$$$</td><td valign="top" width="33%">$$\left[a^2+b^2~\right]$$</td></tr><tr><td valign="top" width="33%">\left{... \right}</td><td valign="top" width="33%">$$$\left{x^2, x^3, x^4,... \right}$$$</td><td valign="top" width="33%">$$\left{x^2, x^3, x^4,... \right}$$</td></tr><tr><td valign="top" width="33%">\left\langle... \right\rangle</td><td valign="top" width="33%">$$$\left\langle a,b~\right\rangle$$$</td><td valign="top" width="33%">$$\left\langle a,b~\right\rangle$$</td></tr><tr><td valign="top" width="33%">\left| ... \right| </td><td valign="top" width="33%">$$$\det\left|\array{a&amp;b\\c&amp;d}\right| $$$</td><td valign="top" width="33%">$$\det\left|\array{a&amp;b\\c&amp;d}\right| $$</td></tr><tr><td valign="top" width="33%">\left\| ... \right\| </td><td valign="top" width="33%">$$$\left\|f~\right\|$$$</td><td valign="top" width="33%">$$\left\|f~\right\|$$</td></tr><tr><td valign="top" width="33%">\left{ ... \right.(note the dot!)</td><td valign="top" width="33%">$$$f(x)=\left{{x^2, \rm~if x&gt;-1\atop~0, \rm~else}\right.$$$(\rm switches to roman style)</td><td valign="top" width="33%">$$f(x)=\left{{x^2, \rm~if x&gt;-1\atop~0, \rm~else}\right.$$</td></tr><tr></td /><td valign="top" width="33%">\left.{ ... \right\}(note the dot!)</td><td valign="top" width="33%">$$$\left.{{\rm~term1\atop\rm~term2}\right}=y$$$</td><td valign="top" width="33%">$$\left.{{\rm~term1\atop \rm~term2}\right}=y$$</td></tr><tr><td valign="top" width="33%"></td><td valign="top" width="33%"></td><td valign="top" width="33%"></td></tr></tbody></table></td></tr></tbody></table>Note: The delimiters are automatically sizes.</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>04 Delimiters (parentheses, braces,...)</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>matrix</CONCEPT>
 <DEFINITION><ul><li>An (m,n)-matrix is considered as an array of m*n elements, where the elements of a column are separated by &quot;&amp;&quot; and the rows by &quot;\\&quot;.</li></ul><ul><li>Syntax for an (m,n)-matrix: \begin{array}{colformat}a11&amp;...&amp;a1n\\a21&amp;...&amp;a2n\\... \\am1&amp;...&amp;amn \end{array}where colformat defines the format of each of the n columns: l for left, r for right and c for center (hence {ccccc} defines for a (m,5)-matrix in which all columns are centered)</li><li>Ex.: $$$\left(\begin{array}{lcr}a_{\tiny1}+d &amp; a_{\tiny2}+d &amp; a_{\tiny3}+d \\ b_{\tiny1}&amp; b_{\tiny2}&amp; b_{\tiny3} \\ c_{\tiny1} &amp; c_{\tiny2} &amp; c_{\tiny3} \end{array}\right)$$$ gives</li></ul>$$\left(\begin{array}{lcr}a_{\tiny1}+d &amp; a_{\tiny2}+d &amp; a_{\tiny3}+d \\ b_{\tiny1}&amp; b_{\tiny2}&amp; b_{\tiny3} \\ c_{\tiny1} &amp; c_{\tiny2} &amp; c_{\tiny3} \end{array}\right)$$Note in the example above that &quot;lcr&quot; has the effect that column 1 is left aligned, column 2 centered and colums 3 right aligned.</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>matrix, array</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>09 Structures</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>constants</CONCEPT>
 <DEFINITION><ul><li>Numbers in formulas are interpreted as constants and they are rendered in non-italic roman font face, which is a widely used convention.</li><li>Following this convention, variables are shown in italic.</li><li>Exp.: $$$f(x)=3a+x$$$ gives</li></ul>$$f(x)=3a+x$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>02 Arithmetic expressions, sub-/superscripts, roots</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>variables</CONCEPT>
 <DEFINITION><ul><li>Variables in formulas are rendered in italic roman font face, which is a widely used convention.</li><li>Following this convention, constants are shown as non-italic.</li><li>Exp.: $$$f(x)=3a+x$$$ gives</li></ul>$$f(x)=3a+x$$</DEFINITION>
 <FORMAT>1</FORMAT>
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 <NAME>02 Arithmetic expressions, sub-/superscripts, roots</NAME>
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 <ENTRY>
 <CONCEPT>arithmetic operations</CONCEPT>
