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337 lines
10 KiB
JavaScript
337 lines
10 KiB
JavaScript
/* This Source Code Form is subject to the terms of the Mozilla Public
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* License, v. 2.0. If a copy of the MPL was not distributed with this
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* file, You can obtain one at http://mozilla.org/MPL/2.0/. */
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"use strict";
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const { immutableUpdate } = require("resource://devtools/shared/ThreadSafeDevToolsUtils.js");
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const { Visitor, walk } = require("resource://devtools/shared/heapsnapshot/CensusUtils.js");
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const { deduplicatePaths } = require("resource://devtools/shared/heapsnapshot/shortest-paths");
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const DEFAULT_MAX_DEPTH = 4;
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const DEFAULT_MAX_SIBLINGS = 15;
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const DEFAULT_MAX_NUM_PATHS = 5;
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/**
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* A single node in a dominator tree.
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*
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* @param {NodeId} nodeId
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* @param {NodeSize} retainedSize
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*/
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function DominatorTreeNode(nodeId, label, shallowSize, retainedSize) {
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// The id of this node.
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this.nodeId = nodeId;
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// The label structure generated by describing the given node.
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this.label = label;
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// The shallow size of this node.
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this.shallowSize = shallowSize;
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// The retained size of this node.
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this.retainedSize = retainedSize;
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// The id of this node's parent or undefined if this node is the root.
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this.parentId = undefined;
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// An array of immediately dominated child `DominatorTreeNode`s, or undefined.
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this.children = undefined;
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// An object of the form returned by `deduplicatePaths`, encoding the set of
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// the N shortest retaining paths for this node as a graph.
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this.shortestPaths = undefined;
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// True iff the `children` property does not contain every immediately
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// dominated node.
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//
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// * If children is an array and this property is true: the array does not
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// contain the complete set of immediately dominated children.
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// * If children is an array and this property is false: the array contains
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// the complete set of immediately dominated children.
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// * If children is undefined and this property is true: there exist
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// immediately dominated children for this node, but they have not been
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// loaded yet.
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// * If children is undefined and this property is false: this node does not
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// dominate any others and therefore has no children.
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this.moreChildrenAvailable = true;
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}
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DominatorTreeNode.prototype = null;
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module.exports = DominatorTreeNode;
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/**
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* Add `child` to the `parent`'s set of children.
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*
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* @param {DominatorTreeNode} parent
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* @param {DominatorTreeNode} child
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*/
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DominatorTreeNode.addChild = function (parent, child) {
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if (parent.children === undefined) {
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parent.children = [];
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}
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parent.children.push(child);
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child.parentId = parent.nodeId;
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};
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/**
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* A Visitor that is used to generate a label for a node in the heap snapshot
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* and get its shallow size as well while we are at it.
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*/
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function LabelAndShallowSizeVisitor() {
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// As we walk the description, we accumulate edges in this array.
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this._labelPieces = [];
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// Once we reach the non-zero count leaf node in the description, we move the
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// labelPieces here to signify that we no longer need to accumulate edges.
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this._label = undefined;
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// Once we reach the non-zero count leaf node in the description, we grab the
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// shallow size and place it here.
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this._shallowSize = 0;
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}
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DominatorTreeNode.LabelAndShallowSizeVisitor = LabelAndShallowSizeVisitor;
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LabelAndShallowSizeVisitor.prototype = Object.create(Visitor);
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/**
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* @overrides Visitor.prototype.enter
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*/
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LabelAndShallowSizeVisitor.prototype.enter = function (breakdown, report, edge) {
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if (this._labelPieces && edge) {
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this._labelPieces.push(edge);
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}
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};
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/**
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* @overrides Visitor.prototype.exit
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*/
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LabelAndShallowSizeVisitor.prototype.exit = function (breakdown, report, edge) {
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if (this._labelPieces && edge) {
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this._labelPieces.pop();
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}
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};
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/**
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* @overrides Visitor.prototype.count
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*/
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LabelAndShallowSizeVisitor.prototype.count = function (breakdown, report, edge) {
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if (report.count === 0) {
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return;
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}
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this._label = this._labelPieces;
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this._labelPieces = undefined;
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this._shallowSize = report.bytes;
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};
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/**
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* Get the generated label structure accumulated by this visitor.
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*
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* @returns {Object}
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*/
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LabelAndShallowSizeVisitor.prototype.label = function () {
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return this._label;
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};
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/**
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* Get the shallow size of the node this visitor visited.
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*
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* @returns {Number}
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*/
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LabelAndShallowSizeVisitor.prototype.shallowSize = function () {
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return this._shallowSize;
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};
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/**
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* Generate a label structure for the node with the given id and grab its
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* shallow size.
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*
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* What is a "label" structure? HeapSnapshot.describeNode essentially takes a
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* census of a single node rather than the whole heap graph. The resulting
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* report has only one count leaf that is non-zero. The label structure is the
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* path in this report from the root to the non-zero count leaf.
