ocaml-re
mcilroy-regex
ocaml-re | mcilroy-regex | |
---|---|---|
2 | 1 | |
229 | 95 | |
2.6% | - | |
8.6 | 10.0 | |
4 days ago | over 5 years ago | |
OCaml | C++ | |
GNU General Public License v3.0 or later | GNU General Public License v3.0 or later |
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ocaml-re
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Show HN: Regex Derivatives (Brzozowski Derivatives)
Note that it's not difficult to (lazily or not) build a NFA using derivatives as well (with Antimirov's construction).
[1]: https://github.com/ocaml/ocaml-re/
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Super-expressive – Write regex in natural language
I'm familiar with standard (compact) regex syntax, but I've been using the above syntax recently in a couple small places. I'm a bit on the fence as to which is "better". The compact syntax is, of course, more compact. I think it's a very similar comparison between APL (which I've not used) and most other common programming languages.
One advantage of the expanded syntax is that it's a bit nicer to incorporate a string variable, e.g. "str some_string" vs. "/#{Regexp.escape(some_string)}/" (to borrow Ruby's syntax).
[1] https://github.com/ocaml/ocaml-re
mcilroy-regex
What are some alternatives?
google-drive-ocamlfuse - FUSE filesystem over Google Drive
recross-coq - Regexp engine in Coq for solving regexp crosswords
brzozowski - Brzozowski derivative python sketch
super-expressive - 🦜 Super Expressive is a zero-dependency JavaScript library for building regular expressions in (almost) natural language
re1-rust - A port of re1, Russ Cox’s simple, virtual machine–based regular expression engine
agda-regexp-automata - Formalization of Regular Languages in Agda: regular expressions, finite-state automata, proof of equivalence, proof of the pumping lemma.
regexp-Brzozowski - Coq formalization of decision procedures for regular expression equivalence [maintainer=@anton-trunov]
.NET Runtime - .NET is a cross-platform runtime for cloud, mobile, desktop, and IoT apps.