AsciiMath is a compiler from the amazing AsciiMath language to LaTeX.
The aim of that project is to provide a Haskell Library and a command line tool making possible to use asciimath everywhere, for example in interaction with pandoc or for preprocessing on your website.
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Install stack.
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Clone that repository.
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Run
stack install(equivalent tomake stack) to build and install the project using stack. Stack may ask you to runstack setupif it has not installed its own version on ghc yet.
If you want the binaries to be stored in another folder that the default$HOME/.local/bin/you should add the option--local-bin-path $YOUR_BIN_DIR.
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Update your package database (
cabal update). -
Install alex and happy, for example by running
cabal install alex && cabal install happy. -
Run
cabal configureandcabal installto install dependencies. -
Finally build the project running
cabal build. Then you can find the binaries indist/build/asciimath/anddist/build/pandoc-asciimath/.
NOTE : Run make cabal or just make do steps 3 and 4 and copy the binaries
in the project main folder.
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Compile the auxiliary modules. The source files are stored in
src/lib/. The lexerlexer.xmust by compiled with alex and the parserparser.ymust be compiled with happy. -
Compile the compiler. The source file is stored in
src/compiler/, the only module required isAsciiMath. -
Compile the pandoc filter. The source file is stored in
src/filter. ModulesPandoc-typesandAsciiMathare required.
The executable asciimath reads AsciiMath code from its standard input, compile
it and prints the resulting LaTeX code on its standard output. For example :
> echo "sum_(i=1)^n i^3=((n(n+1))/2)^2" | ./asciimath
\sum_{i=1}^{n}i^{3}=\left(\frac{n\left(n+1\right)}{2}\right)^{2}
or in "interactive mode"
> asciimath
sin(2x) = 2sin(x)cos(x) ^D
\sin \left(2x\right)=2\sin \left(x\right)\cos \left(x\right)
The executable pandoc-asciimath is a pandoc
filter. An example of use would be
> pandoc -s -S -t latex --filter pandoc-asciimath file.md -o file.pdf
The Asciimath module built by cabal also provide four functions :
readAscii :: String -> Either LexicalError Ast.CodewriteTeX :: Ast.Code -> Stringcompile :: String -> Either LexicalError Stringrun :: String -> String
The run function do the same work as compile but raises a system error if it
fails whereas compile returns either a LexicalError or the expected compiled
String which is much more convenient for error handling.
which can be used in any Haskell program to play with the AST or anything else.
Here is the grammar used to parse AsciiMath. It is a little different from the original one defined here but I think the changes I made respect the original idea.
c ::= [a-zA-Z] | numbers | greek letters | standard functions | , |
other symbols (see list)
u ::= sqrt | text | bb | bbb | cc | tt | fr | sf
| hat | bar | ul | vec | dot | ddot
b ::= frac | root | stackrel
l ::= ( | [ | { | (: | {:
r ::= ) | ] | } | :) | :}
S ::= c | l Code r | u S | b S S | " any text "
E ::= S | S / S | S _ S | S ^ S | S _ S ^ S
Code ::= [ E ]
- The constants are converted to their LaTeX equivalent
sqrt,hat,bar,vec,dotandddotare prefixed with a\textandulcorrespond to the\textrmandunderlinefunctionsbb,bbb,cc,tt,frandsfcorrespond to the\boldsymbol,\mathbb,\mathcal,\texttt,\mathfrakand\textsffunctionsfracis rendered as a fraction,root n xas then-th root ofxandstackrel x ydisplaysxupony- Any text placed between a pair of
"is rendered in the same font as normal text. /stands for a fraction. The_and^tokens have the same behaviour as in LaTeX but the subscript must be placed before the superscript if they are both present
Left and right delimiters are preceded by the \left and \right commands to
be well-sized. (: and :) are chevrons. {: and :} are invisible
delimiters like LaTeX's {. The other delimiters are rendered as expected.
Useless delimiters are automatically removed in expressions like
(...)/(...)(...)_(...),(...)^(...)and the combination of sub- and superscriptu (...),b (...) (...)whereuandbare unary and binary operators
If you want them to be rendered, you have to double them, for example :
((x+y))/2 or {: (x+y) :}/2
An expression of the form ((a,b),(c,d),(e,f)) is interpreted and rendered as a
matrix. More precisely :
- The outer brackets must be
(,)or[,]and they determine whether the rendered matrix is apamtrixor abmatrix. - The inner brackets must be
(,)or[,]too. They have to be all the same but they can be different from the outer brackets. - The matrix can have any size but cannot be empty
- In the example,
(a,b),(c,d)and(e,f)are the lines of the matrix - The lines must have the same lengths
The code of AsciiMath is released under the MIT license