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*
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* @param {Number} nodeId
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* @param {HeapSnapshot} snapshot
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* @param {Object} breakdown
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*
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* @returns {Object}
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* An object with the following properties:
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* - {Number} shallowSize
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* - {Object} label
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*/
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DominatorTreeNode.getLabelAndShallowSize = function (nodeId,
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snapshot,
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breakdown) {
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const description = snapshot.describeNode(breakdown, nodeId);
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const visitor = new LabelAndShallowSizeVisitor();
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walk(breakdown, description, visitor);
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return {
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label: visitor.label(),
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shallowSize: visitor.shallowSize(),
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};
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};
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/**
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* Do a partial traversal of the given dominator tree and convert it into a tree
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* of `DominatorTreeNode`s. Dominator trees have a node for every node in the
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* snapshot's heap graph, so we must not allocate a JS object for every node. It
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* would be way too many and the node count is effectively unbounded.
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*
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* Go no deeper down the tree than `maxDepth` and only consider at most
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* `maxSiblings` within any single node's children.
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*
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* @param {DominatorTree} dominatorTree
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* @param {HeapSnapshot} snapshot
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* @param {Object} breakdown
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* @param {Number} maxDepth
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* @param {Number} maxSiblings
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*
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* @returns {DominatorTreeNode}
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*/
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DominatorTreeNode.partialTraversal = function (dominatorTree,
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snapshot,
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breakdown,
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maxDepth = DEFAULT_MAX_DEPTH,
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maxSiblings = DEFAULT_MAX_SIBLINGS) {
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function dfs(nodeId, depth) {
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const { label, shallowSize } =
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DominatorTreeNode.getLabelAndShallowSize(nodeId, snapshot, breakdown);
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const retainedSize = dominatorTree.getRetainedSize(nodeId);
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const node = new DominatorTreeNode(nodeId, label, shallowSize, retainedSize);
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const childNodeIds = dominatorTree.getImmediatelyDominated(nodeId);
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const newDepth = depth + 1;
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if (newDepth < maxDepth) {
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const endIdx = Math.min(childNodeIds.length, maxSiblings);
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for (let i = 0; i < endIdx; i++) {
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DominatorTreeNode.addChild(node, dfs(childNodeIds[i], newDepth));
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}
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node.moreChildrenAvailable = endIdx < childNodeIds.length;
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} else {
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node.moreChildrenAvailable = childNodeIds.length > 0;
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}
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return node;
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}
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return dfs(dominatorTree.root, 0);
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};
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/**
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* Insert more children into the given (partially complete) dominator tree.
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*
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* The tree is updated in an immutable and persistent manner: a new tree is
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* returned, but all unmodified subtrees (which is most) are shared with the
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* original tree. Only the modified nodes are re-allocated.
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*
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* @param {DominatorTreeNode} tree
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* @param {Array<NodeId>} path
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* @param {Array<DominatorTreeNode>} newChildren
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* @param {Boolean} moreChildrenAvailable
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*
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* @returns {DominatorTreeNode}
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*/
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DominatorTreeNode.insert = function (tree, path, newChildren, moreChildrenAvailable) {
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function insert(tree, i) {
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if (tree.nodeId !== path[i]) {
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return tree;
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}
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if (i == path.length - 1) {
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return immutableUpdate(tree, {
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children: (tree.children || []).concat(newChildren),
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moreChildrenAvailable,
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});
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}
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return tree.children
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? immutableUpdate(tree, {
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children: tree.children.map(c => insert(c, i + 1))
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})
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: tree;
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}
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return insert(tree, 0);
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};
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/**
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* Get the new canonical node with the given `id` in `tree` that exists along
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* `path`. If there is no such node along `path`, return null.
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*
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* This is useful if we have a reference to a now-outdated DominatorTreeNode due
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* to a recent call to DominatorTreeNode.insert and want to get the up-to-date
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* version. We don't have to walk the whole tree: if there is an updated version
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* of the node then it *must* be along the path.
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*
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* @param {NodeId} id
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* @param {DominatorTreeNode} tree
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* @param {Array<NodeId>} path
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*
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* @returns {DominatorTreeNode|null}
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*/
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DominatorTreeNode.getNodeByIdAlongPath = function (id, tree, path) {
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function find(node, i) {
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if (!node || node.nodeId !== path[i]) {
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return null;
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}
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if (node.nodeId === id) {
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return node;
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}
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if (i === path.length - 1 || !node.children) {
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return null;
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}
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const nextId = path[i + 1];
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return find(node.children.find(c => c.nodeId === nextId), i + 1);
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}
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return find(tree, 0);
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};
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/**
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* Find the shortest retaining paths for the given set of DominatorTreeNodes,
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* and populate each node's `shortestPaths` property with them in place.
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*
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* @param {HeapSnapshot} snapshot
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* @param {Object} breakdown
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* @param {NodeId} start
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* @param {Array<DominatorTreeNode>} treeNodes
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* @param {Number} maxNumPaths
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*/
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DominatorTreeNode.attachShortestPaths = function (snapshot,
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breakdown,
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start,
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treeNodes,
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maxNumPaths = DEFAULT_MAX_NUM_PATHS) {
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const idToTreeNode = new Map();
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const targets = [];
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for (let node of treeNodes) {
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const id = node.nodeId;
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idToTreeNode.set(id, node);
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targets.push(id);
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}
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const shortestPaths = snapshot.computeShortestPaths(start,
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targets,
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maxNumPaths);
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for (let [target, paths] of shortestPaths) {
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const deduped = deduplicatePaths(target, paths);
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deduped.nodes = deduped.nodes.map(id => {
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const { label } =
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DominatorTreeNode.getLabelAndShallowSize(id, snapshot, breakdown);
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return { id, label };
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});
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idToTreeNode.get(target).shortestPaths = deduped;
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}
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};
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