a95987b3ce
Co-authored-by: jackfiled <xcrenchangjun@outlook.com> Reviewed-on: PostGuard/Canon#48 Co-authored-by: Ichirinko <1621543655@qq.com> Co-committed-by: Ichirinko <1621543655@qq.com>
383 lines
10 KiB
C#
383 lines
10 KiB
C#
using Canon.Core.SyntaxNodes;
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using SkiaSharp;
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namespace Canon.Server.Models;
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/// <summary>
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/// 展示树节点
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/// 参考 https://blog.csdn.net/sinat_33488770/article/details/123713490
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/// </summary>
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public class PresentableTreeNode
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{
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public float X { get; set; }
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public float Y { get; set; }
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public SKPoint Position => new(X, Y);
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public string DisplayText { get; }
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public List<PresentableTreeNode> Children { get; } = [];
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/// <summary>
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/// 该节点在其兄弟节点中的排位
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/// </summary>
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private readonly int _index;
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/// <summary>
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/// 该节点的父节点
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/// </summary>
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private readonly PresentableTreeNode? _parent;
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/// <summary>
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/// 根据左兄弟节点和子节点中间定位的差值
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/// </summary>
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private float _mod;
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/// <summary>
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/// 分摊偏移量
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/// </summary>
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private float _change;
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private float _shift;
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/// <summary>
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/// 线程节点
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/// 指向下一个轮廓节点
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/// </summary>
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private PresentableTreeNode? _thread;
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/// <summary>
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/// 节点所在的树的根节点
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/// </summary>
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private PresentableTreeNode _ancestor;
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private PresentableTreeNode(string displayText, PresentableTreeNode? parent, int depth, int index)
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{
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Y = depth;
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DisplayText = displayText;
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_index = index;
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_ancestor = this;
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_parent = parent;
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}
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/// <summary>
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/// 计算树的高度和宽度
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/// </summary>
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/// <returns>(高度, 宽度)二元组</returns>
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public (float, float) CalculateImageSize()
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{
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Queue<PresentableTreeNode> queue = [];
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queue.Enqueue(this);
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float height = 1f;
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float minX = float.MaxValue;
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float maxX = float.MinValue;
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while (queue.Count != 0)
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{
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// 每次只遍历当前层的节点
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int size = queue.Count;
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for (int i = 0; i < size; i++)
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{
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PresentableTreeNode node = queue.Dequeue();
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minX = float.Min(minX, node.X);
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maxX = float.Max(node.X, maxX);
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foreach (PresentableTreeNode child in node.Children)
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{
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queue.Enqueue(child);
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}
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}
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height++;
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}
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return (height, maxX - minX);
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}
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/// <summary>
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/// 从非终结节点构建展示树
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/// </summary>
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/// <param name="node">语法树上的节点</param>
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/// <returns>构建展示树的根节点</returns>
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public static PresentableTreeNode Build(NonTerminatedSyntaxNode node)
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{
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PresentableTreeNode root = Build(node, null, 0, 0);
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root.FirstWalk(1);
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root.SecondWalk(0, 0);
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return root;
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}
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private static PresentableTreeNode Build(NonTerminatedSyntaxNode node, PresentableTreeNode? parent, int depth,
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int index)
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{
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PresentableTreeNode root = new(node.ToString(), parent, depth, index);
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int i = 0;
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foreach (SyntaxNodeBase child in node.Children)
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{
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if (child.IsTerminated)
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{
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TerminatedSyntaxNode terminatedNode = child.Convert<TerminatedSyntaxNode>();
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root.Children.Add(
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new PresentableTreeNode(terminatedNode.ToString(), root, depth + 1, i));
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}
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else
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{
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NonTerminatedSyntaxNode nonTerminatedNode = child.Convert<NonTerminatedSyntaxNode>();
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root.Children.Add(Build(nonTerminatedNode, root, depth, i));
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}
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i++;
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}
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return root;
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}
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/// <summary>
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/// 第一次遍历树
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/// </summary>
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/// <param name="distance">节点间的距离</param>
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private void FirstWalk(float distance)
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{
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if (Children.Count == 0)
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{
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// 节点没有子节点
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if (LeftBrother is not null)
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{
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X = LeftBrother.X + distance;
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}
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else
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{
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X = 0;
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}
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}
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else
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{
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PresentableTreeNode defaultAncestor = Children.First();
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foreach (PresentableTreeNode child in Children)
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{
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child.FirstWalk(distance);
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defaultAncestor = child.Apportion(distance, defaultAncestor);
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}
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ExecuteShift();
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// 子节点的中点是父节点的位置
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float midPoint = (Children.First().X + Children.Last().X) / 2;
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PresentableTreeNode? leftBrother = LeftBrother;
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if (leftBrother is null)
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{
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X = midPoint;
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}
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else
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{
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X = leftBrother.X + distance;
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_mod = X - midPoint;
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}
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}
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}
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private void SecondWalk(float mod, float depth)
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{
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X += mod;
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Y = depth;
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foreach (PresentableTreeNode child in Children)
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{
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child.SecondWalk(mod + _mod, depth + 1);
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}
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}
