df5eeb85ca
Summary: Implement a insert hint into skip-list to hint insert position. This is to optimize for the write workload where there are multiple stream of sequential writes. For example, there is a stream of keys of a1, a2, a3... but also b1, b2, b2... Each stream are not neccessary strictly sequential, but can get reorder a little bit. User can specify a prefix extractor and the `SkipListRep` can thus maintan a hint for each of the stream for fast insert into memtable. This is the internal implementation part. See #1419 for the interface part. See inline comments for details. Closes https://github.com/facebook/rocksdb/pull/1449 Differential Revision: D4106781 Pulled By: yiwu-arbug fbshipit-source-id: f4d48c4
927 lines
32 KiB
C++
927 lines
32 KiB
C++
// Copyright (c) 2011-present, Facebook, Inc. All rights reserved.
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// This source code is licensed under the BSD-style license found in the
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// LICENSE file in the root directory of this source tree. An additional
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// grant of patent rights can be found in the PATENTS file in the same
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// directory.
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//
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// Copyright (c) 2011 The LevelDB Authors. All rights reserved. Use of
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// this source code is governed by a BSD-style license that can be found
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// in the LICENSE file. See the AUTHORS file for names of contributors.
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//
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// InlineSkipList is derived from SkipList (skiplist.h), but it optimizes
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// the memory layout by requiring that the key storage be allocated through
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// the skip list instance. For the common case of SkipList<const char*,
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// Cmp> this saves 1 pointer per skip list node and gives better cache
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// locality, at the expense of wasted padding from using AllocateAligned
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// instead of Allocate for the keys. The unused padding will be from
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// 0 to sizeof(void*)-1 bytes, and the space savings are sizeof(void*)
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// bytes, so despite the padding the space used is always less than
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// SkipList<const char*, ..>.
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//
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// Thread safety -------------
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//
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// Writes via Insert require external synchronization, most likely a mutex.
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// InsertConcurrently can be safely called concurrently with reads and
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// with other concurrent inserts. Reads require a guarantee that the
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// InlineSkipList will not be destroyed while the read is in progress.
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// Apart from that, reads progress without any internal locking or
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// synchronization.
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//
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// Invariants:
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//
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// (1) Allocated nodes are never deleted until the InlineSkipList is
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// destroyed. This is trivially guaranteed by the code since we never
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// delete any skip list nodes.
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//
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// (2) The contents of a Node except for the next/prev pointers are
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// immutable after the Node has been linked into the InlineSkipList.
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// Only Insert() modifies the list, and it is careful to initialize a
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// node and use release-stores to publish the nodes in one or more lists.
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//
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// ... prev vs. next pointer ordering ...
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//
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#pragma once
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#include <assert.h>
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#include <stdlib.h>
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#include <algorithm>
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#include <atomic>
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#include "port/port.h"
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#include "util/allocator.h"
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#include "util/random.h"
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namespace rocksdb {
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template <class Comparator>
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class InlineSkipList {
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public:
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struct InsertHint;
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private:
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struct Node;
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public:
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// Create a new InlineSkipList object that will use "cmp" for comparing
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// keys, and will allocate memory using "*allocator". Objects allocated
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// in the allocator must remain allocated for the lifetime of the
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// skiplist object.
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explicit InlineSkipList(Comparator cmp, Allocator* allocator,
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int32_t max_height = 12,
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int32_t branching_factor = 4);
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// Allocates a key and a skip-list node, returning a pointer to the key
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// portion of the node. This method is thread-safe if the allocator
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// is thread-safe.
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char* AllocateKey(size_t key_size);
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// Inserts a key allocated by AllocateKey, after the actual key value
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// has been filled in.
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//
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// REQUIRES: nothing that compares equal to key is currently in the list.
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// REQUIRES: no concurrent calls to INSERT
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void Insert(const char* key);
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// Inserts a key allocated by AllocateKey with a hint. It can be used to
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// optimize sequential inserts, or inserting a key close to the largest
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// key inserted previously with the same hint.
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//
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// If hint points to nullptr, a new hint will be populated, which can be
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// used in subsequent calls.
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//
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// REQUIRES: All keys inserted with the same hint must be consecutive in the
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// skip-list, i.e. let [k1..k2] be the range of keys inserted with hint h,
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// there shouldn't be a key k in the skip-list with k1 < k < k2, unless k is
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// also inserted with the same hint.
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void InsertWithHint(const char* key, InsertHint** hint);
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// Like Insert, but external synchronization is not required.
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void InsertConcurrently(const char* key);
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// Returns true iff an entry that compares equal to key is in the list.
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bool Contains(const char* key) const;
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// Return estimated number of entries smaller than `key`.
