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https://github.com/KhronosGroup/SPIRV-Tools
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NFC. This just makes sure every file is formatted following the formatting definition in .clang-format. Re-formatted with: $ clang-format -i $(find source tools include -name '*.cpp') $ clang-format -i $(find source tools include -name '*.h')
386 lines
12 KiB
C++
386 lines
12 KiB
C++
// Copyright (c) 2017 Google Inc.
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//
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// Licensed under the Apache License, Version 2.0 (the "License");
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// you may not use this file except in compliance with the License.
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// You may obtain a copy of the License at
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//
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// http://www.apache.org/licenses/LICENSE-2.0
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//
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// Unless required by applicable law or agreed to in writing, software
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// distributed under the License is distributed on an "AS IS" BASIS,
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// WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
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// See the License for the specific language governing permissions and
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// limitations under the License.
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// Contains utils for reading, writing and debug printing bit streams.
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#ifndef LIBSPIRV_UTIL_HUFFMAN_CODEC_H_
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#define LIBSPIRV_UTIL_HUFFMAN_CODEC_H_
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#include <algorithm>
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#include <cassert>
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#include <functional>
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#include <iomanip>
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#include <map>
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#include <memory>
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#include <ostream>
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#include <queue>
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#include <sstream>
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#include <stack>
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#include <tuple>
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#include <unordered_map>
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#include <vector>
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namespace spvutils {
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// Used to generate and apply a Huffman coding scheme.
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// |Val| is the type of variable being encoded (for example a string or a
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// literal).
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template <class Val>
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class HuffmanCodec {
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public:
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// Huffman tree node.
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struct Node {
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Node() {}
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// Creates Node from serialization leaving weight and id undefined.
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Node(const Val& in_value, uint32_t in_left, uint32_t in_right)
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: value(in_value), left(in_left), right(in_right) {}
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Val value = Val();
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uint32_t weight = 0;
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// Ids are issued sequentially starting from 1. Ids are used as an ordering
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// tie-breaker, to make sure that the ordering (and resulting coding scheme)
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// are consistent accross multiple platforms.
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uint32_t id = 0;
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// Handles of children.
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uint32_t left = 0;
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uint32_t right = 0;
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};
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// Creates Huffman codec from a histogramm.
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// Histogramm counts must not be zero.
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explicit HuffmanCodec(const std::map<Val, uint32_t>& hist) {
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if (hist.empty()) return;
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// Heuristic estimate.
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nodes_.reserve(3 * hist.size());
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// Create NIL.
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CreateNode();
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// The queue is sorted in ascending order by weight (or by node id if
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// weights are equal).
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std::vector<uint32_t> queue_vector;
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queue_vector.reserve(hist.size());
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std::priority_queue<uint32_t, std::vector<uint32_t>,
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std::function<bool(uint32_t, uint32_t)>>
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queue(std::bind(&HuffmanCodec::LeftIsBigger, this,
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std::placeholders::_1, std::placeholders::_2),
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std::move(queue_vector));
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// Put all leaves in the queue.
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for (const auto& pair : hist) {
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const uint32_t node = CreateNode();
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MutableValueOf(node) = pair.first;
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MutableWeightOf(node) = pair.second;
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assert(WeightOf(node));
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queue.push(node);
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}
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// Form the tree by combining two subtrees with the least weight,
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// and pushing the root of the new tree in the queue.
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while (true) {
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// We push a node at the end of each iteration, so the queue is never
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// supposed to be empty at this point, unless there are no leaves, but
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// that case was already handled.
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assert(!queue.empty());
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const uint32_t right = queue.top();
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queue.pop();
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// If the queue is empty at this point, then the last node is
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// the root of the complete Huffman tree.
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if (queue.empty()) {
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root_ = right;
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break;
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}
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const uint32_t left = queue.top();
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queue.pop();
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// Combine left and right into a new tree and push it into the queue.
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const uint32_t parent = CreateNode();
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MutableWeightOf(parent) = WeightOf(right) + WeightOf(left);
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MutableLeftOf(parent) = left;
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MutableRightOf(parent) = right;
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queue.push(parent);
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}
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// Traverse the tree and form encoding table.
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CreateEncodingTable();
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}
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// Creates Huffman codec from saved tree structure.
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// |nodes| is the list of nodes of the tree, nodes[0] being NIL.
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// |root_handle| is the index of the root node.
