mirror of https://github.com/k3s-io/k3s
607 lines
15 KiB
Go
607 lines
15 KiB
Go
// Copyright (c) 2014 The go-patricia AUTHORS
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//
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// Use of this source code is governed by The MIT License
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// that can be found in the LICENSE file.
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package patricia
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import (
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"bytes"
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"errors"
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"fmt"
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"io"
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"strings"
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)
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//------------------------------------------------------------------------------
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// Trie
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//------------------------------------------------------------------------------
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const (
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DefaultMaxPrefixPerNode = 10
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DefaultMaxChildrenPerSparseNode = 8
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)
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type (
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Prefix []byte
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Item interface{}
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VisitorFunc func(prefix Prefix, item Item) error
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)
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// Trie is a generic patricia trie that allows fast retrieval of items by prefix.
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// and other funky stuff.
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//
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// Trie is not thread-safe.
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type Trie struct {
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prefix Prefix
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item Item
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maxPrefixPerNode int
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maxChildrenPerSparseNode int
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children childList
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}
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// Public API ------------------------------------------------------------------
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type Option func(*Trie)
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// Trie constructor.
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func NewTrie(options ...Option) *Trie {
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trie := &Trie{}
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for _, opt := range options {
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opt(trie)
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}
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if trie.maxPrefixPerNode <= 0 {
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trie.maxPrefixPerNode = DefaultMaxPrefixPerNode
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}
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if trie.maxChildrenPerSparseNode <= 0 {
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trie.maxChildrenPerSparseNode = DefaultMaxChildrenPerSparseNode
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}
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trie.children = newSparseChildList(trie.maxChildrenPerSparseNode)
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return trie
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}
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func MaxPrefixPerNode(value int) Option {
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return func(trie *Trie) {
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trie.maxPrefixPerNode = value
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}
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}
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func MaxChildrenPerSparseNode(value int) Option {
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return func(trie *Trie) {
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trie.maxChildrenPerSparseNode = value
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}
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}
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// Clone makes a copy of an existing trie.
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// Items stored in both tries become shared, obviously.
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func (trie *Trie) Clone() *Trie {
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return &Trie{
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prefix: append(Prefix(nil), trie.prefix...),
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item: trie.item,
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maxPrefixPerNode: trie.maxPrefixPerNode,
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maxChildrenPerSparseNode: trie.maxChildrenPerSparseNode,
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children: trie.children.clone(),
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}
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}
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// Item returns the item stored in the root of this trie.
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func (trie *Trie) Item() Item {
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return trie.item
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}
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// Insert inserts a new item into the trie using the given prefix. Insert does
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// not replace existing items. It returns false if an item was already in place.
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func (trie *Trie) Insert(key Prefix, item Item) (inserted bool) {
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return trie.put(key, item, false)
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}
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// Set works much like Insert, but it always sets the item, possibly replacing
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// the item previously inserted.
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func (trie *Trie) Set(key Prefix, item Item) {
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trie.put(key, item, true)
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}
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// Get returns the item located at key.
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//
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// This method is a bit dangerous, because Get can as well end up in an internal
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// node that is not really representing any user-defined value. So when nil is
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// a valid value being used, it is not possible to tell if the value was inserted
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// into the tree by the user or not. A possible workaround for this is not to use
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// nil interface as a valid value, even using zero value of any type is enough
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// to prevent this bad behaviour.
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func (trie *Trie) Get(key Prefix) (item Item) {
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_, node, found, leftover := trie.findSubtree(key)
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if !found || len(leftover) != 0 {
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return nil
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}
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return node.item
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}
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// Match returns what Get(prefix) != nil would return. The same warning as for
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// Get applies here as well.
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func (trie *Trie) Match(prefix Prefix) (matchedExactly bool) {
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return trie.Get(prefix) != nil
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}
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// MatchSubtree returns true when there is a subtree representing extensions
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// to key, that is if there are any keys in the tree which have key as prefix.
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func (trie *Trie) MatchSubtree(key Prefix) (matched bool) {
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_, _, matched, _ = trie.findSubtree(key)
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return
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}
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// Visit calls visitor on every node containing a non-nil item
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// in alphabetical order.
