65e7b0bbd1
winapi 0.2.8 is used by a number of crates in our dependency graph. The newest version of winapi is 0.3.4, which is a significant restructuring and also more amenable to further development, e.g. adding AArch64 support. This patch does the easy work of updating as many things as possible to winapi 0.3.4 via a simple `cargo update`: cargo update -p atty:0.2.2 -p fs2 -p msdos_time -p parking_lot_core -p aho-corasick and then vendoring the results of those changes. |
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benches | ||
ci | ||
examples | ||
src | ||
.cargo-checksum.json | ||
.travis.yml | ||
COPYING | ||
Cargo.toml | ||
LICENSE-MIT | ||
Makefile | ||
README.md | ||
UNLICENSE | ||
ctags.rust | ||
session.vim |
README.md
This crate provides an implementation of the Aho-Corasick algorithm. Its intended use case is for fast substring matching, particularly when matching multiple substrings in a search text. This is achieved by compiling the substrings into a finite state machine.
This implementation provides optimal algorithmic time complexity. Construction
of the finite state machine is O(p)
where p
is the length of the substrings
concatenated. Matching against search text is O(n + p + m)
, where n
is
the length of the search text and m
is the number of matches.
Dual-licensed under MIT or the UNLICENSE.
Documentation
https://docs.rs/aho-corasick/.
Example
The documentation contains several examples, and there is a more complete
example as a full program in examples/dict-search.rs
.
Here is a quick example showing simple substring matching:
use aho_corasick::{Automaton, AcAutomaton, Match};
let aut = AcAutomaton::new(vec!["apple", "maple"]);
let mut it = aut.find("I like maple apples.");
assert_eq!(it.next(), Some(Match {
pati: 1,
start: 7,
end: 12,
}));
assert_eq!(it.next(), Some(Match {
pati: 0,
start: 13,
end: 18,
}));
assert_eq!(it.next(), None);
Alternatives
Aho-Corasick is useful for matching multiple substrings against many long
strings. If your long string is fixed, then you might consider building a
suffix array
of the search text (which takes O(n)
time). Matches can then be found in
O(plogn)
time.