## Math Notation Help

This glossary will help you build complex mathematical equations using the Tex markup language. This will involve using @@ or $$before and after the expression to display the desired results.  Search full text Browse the glossary using this index Special | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | ALL Page: (Previous) 1 2 3 4 5 6 7 8 9 10 ... 12 (Next) ALL ### \ #### \normalsize • Everthing following the \normalsize command will be output in the smallest predefined font size until the system encounters another font size command. • \normalsize is the default font size, i.e. the size automatically chosen if there is no font size command • Ex.:$$\normalsize~3x$$gives $\normalsize~3x$  Keyword(s): font size, #### \qquad • inserts a double space of current character set size • Ex.:$$a\qquad~b$$gives $a\qquad~b$  Keyword(s): math space #### \quad • inserts a space of current character set size • Ex.:$$a\quad~b$$gives $a\quad~b$  Keyword(s): math spaces #### \small • \small • Ex.:$$\small~3x$$gives $\small~3x$  Keyword(s): font size, #### \tiny • Everthing following the \tiny command will be output in the smallest predefined font size until the system encounters another font size command. • Ex.:$$\tiny~3x$$gives $\tiny~3x$  Keyword(s): font size, ### A #### absolute font sizes (overview)  Absolute Font Sizes Command Example Result \tiny$$\tiny 3x$$$\tiny 3x$ \small$$\small 3x$$$\small 3x$ \normalsize (default)$$\normalsize 3x$$or just$$3x$$$\normalsize 3x$ \large$$\large 3x$$$\large 3x$ \Large$$\Large 3x$$$\Large 3x$ \LARGE$$\LARGE 3x$$$\LARGE 3x$ \huge and \Huge are not supported by the mimeTeX filter #### algebraic expression using @@ x=y^2@@ to create  Keyword(s): algebra #### alpha (lower case greek letter)$$\alpha$$gives $\alpha$ #### angle bracket • Syntax: \left<...\right> • Ex.:$$\left<f,g\right>$$gives $\left$ #### arithmetic operations • Type arithmetic operations and "=" as usual. • Exp.:$$f(x)=x-2b+(3a/c) gives

$f(x)=x-2b+(3a/c)$

• See also keyword "fraction" for extended capabilities.

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