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//
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// If an error is returned from visitor, the function stops visiting the tree
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// and returns that error, unless it is a special error - SkipSubtree. In that
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// case Visit skips the subtree represented by the current node and continues
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// elsewhere.
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func (trie *Trie) Visit(visitor VisitorFunc) error {
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return trie.walk(nil, visitor)
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}
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func (trie *Trie) size() int {
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n := 0
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trie.walk(nil, func(prefix Prefix, item Item) error {
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n++
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return nil
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})
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return n
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}
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func (trie *Trie) total() int {
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return 1 + trie.children.total()
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}
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// VisitSubtree works much like Visit, but it only visits nodes matching prefix.
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func (trie *Trie) VisitSubtree(prefix Prefix, visitor VisitorFunc) error {
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// Nil prefix not allowed.
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if prefix == nil {
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panic(ErrNilPrefix)
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}
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// Empty trie must be handled explicitly.
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if trie.prefix == nil {
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return nil
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}
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// Locate the relevant subtree.
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_, root, found, leftover := trie.findSubtree(prefix)
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if !found {
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return nil
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}
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prefix = append(prefix, leftover...)
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// Visit it.
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return root.walk(prefix, visitor)
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}
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// VisitPrefixes visits only nodes that represent prefixes of key.
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// To say the obvious, returning SkipSubtree from visitor makes no sense here.
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func (trie *Trie) VisitPrefixes(key Prefix, visitor VisitorFunc) error {
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// Nil key not allowed.
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if key == nil {
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panic(ErrNilPrefix)
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}
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// Empty trie must be handled explicitly.
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if trie.prefix == nil {
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return nil
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}
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// Walk the path matching key prefixes.
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node := trie
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prefix := key
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offset := 0
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for {
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// Compute what part of prefix matches.
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common := node.longestCommonPrefixLength(key)
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key = key[common:]
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offset += common
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// Partial match means that there is no subtree matching prefix.
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if common < len(node.prefix) {
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return nil
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}
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// Call the visitor.
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if item := node.item; item != nil {
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if err := visitor(prefix[:offset], item); err != nil {
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return err
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}
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}
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if len(key) == 0 {
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// This node represents key, we are finished.
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return nil
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}
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// There is some key suffix left, move to the children.
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child := node.children.next(key[0])
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if child == nil {
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// There is nowhere to continue, return.
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return nil
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}
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node = child
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}
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}
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// Delete deletes the item represented by the given prefix.
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//
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// True is returned if the matching node was found and deleted.
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func (trie *Trie) Delete(key Prefix) (deleted bool) {
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// Nil prefix not allowed.
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if key == nil {
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panic(ErrNilPrefix)
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}
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// Empty trie must be handled explicitly.
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if trie.prefix == nil {
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return false
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}
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// Find the relevant node.
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path, found, _ := trie.findSubtreePath(key)
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if !found {
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return false
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}
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node := path[len(path)-1]
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var parent *Trie
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if len(path) != 1 {
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parent = path[len(path)-2]
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}
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// If the item is already set to nil, there is nothing to do.
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if node.item == nil {
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return false
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}
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// Delete the item.
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node.item = nil
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// Initialise i before goto.
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// Will be used later in a loop.
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i := len(path) - 1
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// In case there are some child nodes, we cannot drop the whole subtree.
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// We can try to compact nodes, though.
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if node.children.length() != 0 {
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goto Compact
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}
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// In case we are at the root, just reset it and we are done.
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if parent == nil {
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node.reset()
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return true
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}
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// We can drop a subtree.
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// Find the first ancestor that has its value set or it has 2 or more child nodes.
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// That will be the node where to drop the subtree at.
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for ; i >= 0; i-- {
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if current := path[i]; current.item != nil || current.children.length() >= 2 {
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break
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}
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}
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// Handle the case when there is no such node.
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// In other words, we can reset the whole tree.
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if i == -1 {
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path[0].reset()
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return true
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}
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// We can just remove the subtree here.
