mirror of https://github.com/axmolengine/axmol.git
285 lines
7.6 KiB
C++
285 lines
7.6 KiB
C++
/*
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* Copyright (c) 2009 Erin Catto http://www.box2d.org
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*
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* This software is provided 'as-is', without any express or implied
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* warranty. In no event will the authors be held liable for any damages
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* arising from the use of this software.
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* Permission is granted to anyone to use this software for any purpose,
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* including commercial applications, and to alter it and redistribute it
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* freely, subject to the following restrictions:
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* 1. The origin of this software must not be misrepresented; you must not
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* claim that you wrote the original software. If you use this software
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* in a product, an acknowledgment in the product documentation would be
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* appreciated but is not required.
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* 2. Altered source versions must be plainly marked as such, and must not be
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* misrepresented as being the original software.
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* 3. This notice may not be removed or altered from any source distribution.
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*/
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#ifndef B2_DYNAMIC_TREE_H
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#define B2_DYNAMIC_TREE_H
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#include <Box2D/Collision/b2Collision.h>
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#include <Box2D/Common/b2GrowableStack.h>
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#define b2_nullNode (-1)
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/// A node in the dynamic tree. The client does not interact with this directly.
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struct b2TreeNode
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{
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bool IsLeaf() const
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{
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return child1 == b2_nullNode;
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}
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/// Enlarged AABB
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b2AABB aabb;
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void* userData;
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union
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{
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int32 parent;
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int32 next;
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};
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int32 child1;
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int32 child2;
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// leaf = 0, free node = -1
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int32 height;
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};
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/// A dynamic AABB tree broad-phase, inspired by Nathanael Presson's btDbvt.
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/// A dynamic tree arranges data in a binary tree to accelerate
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/// queries such as volume queries and ray casts. Leafs are proxies
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/// with an AABB. In the tree we expand the proxy AABB by b2_fatAABBFactor
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/// so that the proxy AABB is bigger than the client object. This allows the client
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/// object to move by small amounts without triggering a tree update.
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///
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/// Nodes are pooled and relocatable, so we use node indices rather than pointers.
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class b2DynamicTree
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{
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public:
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/// Constructing the tree initializes the node pool.
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b2DynamicTree();
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/// Destroy the tree, freeing the node pool.
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~b2DynamicTree();
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/// Create a proxy. Provide a tight fitting AABB and a userData pointer.
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int32 CreateProxy(const b2AABB& aabb, void* userData);
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/// Destroy a proxy. This asserts if the id is invalid.
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void DestroyProxy(int32 proxyId);
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/// Move a proxy with a swepted AABB. If the proxy has moved outside of its fattened AABB,
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/// then the proxy is removed from the tree and re-inserted. Otherwise
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/// the function returns immediately.
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/// @return true if the proxy was re-inserted.
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bool MoveProxy(int32 proxyId, const b2AABB& aabb1, const b2Vec2& displacement);
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/// Get proxy user data.
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/// @return the proxy user data or 0 if the id is invalid.
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void* GetUserData(int32 proxyId) const;
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/// Get the fat AABB for a proxy.
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const b2AABB& GetFatAABB(int32 proxyId) const;
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/// Query an AABB for overlapping proxies. The callback class
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/// is called for each proxy that overlaps the supplied AABB.
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template <typename T>
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void Query(T* callback, const b2AABB& aabb) const;
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/// Ray-cast against the proxies in the tree. This relies on the callback
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/// to perform a exact ray-cast in the case were the proxy contains a shape.
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/// The callback also performs the any collision filtering. This has performance
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/// roughly equal to k * log(n), where k is the number of collisions and n is the
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/// number of proxies in the tree.
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/// @param input the ray-cast input data. The ray extends from p1 to p1 + maxFraction * (p2 - p1).
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/// @param callback a callback class that is called for each proxy that is hit by the ray.
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template <typename T>
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void RayCast(T* callback, const b2RayCastInput& input) const;
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/// Validate this tree. For testing.
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void Validate() const;
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/// Compute the height of the binary tree in O(N) time. Should not be
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/// called often.
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int32 GetHeight() const;
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/// Get the maximum balance of an node in the tree. The balance is the difference
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/// in height of the two children of a node.
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int32 GetMaxBalance() const;
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/// Get the ratio of the sum of the node areas to the root area.
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float32 GetAreaRatio() const;
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/// Build an optimal tree. Very expensive. For testing.