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uint64_t EstimateCount(const char* key) const;
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// Validate correctness of the skip-list.
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void TEST_Validate() const;
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// Iteration over the contents of a skip list
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class Iterator {
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public:
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// Initialize an iterator over the specified list.
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// The returned iterator is not valid.
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explicit Iterator(const InlineSkipList* list);
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// Change the underlying skiplist used for this iterator
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// This enables us not changing the iterator without deallocating
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// an old one and then allocating a new one
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void SetList(const InlineSkipList* list);
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// Returns true iff the iterator is positioned at a valid node.
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bool Valid() const;
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// Returns the key at the current position.
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// REQUIRES: Valid()
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const char* key() const;
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// Advances to the next position.
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// REQUIRES: Valid()
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void Next();
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// Advances to the previous position.
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// REQUIRES: Valid()
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void Prev();
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// Advance to the first entry with a key >= target
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void Seek(const char* target);
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// Retreat to the last entry with a key <= target
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void SeekForPrev(const char* target);
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// Position at the first entry in list.
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// Final state of iterator is Valid() iff list is not empty.
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void SeekToFirst();
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// Position at the last entry in list.
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// Final state of iterator is Valid() iff list is not empty.
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void SeekToLast();
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private:
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const InlineSkipList* list_;
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Node* node_;
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// Intentionally copyable
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};
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private:
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static const uint16_t kMaxPossibleHeight = 32;
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const uint16_t kMaxHeight_;
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const uint16_t kBranching_;
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const uint32_t kScaledInverseBranching_;
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// Immutable after construction
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Comparator const compare_;
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Allocator* const allocator_; // Allocator used for allocations of nodes
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Node* const head_;
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// Modified only by Insert(). Read racily by readers, but stale
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// values are ok.
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std::atomic<int> max_height_; // Height of the entire list
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// Used for optimizing sequential insert patterns. Tricky. prev_height_
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// of zero means prev_ is undefined. Otherwise: prev_[i] for i up
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// to max_height_ - 1 (inclusive) is the predecessor of prev_[0], and
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// prev_height_ is the height of prev_[0]. prev_[0] can only be equal
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// to head when max_height_ and prev_height_ are both 1.
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Node** prev_;
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std::atomic<uint16_t> prev_height_;
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inline int GetMaxHeight() const {
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return max_height_.load(std::memory_order_relaxed);
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}
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int RandomHeight();
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Node* AllocateNode(size_t key_size, int height);
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// Allocate a hint used by InsertWithHint().
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InsertHint* AllocateInsertHint();
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// Extract the node from a key allocated by AllocateKey(), and populate
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// height of the node.
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Node* GetNodeForInsert(const char* key, int* height);
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bool Equal(const char* a, const char* b) const {
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return (compare_(a, b) == 0);
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}
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bool LessThan(const char* a, const char* b) const {
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return (compare_(a, b) < 0);
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}
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// Return true if key is greater than the data stored in "n". Null n
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// is considered infinite.
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bool KeyIsAfterNode(const char* key, Node* n) const;
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// Returns the earliest node with a key >= key.
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// Return nullptr if there is no such node.
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Node* FindGreaterOrEqual(const char* key) const;
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// Return the latest node with a key < key.
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// Return head_ if there is no such node.
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// Fills prev[level] with pointer to previous node at "level" for every
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// level in [0..max_height_-1], if prev is non-null.
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Node* FindLessThan(const char* key, Node** prev = nullptr) const;
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// Return the latest node with a key < key on bottom_level. Start searching
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// from root node on the level below top_level.
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// Fills prev[level] with pointer to previous node at "level" for every
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// level in [bottom_level..top_level-1], if prev is non-null.
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Node* FindLessThan(const char* key, Node** prev, Node* root, int top_level,
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int bottom_level) const;
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// Return the last node in the list.
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// Return head_ if list is empty.
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Node* FindLast() const;
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// Traverses a single level of the list, setting *out_prev to the last
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// node before the key and *out_next to the first node after. Assumes
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// that the key is not present in the skip list. On entry, before should
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// point to a node that is before the key, and after should point to
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// a node that is after the key. after should be nullptr if a good after
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// node isn't conveniently available.
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void FindLevelSplice(const char* key, Node* before, Node* after, int level,
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Node** out_prev, Node** out_next);
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// Check if we need to invalidate prev_ cache after inserting a node of
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// given height.
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void MaybeInvalidatePrev(int height);
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// No copying allowed
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InlineSkipList(const InlineSkipList&);
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InlineSkipList& operator=(const InlineSkipList&);
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};
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// Implementation details follow
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// The Node data type is more of a pointer into custom-managed memory than
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// a traditional C++ struct. The key is stored in the bytes immediately
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// after the struct, and the next_ pointers for nodes with height > 1 are
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// stored immediately _before_ the struct. This avoids the need to include
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// any pointer or sizing data, which reduces per-node memory overheads.
