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1//! A variant of `SortedMap` that preserves insertion order.
2
3use std::borrow::Borrow;
4use std::hash::{Hash, Hasher};
5use std::iter::FromIterator;
6
7use crate::stable_hasher::{HashStable, StableHasher};
8use rustc_index::vec::{Idx, IndexVec};
9
10/// An indexed multi-map that preserves insertion order while permitting both *O*(log *n*) lookup of
11/// an item by key and *O*(1) lookup by index.
12///
13/// This data structure is a hybrid of an [`IndexVec`] and a [`SortedMap`]. Like `IndexVec`,
14/// `SortedIndexMultiMap` assigns a typed index to each item while preserving insertion order.
15/// Like `SortedMap`, `SortedIndexMultiMap` has efficient lookup of items by key. However, this
16/// is accomplished by sorting an array of item indices instead of the items themselves.
17///
18/// Unlike `SortedMap`, this data structure can hold multiple equivalent items at once, so the
19/// `get_by_key` method and its variants return an iterator instead of an `Option`. Equivalent
20/// items will be yielded in insertion order.
21///
22/// Unlike a general-purpose map like `BTreeSet` or `HashSet`, `SortedMap` and
23/// `SortedIndexMultiMap` require *O*(*n*) time to insert a single item. This is because we may need
24/// to insert into the middle of the sorted array. Users should avoid mutating this data structure
25/// in-place.
26///
27/// [`SortedMap`]: super::SortedMap
28#[derive(Clone, Debug)]
29pub struct SortedIndexMultiMap<I: Idx, K, V> {
30 /// The elements of the map in insertion order.
31 items: IndexVec<I, (K, V)>,
32
33 /// Indices of the items in the set, sorted by the item's key.
34 idx_sorted_by_item_key: Vec<I>,
35}
36
37impl<I: Idx, K: Ord, V> SortedIndexMultiMap<I, K, V> {
38 pub fn new() -> Self {
39 SortedIndexMultiMap { items: IndexVec::new(), idx_sorted_by_item_key: Vec::new() }
40 }
41
42 pub fn len(&self) -> usize {
43 self.items.len()
44 }
45
46 pub fn is_empty(&self) -> bool {
47 self.items.is_empty()
48 }
49
50 /// Returns an iterator over the items in the map in insertion order.
51 pub fn into_iter(self) -> impl DoubleEndedIterator<Item = (K, V)> {
52 self.items.into_iter()
53 }
54
55 /// Returns an iterator over the items in the map in insertion order along with their indices.
56 pub fn into_iter_enumerated(self) -> impl DoubleEndedIterator<Item = (I, (K, V))> {
57 self.items.into_iter_enumerated()
58 }
59
60 /// Returns an iterator over the items in the map in insertion order.
61 pub fn iter(&self) -> impl '_ + DoubleEndedIterator<Item = (&K, &V)> {
62 self.items.iter().map(|(ref k, ref v)| (k, v))
63 }
64
65 /// Returns an iterator over the items in the map in insertion order along with their indices.
66 pub fn iter_enumerated(&self) -> impl '_ + DoubleEndedIterator<Item = (I, (&K, &V))> {
67 self.items.iter_enumerated().map(|(i, (ref k, ref v))| (i, (k, v)))
68 }
69
70 /// Returns the item in the map with the given index.
71 pub fn get(&self, idx: I) -> Option<&(K, V)> {
72 self.items.get(idx)
73 }
74
75 /// Returns an iterator over the items in the map that are equal to `key`.
76 ///
77 /// If there are multiple items that are equivalent to `key`, they will be yielded in
78 /// insertion order.
79 pub fn get_by_key<Q: 'a>(&'a self, key: &Q) -> impl 'a + Iterator<Item = &'a V>
80 where
81 Q: Ord + ?Sized,
82 K: Borrow<Q>,
83 {
84 self.get_by_key_enumerated(key).map(|(_, v)| v)
85 }
86
87 /// Returns an iterator over the items in the map that are equal to `key` along with their
88 /// indices.
89 ///
90 /// If there are multiple items that are equivalent to `key`, they will be yielded in
91 /// insertion order.
92 pub fn get_by_key_enumerated<Q>(&self, key: &Q) -> impl '_ + Iterator<Item = (I, &V)>
93 where
94 Q: Ord + ?Sized,
95 K: Borrow<Q>,
96 {
97 // FIXME: This should be in the standard library as `equal_range`. See rust-lang/rfcs#2184.
