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/*
 * Licensed to the Apache Software Foundation (ASF) under one or more
 * contributor license agreements.  See the NOTICE file distributed with
 * this work for additional information regarding copyright ownership.
 * The ASF licenses this file to You under the Apache License, Version 2.0
 * (the "License"); you may not use this file except in compliance with
 * the License.  You may obtain a copy of the License at
 *
 *      http://www.apache.org/licenses/LICENSE-2.0
 *
 * Unless required by applicable law or agreed to in writing, software
 * distributed under the License is distributed on an "AS IS" BASIS,
 * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
 * See the License for the specific language governing permissions and
 * limitations under the License.
 */
package org.apache.commons.collections4.list;

import java.util.AbstractList;
import java.util.ArrayDeque;
import java.util.Collection;
import java.util.ConcurrentModificationException;
import java.util.Deque;
import java.util.Iterator;
import java.util.ListIterator;
import java.util.NoSuchElementException;

import org.apache.commons.collections4.OrderedIterator;

/**
 * A List implementation that is optimised for fast insertions and
 * removals at any index in the list.
 * 

* This list implementation utilises a tree structure internally to ensure that * all insertions and removals are O(log n). This provides much faster performance * than both an ArrayList and a LinkedList where elements * are inserted and removed repeatedly from anywhere in the list. *

* The following relative performance statistics are indicative of this class: *

 *              get  add  insert  iterate  remove
 * TreeList       3    5       1       2       1
 * ArrayList      1    1      40       1      40
 * LinkedList  5800    1     350       2     325
 * 
* ArrayList is a good general purpose list implementation. * It is faster than TreeList for most operations except inserting * and removing in the middle of the list. ArrayList also uses less * memory as TreeList uses one object per entry. *

* LinkedList is rarely a good choice of implementation. * TreeList is almost always a good replacement for it, although it * does use slightly more memory. * * @since 3.1 */ public class TreeList extends AbstractList { // add; toArray; iterator; insert; get; indexOf; remove // TreeList = 1260;7360;3080; 160; 170;3400; 170; // ArrayList = 220;1480;1760; 6870; 50;1540; 7200; // LinkedList = 270;7360;3350;55860;290720;2910;55200; /** The root node in the AVL tree */ private AVLNode root; /** The current size of the list */ private int size; //----------------------------------------------------------------------- /** * Constructs a new empty list. */ public TreeList() { super(); } /** * Constructs a new empty list that copies the specified collection. * * @param coll the collection to copy * @throws NullPointerException if the collection is null */ public TreeList(final Collection coll) { super(); if (!coll.isEmpty()) { root = new AVLNode<>(coll); size = coll.size(); } } //----------------------------------------------------------------------- /** * Gets the element at the specified index. * * @param index the index to retrieve * @return the element at the specified index */ @Override public E get(final int index) { checkInterval(index, 0, size() - 1); return root.get(index).getValue(); } /** * Gets the current size of the list. * * @return the current size */ @Override public int size() { return size; } /** * Gets an iterator over the list. * * @return an iterator over the list */ @Override public Iterator iterator() { // override to go 75% faster return listIterator(0); } /** * Gets a ListIterator over the list. * * @return the new iterator */ @Override public ListIterator listIterator() { // override to go 75% faster return listIterator(0); } /** * Gets a ListIterator over the list. * * @param fromIndex the index to start from * @return the new iterator */ @Override public ListIterator listIterator(final int fromIndex) { // override to go 75% faster // cannot use EmptyIterator as iterator.add() must work checkInterval(fromIndex, 0, size()); return new TreeListIterator<>(this, fromIndex); } /** * Searches for the index of an object in the list. * * @param object the object to search * @return the index of the object, -1 if not found */ @Override public int indexOf(final Object object) { // override to go 75% faster if (root == null) { return -1; } return root.indexOf(object, root.relativePosition); } /** * Searches for the presence of an object in the list. * * @param object the object to check * @return true if the object is found */ @Override public boolean contains(final Object object) { return indexOf(object) >= 0; } /** * Converts the list into an array. * * @return the list as an array */ @Override public Object[] toArray() { // override to go 20% faster final Object[] array = new Object[size()]; if (root != null) { root.toArray(array, root.relativePosition); } return array; } //----------------------------------------------------------------------- /** * Adds a new element to the list. * * @param index the index to add before * @param obj the element to add */ @Override public void add(final int index, final E obj) { modCount++; checkInterval(index, 0, size()); if (root == null) { root = new AVLNode<>(index, obj, null, null); } else { root = root.insert(index, obj); } size++; } /** * Appends all of the elements in the specified collection to the end of this list, * in the order that they are returned by the specified collection's Iterator. *