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void RebuildBottomUp();
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private:
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int32 AllocateNode();
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void FreeNode(int32 node);
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void InsertLeaf(int32 node);
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void RemoveLeaf(int32 node);
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int32 Balance(int32 index);
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int32 ComputeHeight() const;
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int32 ComputeHeight(int32 nodeId) const;
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void ValidateStructure(int32 index) const;
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void ValidateMetrics(int32 index) const;
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int32 m_root;
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b2TreeNode* m_nodes;
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int32 m_nodeCount;
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int32 m_nodeCapacity;
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int32 m_freeList;
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/// This is used to incrementally traverse the tree for re-balancing.
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uint32 m_path;
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int32 m_insertionCount;
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};
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inline void* b2DynamicTree::GetUserData(int32 proxyId) const
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{
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b2Assert(0 <= proxyId && proxyId < m_nodeCapacity);
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return m_nodes[proxyId].userData;
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}
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inline const b2AABB& b2DynamicTree::GetFatAABB(int32 proxyId) const
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{
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b2Assert(0 <= proxyId && proxyId < m_nodeCapacity);
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return m_nodes[proxyId].aabb;
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}
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template <typename T>
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inline void b2DynamicTree::Query(T* callback, const b2AABB& aabb) const
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{
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b2GrowableStack<int32, 256> stack;
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stack.Push(m_root);
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while (stack.GetCount() > 0)
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{
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int32 nodeId = stack.Pop();
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if (nodeId == b2_nullNode)
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{
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continue;
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}
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const b2TreeNode* node = m_nodes + nodeId;
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if (b2TestOverlap(node->aabb, aabb))
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{
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if (node->IsLeaf())
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{
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bool proceed = callback->QueryCallback(nodeId);
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if (proceed == false)
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{
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return;
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}
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}
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else
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{
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stack.Push(node->child1);
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stack.Push(node->child2);
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}
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}
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}
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}
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template <typename T>
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inline void b2DynamicTree::RayCast(T* callback, const b2RayCastInput& input) const
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{
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b2Vec2 p1 = input.p1;
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b2Vec2 p2 = input.p2;
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b2Vec2 r = p2 - p1;
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b2Assert(r.LengthSquared() > 0.0f);
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r.Normalize();
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// v is perpendicular to the segment.
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b2Vec2 v = b2Cross(1.0f, r);
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b2Vec2 abs_v = b2Abs(v);
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// Separating axis for segment (Gino, p80).
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// |dot(v, p1 - c)| > dot(|v|, h)
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float32 maxFraction = input.maxFraction;
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// Build a bounding box for the segment.
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b2AABB segmentAABB;
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{
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b2Vec2 t = p1 + maxFraction * (p2 - p1);
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segmentAABB.lowerBound = b2Min(p1, t);
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segmentAABB.upperBound = b2Max(p1, t);
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}
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b2GrowableStack<int32, 256> stack;
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stack.Push(m_root);
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while (stack.GetCount() > 0)
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{
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int32 nodeId = stack.Pop();
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if (nodeId == b2_nullNode)
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{
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continue;
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}
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const b2TreeNode* node = m_nodes + nodeId;
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if (b2TestOverlap(node->aabb, segmentAABB) == false)
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{
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continue;
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}
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// Separating axis for segment (Gino, p80).
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// |dot(v, p1 - c)| > dot(|v|, h)
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b2Vec2 c = node->aabb.GetCenter();
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b2Vec2 h = node->aabb.GetExtents();
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float32 separation = b2Abs(b2Dot(v, p1 - c)) - b2Dot(abs_v, h);
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if (separation > 0.0f)
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{
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continue;
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}
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if (node->IsLeaf())
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{
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b2RayCastInput subInput;
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subInput.p1 = input.p1;
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subInput.p2 = input.p2;
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subInput.maxFraction = maxFraction;
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float32 value = callback->RayCastCallback(subInput, nodeId);
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if (value == 0.0f)
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{
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// The client has terminated the ray cast.
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return;
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}
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if (value > 0.0f)
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{
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// Update segment bounding box.
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maxFraction = value;
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b2Vec2 t = p1 + maxFraction * (p2 - p1);
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segmentAABB.lowerBound = b2Min(p1, t);
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segmentAABB.upperBound = b2Max(p1, t);
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}
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}
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else
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{
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stack.Push(node->child1);
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stack.Push(node->child2);
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}
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}
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}
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#endif
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