 <DEFINITION><ul><li>Type arithmetic operations and &quot;=&quot; as usual.</li><li>Exp.: $$$f(x)=x-2b+(3a/c)$$$ gives</li></ul>$$f(x)=x-2b+(3a/c)$$<ul><li>See also keyword &quot;fraction&quot; for extended capabilities.</li></ul></DEFINITION>
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 <NAME>02 Arithmetic expressions, sub-/superscripts, roots</NAME>
 <USEDYNALINK>1</USEDYNALINK>
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 <ENTRY>
 <CONCEPT>fraction</CONCEPT>
 <DEFINITION><ul><li>Syntax: \frac{numerator}{denominator}</li><li>Use font sizing commands for specific sizing if you don't want the predefined one to be taken.</li><li>Ex. (with predefined sizing): $$$f(x,y)=\frac{2a}{x+y}$$$ gives </li></ul>$$f(x,y)=\frac{2a}{x+y}$$<ul><li>Ex. (with specific sizing): $$$f(x,y)=\frac{\fs{2}2a}{\fs{2}x+y}$$$ gives </li></ul>$$f(x,y)=\frac{\fs{2}2a}{\fs{2}x+y}$$<ul><li>You may nest fractions as much as you want.</li><li>Ex. (nested fractions): $$$\frac{\frac{a}{x-y}+\frac{b}{x+y}}{1+\frac{a-b}{a+b}}$$$ gives </li></ul>$$\frac{\frac{a}{x-y}+\frac{b}{x+y}}{1+\frac{a-b}{a+b}}$$</DEFINITION>
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 <NAME>02 Arithmetic expressions, sub-/superscripts, roots</NAME>
 <USEDYNALINK>1</USEDYNALINK>
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 <ENTRY>
 <CONCEPT>root</CONCEPT>
 <DEFINITION><ul><li>Syntax: \sqrt[n]{arg} or simply  \sqrt{arg} for \sqrt[2]{arg}</li><li>Ex.: $$$\sqrt[3]{8}$$$ gives</li></ul>$$\sqrt[3]{8}$$<ul><li>Ex.: $$$\sqrt{-1}$$$ gives</li></ul>$$\sqrt{-1}$$<ul><li>Nesting of roots (and combining with fractions, ...etc.) are possible.</li><li>Ex.: $$$\sqrt[n]{\frac{x^n-y^n}{1+u^{2n}}}$$$ gives</li></ul>$$\sqrt[n]{\frac{x^n-y^n}{1+u^{2n}}}$$<ul><li>Ex.: $$$\sqrt[3]{-q+\sqrt{q^2+p^3}}$$$ gives</li></ul>$$\sqrt[3]{-q+\sqrt{q^2+p^3}}$$</DEFINITION>
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 <ALIAS>
 <NAME>square root</NAME>
 </ALIAS>
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 <NAME>02 Arithmetic expressions, sub-/superscripts, roots</NAME>
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 <ENTRY>
 <CONCEPT>greater than or equal</CONCEPT>
 <DEFINITION>$$$x\ge~y$$$ or $$$x\geq~y$$$ gives $$x\ge~y$$ </DEFINITION>
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 <NAME>07 Relations</NAME>
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 <ENTRY>
 <CONCEPT>less than or equal</CONCEPT>
 <DEFINITION>$$$x\le~y$$$ or $$$x\leq~y$$$ gives $$x\le~y$$ </DEFINITION>
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 <NAME><=</NAME>
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 <CATEGORY>
 <NAME>07 Relations</NAME>
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 <ENTRY>
 <CONCEPT>greek letters (overview)</CONCEPT>
 <DEFINITION>Simply write \greekletter for lower case and \Greekletter for upper case.Here's a list of all known greek letters (Note: not all upper case greek letters are known):Lower Case Greek Letters:<table cellspacing="1" cellpadding="5" width="100%" border="1"><tbody><tr style="FONT-WEIGHT: bold; BACKGROUND: #dddddd"><td valign="top" width="33%">Command</td><td valign="top" width="33%">Filter Expression</td><td valign="top" width="33%">Result</td></tr><tr><td valign="top" width="33%">\alpha</td><td valign="top" width="33%">$$$\alpha$$$</td><td valign="top" width="33%">$$\alpha$$</td></tr><tr><td valign="top" width="33%">\beta</td><td valign="top" width="33%">$$$\beta$$$</td><td valign="top" width="33%">$$\beta$$</td></tr><tr><td valign="top" width="33%">\gamma</td><td valign="top" width="33%">$$$\gamma$$$</td><td valign="top" width="33%">$$\gamma$$</td></tr><tr><td valign="top" width="33%">\delta</td><td valign="top" width="33%">$$$\delta$$$</td><td valign="top" width="33%">$$\delta$$</td></tr><tr><td valign="top" width="33%">\epsilon</td><td valign="top" width="33%">$$$\epsilon$$$</td><td valign="top" width="33%">$$\epsilon$$</td></tr><tr><td valign="top" width="33%">\varepsilon</td><td valign="top" width="33%">$$$\varepsilon$$$</td><td valign="top" width="33%">$$\varepsilon$$</td></tr><tr><td valign="top" width="33%">\zeta</td><td valign="top" width="33%">$$$\zeta$$$</td><td valign="top" width="33%">$$\zeta$$</td></tr><tr><td valign="top" width="33%">\eta</td><td