"hello world"
article in Tech programming

Parsing code - getting a model view of your source.

Getting a model of your code is very powerful kung foo.


PEGEX || Parsing Expression Grammars (PEG) recursive descent grammars with Regular Expressions (Regex)

PEG/Regex Parsing Framework - easily define new mini languages that can be equally compiled in many programming languages.
Pegex - metacpan.org - combining Parsing Expression Grammars (PEG) recursive descent grammars, with Regular Expressions(Regex).
pegex - Acmeist PEG Parsing Framework in npm module


pycparser - Project Hosting on Google Code - C parser and AST generator written in Python albertz/PyCParser

gcc code dom

I think the idea of having the compiler spit out an xml model is awesome.
GCC-XML - open-source C++ parser, the C++ front-end to GCC, which is currently able to deal with the language in its entirety. The purpose of the GCC-XML extension is to generate an XML description of a C++ program from GCC's internal representation. Since XML is easy to parse, other development tools will be able to work with C++ programs without the burden of a complicated C++ parser.

Elsa

Elsa is a C and C++ parser which is based on Elkhound which is like Bison. Elkhound Overview


The classics

The LEX & YACC Page Bison - GNU parser generator
Standalone lexers with lex: synopsis, examples, and pitfalls


Sprint parser

Sprint is included within the excellent Boost C++ Libraries. Boost.Spirit Home
CodeProject: JSON Spirit: A C++ JSON Parser/Generator Implemented with Boost Spirit.


ANTLR - From a grammar, ANTLR generates a parser that can build and walk parse trees.


Cscope

Cscope Home Page - Cscope is a developer's tool for browsing source code.
Vim/Cscope tutorial Cscope support has been built into Vim.


BNF Grammars for SQL-92, SQL-99 and SQL-2003
Created: 2009-05-15 05:00:00 Modified: 2014-08-14 23:53:02
/root sections/
>peach custard pie
>linux
>windows
>programming
>random tech
>science
>research


moon and stars



My brain

Visible Dave Project


$$\cos x = \sum\limits_{n = 0}^\infty {\frac{{\left( { - 1} \right)^n x^{2n} }}{{\left( {2n} \right)!}}}$$