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mozTrie.js
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mozTrie.js
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/*
* The MIT License
*
* Copyright (c) 2010 Mike de Boer
*
* Permission is hereby granted, free of charge, to any person obtaining a copy
* of this software and associated documentation files (the "Software"), to deal
* in the Software without restriction, including without limitation the rights
* to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
* copies of the Software, and to permit persons to whom the Software is
* furnished to do so, subject to the following conditions:
*
* The above copyright notice and this permission notice shall be included in
* all copies or substantial portions of the Software.
*
* THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
* IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
* FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
* AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
* LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
* OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN
* THE SOFTWARE.
*/
/**
* Trie is a kind of digital search tree. (See [Knuth1972] for more details
* on digital search trees.)
* [Fredkin1960] introduced the trie terminology, which is abbreviated from "Retrieval".
* [Knuth1972] Knuth, D. E. The Art of Computer Programming Vol. 3, Sorting and Searching. Addison-Wesley. 1972.
* [Fredkin1960] Fredkin, E. Trie Memory. Communication of the ACM. Vol. 3:9 (Sep 1960). pp. 490-499.
* <a href="http://linux.thai.net/~thep/datrie/datrie.html">source</a>
* @see <a href="http://en.wikipedia.org/wiki/Trie">Wikipedia article</a>
*
* The trie implementation of Dennis Byrne served as a starting point and inspiration:
* @link http://notdennisbyrne.blogspot.com/2008/12/javascript-trie-implementation.html
*
* @param {String} stem One character long representation of the trie node instance
* @default ''
* @param {Array} meta Metadata associated with a word is stored here
* @default {}
* @param {Number} sorting Sort method. May be {@link SORT_ASC} or {@link SORT_DESC}.
* @default SORT_DESC
* @property {Number} SORT_ASC sort the trie in ascending lexical order
* @property {Number} SORT_DESC sort the trie in descending lexical order
* @property {Number} SORT_NONE sort the trie in no particular order
* @author Mike de Boer <mdeboer AT mozilla DOT com>
* @license MIT
* @constructor
*/
const Trie = (function() {
"use strict";
/** @ignore */
function Trie(stem, sorting) {
this.stem = stem || "";
this.nstem = this.stem.charCodeAt(0);
this.sorting = sorting || Trie.SORT_DESC;
this.wordCount = 0;
this.prefixCount = 0;
this.children = [];
this.meta = [];
}
Trie.SORT_ASC = 0x0001;
Trie.SORT_DESC = 0x0002;
Trie.SORT_NONE = 0x0004;
const STATIC_PROPS = ["stem", "nstem", "sorting", "wordCount", "prefixCount", "meta"];
Trie.prototype = {
/**
* Add a word to the existing dictionary. If a trie node doesn't exist
* yet, it is created with that character as its stem.
* Since an add is already an expensive action, compared to adding nodes to
* native Javascript containers like Array or Object, inserting a trie
* node in lexical order is relatively cheap.
* Please refer to the test suite to compare performance in your browser(s).
*
* @param {String} word Remainder of the word that is added to the root trie
* @param {Object} meta Metadata associated with a word
* @type {void}
*/
add: function(word, meta) {
if (!word) {
this.meta.push(meta);
++this.wordCount;
return;
}
let trie;
let sorting = this.sorting;
let i = 0;
let k = word.charAt(0);
let children = this.children;
let len = children.length;
meta = meta || {};
if (!meta.word) {
meta.word = word;
}
// Check if a child with stem 'k' already exists.
for (; i < len; ++i) {
if (children[i].stem == k) {
trie = children[i];
break;
}
}
if (!trie) {
++this.prefixCount;
trie = new Trie(k, sorting);
if (!sorting || !children.length || sorting & Trie.SORT_NONE) {
children.push(trie);
} else if (sorting & Trie.SORT_DESC) {
i = len;
do {
if (--i < 0) {
children.unshift(trie);
break;
}
} while (children[i].stem > k)
if (i >= 0) {
children.splice(i + 1, 0, trie);
}
} else {
i = 0, --len;
do {
if (++i > len) {
children.unshift(trie);
break;
}
} while (children[i].stem > k)
if (i <= len) {
children.splice(i, 0, trie);
}
}
}
trie.add(word.substring(1), meta);
},
/**
* Update a word in the dictionary. This update implementation is
* implemented like a file rename action as on a filesystem: add a node
* with the new name and remove the outdated, 'old' version.