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/// <summary>
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/// 最左子节点
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/// </summary>
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private PresentableTreeNode? LeftNode
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{
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get
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{
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if (_thread is not null)
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{
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return _thread;
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}
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return Children.FirstOrDefault();
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}
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}
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/// <summary>
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/// 最右子节点
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/// </summary>
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private PresentableTreeNode? RightNode
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{
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get
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{
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if (_thread is not null)
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{
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return _thread;
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}
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return Children.LastOrDefault();
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}
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}
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/// <summary>
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/// 左兄弟节点
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/// </summary>
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private PresentableTreeNode? LeftBrother
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{
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get
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{
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PresentableTreeNode? leftBrother = null;
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if (_parent is null)
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{
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return leftBrother;
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}
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foreach (PresentableTreeNode node in _parent.Children)
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{
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if (node == this)
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{
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return leftBrother;
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}
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leftBrother = node;
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}
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return leftBrother;
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}
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}
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private PresentableTreeNode? _leftMostSibling;
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/// <summary>
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/// 同一层的第一个兄弟节点
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/// </summary>
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private PresentableTreeNode? LeftMostSibling
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{
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get
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{
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if (_leftMostSibling is null && _parent is not null)
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{
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PresentableTreeNode? leftMostSibling = _parent.Children.FirstOrDefault();
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if (leftMostSibling != this)
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{
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_leftMostSibling = leftMostSibling;
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}
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}
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return _leftMostSibling;
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}
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}
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private PresentableTreeNode GetAncestor(PresentableTreeNode leftChild, PresentableTreeNode defaultAncestor)
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{
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if (_parent is null)
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{
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return defaultAncestor;
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}
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if (_parent.Children.Contains(leftChild._ancestor))
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{
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return leftChild._ancestor;
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}
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return defaultAncestor;
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}
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private void ExecuteShift()
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{
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float change = 0, shift = 0;
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for (int i = Children.Count - 1; i >= 0; i--)
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{
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PresentableTreeNode child = Children[i];
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child.X += shift;
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child._mod += shift;
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change += child._change;
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shift += child._shift + change;
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}
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}
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/// <summary>
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/// 判断两个子树的轮廓是否重合并移动分开
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/// </summary>
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/// <param name="distance"></param>
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/// <param name="defaultAncestor"></param>
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/// <returns></returns>
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private PresentableTreeNode Apportion(float distance, PresentableTreeNode defaultAncestor)
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{
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if (LeftBrother is null || LeftMostSibling is null)
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{
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return defaultAncestor;
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}
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PresentableTreeNode innerRightNode = this;
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PresentableTreeNode outerRightNode = this;
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PresentableTreeNode innerLeftNode = LeftBrother;
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PresentableTreeNode outerLeftNode = LeftMostSibling;
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float innerRightMod = _mod;
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float outerRightMod = _mod;
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float innerLeftMod = innerLeftNode._mod;
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float outerLeftMod = outerLeftNode._mod;
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while (innerLeftNode.RightNode is not null && innerRightNode.LeftNode is not null)
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{
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innerLeftNode = innerLeftNode.RightNode;
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innerRightNode = innerRightNode.LeftNode;
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outerLeftNode = outerLeftNode.LeftNode!;
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outerRightNode = outerRightNode.RightNode!;
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outerRightNode._ancestor = this;
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float shift = innerLeftNode.X + innerLeftMod + distance - (innerRightNode.X + innerRightMod);
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if (shift > 0)
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{
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PresentableTreeNode ancestor = GetAncestor(innerLeftNode, defaultAncestor);
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MoveSubTree(ancestor, this, shift);
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innerRightMod += shift;
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outerRightMod += shift;
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}
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innerRightMod += innerRightNode._mod;
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outerRightMod += outerRightNode._mod;
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innerLeftMod += innerLeftNode._mod;
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outerLeftMod += outerLeftNode._mod;
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}
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if (innerLeftNode.RightNode is not null && outerRightNode.RightNode is null)
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{
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outerRightNode._thread = innerLeftNode.RightNode;
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outerRightNode._mod += innerLeftMod - outerRightMod;
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}
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else
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{
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if (innerRightNode.LeftNode is not null && outerLeftNode.LeftNode is null)
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{
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outerLeftNode._thread = innerRightNode.LeftNode;
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outerLeftNode._mod += innerRightMod - outerLeftMod;
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}
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defaultAncestor = this;
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}
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return defaultAncestor;
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}
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private static void MoveSubTree(PresentableTreeNode left, PresentableTreeNode right, float shift)
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{
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int subTrees = right._index - left._index;
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right._change -= shift / subTrees;
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right._shift += shift;
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left._change += shift / subTrees;
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right.X += shift;
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right._mod += shift;
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}
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}
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