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HuffmanCodec(uint32_t root_handle, std::vector<Node>&& nodes) {
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nodes_ = std::move(nodes);
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assert(!nodes_.empty());
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assert(root_handle > 0 && root_handle < nodes_.size());
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assert(!LeftOf(0) && !RightOf(0));
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root_ = root_handle;
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// Traverse the tree and form encoding table.
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CreateEncodingTable();
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}
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// Serializes the codec in the following text format:
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// (<root_handle>, {
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// {0, 0, 0},
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// {val1, left1, right1},
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// {val2, left2, right2},
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// ...
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// })
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std::string SerializeToText(int indent_num_whitespaces) const {
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const bool value_is_text = std::is_same<Val, std::string>::value;
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const std::string indent1 = std::string(indent_num_whitespaces, ' ');
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const std::string indent2 = std::string(indent_num_whitespaces + 2, ' ');
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std::stringstream code;
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code << "(" << root_ << ", {\n";
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for (const Node& node : nodes_) {
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code << indent2 << "{";
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if (value_is_text) code << "\"";
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code << node.value;
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if (value_is_text) code << "\"";
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code << ", " << node.left << ", " << node.right << "},\n";
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}
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code << indent1 << "})";
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return code.str();
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}
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// Prints the Huffman tree in the following format:
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// w------w------'x'
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// w------'y'
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// Where w stands for the weight of the node.
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// Right tree branches appear above left branches. Taking the right path
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// adds 1 to the code, taking the left adds 0.
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void PrintTree(std::ostream& out) const { PrintTreeInternal(out, root_, 0); }
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// Traverses the tree and prints the Huffman table: value, code
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// and optionally node weight for every leaf.
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void PrintTable(std::ostream& out, bool print_weights = true) {
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std::queue<std::pair<uint32_t, std::string>> queue;
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queue.emplace(root_, "");
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while (!queue.empty()) {
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const uint32_t node = queue.front().first;
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const std::string code = queue.front().second;
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queue.pop();
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if (!RightOf(node) && !LeftOf(node)) {
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out << ValueOf(node);
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if (print_weights) out << " " << WeightOf(node);
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out << " " << code << std::endl;
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} else {
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if (LeftOf(node)) queue.emplace(LeftOf(node), code + "0");
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if (RightOf(node)) queue.emplace(RightOf(node), code + "1");
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}
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}
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}
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// Returns the Huffman table. The table was built at at construction time,
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// this function just returns a const reference.
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const std::unordered_map<Val, std::pair<uint64_t, size_t>>& GetEncodingTable()
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const {
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return encoding_table_;
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}
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// Encodes |val| and stores its Huffman code in the lower |num_bits| of
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// |bits|. Returns false of |val| is not in the Huffman table.
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bool Encode(const Val& val, uint64_t* bits, size_t* num_bits) const {
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auto it = encoding_table_.find(val);
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if (it == encoding_table_.end()) return false;
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*bits = it->second.first;
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*num_bits = it->second.second;
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return true;
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}
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// Reads bits one-by-one using callback |read_bit| until a match is found.
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// Matching value is stored in |val|. Returns false if |read_bit| terminates
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// before a code was mathced.
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// |read_bit| has type bool func(bool* bit). When called, the next bit is
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// stored in |bit|. |read_bit| returns false if the stream terminates
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// prematurely.
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bool DecodeFromStream(const std::function<bool(bool*)>& read_bit,
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Val* val) const {
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uint32_t node = root_;
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while (true) {
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assert(node);
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if (!RightOf(node) && !LeftOf(node)) {
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*val = ValueOf(node);
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return true;
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}
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bool go_right;
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if (!read_bit(&go_right)) return false;
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if (go_right)
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node = RightOf(node);
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else
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node = LeftOf(node);
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}
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assert(0);
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return false;
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}
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private:
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// Returns value of the node referenced by |handle|.
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Val ValueOf(uint32_t node) const { return nodes_.at(node).value; }
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// Returns left child of |node|.
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uint32_t LeftOf(uint32_t node) const { return nodes_.at(node).left; }
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// Returns right child of |node|.
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uint32_t RightOf(uint32_t node) const { return nodes_.at(node).right; }
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// Returns weight of |node|.
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uint32_t WeightOf(uint32_t node) const { return nodes_.at(node).weight; }
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// Returns id of |node|.
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uint32_t IdOf(uint32_t node) const { return nodes_.at(node).id; }
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// Returns mutable reference to value of |node|.