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template <class Comparator>
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struct InlineSkipList<Comparator>::Node {
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// Stores the height of the node in the memory location normally used for
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// next_[0]. This is used for passing data from AllocateKey to Insert.
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void StashHeight(const int height) {
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assert(sizeof(int) <= sizeof(next_[0]));
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memcpy(&next_[0], &height, sizeof(int));
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}
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// Retrieves the value passed to StashHeight. Undefined after a call
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// to SetNext or NoBarrier_SetNext.
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int UnstashHeight() const {
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int rv;
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memcpy(&rv, &next_[0], sizeof(int));
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return rv;
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}
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const char* Key() const { return reinterpret_cast<const char*>(&next_[1]); }
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// Accessors/mutators for links. Wrapped in methods so we can add
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// the appropriate barriers as necessary, and perform the necessary
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// addressing trickery for storing links below the Node in memory.
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Node* Next(int n) {
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assert(n >= 0);
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// Use an 'acquire load' so that we observe a fully initialized
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// version of the returned Node.
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return (next_[-n].load(std::memory_order_acquire));
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}
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void SetNext(int n, Node* x) {
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assert(n >= 0);
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// Use a 'release store' so that anybody who reads through this
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// pointer observes a fully initialized version of the inserted node.
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next_[-n].store(x, std::memory_order_release);
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}
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bool CASNext(int n, Node* expected, Node* x) {
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assert(n >= 0);
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return next_[-n].compare_exchange_strong(expected, x);
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}
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// No-barrier variants that can be safely used in a few locations.
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Node* NoBarrier_Next(int n) {
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assert(n >= 0);
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return next_[-n].load(std::memory_order_relaxed);
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}
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void NoBarrier_SetNext(int n, Node* x) {
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assert(n >= 0);
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next_[-n].store(x, std::memory_order_relaxed);
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}
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// Insert node after prev on specific level.
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void InsertAfter(Node* prev, int level) {
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// NoBarrier_SetNext() suffices since we will add a barrier when
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// we publish a pointer to "this" in prev.
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NoBarrier_SetNext(level, prev->NoBarrier_Next(level));
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prev->SetNext(level, this);
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}
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private:
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// next_[0] is the lowest level link (level 0). Higher levels are
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// stored _earlier_, so level 1 is at next_[-1].
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std::atomic<Node*> next_[1];
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};
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//
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//
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// Hint to insert position to speed-up inserts. See implementation of
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// InsertWithHint() for more details.
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template <class Comparator>
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struct InlineSkipList<Comparator>::InsertHint {
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Node** prev;
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uint8_t* prev_height;
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int num_levels;
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};
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template <class Comparator>
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inline InlineSkipList<Comparator>::Iterator::Iterator(
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const InlineSkipList* list) {
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SetList(list);
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}
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template <class Comparator>
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inline void InlineSkipList<Comparator>::Iterator::SetList(
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const InlineSkipList* list) {
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list_ = list;
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node_ = nullptr;
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}
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template <class Comparator>
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inline bool InlineSkipList<Comparator>::Iterator::Valid() const {
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return node_ != nullptr;
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}
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template <class Comparator>
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inline const char* InlineSkipList<Comparator>::Iterator::key() const {
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assert(Valid());
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return node_->Key();
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}
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template <class Comparator>
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inline void InlineSkipList<Comparator>::Iterator::Next() {
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assert(Valid());
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node_ = node_->Next(0);
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}
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template <class Comparator>
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inline void InlineSkipList<Comparator>::Iterator::Prev() {
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// Instead of using explicit "prev" links, we just search for the
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// last node that falls before key.