valign="top" width="33%">$$$\eta$$$</td><td valign="top" width="33%">$$\eta$$</td></tr><tr><td valign="top" width="33%">\theta</td><td valign="top" width="33%">$$$\theta$$$</td><td valign="top" width="33%">$$\theta$$</td></tr><tr><td valign="top" width="33%">\vartheta</td><td valign="top" width="33%">$$$\vartheta$$$</td><td valign="top" width="33%">$$\vartheta$$</td></tr><tr><td valign="top" width="33%">\iota</td><td valign="top" width="33%">$$$\iota$$$</td><td valign="top" width="33%">$$\iota$$</td></tr><tr><td valign="top" width="33%">\kappa</td><td valign="top" width="33%">$$$\kappa$$$</td><td valign="top" width="33%">$$\kappa$$</td></tr><tr><td valign="top" width="33%">\lambda</td><td valign="top" width="33%">$$$\lambda$$$</td><td valign="top" width="33%">$$\lambda$$</td></tr><tr><td valign="top" width="33%">\mu</td><td valign="top" width="33%">$$$\mu$$$</td><td valign="top" width="33%">$$\mu$$</td></tr><tr><td valign="top" width="33%">\nu</td><td valign="top" width="33%">$$$\nu$$$</td><td valign="top" width="33%">$$\nu$$</td></tr><tr><td valign="top" width="33%">\xi</td><td valign="top" width="33%">$$$\xi$$$</td><td valign="top" width="33%">$$\xi$$</td></tr><tr><td valign="top" width="33%">o  (!)</td><td valign="top" width="33%">$$$o$$$</td><td valign="top" width="33%">$$o$$</td></tr><tr><td valign="top" width="33%">\pi</td><td valign="top" width="33%">$$$\pi$$$</td><td valign="top" width="33%">$$\pi$$</td></tr><tr><td valign="top" width="33%">\varpi</td><td valign="top" width="33%">$$$\varpi$$$</td><td valign="top" width="33%">$$\varpi$$</td></tr><tr><td valign="top" width="33%">\rho</td><td valign="top" width="33%">$$$\rho$$$</td><td valign="top" width="33%">$$\rho$$</td></tr><tr><td valign="top" width="33%">\varrho</td><td valign="top" width="33%">$$$\varrho$$$</td><td valign="top" width="33%">$$\varrho$$</td></tr><tr><td valign="top" width="33%">\sigma</td><td valign="top" width="33%">$$$\sigma$$$</td><td valign="top" width="33%">$$\sigma$$</td></tr><tr><td valign="top" width="33%">\varsigma</td><td valign="top" width="33%">$$$\varsima$$$</td><td valign="top" width="33%">$$\varsigma$$</td></tr><tr><td valign="top" width="33%">\tau</td><td valign="top" width="33%">$$$\tau$$$</td><td valign="top" width="33%">$$\tau$$</td></tr><tr><td valign="top" width="33%">\upsilon</td><td valign="top" width="33%">$$$\upsilon$$$</td><td valign="top" width="33%">$$\upsilon$$</td></tr><tr><td valign="top" width="33%">\phi</td><td valign="top" width="33%">$$$\phi$$$</td><td valign="top" width="33%">$$\phi$$</td></tr><tr><td valign="top" width="33%">\varphi</td><td valign="top" width="33%">$$$\varphi$$$</td><td valign="top" width="33%">$$\varphi$$</td></tr><tr><td valign="top" width="33%">\chi</td><td valign="top" width="33%">$$$\chi$$$</td><td valign="top" width="33%">$$\chi$$</td></tr><tr><td valign="top" width="33%">\psi</td><td valign="top" width="33%">$$$\psi$$$</td><td valign="top" width="33%">$$\psi$$</td></tr><tr><td valign="top" width="33%">\omega</td><td valign="top" width="33%">$$$\omega$$$</td><td valign="top" width="33%">$$\omega$$</td></tr><tr><td valign="top" width="33%"></td><td valign="top" width="33%"></td><td valign="top" width="33%"></td></tr></tbody></table>Upper Case Greek Letters:<table cellspacing="1" cellpadding="5" width="100%" border="1"><tbody><tr style="FONT-WEIGHT: bold; BACKGROUND: #dddddd"><td valign="top" width="33%">Command</td><td valign="top" width="33%">Filter Expression</td><td valign="top" width="33%">Result</td></tr><tr><td valign="top" width="33%">\Gamma</td><td valign="top" width="33%">$$$\Gamma$$$</td><td valign="top" width="33%">$$\Gamma$$</td></tr><tr><td valign="top" width="33%">\Delta</td><td valign="top" width="33%">$$$\Delta$$$</td><td valign="top" width="33%">$$\Delta$$</td></tr><tr><td valign="top" width="33%">\Theta</td><td valign="top" width="33%">$$$\Theta$$$</td><td valign="top" width="33%">$$\Theta$$</td></tr><tr><td valign="top" width="33%">\Lambda</td><td valign="top" width="33%">$$$\Lambda$$$</td><td valign="top" width="33%">$$\Lambda$$</td></tr><tr><td valign="top" width="33%">\Xi</td><td valign="top" width="33%">$$$\Xi$$$</td><td