* This method runs in O(n + log m) time, where m is * the size of this list and n is the size of {@code c}. * * @param c the collection to be added to this list * @return {@code true} if this list changed as a result of the call * @throws NullPointerException {@inheritDoc} */ @Override public boolean addAll(final Collection c) { if (c.isEmpty()) { return false; } modCount += c.size(); final AVLNode cTree = new AVLNode<>(c); root = root == null ? cTree : root.addAll(cTree, size); size += c.size(); return true; } /** * Sets the element at the specified index. * * @param index the index to set * @param obj the object to store at the specified index * @return the previous object at that index * @throws IndexOutOfBoundsException if the index is invalid */ @Override public E set(final int index, final E obj) { checkInterval(index, 0, size() - 1); final AVLNode node = root.get(index); final E result = node.value; node.setValue(obj); return result; } /** * Removes the element at the specified index. * * @param index the index to remove * @return the previous object at that index */ @Override public E remove(final int index) { modCount++; checkInterval(index, 0, size() - 1); final E result = get(index); root = root.remove(index); size--; return result; } /** * Clears the list, removing all entries. */ @Override public void clear() { modCount++; root = null; size = 0; } //----------------------------------------------------------------------- /** * Checks whether the index is valid. * * @param index the index to check * @param startIndex the first allowed index * @param endIndex the last allowed index * @throws IndexOutOfBoundsException if the index is invalid */ private void checkInterval(final int index, final int startIndex, final int endIndex) { if (index < startIndex || index > endIndex) { throw new IndexOutOfBoundsException("Invalid index:" + index + ", size=" + size()); } } //----------------------------------------------------------------------- /** * Implements an AVLNode which keeps the offset updated. *

* This node contains the real work. * TreeList is just there to implement {@link java.util.List}. * The nodes don't know the index of the object they are holding. They * do know however their position relative to their parent node. * This allows to calculate the index of a node while traversing the tree. *

* The Faedelung calculation stores a flag for both the left and right child * to indicate if they are a child (false) or a link as in linked list (true). */ static class AVLNode { /** The left child node or the predecessor if {@link #leftIsPrevious}.*/ private AVLNode left; /** Flag indicating that left reference is not a subtree but the predecessor. */ private boolean leftIsPrevious; /** The right child node or the successor if {@link #rightIsNext}. */ private AVLNode right; /** Flag indicating that right reference is not a subtree but the successor. */ private boolean rightIsNext; /** How many levels of left/right are below this one. */ private int height; /** The relative position, root holds absolute position. */ private int relativePosition; /** The stored element. */ private E value; /** * Constructs a new node with a relative position. * * @param relativePosition the relative position of the node * @param obj the value for the node * @param rightFollower the node with the value following this one * @param leftFollower the node with the value leading this one */ private AVLNode(final int relativePosition, final E obj, final AVLNode rightFollower, final AVLNode leftFollower) { this.relativePosition = relativePosition; value = obj; rightIsNext = true; leftIsPrevious = true; right = rightFollower; left = leftFollower; } /** * Constructs a new AVL tree from a collection. *

* The collection must be nonempty. * * @param coll a nonempty collection */ private AVLNode(final Collection coll) { this(coll.iterator(), 0, coll.size() - 1, 0, null, null); } /** * Constructs a new AVL tree from a collection. *