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assert(Valid());
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node_ = list_->FindLessThan(node_->Key());
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if (node_ == list_->head_) {
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node_ = nullptr;
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}
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}
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template <class Comparator>
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inline void InlineSkipList<Comparator>::Iterator::Seek(const char* target) {
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node_ = list_->FindGreaterOrEqual(target);
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}
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template <class Comparator>
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inline void InlineSkipList<Comparator>::Iterator::SeekForPrev(
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const char* target) {
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Seek(target);
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if (!Valid()) {
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SeekToLast();
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}
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while (Valid() && list_->LessThan(target, key())) {
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Prev();
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}
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}
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template <class Comparator>
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inline void InlineSkipList<Comparator>::Iterator::SeekToFirst() {
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node_ = list_->head_->Next(0);
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}
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template <class Comparator>
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inline void InlineSkipList<Comparator>::Iterator::SeekToLast() {
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node_ = list_->FindLast();
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if (node_ == list_->head_) {
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node_ = nullptr;
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}
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}
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template <class Comparator>
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int InlineSkipList<Comparator>::RandomHeight() {
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auto rnd = Random::GetTLSInstance();
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// Increase height with probability 1 in kBranching
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int height = 1;
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while (height < kMaxHeight_ && height < kMaxPossibleHeight &&
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rnd->Next() < kScaledInverseBranching_) {
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height++;
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}
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assert(height > 0);
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assert(height <= kMaxHeight_);
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assert(height <= kMaxPossibleHeight);
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return height;
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}
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template <class Comparator>
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bool InlineSkipList<Comparator>::KeyIsAfterNode(const char* key,
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Node* n) const {
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// nullptr n is considered infinite
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return (n != nullptr) && (compare_(n->Key(), key) < 0);
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}
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template <class Comparator>
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typename InlineSkipList<Comparator>::Node*
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InlineSkipList<Comparator>::FindGreaterOrEqual(const char* key) const {
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// Note: It looks like we could reduce duplication by implementing
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// this function as FindLessThan(key)->Next(0), but we wouldn't be able
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// to exit early on equality and the result wouldn't even be correct.
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// A concurrent insert might occur after FindLessThan(key) but before
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// we get a chance to call Next(0).
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Node* x = head_;
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int level = GetMaxHeight() - 1;
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Node* last_bigger = nullptr;
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while (true) {
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Node* next = x->Next(level);
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// Make sure the lists are sorted
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assert(x == head_ || next == nullptr || KeyIsAfterNode(next->Key(), x));
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// Make sure we haven't overshot during our search
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assert(x == head_ || KeyIsAfterNode(key, x));
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int cmp = (next == nullptr || next == last_bigger)
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? 1
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: compare_(next->Key(), key);
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if (cmp == 0 || (cmp > 0 && level == 0)) {
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return next;
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} else if (cmp < 0) {
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// Keep searching in this list
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x = next;
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} else {
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// Switch to next list, reuse compare_() result
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last_bigger = next;
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level--;
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}
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}
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}
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template <class Comparator>
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typename InlineSkipList<Comparator>::Node*
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InlineSkipList<Comparator>::FindLessThan(const char* key, Node** prev) const {
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return FindLessThan(key, prev, head_, GetMaxHeight(), 0);
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}
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template <class Comparator>
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typename InlineSkipList<Comparator>::Node*
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InlineSkipList<Comparator>::FindLessThan(const char* key, Node** prev,
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Node* root, int top_level,
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int bottom_level) const {
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assert(top_level > bottom_level);
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int level = top_level - 1;
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Node* x = root;
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// KeyIsAfter(key, last_not_after) is definitely false
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Node* last_not_after = nullptr;
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while (true) {
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Node* next = x->Next(level);
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assert(x == head_ || next == nullptr || KeyIsAfterNode(next->Key(), x));
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assert(x == head_ || KeyIsAfterNode(key, x));
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if (next != last_not_after && KeyIsAfterNode(key, next)) {
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// Keep searching in this list
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x = next;
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} else {
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if (prev != nullptr) {
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prev[level] = x;
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}
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if (level == bottom_level) {
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return x;
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} else {
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// Switch to next list, reuse KeyIsAfterNode() result
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last_not_after = next;
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level--;
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}
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}
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}
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}
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template <class Comparator>
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typename InlineSkipList<Comparator>::Node*
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InlineSkipList<Comparator>::FindLast() const {
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Node* x = head_;
|
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int level = GetMaxHeight() - 1;
|
|
while (true) {
|
|
Node* next = x->Next(level);
|
|
if (next == nullptr) {
|
|
if (level == 0) {
|
|
return x;
|
|
} else {
|
|
// Switch to next list
|
|
level--;
|
|
}
|
|
} else {
|
|
x = next;
|
|
}
|
|
}
|
|
}
|
|
|
|
template <class Comparator>
|
|
uint64_t InlineSkipList<Comparator>::EstimateCount(const char* key) const {
|
|
uint64_t count = 0;
|
|
|
|
Node* x = head_;
|
|
int level = GetMaxHeight() - 1;
|
|
while (true) {
|
|
assert(x == head_ || compare_(x->Key(), key) < 0);
|
|
Node* next = x->Next(level);
|
|
if (next == nullptr || compare_(next->Key(), key) >= 0) {
|
|
if (level == 0) {
|
|
return count;
|
|
} else {
|
|
// Switch to next list
|
|
count *= kBranching_;
|
|
level--;
|
|
}
|
|
} else {
|
|
x = next;
|
|
count++;
|
|
}
|
|
}
|
|
}
|
|
|
|
template <class Comparator>
|
|
InlineSkipList<Comparator>::InlineSkipList(const Comparator cmp,
|
|
Allocator* allocator,
|
|
int32_t max_height,
|
|
int32_t branching_factor)
|
|
: kMaxHeight_(max_height),
|
|
kBranching_(branching_factor),
|
|
kScaledInverseBranching_((Random::kMaxNext + 1) / kBranching_),
|
|
compare_(cmp),
|
|
allocator_(allocator),
|
|
head_(AllocateNode(0, max_height)),
|
|
max_height_(1),
|
|
prev_height_(1) {
|
|
assert(max_height > 0 && kMaxHeight_ == static_cast<uint32_t>(max_height));
|
|
assert(branching_factor > 1 &&
|
|
kBranching_ == static_cast<uint32_t>(branching_factor));
|
|
assert(kScaledInverseBranching_ > 0);
|
|
// Allocate the prev_ Node* array, directly from the passed-in allocator.