valign="top" width="33%">$$\Xi$$</td></tr><tr><td valign="top" width="33%">\Pi</td><td valign="top" width="33%">$$$\Pi$$$</td><td valign="top" width="33%">$$\Pi$$</td></tr><tr><td valign="top" width="33%">\Sigma</td><td valign="top" width="33%">$$$\Sigma$$$</td><td valign="top" width="33%">$$\Sigma$$</td></tr><tr><td valign="top" width="33%">\Upsilon</td><td valign="top" width="33%">$$$\Upsilon$$$</td><td valign="top" width="33%">$$\Upsilon$$</td></tr><tr><td valign="top" width="33%">\Phi</td><td valign="top" width="33%">$$$\Phi$$$</td><td valign="top" width="33%">$$\Phi$$</td></tr><tr><td valign="top" width="33%">\Psi</td><td valign="top" width="33%">$$$\Psi$$$</td><td valign="top" width="33%">$$\Psi$$</td></tr><tr><td valign="top" width="33%">\Omega</td><td valign="top" width="33%">$$$\Omega$$$</td><td valign="top" width="33%">$$\Omega$$</td></tr></tbody></table></DEFINITION>
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 <ENTRY>
 <CONCEPT>integral</CONCEPT>
 <DEFINITION><ul><li>General syntax for symbols with a kind of lower and upper limits:</li></ul>\symbolname_{lowerexpression}^{upperexpression}<ul><li>In general, there are two ways how these lower and upper expressions can be placed: centered below and above the symbol or in a subscript / superscript manner. In the first case the symbol name is preceded by the word &quot;big&quot;, in the second there is no prefix. </li><li>Syntax for integral symbol:</li></ul>$$$\bigint_{0}^{\infty}$$$   gives   $$\bigint_{0}^{\infty}$$ and$$$\int_{0}^{\infty}$$$   gives $$\int_{0}^{\infty}$$<ul><li><div align="left">Use font size commands for a nicer picture:</div></li></ul>$$$\LARGE\bigint_{\small0}^{\small\infty}$$$   gives   $$\LARGE\bigint_{\small0}^{\small\infty}$$ and$$$\large\int_{\small0}^{\small\infty}$$$   gives $$\large\int_{\small0}^{\small\infty}$$</DEFINITION>
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 <ALIAS>
 <NAME>int</NAME>
 </ALIAS>
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 <NAME>06 Symbols</NAME>
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 <ENTRY>
 <CONCEPT>product</CONCEPT>
 <DEFINITION><ul><li>General syntax for symbols with a kind of lower and upper limits:</li></ul>\symbolname_{lowerexpression}^{upperexpression}<ul><li>In general, there are two ways how these lower and upper expressions can be placed: centered below and above the symbol or in a subscript / superscript manner. In the first case the symbol name is preceded by the word &quot;big&quot;, in the second there is no prefix. </li><li>Syntax for product symbol:</li></ul>$$$\bigprod_{i=k}^{n}$$$   gives   $$\bigprod_{i=k}^{n}$$ and$$$\prod_{i=k}^{n}$$$   gives $$\prod_{i=k}^{n}$$<ul><li><div align="left">Use font size commands for a nicer picture:</div></li></ul>$$$\LARGE\bigprod_{\tiny{i=k}}^{\tiny{n}}$$$   gives   $$\LARGE\bigprod_{\tiny{i=k}}^{\tiny{n}}$$  and$$$\large\prod_{\small{i=k}}^{\small{n}}$$$   gives $$\large\prod_{\small{i=k}}^{\small{n}}$$</DEFINITION>
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 <NAME>06 Symbols</NAME>
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 <ENTRY>
 <CONCEPT>coproduct</CONCEPT>
 <DEFINITION><ul><li>General syntax for symbols with a kind of lower and upper limits:</li></ul>\symbolname_{lowerexpression}^{upperexpression}<ul><li>In general, there are two ways how these lower and upper expressions can be placed: centered below and above the symbol or in a subscript / superscript manner. In the first case the symbol name is preceded by the word &quot;big&quot;, in the second there is no prefix. </li><li>Note: mimeTeX seems currently only to support the \bigcoprod command.</li><li>Syntax for coproduct symbol: </li></ul>$$$\bigcoprod_{i=k}^{n}$$$   gives   $$\bigcoprod_{i=k}^{n}$$ <ul><li><div align="left">Use font size commands for a nicer picture:</div></li></ul>$$$\LARGE\bigcoprod_{\small{i=k}}^{\small~n}$$$   gives   $$\LARGE\bigcoprod_{\small{i=k}}^{\small~n}$$</DEFINITION>
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 <ALIASES>
 <ALIAS>
 <NAME>coprod</NAME>
 </ALIAS>
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 <NAME>06 Symbols</NAME>
