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This is an octree class, updated from the previous version to represent a true octree space. First create an octree with a world size. To add objects, use octree.InsertNode(rootNode, worldDivisionSize, parentNode, object)
to find the closest objects to a position, do result = myTree.findPosition(myTree.root, pos)
This code is public domain
# python Octree v.1 # UPDATED: # Is now more like a true octree (ie: partitions space containing objects) # Important Points to remember: # The OctNode positions do not correspond to any object position # rather they are seperate containers which may contain objects # or other nodes. # An OctNode which which holds less objects than MAX_OBJECTS_PER_CUBE # is a LeafNode; it has no branches, but holds a list of objects contained within # its boundaries. The list of objects is held in the leafNode's 'data' property # If more objects are added to an OctNode, taking the object count over MAX_OBJECTS_PER_CUBE # Then the cube has to subdivide itself, and arrange its objects in the new child nodes. # The new octNode itself contains no objects, but its children should. # Psyco may well speed this script up considerably, but results seem to vary. # TODO: Add support for multi-threading for node insertion and/or searching #### Global Variables #### # This defines the maximum objects an LeafNode can hold, before it gets subdivided again. MAX_OBJECTS_PER_CUBE = 4 # This dictionary is used by the findBranch function, to return the correct branch index DIRLOOKUP = {"3":0, "2":1, "-2":2, "-1":3, "1":4, "0":5, "-4":6, "-3":7} #### End Globals #### # Try importing psyco, in case it makes any speed difference # ( Speed increase seems to vary depending on system ). try: import psyco psyco.full() except: print "Could not import psyco, speed may suffer :)" class OctNode: # New Octnode Class, can be appended to as well i think def __init__(self, position, size, data): # OctNode Cubes have a position and size # position is related to, but not the same as the objects the node contains. self.position = position self.size = size # All OctNodes will be leaf nodes at first # Then subdivided later as more objects get added self.isLeafNode = True # store our object, typically this will be one, but maybe more self.data = data # might as well give it some emtpy branches while we are here. self.branches = [None, None, None, None, None, None, None, None] # The cube's bounding coordinates -- Not currently used self.ldb = (position[0] - (size / 2), position[1] - (size / 2), position[2] - (size / 2)) self.ruf = (position[0] + (size / 2), position[1] + (size / 2), position[2] + (size / 2)) class Octree: def __init__(self, worldSize): # Init the world bounding root cube # all world geometry is inside this # it will first be created as a leaf node (ie, without branches) # this is because it has no objects, which is less than MAX_OBJECTS_PER_CUBE # if we insert more objects into it than MAX_OBJECTS_PER_CUBE, then it will subdivide itself. self.root = self.addNode((0,0,0), worldSize, []) self.worldSize = worldSize def addNode(self, position, size, objects): # This creates the actual OctNode itself. return OctNode(position, size, objects) def insertNode(self, root, size, parent, objData): if root == None: # we're inserting a single object, so if we reach an empty node, insert it here # Our new node will be a leaf with one object, our object # More may be added later, or the node maybe subdivided if too many are added # Find the Real Geometric centre point of our new node: # Found from the position of the parent node supplied in the arguments pos = parent.position # offset is halfway across the size allocated for this node offset = size / 2 # find out which direction we're heading in branch = self.findBranch(parent, objData.position) # new center = parent position + (branch direction * offset) newCenter = (0,0,0) if branch == 0: # left down back newCenter = (pos[0] - offset, pos[1] - offset, pos[2] - offset ) elif branch == 1: # left down forwards newCenter = (pos[0] - offset, pos[1] - offset, pos[2] + offset ) elif branch == 2: # right down forwards newCenter = (pos[0] + offset, pos[1] - offset, pos[2] + offset ) elif branch == 3: # right down back newCenter = (pos[0] + offset, pos[1] - offset, pos[2] - offset ) elif branch == 4: # left up back newCenter = (pos[0] - offset, pos[1] + offset, pos[2] - offset ) elif branch == 5: # left up forward newCenter = (pos[0] - offset, pos[1] + offset, pos[2] + offset ) elif branch == 6: # right up forward newCenter = (pos[0] + offset, pos[1] - offset, pos[2] - offset ) elif branch == 7: # right up back newCenter = (pos[0] + offset, pos[1] + offset, pos[2] - offset ) # Now we know the centre point of the new node # we already know the size as supplied by the parent node # So create a new node at this position in the tree # print "Adding Node of size: " + str(size / 2) + " at " + str(newCenter) return self.addNode(newCenter, size, [objData]) #else: are we not at our position, but not at a leaf node either elif