|
|
// prev_ does not need to be freed, as its life cycle is tied up with
|
|
// the allocator as a whole.
|
|
prev_ = reinterpret_cast<Node**>(
|
|
allocator_->AllocateAligned(sizeof(Node*) * kMaxHeight_));
|
|
for (int i = 0; i < kMaxHeight_; i++) {
|
|
head_->SetNext(i, nullptr);
|
|
prev_[i] = head_;
|
|
}
|
|
}
|
|
|
|
template <class Comparator>
|
|
char* InlineSkipList<Comparator>::AllocateKey(size_t key_size) {
|
|
return const_cast<char*>(AllocateNode(key_size, RandomHeight())->Key());
|
|
}
|
|
|
|
template <class Comparator>
|
|
typename InlineSkipList<Comparator>::Node*
|
|
InlineSkipList<Comparator>::AllocateNode(size_t key_size, int height) {
|
|
auto prefix = sizeof(std::atomic<Node*>) * (height - 1);
|
|
|
|
// prefix is space for the height - 1 pointers that we store before
|
|
// the Node instance (next_[-(height - 1) .. -1]). Node starts at
|
|
// raw + prefix, and holds the bottom-mode (level 0) skip list pointer
|
|
// next_[0]. key_size is the bytes for the key, which comes just after
|
|
// the Node.
|
|
char* raw = allocator_->AllocateAligned(prefix + sizeof(Node) + key_size);
|
|
Node* x = reinterpret_cast<Node*>(raw + prefix);
|
|
|
|
// Once we've linked the node into the skip list we don't actually need
|
|
// to know its height, because we can implicitly use the fact that we
|
|
// traversed into a node at level h to known that h is a valid level
|
|
// for that node. We need to convey the height to the Insert step,
|
|
// however, so that it can perform the proper links. Since we're not
|
|
// using the pointers at the moment, StashHeight temporarily borrow
|
|
// storage from next_[0] for that purpose.
|
|
x->StashHeight(height);
|
|
return x;
|
|
}
|
|
|
|
template <class Comparator>
|
|
typename InlineSkipList<Comparator>::InsertHint*
|
|
InlineSkipList<Comparator>::AllocateInsertHint() {
|
|
InsertHint* hint = reinterpret_cast<InsertHint*>(
|
|
allocator_->AllocateAligned(sizeof(InsertHint)));
|
|
// Allocate an extra level on kMaxHeight_, to make boundary cases easier to
|
|
// handle.
|
|
hint->prev = reinterpret_cast<Node**>(
|
|
allocator_->AllocateAligned(sizeof(Node*) * (kMaxHeight_ + 1)));
|
|
hint->prev_height = reinterpret_cast<uint8_t*>(
|
|
allocator_->AllocateAligned(sizeof(uint8_t*) * kMaxHeight_));
|
|
for (int i = 0; i <= kMaxHeight_; i++) {
|
|
hint->prev[i] = head_;
|
|
}
|
|
hint->num_levels = 0;
|
|
return hint;
|
|
}
|
|
|
|
template <class Comparator>
|
|
typename InlineSkipList<Comparator>::Node*
|
|
InlineSkipList<Comparator>::GetNodeForInsert(const char* key, int* height) {
|
|
// Find the Node that we placed before the key in AllocateKey
|
|
Node* x = reinterpret_cast<Node*>(const_cast<char*>(key)) - 1;
|
|
assert(height != nullptr);
|
|
*height = x->UnstashHeight();
|
|
assert(*height >= 1 && *height <= kMaxHeight_);
|
|
|
|
if (*height > GetMaxHeight()) {
|
|
// It is ok to mutate max_height_ without any synchronization
|
|
// with concurrent readers. A concurrent reader that observes
|
|
// the new value of max_height_ will see either the old value of
|
|
// new level pointers from head_ (nullptr), or a new value set in
|
|
// the loop below. In the former case the reader will
|
|
// immediately drop to the next level since nullptr sorts after all
|
|
// keys. In the latter case the reader will use the new node.