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 <ENTRY>
 <CONCEPT>alpha (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\alpha$$$ gives $$\alpha$$ </DEFINITION>
 <FORMAT>1</FORMAT>
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 <ENTRY>
 <CONCEPT>gamma (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\gamma$$$ gives $$\gamma$$ </DEFINITION>
 <FORMAT>1</FORMAT>
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 <CASESENSITIVE>0</CASESENSITIVE>
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 <CONCEPT>epsilon (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\epsilon$$$ gives $$\epsilon$$ </DEFINITION>
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 <CONCEPT>varepsilon (special lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\varepsilon$$$ gives $$\varepsilon$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
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 <CONCEPT>zeta (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\zeta$$$ gives $$\zeta$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
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 <CONCEPT>eta (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\eta$$$ gives $$\eta$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
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 <CONCEPT>theta (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\theta$$$ gives $$\theta$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
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 <ENTRY>
 <CONCEPT>vartheta (special lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\vartheta$$$ gives $$\vartheta$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
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 <NAME>06 Symbols</NAME>
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 <ENTRY>
 <CONCEPT>iota (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\iota$$$ gives $$\iota$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
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 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
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 <ENTRY>
 <CONCEPT>kappa</CONCEPT>
 <DEFINITION>$$$\kappa$$$ gives $$\kappa$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
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 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
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 <ENTRY>
 <CONCEPT>lambda (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\lambda$$$ gives $$\lambda$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
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 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
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 <ENTRY>
 <CONCEPT>mu (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\mu$$$ gives $$\mu$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
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 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
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 </ENTRY>
 <ENTRY>
 <CONCEPT>nu (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\nu$$$ gives $$\nu$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
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 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
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 <ENTRY>
 <CONCEPT>xi (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\xi$$$ gives $$\xi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
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 </ENTRY>
 <ENTRY>
 <CONCEPT>omikron (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$o$$$ gives $$o$$ (note this exceptional syntax!)</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>pi (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\pi$$$ gives $$\pi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>varpi (special lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\varpi$$$ gives $$\varpi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>rho (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\rho$$$ gives $$\rho$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>varrho (special lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\varrho$$$ gives $$\varrho$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>sigma (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\sigma$$$ gives $$\sigma$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>varsigma (special lower greek letter)</CONCEPT>