root.position != objData.position and root.isLeafNode == False: # we're in an octNode still, we need to traverse further branch = self.findBranch(root, objData.position) # Find the new scale we working with newSize = root.size / 2 # Perform the same operation on the appropriate branch recursively root.branches[branch] = self.insertNode(root.branches[branch], newSize, root, objData) # else, is this node a leaf node with objects already in it? elif root.isLeafNode: # We've reached a leaf node. This has no branches yet, but does hold # some objects, at the moment, this has to be less objects than MAX_OBJECTS_PER_CUBE # otherwise this would not be a leafNode (elementary my dear watson). # if we add the node to this branch will we be over the limit? if len(root.data) < MAX_OBJECTS_PER_CUBE: # No? then Add to the Node's list of objects and we're done root.data.append(objData) #return root elif len(root.data) == MAX_OBJECTS_PER_CUBE: # Adding this object to this leaf takes us over the limit # So we have to subdivide the leaf and redistribute the objects # on the new children. # Add the new object to pre-existing list root.data.append(objData) # copy the list objList = root.data # Clear this node's data root.data = None # Its not a leaf node anymore, Dave root.isLeafNode = False # It needs Branches now, Dave, 8 of them, one for each of my wives, Dave. # root.branches = [None, None, None, None, None, None, None, None] # Calculate the size of the new children newSize = root.size / 2 # distribute the objects on the new tree # print "Subdividing Node sized at: " + str(root.size) + " at " + str(root.position) for ob in objList: branch = self.findBranch(root, ob.position) root.branches[branch] = self.insertNode(root.branches[branch], newSize, root, ob) return root def findPosition(self, root, position): # Basic collision lookup that finds the leaf node containing the specified position # Returns the child objects of the leaf, or None if the leaf is empty or none if root == None: return None elif root.isLeafNode: return root.data else: branch = self.findBranch(root, position) return self.findPosition(root.branches[branch], position) def findBranch(self, root, position): # helper function # returns an index corresponding to a branch # pointing in the direction we want to go vec1 = root.position vec2 = position result = 0 # Equation created by adding nodes with known branch directions # into the tree, and comparing results. # See DIRLOOKUP above for the corresponding return values and branch indices for i in range(3): if vec1[i] <= vec2[i]: result += (-4 / (i + 1) / 2) else: result += (4 / (i + 1) / 2) result = DIRLOOKUP[str(result)] return result ## ---------------------------------------------------------------------------------------------------## if __name__ == "__main__": ### Object Insertion Test ### # So lets test the adding: import random import time #Dummy object class to test with class TestObject: def __init__(self, name, position): self.name = name self.position = position # Create a new octree, size of world myTree = Octree(15000.0000) # Number of objects we intend to add. NUM_TEST_OBJECTS = 200 # Number of collisions we're going to test NUM_COLLISION_LOOKUPS = 200 # Insert some random objects and time it Start = time.time() for x in range(NUM_TEST_OBJECTS): name = "Node__" + str(x) pos = (random.randrange(-4500.000, 4500.000), random.randrange(-4500.00, 4500.00), random.randrange(-4500.00, 4500.00)) testOb = TestObject(name, pos) myTree.insertNode(myTree.root, 15000.000, myTree.root, testOb) End = time.time() - Start # print some results. print str(NUM_TEST_OBJECTS) + "-Node Tree Generated in " + str(End) + " Seconds" print "Tree Leaves contain a maximum of " + str(MAX_OBJECTS_PER_CUBE) + " objects each." ### Lookup Tests ### # Look up some random positions and time it Start = time.time() for x in range(NUM_COLLISION_LOOKUPS): pos = (random.randrange(-4500.000, 4500.000), random.randrange(-4500.00, 4500.00), random.randrange(-4500.00, 4500.00)) result = myTree.findPosition(myTree.root, pos) ################################################################################## # This proves that results are being returned - but may result in a large printout # I'd just comment it out and trust me :) # print "Results for test at: " + str(pos) # if result != None: # for i in result: # print i.name, i.position, # print ################################################################################## End = time.time() - Start # print some results. print str(NUM_COLLISION_LOOKUPS) + " Collision Lookups performed in " + str(End) + " Seconds" print "Tree Leaves contain a maximum of " + str(MAX_OBJECTS_PER_CUBE) + " objects each."
Contributors to this page: jacmoe
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Page last modified on Thursday 31 of December, 2009 03:25:04 GMT by jacmoe
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The content on this page is licensed under the terms of the Creative Commons Attribution-ShareAlike License.
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