|
|
max_height_.store(*height, std::memory_order_relaxed);
|
|
}
|
|
|
|
return x;
|
|
}
|
|
|
|
template <class Comparator>
|
|
void InlineSkipList<Comparator>::MaybeInvalidatePrev(int height) {
|
|
// We don't have a lock-free algorithm for updating prev_, but we do have
|
|
// the option of invalidating the entire sequential-insertion cache.
|
|
// prev_'s invariant is that prev_[i] (i > 0) is the predecessor of
|
|
// prev_[0] at that level. We're only going to violate that if height
|
|
// > 1 and key lands after prev_[height - 1] but before prev_[0].
|
|
// Comparisons are pretty expensive, so an easier version is to just
|
|
// clear the cache if height > 1. We only write to prev_height_ if the
|
|
// nobody else has, to avoid invalidating the root of the skip list in
|
|
// all of the other CPU caches.
|
|
if (height > 1 && prev_height_.load(std::memory_order_relaxed) != 0) {
|
|
prev_height_.store(0, std::memory_order_relaxed);
|
|
}
|
|
}
|
|
|
|
template <class Comparator>
|
|
void InlineSkipList<Comparator>::Insert(const char* key) {
|
|
// InsertConcurrently often can't maintain the prev_ invariants, so
|
|
// it just sets prev_height_ to zero, letting us know that we should
|
|
// ignore it. A relaxed load suffices here because write thread
|
|
// synchronization separates Insert calls from InsertConcurrently calls.
|
|
auto prev_height = prev_height_.load(std::memory_order_relaxed);
|
|
|
|
// fast path for sequential insertion
|
|
if (prev_height > 0 && !KeyIsAfterNode(key, prev_[0]->NoBarrier_Next(0)) &&
|
|
(prev_[0] == head_ || KeyIsAfterNode(key, prev_[0]))) {
|
|
assert(prev_[0] != head_ || (prev_height == 1 && GetMaxHeight() == 1));
|
|
|
|
// Outside of this method prev_[1..max_height_] is the predecessor
|
|
// of prev_[0], and prev_height_ refers to prev_[0]. Inside Insert
|
|
// prev_[0..max_height - 1] is the predecessor of key. Switch from
|
|
// the external state to the internal
|
|
for (int i = 1; i < prev_height; i++) {
|
|
prev_[i] = prev_[0];
|
|
}
|
|
} else {
|
|
// TODO(opt): we could use a NoBarrier predecessor search as an
|
|
// optimization for architectures where memory_order_acquire needs
|
|
// a synchronization instruction. Doesn't matter on x86
|
|
FindLessThan(key, prev_);
|
|
}
|
|
|
|
// Our data structure does not allow duplicate insertion
|
|
assert(prev_[0]->Next(0) == nullptr || !Equal(key, prev_[0]->Next(0)->Key()));
|
|
|
|
int height = 0;
|
|
Node* x = GetNodeForInsert(key, &height);
|
|
|
|
for (int i = 0; i < height; i++) {
|
|
x->InsertAfter(prev_[i], i);
|
|
}
|
|
prev_[0] = x;
|
|
prev_height_.store(height, std::memory_order_relaxed);
|
|
}
|
|
|
|
// The goal here is to reduce the number of key comparisons, as it can be
|
|
// expensive. We maintain a hint which help us to find a insert position
|
|
// between or next to previously inserted keys with the same hint.
|
|
// Note that we require all keys inserted with the same hint are consecutive
|
|
// in the skip-list.
|
|
//
|
|
// The hint keeps a list of nodes previous inserted with the same hint:
|
|
// * The first level, prev[0], points to the largest key of them.
|
|
// * For 0 < i < num_levels, prev[i] is the previous node of prev[i-1]
|
|
// on level i, i.e.
|
|
// prev[i] < prev[i-1] <= prev[i]->Next(i)
|
|
// (prev[i-1] and prev[i]->Next(i) could be the same node.)
|
|
// In addition prev_height keeps the height of prev[i].
|
|
//
|
|
// When inserting a new key, we look for the lowest level L where
|
|
// prev[L] < key < prev[L-1]. Let
|
|
// M = max(prev_height[i]..prev_height[num_levels-1])
|
|
// For each level between in [L, M), the previous node of
|
|
// the new key must be one of prev[i]. For levels below L and above M
|
|
// we do normal skip-list search if needed.
|
|
//
|
|
// The optimization is suitable for stream of keys where new inserts are next
|
|
// to or close to the largest key ever inserted, e.g. sequential inserts.