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node = path[i]
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if i == 0 {
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parent = nil
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} else {
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parent = path[i-1]
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}
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// i+1 is always a valid index since i is never pointing to the last node.
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// The loop above skips at least the last node since we are sure that the item
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// is set to nil and it has no children, othewise we would be compacting instead.
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node.children.remove(path[i+1].prefix[0])
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Compact:
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// The node is set to the first non-empty ancestor,
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// so try to compact since that might be possible now.
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if compacted := node.compact(); compacted != node {
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if parent == nil {
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*node = *compacted
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} else {
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parent.children.replace(node.prefix[0], compacted)
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*parent = *parent.compact()
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}
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}
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return true
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}
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// DeleteSubtree finds the subtree exactly matching prefix and deletes it.
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//
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// True is returned if the subtree was found and deleted.
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func (trie *Trie) DeleteSubtree(prefix Prefix) (deleted bool) {
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// Nil prefix not allowed.
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if prefix == nil {
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panic(ErrNilPrefix)
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}
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// Empty trie must be handled explicitly.
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if trie.prefix == nil {
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return false
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}
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// Locate the relevant subtree.
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parent, root, found, _ := trie.findSubtree(prefix)
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if !found {
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return false
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}
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// If we are in the root of the trie, reset the trie.
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if parent == nil {
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root.reset()
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return true
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}
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// Otherwise remove the root node from its parent.
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parent.children.remove(root.prefix[0])
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return true
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}
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// Internal helper methods -----------------------------------------------------
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func (trie *Trie) empty() bool {
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return trie.item == nil && trie.children.length() == 0
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}
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func (trie *Trie) reset() {
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trie.prefix = nil
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trie.children = newSparseChildList(trie.maxPrefixPerNode)
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}
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func (trie *Trie) put(key Prefix, item Item, replace bool) (inserted bool) {
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// Nil prefix not allowed.
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if key == nil {
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panic(ErrNilPrefix)
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}
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var (
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common int
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node *Trie = trie
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child *Trie
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)
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if node.prefix == nil {
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if len(key) <= trie.maxPrefixPerNode {
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node.prefix = key
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goto InsertItem
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}
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node.prefix = key[:trie.maxPrefixPerNode]
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key = key[trie.maxPrefixPerNode:]
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goto AppendChild
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}
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for {
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// Compute the longest common prefix length.
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common = node.longestCommonPrefixLength(key)
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key = key[common:]
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// Only a part matches, split.
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if common < len(node.prefix) {
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goto SplitPrefix
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}
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// common == len(node.prefix) since never (common > len(node.prefix))
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// common == len(former key) <-> 0 == len(key)
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// -> former key == node.prefix
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if len(key) == 0 {
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goto InsertItem
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}
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// Check children for matching prefix.
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child = node.children.next(key[0])
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if child == nil {
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goto AppendChild
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}
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node = child
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}
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SplitPrefix:
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// Split the prefix if necessary.
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child = new(Trie)
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*child = *node
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*node = *NewTrie()
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node.prefix = child.prefix[:common]
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child.prefix = child.prefix[common:]
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child = child.compact()
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node.children = node.children.add(child)
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AppendChild:
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// Keep appending children until whole prefix is inserted.
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// This loop starts with empty node.prefix that needs to be filled.
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for len(key) != 0 {
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child := NewTrie()
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if len(key) <= trie.maxPrefixPerNode {
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child.prefix = key
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node.children = node.children.add(child)
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node = child
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goto InsertItem
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} else {
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child.prefix = key[:trie.maxPrefixPerNode]
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key = key[trie.maxPrefixPerNode:]
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node.children = node.children.add(child)
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node = child
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}
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}
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InsertItem:
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// Try to insert the item if possible.
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if replace || node.item == nil {
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node.item = item
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return true
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}
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return false
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}
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func (trie *Trie) compact() *Trie {
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// Only a node with a single child can be compacted.
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if trie.children.length() != 1 {
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return trie
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}
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child := trie.children.head()
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// If any item is set, we cannot compact since we want to retain
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// the ability to do searching by key. This makes compaction less usable,
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// but that simply cannot be avoided.