 <DEFINITION>$$$\varsigma$$$ gives $$\varsigma$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>tau (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\tau$$$ gives $$\tau$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>upsilon (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\upsilon$$$ gives $$\upsilon$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>phi (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\phi$$$ gives $$\phi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>varphi (special lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\varphi$$$ gives $$\varphi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>chi (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\chi$$$ gives $$\chi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>psi (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\psi$$$ gives $$\psi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>omega (lower case greek letter)</CONCEPT>
 <DEFINITION>$$$\omega$$$ gives $$\omega$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Gamma (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Gamma$$$ gives $$\Gamma$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Delta (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Delta$$$ gives $$\Delta$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Theta (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Theta$$$ gives $$\Theta$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Lambda (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Lambda$$$ gives $$\Lambda$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Xi (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Xi$$$ gives $$\Xi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Pi (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Pi$$$ gives $$\Pi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Sigma (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Sigma$$$ gives $$\Sigma$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Upsilon (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Upsilon$$$ gives $$\Upsilon$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Phi (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Phi$$$ gives $$\Phi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Psi (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Psi$$$ gives $$\Psi$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>Omega (upper case greek letter)</CONCEPT>
 <DEFINITION>$$$\Omega$$$ gives $$\Omega$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>plus minus</CONCEPT>
 <DEFINITION>$$$a\pm~b$$$ gives $$a\pm~b$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>minus plus</CONCEPT>
 <DEFINITION>$$$\mp~a$$$ gives $$\mp~a$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>times</CONCEPT>
 <DEFINITION>$$$a\times~b$$$ gives $$a\times~b$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>div (division)</CONCEPT>
 <DEFINITION>$$$x\div~y$$$ gives $$x\div~y$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>cdot (multiplication)</CONCEPT>
 <DEFINITION>$$$a\cdot~b$$$ gives $$a\cdot~b$$</DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <CATEGORIES>
 <CATEGORY>
 <NAME>06 Symbols</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 <ENTRY>
 <CONCEPT>multiplication (with cdot)</CONCEPT>
 <DEFINITION>$$$a\cdot~b$$$ gives $$a\cdot~b$$ </DEFINITION>
 <FORMAT>1</FORMAT>
 <USEDYNALINK>0</USEDYNALINK>
 <CASESENSITIVE>0</CASESENSITIVE>
 <FULLMATCH>0</FULLMATCH>
 <TEACHERENTRY>1</TEACHERENTRY>
 <ALIASES>
 <ALIAS>
 <NAME>cdot</NAME>
 </ALIAS>
 </ALIASES>
 <CATEGORIES>
 <CATEGORY>
 <NAME>02 Arithmetic expressions, sub-/superscripts, roots</NAME>
 <USEDYNALINK>1</USEDYNALINK>
 </CATEGORY>
 </CATEGORIES>
 </ENTRY>
 </ENTRIES>
 </INFO>
</GLOSSARY>