allow quert time resolution of wildcard
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1c832b747a
commit
bfe039c6d7
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@ -1,4 +1,4 @@
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use std::collections::HashMap;
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use std::collections::{HashMap, HashSet};
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#[cfg(not(target_arch = "wasm32"))]
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use std::fs::File;
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use std::hash::{Hash, Hasher};
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@ -20,13 +20,13 @@ impl Dict {
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let words: std::io::Result<Vec<_>> = file
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.lines()
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.enumerate()
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.filter_map(|(i, e)| (i != 0).then(|| e)) // Skip the first line (size of the dict)
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.filter_map(|(i, e)| (i != 0).then(|| e)) // Skip the first line ( = to size of the dict)
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.into_iter()
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.collect();
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let words = words?;
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Ok(Self {
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words,
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nb_wild_cards: 1,
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nb_wild_cards: 2,
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wild_card_char: '?',
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})
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}
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@ -36,7 +36,7 @@ impl Dict {
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words: string
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.lines()
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.enumerate()
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.filter_map(|(i, e)| (i != 0).then(|| e.into()))
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.filter_map(|(i, e)| (i != 0).then(|| e.into())) // Skip the first line ( = to size of the dict)
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.into_iter()
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.collect(),
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nb_wild_cards,
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@ -58,12 +58,28 @@ impl Dict {
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/// The precomputed hash map. The words are regrouped in vector, indexed by there
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/// [`FrequencyHash`].
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///
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/// Hash maps have an average access complexity in O(1)
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pub struct AnagramDict(HashMap<FrequencyHash, Vec<String>>);
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/// Hash maps have an average access complexity in O(|letters|^{max(0, l-nb_wild_cards)}) where l
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/// is the number of wild cards in the query
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pub struct AnagramDict {
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/// The precomputed anagrams classes of equivalences indexed by there caracter
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/// frequency
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map: HashMap<FrequencyHash, Vec<String>>,
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/// Number of precomputed wild cards per word
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nb_wild_cards: u8,
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/// The character used as a wild card
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wild_card_char: char,
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/// The set of characters used in the dict
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letters: HashSet<char>,
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}
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impl From<&Dict> for AnagramDict {
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fn from(dict: &Dict) -> Self {
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let mut map = Self(HashMap::<FrequencyHash, Vec<String>>::new());
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let mut map = Self {
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map: HashMap::<FrequencyHash, Vec<String>>::new(),
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nb_wild_cards: dict.nb_wild_cards.clone(),
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wild_card_char: dict.wild_card_char.clone(),
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letters: HashSet::<char>::new(),
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};
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#[cfg(not(target_arch = "wasm32"))]
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let mut i = 0;
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@ -71,6 +87,12 @@ impl From<&Dict> for AnagramDict {
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let len = dict.words.len();
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for word in dict.words.iter() {
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let freq = FrequencyHash::compute(word);
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for char_ in word.chars() {
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if char_ != map.wild_card_char {
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map.letters.insert(char_);
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}
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}
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map.add_word_with_wild_card(freq, word, dict.nb_wild_cards, dict.wild_card_char);
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#[cfg(not(target_arch = "wasm32"))]
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{
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@ -86,8 +108,33 @@ impl AnagramDict {
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/// Find all anagrams to a word present in this dict
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pub fn find(&self, word: &str) -> Option<Vec<String>> {
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let freq = FrequencyHash::compute(word);
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self.0.get(&freq).cloned()
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self.find_freq(freq)
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}
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/// Recursivelly resolve wild cards until there is less wildcards than [`self.nb_wild_cards`]
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fn find_freq(&self, mut freq: FrequencyHash) -> Option<Vec<String>> {
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if freq.get_freq(self.wild_card_char) > self.nb_wild_cards {
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let mut result = vec![];
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freq.remove_one_char(self.wild_card_char);
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for char_ in self.letters.iter() {
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let mut freq = freq.clone();
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freq.add_one_char(char_.clone());
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if let Some(anagrams) = self.find_freq(freq) {
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for anagram in anagrams {
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result.push(anagram);
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}
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}
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}
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if result.is_empty() {
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None
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} else {
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Some(result)
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}
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} else {
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self.map.get(&freq).cloned()
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}
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}
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fn add_word_with_wild_card(
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&mut self,
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freq: FrequencyHash,
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@ -95,7 +142,7 @@ impl AnagramDict {
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nb_wild_card: u8,
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wild_card_symbole: char,
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) {
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self.0
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self.map
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.entry(freq.clone())
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.and_modify(|anagrams| anagrams.push(word.to_string()))
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.or_insert(vec![word.to_string()]);
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@ -158,6 +205,15 @@ impl FrequencyHash {
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.and_modify(|counter| *counter += 1)
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.or_insert(1);
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}
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/// Return the number of occurence of a char in the word
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fn get_freq(&self, char_: char) -> u8 {
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if let Some(freq) = self.0.get(&char_) {
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freq.clone()
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} else {
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0
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}
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}
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}
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impl Hash for FrequencyHash {
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@ -88,14 +88,10 @@
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<body>
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<div id="main_div">
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<p> Load <a href="./dict.dat">dict.dat</a> before starting </p>
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<p> Wildcards are implemented but increase a lot the precomputing complexity</p>
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<p> The precomputation time has a complexity if \(\mathcal{O}(\sum_{i=0}^W \binom{S}{i} . n)\) where \(S\) is the maximum size of the words, \(W\) the maximum number of wild card, and \(n\) the size of the dictionary. For \(S = 15\) and \(W = 3\), this is more or less \(500 . n\)</p>
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<p> The precomputation has a time and space complexity of \(\mathcal{O}(\sum_{i=0}^W \binom{S}{i} . n)\) where \(S\) is the maximum size of the words, \(W\) the maximum number of precomputed wildcards per word, and \(n\) the size of the dictionary. For \(S = 15\) and \(W = 3\), this is more or less \(500 . n\), 2 precomputed wildcards is a good default setting.</p>
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<p> The query has a time complexity of \(\mathcal{O}(|S|^{max(0, W'-W)})\) where \(W'\) is the number of wildcards in the query. </p>
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<p> The wildcard caracter is '?'</p>
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<p> Sources in rust are available <a href="./lib.rs">here</a> </p>
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<h3> TODO: </h3>
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<ul>
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<li> Allow query-time resolution of wild cards when there are more wildcards than the number of precomputed wild cards</li>
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</ul>
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<div id="upload_dict_div">
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<label id="upload_dict_label" for="upload_dict">Select the dictionary</label>
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<input type="file" id="upload_dict" style="opacity:0">
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