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if trie.item != nil || child.item != nil {
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return trie
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}
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// Make sure the combined prefixes fit into a single node.
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if len(trie.prefix)+len(child.prefix) > trie.maxPrefixPerNode {
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return trie
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}
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// Concatenate the prefixes, move the items.
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child.prefix = append(trie.prefix, child.prefix...)
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if trie.item != nil {
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child.item = trie.item
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}
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return child
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}
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func (trie *Trie) findSubtree(prefix Prefix) (parent *Trie, root *Trie, found bool, leftover Prefix) {
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// Find the subtree matching prefix.
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root = trie
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for {
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// Compute what part of prefix matches.
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common := root.longestCommonPrefixLength(prefix)
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prefix = prefix[common:]
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// We used up the whole prefix, subtree found.
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if len(prefix) == 0 {
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found = true
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leftover = root.prefix[common:]
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return
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}
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// Partial match means that there is no subtree matching prefix.
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if common < len(root.prefix) {
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leftover = root.prefix[common:]
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return
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}
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// There is some prefix left, move to the children.
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child := root.children.next(prefix[0])
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if child == nil {
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// There is nowhere to continue, there is no subtree matching prefix.
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return
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}
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parent = root
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root = child
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}
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}
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func (trie *Trie) findSubtreePath(prefix Prefix) (path []*Trie, found bool, leftover Prefix) {
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// Find the subtree matching prefix.
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root := trie
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var subtreePath []*Trie
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for {
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// Append the current root to the path.
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subtreePath = append(subtreePath, root)
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// Compute what part of prefix matches.
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common := root.longestCommonPrefixLength(prefix)
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prefix = prefix[common:]
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// We used up the whole prefix, subtree found.
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if len(prefix) == 0 {
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path = subtreePath
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found = true
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leftover = root.prefix[common:]
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return
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}
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// Partial match means that there is no subtree matching prefix.
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if common < len(root.prefix) {
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leftover = root.prefix[common:]
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return
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}
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// There is some prefix left, move to the children.
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child := root.children.next(prefix[0])
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if child == nil {
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// There is nowhere to continue, there is no subtree matching prefix.
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return
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}
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root = child
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}
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}
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func (trie *Trie) walk(actualRootPrefix Prefix, visitor VisitorFunc) error {
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var prefix Prefix
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// Allocate a bit more space for prefix at the beginning.
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if actualRootPrefix == nil {
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prefix = make(Prefix, 32+len(trie.prefix))
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copy(prefix, trie.prefix)
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prefix = prefix[:len(trie.prefix)]
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} else {
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prefix = make(Prefix, 32+len(actualRootPrefix))
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copy(prefix, actualRootPrefix)
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prefix = prefix[:len(actualRootPrefix)]
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}
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// Visit the root first. Not that this works for empty trie as well since
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// in that case item == nil && len(children) == 0.
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if trie.item != nil {
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if err := visitor(prefix, trie.item); err != nil {
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if err == SkipSubtree {
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return nil
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}
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return err
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}
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}
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// Then continue to the children.
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return trie.children.walk(&prefix, visitor)
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}
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func (trie *Trie) longestCommonPrefixLength(prefix Prefix) (i int) {
|
|
for ; i < len(prefix) && i < len(trie.prefix) && prefix[i] == trie.prefix[i]; i++ {
|
|
}
|
|
return
|
|
}
|
|
|
|
func (trie *Trie) dump() string {
|
|
writer := &bytes.Buffer{}
|
|
trie.print(writer, 0)
|
|
return writer.String()
|
|
}
|
|
|
|
func (trie *Trie) print(writer io.Writer, indent int) {
|
|
fmt.Fprintf(writer, "%s%s %v\n", strings.Repeat(" ", indent), string(trie.prefix), trie.item)
|
|
trie.children.print(writer, indent+2)
|
|
}
|
|
|
|
// Errors ----------------------------------------------------------------------
|
|
|
|
var (
|
|
SkipSubtree = errors.New("Skip this subtree")
|
|
ErrNilPrefix = errors.New("Nil prefix passed into a method call")
|
|
)
|