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Val& MutableValueOf(uint32_t node) {
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assert(node);
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return nodes_.at(node).value;
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}
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// Returns mutable reference to handle of left child of |node|.
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uint32_t& MutableLeftOf(uint32_t node) {
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assert(node);
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return nodes_.at(node).left;
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}
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// Returns mutable reference to handle of right child of |node|.
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uint32_t& MutableRightOf(uint32_t node) {
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assert(node);
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return nodes_.at(node).right;
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}
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// Returns mutable reference to weight of |node|.
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uint32_t& MutableWeightOf(uint32_t node) { return nodes_.at(node).weight; }
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// Returns mutable reference to id of |node|.
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uint32_t& MutableIdOf(uint32_t node) { return nodes_.at(node).id; }
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// Returns true if |left| has bigger weight than |right|. Node ids are
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// used as tie-breaker.
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bool LeftIsBigger(uint32_t left, uint32_t right) const {
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if (WeightOf(left) == WeightOf(right)) {
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assert(IdOf(left) != IdOf(right));
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return IdOf(left) > IdOf(right);
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}
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return WeightOf(left) > WeightOf(right);
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}
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// Prints subtree (helper function used by PrintTree).
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void PrintTreeInternal(std::ostream& out, uint32_t node, size_t depth) const {
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if (!node) return;
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const size_t kTextFieldWidth = 7;
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if (!RightOf(node) && !LeftOf(node)) {
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out << ValueOf(node) << std::endl;
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} else {
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if (RightOf(node)) {
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std::stringstream label;
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label << std::setfill('-') << std::left << std::setw(kTextFieldWidth)
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<< WeightOf(RightOf(node));
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out << label.str();
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PrintTreeInternal(out, RightOf(node), depth + 1);
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}
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if (LeftOf(node)) {
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out << std::string(depth * kTextFieldWidth, ' ');
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std::stringstream label;
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label << std::setfill('-') << std::left << std::setw(kTextFieldWidth)
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<< WeightOf(LeftOf(node));
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out << label.str();
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PrintTreeInternal(out, LeftOf(node), depth + 1);
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}
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}
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}
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// Traverses the Huffman tree and saves paths to the leaves as bit
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// sequences to encoding_table_.
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void CreateEncodingTable() {
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struct Context {
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Context(uint32_t in_node, uint64_t in_bits, size_t in_depth)
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: node(in_node), bits(in_bits), depth(in_depth) {}
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uint32_t node;
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// Huffman tree depth cannot exceed 64 as histogramm counts are expected
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// to be positive and limited by numeric_limits<uint32_t>::max().
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// For practical applications tree depth would be much smaller than 64.
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uint64_t bits;
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size_t depth;
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};
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std::queue<Context> queue;
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queue.emplace(root_, 0, 0);
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while (!queue.empty()) {
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const Context& context = queue.front();
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const uint32_t node = context.node;
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const uint64_t bits = context.bits;
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const size_t depth = context.depth;
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queue.pop();
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if (!RightOf(node) && !LeftOf(node)) {
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auto insertion_result = encoding_table_.emplace(
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ValueOf(node), std::pair<uint64_t, size_t>(bits, depth));
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assert(insertion_result.second);
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(void)insertion_result;
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} else {
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if (LeftOf(node)) queue.emplace(LeftOf(node), bits, depth + 1);
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if (RightOf(node))
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queue.emplace(RightOf(node), bits | (1ULL << depth), depth + 1);
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}
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}
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}
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// Creates new Huffman tree node and stores it in the deleter array.
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uint32_t CreateNode() {
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const uint32_t handle = static_cast<uint32_t>(nodes_.size());
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nodes_.emplace_back(Node());
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nodes_.back().id = next_node_id_++;
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return handle;
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}
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// Huffman tree root handle.
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uint32_t root_ = 0;
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// Huffman tree deleter.
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std::vector<Node> nodes_;
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// Encoding table value -> {bits, num_bits}.
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// Huffman codes are expected to never exceed 64 bit length (this is in fact
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// impossible if frequencies are stored as uint32_t).
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std::unordered_map<Val, std::pair<uint64_t, size_t>> encoding_table_;
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// Next node id issued by CreateNode();
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uint32_t next_node_id_ = 1;
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};
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} // namespace spvutils
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#endif // LIBSPIRV_UTIL_HUFFMAN_CODEC_H_
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