{"id":"node_modules/mathjs/es/type/matrix/FibonacciHeap.js","dependencies":[{"name":"/home/hernan/workspace/tests/test-simulador/package.json","includedInParent":true,"mtime":1597264365661},{"name":"/home/hernan/workspace/tests/test-simulador/node_modules/mathjs/package.json","includedInParent":true,"mtime":1593627585935},{"name":"../../utils/factory","loc":{"line":1,"column":24},"parent":"/home/hernan/workspace/tests/test-simulador/node_modules/mathjs/es/type/matrix/FibonacciHeap.js","resolved":"/home/hernan/workspace/tests/test-simulador/node_modules/mathjs/es/utils/factory.js"}],"generated":{"js":"\"use strict\";\n\nObject.defineProperty(exports, \"__esModule\", {\n value: true\n});\nexports.createFibonacciHeapClass = void 0;\n\nvar _factory = require(\"../../utils/factory\");\n\nvar name = 'FibonacciHeap';\nvar dependencies = ['smaller', 'larger'];\nvar createFibonacciHeapClass = /* #__PURE__ */(0, _factory.factory)(name, dependencies, function (_ref) {\n var smaller = _ref.smaller,\n larger = _ref.larger;\n var oneOverLogPhi = 1.0 / Math.log((1.0 + Math.sqrt(5.0)) / 2.0);\n /**\n * Fibonacci Heap implementation, used interally for Matrix math.\n * @class FibonacciHeap\n * @constructor FibonacciHeap\n */\n\n function FibonacciHeap() {\n if (!(this instanceof FibonacciHeap)) {\n throw new SyntaxError('Constructor must be called with the new operator');\n } // initialize fields\n\n\n this._minimum = null;\n this._size = 0;\n }\n /**\n * Attach type information\n */\n\n\n FibonacciHeap.prototype.type = 'FibonacciHeap';\n FibonacciHeap.prototype.isFibonacciHeap = true;\n /**\n * Inserts a new data element into the heap. 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No heap consolidation is\n * performed at this time, the new node is simply inserted into the root\n * list of this heap. Running time: O(1) actual.\n * @memberof FibonacciHeap\n */\n\n FibonacciHeap.prototype.insert = function (key, value) {\n // create node\n var node = {\n key: key,\n value: value,\n degree: 0\n }; // check we have a node in the minimum\n\n if (this._minimum) {\n // minimum node\n var minimum = this._minimum; // update left & right of node\n\n node.left = minimum;\n node.right = minimum.right;\n minimum.right = node;\n node.right.left = node; // update minimum node in heap if needed\n\n if (smaller(key, minimum.key)) {\n // node has a smaller key, use it as minimum\n this._minimum = node;\n }\n } else {\n // set left & right\n node.left = node;\n node.right = node; // this is the first node\n\n this._minimum = node;\n } // increment number of nodes in heap\n\n\n this._size++; // return node\n\n return node;\n };\n /**\n * Returns the number of nodes in heap. Running time: O(1) actual.\n * @memberof FibonacciHeap\n */\n\n\n FibonacciHeap.prototype.size = function () {\n return this._size;\n };\n /**\n * Removes all elements from this heap.\n * @memberof FibonacciHeap\n */\n\n\n FibonacciHeap.prototype.clear = function () {\n this._minimum = null;\n this._size = 0;\n };\n /**\n * Returns true if the heap is empty, otherwise false.\n * @memberof FibonacciHeap\n */\n\n\n FibonacciHeap.prototype.isEmpty = function () {\n return this._size === 0;\n };\n /**\n * Extracts the node with minimum key from heap. Amortized running\n * time: O(log n).\n * @memberof FibonacciHeap\n */\n\n\n FibonacciHeap.prototype.extractMinimum = function () {\n // node to remove\n var node = this._minimum; // check we have a minimum\n\n if (node === null) {\n return node;\n } // current minimum\n\n\n var minimum = this._minimum; // get number of children\n\n var numberOfChildren = node.degree; // pointer to the first child\n\n var x = node.child; // for each child of node do...\n\n while (numberOfChildren > 0) {\n // store node in right side\n var tempRight = x.right; // remove x from child list\n\n x.left.right = x.right;\n x.right.left = x.left; // add x to root list of heap\n\n x.left = minimum;\n x.right = minimum.right;\n minimum.right = x;\n x.right.left = x; // set Parent[x] to null\n\n x.parent = null;\n x = tempRight;\n numberOfChildren--;\n } // remove node from root list of heap\n\n\n node.left.right = node.right;\n node.right.left = node.left; // update minimum\n\n if (node === node.right) {\n // empty\n minimum = null;\n } else {\n // update minimum\n minimum = node.right; // we need to update the pointer to the root with minimum key\n\n minimum = _findMinimumNode(minimum, this._size);\n } // decrement size of heap\n\n\n this._size--; // update minimum\n\n this._minimum = minimum; // return node\n\n return node;\n };\n /**\n * Removes a node from the heap given the reference to the node. The trees\n * in the heap will be consolidated, if necessary. This operation may fail\n * to remove the correct element if there are nodes with key value -Infinity.\n * Running time: O(log n) amortized.\n * @memberof FibonacciHeap\n */\n\n\n FibonacciHeap.prototype.remove = function (node) {\n // decrease key value\n this._minimum = _decreaseKey(this._minimum, node, -1); // remove the smallest\n\n this.extractMinimum();\n };\n /**\n * Decreases the key value for a heap node, given the new value to take on.