|
|
template <class Comparator>
|
|
void InlineSkipList<Comparator>::InsertWithHint(const char* key,
|
|
InsertHint** hint_ptr) {
|
|
int height = 0;
|
|
Node* x = GetNodeForInsert(key, &height);
|
|
|
|
// InsertWithHint() is not compatible with prev_ optimization used by
|
|
// Insert().
|
|
MaybeInvalidatePrev(height);
|
|
|
|
assert(hint_ptr != nullptr);
|
|
InsertHint* hint = *hint_ptr;
|
|
if (hint == nullptr) {
|
|
// AllocateInsertHint will initialize hint with num_levels = 0 and
|
|
// prev[i] = head_ for all i.
|
|
hint = AllocateInsertHint();
|
|
*hint_ptr = hint;
|
|
}
|
|
|
|
// Look for the first level i < num_levels with prev[i] < key.
|
|
int level = 0;
|
|
for (; level < hint->num_levels; level++) {
|
|
if (KeyIsAfterNode(key, hint->prev[level])) {
|
|
assert(!KeyIsAfterNode(key, hint->prev[level]->Next(level)));
|
|
break;
|
|
}
|
|
}
|
|
Node* tmp_prev[kMaxPossibleHeight];
|
|
if (level >= hint->num_levels) {
|
|
// The hint is not useful in this case. Fallback to full search.
|
|
FindLessThan(key, tmp_prev);
|
|
for (int i = 0; i < height; i++) {
|
|
assert(tmp_prev[i] == head_ || KeyIsAfterNode(key, tmp_prev[i]));
|
|
assert(!KeyIsAfterNode(key, tmp_prev[i]->Next(i)));
|
|
x->InsertAfter(tmp_prev[i], i);
|
|
}
|
|
} else {
|
|
// Search on levels below "level", using prev[level] as root.
|
|
if (level > 0) {
|
|
FindLessThan(key, tmp_prev, hint->prev[level], level, 0);
|
|
for (int i = 0; i < level && i < height; i++) {
|
|
assert(tmp_prev[i] == head_ || KeyIsAfterNode(key, tmp_prev[i]));
|
|
assert(!KeyIsAfterNode(key, tmp_prev[i]->Next(i)));
|
|
x->InsertAfter(tmp_prev[i], i);
|
|
}
|
|
}
|
|
// The current level where the new node is to insert into skip-list.
|
|
int current_level = level;
|
|
for (int i = level; i < hint->num_levels; i++) {
|
|
while (current_level < height && current_level < hint->prev_height[i]) {
|
|
// In this case, prev[i] is the previous node of key on current_level,
|
|
// since:
|
|
// * prev[i] < key;
|
|
// * no other nodes less than prev[level-1] has height greater than
|
|
// current_level, and prev[level-1] > key.
|
|
assert(KeyIsAfterNode(key, hint->prev[i]));
|
|
assert(!KeyIsAfterNode(key, hint->prev[i]->Next(current_level)));
|
|
x->InsertAfter(hint->prev[i], current_level);
|
|
current_level++;
|
|
}
|
|
}
|
|
// Full search on levels above current_level if needed.
|
|
if (current_level < height) {
|
|
FindLessThan(key, tmp_prev, head_, GetMaxHeight(), current_level);
|
|
for (int i = current_level; i < height; i++) {
|
|
assert(tmp_prev[i] == head_ || KeyIsAfterNode(key, tmp_prev[i]));
|
|
assert(!KeyIsAfterNode(key, tmp_prev[i]->Next(i)));
|
|
x->InsertAfter(tmp_prev[i], i);
|
|
}
|
|
}
|
|
}
|
|
// The last step is update the new node into the hint.
|
|
// * If "height" <= "level", prev[level] is still the previous node of
|
|
// prev[level-1] on level "level". Stop.
|
|
// * Otherwise, the new node becomes the new previous node of
|
|
// prev[level-1], or if level=0, the new node becomes the largest node
|
|
// inserted with the same hint. Replace prev[level] with the new node.
|
|
// * If prev[i] is replaced by another node, check if it can replace
|
|
// prev[i+1] using a similar rule, up till "num_levels" level.