98 match self.binary_search_idx(key) {
99 Err(_) => self.idxs_to_items_enumerated(&[]),
100
101 Ok(idx) => {
102 let start = self.find_lower_bound(key, idx);
103 let end = self.find_upper_bound(key, idx);
104 self.idxs_to_items_enumerated(&self.idx_sorted_by_item_key[start..end])
105 }
106 }
107 }
108
109 fn binary_search_idx<Q>(&self, key: &Q) -> Result<usize, usize>
110 where
111 Q: Ord + ?Sized,
112 K: Borrow<Q>,
113 {
114 self.idx_sorted_by_item_key.binary_search_by(|&idx| self.items[idx].0.borrow().cmp(key))
115 }
116
117 /// Returns the index into the `idx_sorted_by_item_key` array of the first item equal to
118 /// `key`.
119 ///
120 /// `initial` must be an index into that same array for an item that is equal to `key`.
121 fn find_lower_bound<Q>(&self, key: &Q, initial: usize) -> usize
122 where
123 Q: Ord + ?Sized,
124 K: Borrow<Q>,
125 {
126 debug_assert!(self.items[self.idx_sorted_by_item_key[initial]].0.borrow() == key);
127
128 // FIXME: At present, this uses linear search, meaning lookup is only `O(log n)` if duplicate
129 // entries are rare. It would be better to start with a linear search for the common case but
130 // fall back to an exponential search if many duplicates are found. This applies to
131 // `upper_bound` as well.
132 let mut start = initial;
133 while start != 0 && self.items[self.idx_sorted_by_item_key[start - 1]].0.borrow() == key {
134 start -= 1;
135 }
136
137 start
138 }
139
140 /// Returns the index into the `idx_sorted_by_item_key` array of the first item greater than
141 /// `key`, or `self.len()` if no such item exists.
142 ///
143 /// `initial` must be an index into that same array for an item that is equal to `key`.
144 fn find_upper_bound<Q>(&self, key: &Q, initial: usize) -> usize
145 where
146 Q: Ord + ?Sized,
147 K: Borrow<Q>,
148 {
149 debug_assert!(self.items[self.idx_sorted_by_item_key[initial]].0.borrow() == key);
150
151 // See the FIXME for `find_lower_bound`.
152 let mut end = initial + 1;
153 let len = self.items.len();
154 while end < len && self.items[self.idx_sorted_by_item_key[end]].0.borrow() == key {
155 end += 1;
156 }
157
158 end
159 }
160
161 fn idxs_to_items_enumerated(&'a self, idxs: &'a [I]) -> impl 'a + Iterator<Item = (I, &'a V)> {
162 idxs.iter().map(move |&idx| (idx, &self.items[idx].1))
163 }
164}
165
166impl<I: Idx, K: Eq, V: Eq> Eq for SortedIndexMultiMap<I, K, V> {}
167impl<I: Idx, K: PartialEq, V: PartialEq> PartialEq for SortedIndexMultiMap<I, K, V> {
168 fn eq(&self, other: &Self) -> bool {
169 // No need to compare the sorted index. If the items are the same, the index will be too.
170 self.items == other.items
171 }
172}
173
174impl<I: Idx, K, V> Hash for SortedIndexMultiMap<I, K, V>
175where
176 K: Hash,
177 V: Hash,
178{
179 fn hash<H: Hasher>(&self, hasher: &mut H) {
180 self.items.hash(hasher)
181 }
182}
183impl<I: Idx, K, V, C> HashStable<C> for SortedIndexMultiMap<I, K, V>
184where
185 K: HashStable<C>,
186 V: HashStable<C>,
187{
188 fn hash_stable(&self, ctx: &mut C, hasher: &mut StableHasher) {
189 self.items.hash_stable(ctx, hasher)
190 }
191}
192
193impl<I: Idx, K: Ord, V> FromIterator<(K, V)> for SortedIndexMultiMap<I, K, V> {
194 fn from_iter<J>(iter: J) -> Self
195 where
196 J: IntoIterator<Item = (K, V)>,
197 {
198 let items = IndexVec::from_iter(iter);
199 let mut idx_sorted_by_item_key: Vec<_> = items.indices().collect();
200
201 // `sort_by_key` is stable, so insertion order is preserved for duplicate items.
202 idx_sorted_by_item_key.sort_by_key(|&idx| &items[idx].0);
203
204 SortedIndexMultiMap { items, idx_sorted_by_item_key }
205 }
206}
207
208impl<I: Idx, K, V> std::ops::Index<I> for SortedIndexMultiMap<I, K, V> {
209 type Output = V;
210
211 fn index(&self, idx: I) -> &Self::Output {
212 &self.items[idx].1
213 }
214}
215
216#[cfg(tests)]
217mod tests;