* This is a recursive helper for {@link #AVLNode(Collection)}. A call * to this method will construct the subtree for elements {@code start} * through {@code end} of the collection, assuming the iterator * {@code e} already points at element {@code start}. * * @param iterator an iterator over the collection, which should already point * to the element at index {@code start} within the collection * @param start the index of the first element in the collection that * should be in this subtree * @param end the index of the last element in the collection that * should be in this subtree * @param absolutePositionOfParent absolute position of this node's * parent, or 0 if this node is the root * @param prev the {@code AVLNode} corresponding to element (start - 1) * of the collection, or null if start is 0 * @param next the {@code AVLNode} corresponding to element (end + 1) * of the collection, or null if end is the last element of the collection */ private AVLNode(final Iterator iterator, final int start, final int end, final int absolutePositionOfParent, final AVLNode prev, final AVLNode next) { final int mid = start + (end - start) / 2; if (start < mid) { left = new AVLNode<>(iterator, start, mid - 1, mid, prev, this); } else { leftIsPrevious = true; left = prev; } value = iterator.next(); relativePosition = mid - absolutePositionOfParent; if (mid < end) { right = new AVLNode<>(iterator, mid + 1, end, mid, this, next); } else { rightIsNext = true; right = next; } recalcHeight(); } /** * Gets the value. * * @return the value of this node */ E getValue() { return value; } /** * Sets the value. * * @param obj the value to store */ void setValue(final E obj) { this.value = obj; } /** * Locate the element with the given index relative to the * offset of the parent of this node. */ AVLNode get(final int index) { final int indexRelativeToMe = index - relativePosition; if (indexRelativeToMe == 0) { return this; } final AVLNode nextNode = indexRelativeToMe < 0 ? getLeftSubTree() : getRightSubTree(); if (nextNode == null) { return null; } return nextNode.get(indexRelativeToMe); } /** * Locate the index that contains the specified object. */ int indexOf(final Object object, final int index) { if (getLeftSubTree() != null) { final int result = left.indexOf(object, index + left.relativePosition); if (result != -1) { return result; } } if (value == null ? value == object : value.equals(object)) { return index; } if (getRightSubTree() != null) { return right.indexOf(object, index + right.relativePosition); } return -1; } /** * Stores the node and its children into the array specified. * * @param array the array to be filled * @param index the index of this node */ void toArray(final Object[] array, final int index) { array[index] = value; if (getLeftSubTree() != null) { left.toArray(array, index + left.relativePosition); } if (getRightSubTree() != null) { right.toArray(array, index + right.relativePosition); } } /** * Gets the next node in the list after this one. * * @return the next node */ AVLNode next() { if (rightIsNext || right == null) { return right; } return right.min(); } /** * Gets the node in the list before this one. * * @return the previous node */ AVLNode previous() { if (leftIsPrevious || left == null) { return left; } return left.max(); } /** * Inserts a node at the position index. * * @param index is the index of the position relative to the position of * the parent node. * @param obj is the object to be stored in the position. */ AVLNode insert(final int index, final E obj) { final int indexRelativeToMe = index - relativePosition; if (indexRelativeToMe <= 0) { return insertOnLeft(indexRelativeToMe, obj); } return insertOnRight(indexRelativeToMe, obj); } private AVLNode insertOnLeft(final int indexRelativeToMe, final E obj) { if (getLeftSubTree() == null) { setLeft(new AVLNode<>(-1, obj, this, left), null); } else { setLeft(left.insert(indexRelativeToMe, obj), null); } if (relativePosition >= 0) { relativePosition++; } final AVLNode ret = balance(); recalcHeight(); return ret; } private AVLNode insertOnRight(final int indexRelativeToMe, final E obj) { if (getRightSubTree() == null) { setRight(new AVLNode<>(+1, obj, right, this), null); } else { setRight(right.insert(indexRelativeToMe, obj), null); } if (relativePosition < 0) { relativePosition--; } final AVLNode ret = balance(); recalcHeight(); return ret; } //----------------------------------------------------------------------- /** * Gets the left node, returning null if its a faedelung. */ private AVLNode getLeftSubTree() { return leftIsPrevious ? null : left; } /** * Gets the right node, returning null if its a faedelung. */ private AVLNode getRightSubTree() { return