*
* @param {String} sOld the old word to be replaced by the word provided
* by 'sNew'
* @param {String} sNew the new word to be added to the dictionary
* @param {Object} meta Metadata associated with a word
* @type {void}
*/
update: function(sOld, sNew, meta) {
this.remove(sOld);
this.add(sNew, meta);
},
/**
* Remove a word from the dictionary. This function uses the
* walker, which is a generic implementation of a tree walker.
*
* @param {String} word the word to remove
* @type {void}
*/
remove: function(word) {
walker(word, this, function(trie, idx) {
trie.children.remove(idx);
});
},
/**
* Find a trie node that is paired with a word or prefix 's'. Like the
* {@link remove} function, this function also uses the walker.
*
* @param {String} prefix the word or prefix to search for in the dictionary
* @type {Trie}
*/
find: function(prefix) {
return walker(prefix, this, function(trie, idx) {
return trie.children[idx];
});
},
/**
* @alias {find}
*
* @param {String} prefix the word or prefix to search for in the dictionary
* @type {Trie}
*/
findPrefix: function(prefix) {
// AFAIK, this is just an alias of find, because that returns a trie rootnode.
// From that rootnode, it's easy to create a list of disambiguations.
return this.find(prefix);
},
/**
* Retrieve a direct child node of this dictionary with 'prefix'.
*
* @param {String} prefix s the word or prefix to search for in the
* children of this dictionary
* @type {Trie}
*/
getChild: function(prefix) {
let i = 0;
let children = this.children;
let len = children.length;
for (; i < len; ++i) {
if (children[i].stem == prefix) {
return children[i];
}
}
return null;
},
/**
* A version of {@link getChild} with a Boolean return type.
*
* @param {String} prefix s the word or prefix to search for in the
* children of this dictionary
* @type {Boolean}
*/
hasChild: function(prefix) {
return this.getChild(prefix) !== null;
},
/**
* Resort this dictionary in lexical order, either in an ascending or
* descending direction.
* Since it uses the native {@link Array#sort} method, sorting speed can
* be considered linear O(n) to the size of the trie, i.e. the word count.
* Please refer to the test suite to compare performance in your browser(s).
*
* @param {Number} direction sorting direction. Possible values:
* {@link Trie#SORT_ASC}
* {@link Trie#SORT_DESC}
* @type {void}
*/
sort: function(direction) {
if (typeof direction == "undefined") {
direction = Trie.SORT_DESC;
}
if (!this.prefixCount || this.sorting === direction) {
return;
}
this.sorting = direction;
if (direction & Trie.SORT_NONE) {
return;
}
let children = this.children;
let i = children.length - 1;
children.sort(direction & Trie.SORT_ASC ? sortAsc : sortDesc);
for (; i >= 0; --i) {
children[i].sort(direction);
}
},
/**
* Retrieve the Array of words that originate from this trie.
* The main use-case for this function is for implementations of the
* type-ahead user experience pattern, but can be used to other ends as
* well, of course.
* The performance of this function still needs to be profiled against
* alternatives, like pre-caching the words Array per Trie when it's
* instantiated.