|
|
Node* p = x;
|
|
uint8_t h = static_cast<uint8_t>(height);
|
|
for (int i = level; i < hint->num_levels; i++) {
|
|
if (h <= i) {
|
|
p = nullptr;
|
|
break;
|
|
}
|
|
std::swap(p, hint->prev[i]);
|
|
std::swap(h, hint->prev_height[i]);
|
|
}
|
|
if (p != nullptr && h > hint->num_levels) {
|
|
hint->prev[hint->num_levels] = p;
|
|
hint->prev_height[hint->num_levels] = h;
|
|
hint->num_levels++;
|
|
}
|
|
}
|
|
|
|
template <class Comparator>
|
|
void InlineSkipList<Comparator>::FindLevelSplice(const char* key, Node* before,
|
|
Node* after, int level,
|
|
Node** out_prev,
|
|
Node** out_next) {
|
|
while (true) {
|
|
Node* next = before->Next(level);
|
|
assert(before == head_ || next == nullptr ||
|
|
KeyIsAfterNode(next->Key(), before));
|
|
assert(before == head_ || KeyIsAfterNode(key, before));
|
|
if (next == after || !KeyIsAfterNode(key, next)) {
|
|
// found it
|
|
*out_prev = before;
|
|
*out_next = next;
|
|
return;
|
|
}
|
|
before = next;
|
|
}
|
|
}
|
|
|
|
template <class Comparator>
|
|
void InlineSkipList<Comparator>::InsertConcurrently(const char* key) {
|
|
Node* x = reinterpret_cast<Node*>(const_cast<char*>(key)) - 1;
|
|
int height = x->UnstashHeight();
|
|
assert(height >= 1 && height <= kMaxHeight_);
|
|
MaybeInvalidatePrev(height);
|
|
|
|
int max_height = max_height_.load(std::memory_order_relaxed);
|
|
while (height > max_height) {
|
|
if (max_height_.compare_exchange_strong(max_height, height)) {
|
|
// successfully updated it
|
|
max_height = height;
|
|
break;
|
|
}
|
|
// else retry, possibly exiting the loop because somebody else
|
|
// increased it
|
|
}
|
|
assert(max_height <= kMaxPossibleHeight);
|
|
|
|
Node* prev[kMaxPossibleHeight + 1];
|
|
Node* next[kMaxPossibleHeight + 1];
|
|
prev[max_height] = head_;
|
|
next[max_height] = nullptr;
|
|
for (int i = max_height - 1; i >= 0; --i) {
|
|
FindLevelSplice(key, prev[i + 1], next[i + 1], i, &prev[i], &next[i]);
|
|
}
|
|
for (int i = 0; i < height; ++i) {
|
|
while (true) {
|
|
x->NoBarrier_SetNext(i, next[i]);
|
|
if (prev[i]->CASNext(i, next[i], x)) {
|
|
// success
|
|
break;
|
|
}
|
|
// CAS failed, we need to recompute prev and next. It is unlikely
|
|
// to be helpful to try to use a different level as we redo the
|
|
// search, because it should be unlikely that lots of nodes have
|
|
// been inserted between prev[i] and next[i]. No point in using
|
|
// next[i] as the after hint, because we know it is stale.
|
|
FindLevelSplice(key, prev[i], nullptr, i, &prev[i], &next[i]);
|
|
}
|
|
}
|
|
}
|
|
|
|
template <class Comparator>
|
|
bool InlineSkipList<Comparator>::Contains(const char* key) const {
|
|
Node* x = FindGreaterOrEqual(key);
|
|
if (x != nullptr && Equal(key, x->Key())) {
|
|
return true;
|
|
} else {
|
|
return false;
|
|
}
|
|
}
|
|
|
|
template <class Comparator>
|
|
void InlineSkipList<Comparator>::TEST_Validate() const {
|
|
// Interate over all levels at the same time, and verify nodes appear in
|
|
// the right order, and nodes appear in upper level also appear in lower
|
|
// levels.
|
|
Node* nodes[kMaxPossibleHeight];
|
|
int max_height = GetMaxHeight();
|
|
for (int i = 0; i < max_height; i++) {
|
|
nodes[i] = head_;
|
|
}
|
|
while (nodes[0] != nullptr) {
|
|
Node* l0_next = nodes[0]->Next(0);
|
|
if (l0_next == nullptr) {
|
|
break;
|
|
}
|
|
assert(nodes[0] == head_ || compare_(nodes[0]->Key(), l0_next->Key()) < 0);
|
|
nodes[0] = l0_next;
|
|
|
|
int i = 1;
|
|
while (i < max_height) {
|
|
Node* next = nodes[i]->Next(i);
|
|
if (next == nullptr) {
|
|
break;
|
|
}
|
|
auto cmp = compare_(nodes[0]->Key(), next->Key());
|
|
assert(cmp <= 0);
|
|
if (cmp == 0) {
|
|
assert(next == nodes[0]);
|
|
nodes[i] = next;
|
|
} else {
|
|
break;
|
|
}
|
|
i++;
|
|
}
|
|
}
|
|
for (int i = 1; i < max_height; i++) {
|
|
assert(nodes[i]->Next(i) == nullptr);
|
|
}
|
|
}
|
|
|
|
} // namespace rocksdb
|