rightIsNext ? null : right; } /** * Gets the rightmost child of this node. * * @return the rightmost child (greatest index) */ private AVLNode max() { return getRightSubTree() == null ? this : right.max(); } /** * Gets the leftmost child of this node. * * @return the leftmost child (smallest index) */ private AVLNode min() { return getLeftSubTree() == null ? this : left.min(); } /** * Removes the node at a given position. * * @param index is the index of the element to be removed relative to the position of * the parent node of the current node. */ AVLNode remove(final int index) { final int indexRelativeToMe = index - relativePosition; if (indexRelativeToMe == 0) { return removeSelf(); } if (indexRelativeToMe > 0) { setRight(right.remove(indexRelativeToMe), right.right); if (relativePosition < 0) { relativePosition++; } } else { setLeft(left.remove(indexRelativeToMe), left.left); if (relativePosition > 0) { relativePosition--; } } recalcHeight(); return balance(); } private AVLNode removeMax() { if (getRightSubTree() == null) { return removeSelf(); } setRight(right.removeMax(), right.right); if (relativePosition < 0) { relativePosition++; } recalcHeight(); return balance(); } private AVLNode removeMin() { if (getLeftSubTree() == null) { return removeSelf(); } setLeft(left.removeMin(), left.left); if (relativePosition > 0) { relativePosition--; } recalcHeight(); return balance(); } /** * Removes this node from the tree. * * @return the node that replaces this one in the parent */ private AVLNode removeSelf() { if (getRightSubTree() == null && getLeftSubTree() == null) { return null; } if (getRightSubTree() == null) { if (relativePosition > 0) { left.relativePosition += relativePosition; } left.max().setRight(null, right); return left; } if (getLeftSubTree() == null) { right.relativePosition += relativePosition - (relativePosition < 0 ? 0 : 1); right.min().setLeft(null, left); return right; } if (heightRightMinusLeft() > 0) { // more on the right, so delete from the right final AVLNode rightMin = right.min(); value = rightMin.value; if (leftIsPrevious) { left = rightMin.left; } right = right.removeMin(); if (relativePosition < 0) { relativePosition++; } } else { // more on the left or equal, so delete from the left final AVLNode leftMax = left.max(); value = leftMax.value; if (rightIsNext) { right = leftMax.right; } final AVLNode leftPrevious = left.left; left = left.removeMax(); if (left == null) { // special case where left that was deleted was a double link // only occurs when height difference is equal left = leftPrevious; leftIsPrevious = true; } if (relativePosition > 0) { relativePosition--; } } recalcHeight(); return this; } //----------------------------------------------------------------------- /** * Balances according to the AVL algorithm. */ private AVLNode balance() { switch (heightRightMinusLeft()) { case 1 : case 0 : case -1 : return this; case -2 : if (left.heightRightMinusLeft() > 0) { setLeft(left.rotateLeft(), null); } return rotateRight(); case 2 : if (right.heightRightMinusLeft() < 0) { setRight(right.rotateRight(), null); } return rotateLeft(); default : throw new RuntimeException("tree inconsistent!"); } } /** * Gets the relative position. */ private int getOffset(final AVLNode node) { if (node == null) { return 0; } return node.relativePosition; } /** * Sets the relative position. */ private int setOffset(final AVLNode node, final int newOffest) { if (node == null) { return 0; } final int oldOffset = getOffset(node); node.relativePosition = newOffest; return oldOffset; } /** * Sets the height by calculation. */ private void recalcHeight() { height = Math.max( getLeftSubTree() == null ? -1 : getLeftSubTree().height, getRightSubTree() == null ? -1 : getRightSubTree().height) + 1; } /** * Returns the height of the node or -1 if the node is null. */ private int getHeight(final AVLNode node) { return node == null ? -1 : node.height; } /** * Returns the height difference right - left */ private int heightRightMinusLeft() { return getHeight(getRightSubTree()) - getHeight(getLeftSubTree()); } private AVLNode rotateLeft() { final AVLNode newTop = right; // can't be faedelung! final AVLNode movedNode = getRightSubTree().getLeftSubTree(); final int newTopPosition = relativePosition + getOffset(newTop); final int myNewPosition = -newTop.relativePosition; final int movedPosition = getOffset(newTop) + getOffset(movedNode); setRight(movedNode, newTop); newTop.setLeft(this, null); setOffset(newTop, newTopPosition); setOffset(this, myNewPosition); setOffset(movedNode, movedPosition); return newTop; } private AVLNode rotateRight() { final AVLNode newTop = left; // can't be faedelung final AVLNode movedNode = getLeftSubTree().getRightSubTree(); final int newTopPosition = relativePosition + getOffset(newTop); final int myNewPosition = -newTop.relativePosition; final int movedPosition = getOffset(newTop) + getOffset(movedNode); setLeft(movedNode, newTop); newTop.setRight(this, null); setOffset(newTop, newTopPosition); setOffset(this, myNewPosition); setOffset(movedNode, movedPosition); return newTop; } /** * Sets the left field to the node, or the previous node if that is null * * @param node the new left subtree node * @param previous the previous node in the linked list */ private void setLeft(final AVLNode node, final AVLNode previous) { leftIsPrevious = node == null; left = leftIsPrevious ? previous : node; recalcHeight(); } /** * Sets the right field to the node, or the next node if that is null * * @param node the new left subtree node * @param next the next node in the linked list */ private void setRight(final AVLNode node, final AVLNode next) { rightIsNext = node == null; right = rightIsNext ? next : node; recalcHeight(); } /** * Appends the elements of another tree list to this tree list by efficiently * merging the two AVL trees. This operation is destructive to both trees and * runs in O(log(m + n)) time. * * @param otherTree * the root of the AVL tree to merge with this one * @param currentSize * the number of elements in this AVL tree * @return the root of the new, merged AVL tree */ private AVLNode addAll(AVLNode otherTree, final int currentSize) { final AVLNode maxNode = max(); final AVLNode otherTreeMin = otherTree.min(); // We need to efficiently merge the two AVL trees while keeping them // balanced (or nearly balanced). To do this, we take the shorter // tree and combine it with a similar-height subtree of the taller // tree. There are two symmetric cases: // * this tree is taller, or // * otherTree is taller. if (otherTree.height > height) { // CASE 1: The other tree is taller than this one. We will thus // merge this tree into otherTree. // STEP 1: Remove the maximum element from this tree. final AVLNode leftSubTree = removeMax(); // STEP 2: Navigate left from the root of otherTree until we // find a subtree, s, that is no taller than me. (While we are // navigating left, we store the nodes we encounter in a stack // so that we can re-balance them in step 4.) final Deque> sAncestors = new ArrayDeque<>(); AVLNode s = otherTree; int sAbsolutePosition = s.relativePosition + currentSize; int sParentAbsolutePosition = 0; while (s != null && s.height > getHeight(leftSubTree)) { sParentAbsolutePosition = sAbsolutePosition; sAncestors.push(s); s = s.left; if (s != null) { sAbsolutePosition += s.relativePosition; } } // STEP 3: Replace s with a newly constructed subtree whose root // is maxNode, whose left subtree is leftSubTree, and whose right // subtree is s. maxNode.setLeft(leftSubTree, null); maxNode.setRight(s, otherTreeMin); if (leftSubTree != null) { leftSubTree.max().setRight(null, maxNode); leftSubTree.relativePosition -= currentSize - 1; } if (s != null) { s.min().setLeft(null, maxNode); s.relativePosition = sAbsolutePosition - currentSize + 1; } maxNode.relativePosition = currentSize - 1 - sParentAbsolutePosition; otherTree.relativePosition += currentSize; // STEP 4: Re-balance the tree and recalculate the heights of s's ancestors. s = maxNode; while (!sAncestors.isEmpty()) { final AVLNode sAncestor = sAncestors.pop(); sAncestor.setLeft(s, null); s = sAncestor.balance(); } return s; } otherTree = otherTree.removeMin(); final Deque> sAncestors = new ArrayDeque<>(); AVLNode s = this; int sAbsolutePosition = s.relativePosition; int sParentAbsolutePosition = 0; while (s != null && s.height > getHeight(otherTree)) { sParentAbsolutePosition = sAbsolutePosition; sAncestors.push(s); s = s.right; if (s != null) { sAbsolutePosition += s.relativePosition; } } otherTreeMin.setRight(otherTree, null); otherTreeMin.setLeft(s, maxNode); if (otherTree != null) { otherTree.min().setLeft(null, otherTreeMin); otherTree.relativePosition++; } if (s != null) { s.max().setRight(null, otherTreeMin); s.relativePosition = sAbsolutePosition - currentSize; } otherTreeMin.relativePosition = currentSize - sParentAbsolutePosition; s = otherTreeMin; while (!sAncestors.isEmpty()) { final AVLNode sAncestor = sAncestors.pop(); sAncestor.setRight(s, null); s = sAncestor.balance(); } return s; } // private void checkFaedelung() { // AVLNode maxNode = left.max(); // if (!maxNode.rightIsFaedelung || maxNode.right != this) { // throw new RuntimeException(maxNode + " should right-faedel to " + this); // } // AVLNode minNode = right.min(); // if (!minNode.leftIsFaedelung || minNode.left != this) { // throw new RuntimeException(maxNode + " should left-faedel to " + this); // } // } // // private int checkTreeDepth() { // int hright = (getRightSubTree() == null ? -1 : getRightSubTree().checkTreeDepth()); // // System.out.print("checkTreeDepth"); // // System.out.print(this); // // System.out.print(" left: "); // // System.out.print(_left); // // System.out.print(" right: "); // // System.out.println(_right); // // int hleft = (left == null ? -1 : left.checkTreeDepth()); // if (height != Math.max(hright, hleft) + 1) { // throw new RuntimeException( // "height should be max" + hleft + "," + hright + " but is " + height); // } // return height; // } // // private int checkLeftSubNode() { // if (getLeftSubTree() == null) { // return 0; // } // int count = 1 + left.checkRightSubNode(); // if (left.relativePosition != -count) { // throw new RuntimeException(); // } // return count + left.checkLeftSubNode(); // } // // private int checkRightSubNode() { // AVLNode right = getRightSubTree(); // if (right == null) { // return 0; // } // int count = 1; // count += right.checkLeftSubNode(); // if (right.relativePosition != count) { // throw new RuntimeException(); // } // return count + right.checkRightSubNode(); // } /** * Used for debugging. */ @Override public String toString() { return new StringBuilder() .append("AVLNode(") .append(relativePosition) .append(',') .append(left != null) .append(',') .append(value) .append(',') .append(getRightSubTree() != null) .append(", faedelung ") .append(rightIsNext) .append(" )") .toString(); } } /** * A list iterator over the linked list. */ static class TreeListIterator implements ListIterator, OrderedIterator { /** The parent list */ private final TreeList parent; /** * Cache of the next node that will be returned by {@link #next()}. */ private AVLNode next; /** * The index of the next node to be returned. */ private int nextIndex; /** * Cache of the last node that was returned by {@link #next()} * or {@link #previous()}. */ private AVLNode current; /** * The index of the last node that was returned. */ private int currentIndex; /** * The modification count that the list is expected to have. If the list * doesn't have this count, then a * {@link java.util.ConcurrentModificationException} may be thrown by * the operations. */ private int expectedModCount; /** * Create a ListIterator for a list. * * @param parent the parent list * @param fromIndex the index to start at */ protected TreeListIterator(final TreeList parent, final int fromIndex) throws IndexOutOfBoundsException { super(); this.parent = parent; this.expectedModCount = parent.modCount; this.next = parent.root == null ? null : parent.root.get(fromIndex); this.nextIndex = fromIndex; this.currentIndex = -1; } /** * Checks the modification count of the list is the value that this * object expects. * * @throws ConcurrentModificationException If the list's modification * count isn't the value that was expected. */ protected void checkModCount() { if (parent.modCount != expectedModCount) { throw new ConcurrentModificationException(); } } @Override public boolean hasNext() { return nextIndex < parent.size(); } @Override public E next() { checkModCount(); if (!hasNext()) { throw new NoSuchElementException("No element at index " + nextIndex + "."); } if (next == null) { next = parent.root.get(nextIndex); } final E value = next.getValue(); current = next; currentIndex = nextIndex++; next = next.next(); return value; } @Override public boolean hasPrevious() { return nextIndex > 0; } @Override public E previous() { checkModCount(); if (!hasPrevious()) { throw new NoSuchElementException("Already at start of list."); } if (next == null) { next = parent.root.get(nextIndex - 1); } else { next = next.previous(); } final E value = next.getValue(); current = next; currentIndex = --nextIndex; return value; } @Override public int nextIndex() { return nextIndex; } @Override public int previousIndex() { return nextIndex() - 1; } @Override public void remove() { checkModCount(); if (currentIndex == -1) { throw new IllegalStateException(); } parent.remove(currentIndex); if (nextIndex != currentIndex) { // remove() following next() nextIndex--; } // the AVL node referenced by next may have become stale after a remove // reset it now: will be retrieved by next call to next()/previous() via nextIndex next = null; current = null; currentIndex = -1; expectedModCount++; } @Override public void set(final E obj) { checkModCount(); if (current == null) { throw new IllegalStateException(); } current.setValue(obj); } @Override public void add(final E obj) { checkModCount(); parent.add(nextIndex, obj); current = null; currentIndex = -1; nextIndex++; expectedModCount++; } } }





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