*
* @type {Array}
*/
getWords: function() {
let words = [];
for (let child of this.children) {
if (child.wordCount) {
for (let meta of child.meta) {
words.push(meta.word);
}
}
words.push(...child.getWords());
}
return words;
},
/**
* Retrieve the prefix count of the applied argument
*
* @param {String} word the prefix or word-completing stem
* @type {Number}
*/
getPrefixCount: function(word){
return walker(word, this, function(trie, idx) {
return trie.children[idx].prefixCount;
}) || 0;
},
/**
* Retrieve the word count of the applied argument
*
* @param {String} word the prefix or word-completing stem
* @type {Number}
*/
getWordCount: function(word){
return walker(word, this, function(trie, idx) {
return trie.children[idx].wordCount;
}) || 0;
},
/**
* Overrides Object.prototype.toString to deliver a more context sensitive
* String representation of a Trie.
*
* @type {String}
*/
toString: function() {
return "[Trie] '" + this.stem + "': {\n" +
" stem: " + this.stem + ",\n" +
" prefixCount: " + this.prefixCount + ",\n" +
" wordCount: " + this.wordCount + ",\n" +
" metadata: " + JSON.stringify(this.meta) + ",\n" +
" children: [Array]{" + this.children.length + "}\n" +
"}";
},
/**
* Load this Trie instance with properties from `json`; a serialized old(er)
* version.
*
* @param {Object} json A serialized version of a Trie
* @type {void}
*/
fromJSON: function(json) {
for (let prop of STATIC_PROPS) {
this[prop] = json[prop];
}
this.children = json.children.map(data => new Trie().fromJSON(data));
return this;
},
/**
* Serialize this Trie instance to a JSON blob that may be stringified
* and used at convenience.
*
* @type {Object}
*/
toJSON: function() {
let json = {
children: this.children.map(child => child.toJSON())
};
for (let prop of STATIC_PROPS) {
json[prop] = this[prop];
}
return json;
}
};
/**
* NOT named after Johnny, but merely after the verb 'to walk'.
* This function walks along a Trie top-down until it finds the node which
* fully represents the term/ prefix/ word that was searched for.
* It passes the parent node of the found Trie and its index to a callback
* function. It passes the parent node, because otherwise Trie mutation would
* become increasingly more difficult.
*
* An earlier implementation of this function used a naive recursive algorithm,
* but my friend - @ejpbruel - has shown me that you can simply rewrite any form
* of tail-recursion to an inner loop.
*
* @param {String} word the word or prefix to search for
* @param {Trie} trie the root trie node to walk through
* @param {Function} method callback function to which the results of the
* walker are passed
* @type {mixed}
* @memberOf Trie
*/
function walker(word, trie, method) {
if (!word || !trie || !method) {
return null;
}
let ch, c, l, i, prev;
while (word.length > 0) {
ch = word.charAt(0);
c = trie.children;
l = c.length;
i = 0;
for (; i < l; ++i) {
if (ch == c[i].stem) {
break;
}
}
if (i == l) {
// Not found.
return null;
}
word = word.substring(1);
prev = trie;
trie = c[i];
}
return method(prev, i);
}
/**
* Sorting helper function that can be passed to Array.sort().
* The result of this helper will be that all nodes will be sorted in
* ascending lexical order.
*
* @param {Trie} a first element for comparison
* @param {Trie} b second element for comparison
* @type {Number}
* @memberOf Trie
*/
function sortAsc(a, b) {
let s1 = a.nstem;
let s2 = b.nstem;
return (s1 < s2) ? 1 : (s1 > s2) ? -1 : 0;
}
/**
* Sorting helper function that can be passed to Array.sort().
* The result of this helper will be that all nodes will be sorted in
* descending lexical order.
*
* @param {Trie} a first element for comparison
* @param {Trie} b second element for comparison
* @type {Number}
* @memberOf Trie
*/
function sortDesc(a, b) {
let s1 = a.nstem;
let s2 = b.nstem;
return (s1 > s2) ? 1 : (s1 < s2) ? -1 : 0;
}
return Trie;
})();