\n * The structure of the heap may be changed and will not be consolidated.\n * Running time: O(1) amortized.\n * @memberof FibonacciHeap\n */\n\n\n function _decreaseKey(minimum, node, key) {\n // set node key\n node.key = key; // get parent node\n\n var parent = node.parent;\n\n if (parent && smaller(node.key, parent.key)) {\n // remove node from parent\n _cut(minimum, node, parent); // remove all nodes from parent to the root parent\n\n\n _cascadingCut(minimum, parent);\n } // update minimum node if needed\n\n\n if (smaller(node.key, minimum.key)) {\n minimum = node;\n } // return minimum\n\n\n return minimum;\n }\n /**\n * The reverse of the link operation: removes node from the child list of parent.\n * This method assumes that min is non-null. Running time: O(1).\n * @memberof FibonacciHeap\n */\n\n\n function _cut(minimum, node, parent) {\n // remove node from parent children and decrement Degree[parent]\n node.left.right = node.right;\n node.right.left = node.left;\n parent.degree--; // reset y.child if necessary\n\n if (parent.child === node) {\n parent.child = node.right;\n } // remove child if degree is 0\n\n\n if (parent.degree === 0) {\n parent.child = null;\n } // add node to root list of heap\n\n\n node.left = minimum;\n node.right = minimum.right;\n minimum.right = node;\n node.right.left = node; // set parent[node] to null\n\n node.parent = null; // set mark[node] to false\n\n node.mark = false;\n }\n /**\n * Performs a cascading cut operation. This cuts node from its parent and then\n * does the same for its parent, and so on up the tree.\n * Running time: O(log n); O(1) excluding the recursion.\n * @memberof FibonacciHeap\n */\n\n\n function _cascadingCut(minimum, node) {\n // store parent node\n var parent = node.parent; // if there's a parent...\n\n if (!parent) {\n return;\n } // if node is unmarked, set it marked\n\n\n if (!node.mark) {\n node.mark = true;\n } else {\n // it's marked, cut it from parent\n _cut(minimum, node, parent); // cut its parent as well\n\n\n _cascadingCut(parent);\n }\n }\n /**\n * Make the first node a child of the second one. Running time: O(1) actual.\n * @memberof FibonacciHeap\n */\n\n\n var _linkNodes = function _linkNodes(node, parent) {\n // remove node from root list of heap\n node.left.right = node.right;\n node.right.left = node.left; // make node a Child of parent\n\n node.parent = parent;\n\n if (!parent.child) {\n parent.child = node;\n node.right = node;\n node.left = node;\n } else {\n node.left = parent.child;\n node.right = parent.child.right;\n parent.child.right = node;\n node.right.left = node;\n } // increase degree[parent]\n\n\n parent.degree++; // set mark[node] false\n\n node.mark = false;\n };\n\n function _findMinimumNode(minimum, size) {\n // to find trees of the same degree efficiently we use an array of length O(log n) in which we keep a pointer to one root of each degree\n var arraySize = Math.floor(Math.log(size) * oneOverLogPhi) + 1; // create list with initial capacity\n\n var array = new Array(arraySize); // find the number of root nodes.\n\n var numRoots = 0;\n var x = minimum;\n\n if (x) {\n numRoots++;\n x = x.right;\n\n while (x !== minimum) {\n numRoots++;\n x = x.right;\n }\n } // vars\n\n\n var y; // For each node in root list do...\n\n while (numRoots > 0) {\n // access this node's degree..\n var d = x.degree; // get next node\n\n var next = x.right; // check if there is a node already in array with the same degree\n\n while (true) {\n // get node with the same degree is any\n y = array[d];\n\n if (!y) {\n break;\n } // make one node with the same degree a child of the other, do this based on the key value.\n\n\n if (larger(x.key, y.key)) {\n var temp = y;\n y = x;\n x = temp;\n } // make y a child of x\n\n\n _linkNodes(y, x); // we have handled this degree, go to next one.\n\n\n array[d] = null;\n d++;\n } // save this node for later when we might encounter another of the same degree.\n\n\n array[d] = x; // move forward through list.\n\n x = next;\n numRoots--;\n } // Set min to null (effectively losing the root list) and reconstruct the root list from the array entries in array[].\n\n\n minimum = null; // loop nodes in array\n\n for (var i = 0; i < arraySize; i++) {\n // get current node\n y = array[i];\n\n if (!y) {\n continue;\n } // check if we have a linked list\n\n\n if (minimum) {\n // First remove node from root list.\n y.left.right = y.right;\n y.right.left = y.left; // now add to root list, again.\n\n y.left = minimum;\n y.right = minimum.right;\n minimum.right = y;\n y.right.left = y; // check if this is a new min.\n\n if (smaller(y.key, minimum.key)) {\n minimum = y;\n }\n } else {\n minimum = y;\n }\n }\n\n return minimum;\n }\n\n return FibonacciHeap;\n}, {\n isClass: true\n});"},"lineCount":null}},"error":null,"hash":"4ef8e40d13280996ff5eaa941fced6e6","cacheData":{"env":{}}}