示例#1
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def exec():
  root = BinaryNode(1)
  root.left = BinaryNode(2)
  root.right = BinaryNode(3)
  root.right.right = BinaryNode(4)
  root.right.left = BinaryNode(5)
  root.left.left = BinaryNode(6)
  root.left.right = BinaryNode(7)
  list = buildDepthList([], root)
  for llist in list:
    print(llist)
示例#2
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def test_add_node(root_node: BinaryNode):
    values = []
    items = [{
        "index": 7,
        "data": 'G'
    }, {
        "index": 8,
        "data": "last"
    }, {
        "index": 6,
        "data": "F"
    }]
    for item in items:
        root_node.add_node(**item)

    root_node.traverse_inorder(processor=lambda x: values.append({
        "index": x.index,
        "name": x.data
    }))

    print(values)
示例#3
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    def __init__(self, root_node: BinaryNode):
        self.window = tk.Tk()
        self.window.title("Tree")
        self.window.protocol("WM_DELETE_WINDOW", self.kill_callback)

        canvas = tk.Canvas(
            self.window,
            bg="white",
            borderwidth=2,
            relief=tk.SUNKEN,
        )
        canvas.pack(padx=10, pady=10, fill=tk.BOTH, expand=True)

        root_node.position_subtree(10, 10)

        root_node.draw_subtree_links(canvas, "black")
        root_node.draw_subtree_nodes(canvas, "white", "blue")

        self.window.focus_force()
        self.window.mainloop()
        second = node_one
    else:
        first = node_two
        second = node_one
    # This brings us to an equal playing field, is important for the following while loop.
    second = go_up_by_levels(second, abs(h_one - h_two))

    # This check only works because we force second to be of that of the
    # same height as first, this means we can check on by one as we go up levels
    # if the nodes are the same, then we have found the ancestor!
    while (first != second and first != None and second != None):
        first = first.parent
        second = second.parent

    # This means either reached the top and the while did not detect where first equalled second
    # We could not find ancestor :/ ret None.
    if (first == None or second == None): return None
    # Else first and second are equal now so, return either.
    return first


root = BinaryNode(1)
root.set_left(BinaryNode(2))
root.set_right(BinaryNode(3))
root.left.set_left(BinaryNode(4))
root.left.set_right(BinaryNode(5))
root.right.set_right(BinaryNode(6))
root.right.set_left(BinaryNode(7))

common = find_first_common_ancestor(root.right.right, root.right.left)
print(common)
示例#5
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def test_traverse_deep_first(root_node: BinaryNode):
    values = []
    root_node.traverse_deep_first(processor=lambda x: values.append(x.data))
    print(values)

    assert values == ['D', 'B', 'E', 'A', 'C']
示例#6
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def test_traverse_postorder(root_node: BinaryNode):
    values = []
    root_node.traverse_postorder(processor=lambda x: values.append(x.data))
    print(values)

    assert values == ['A', 'C', 'B', 'E', 'D']
示例#7
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def create_test_tree():
    root_node = BinaryNode(data="D", index=4)
    b_node = BinaryNode(data="B", index=2)
    e_node = BinaryNode(data="E", index=5)
    a_node = BinaryNode(data="A", index=1)
    c_node = BinaryNode(data="C", index=3)

    root_node.left_child = b_node
    root_node.right_child = e_node

    b_node.left_child = a_node
    b_node.right_child = c_node

    return root_node
示例#8
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def test_find_node(root_node: BinaryNode):
    node_ = root_node.find_node(7)
    assert node_ is not None
    assert node_.index == 7
示例#9
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    print(values)


def test_find_node(root_node: BinaryNode):
    node_ = root_node.find_node(7)
    assert node_ is not None
    assert node_.index == 7


if __name__ == "__main__":
    root = create_test_tree()
    test_traverse_preorder(root)
    test_traverse_inorder(root)
    test_traverse_postorder(root)
    test_traverse_deep_first(root)
    test_add_node(root)
    test_find_node(root)

    root_node = BinaryNode(data="A", index=8)
    root_node.add_node(data="B", index=3)
    root_node.add_node(data="C", index=10)
    root_node.add_node(data="D", index=1)
    root_node.add_node(data="D", index=6)
    root_node.add_node(data="D", index=14)
    root_node.add_node(data="D", index=4)
    root_node.add_node(data="D", index=7)
    root_node.add_node(data="D", index=13)
    root_node.delete_node(3)
    AppWindow(root_node)
def create_tree():
    root = BinaryNode(12)
    root.insert_node(6)
    root.insert_node(14)
    root.insert_node(3)
    root.insert_node(7)
    root.insert_node(13)
    root.insert_node(18)

    print('\n\nNode entry order: 12, 6, 14, 3, 7, 13, 18')
    print('This uses an in-order traversal method.')
    print('Printing the sorted tree')
    root.print_tree()

    print('\n\nNode entry order: 12, 6, 14, 3, 7, 13, 18')
    print('This uses a pre-order traversal method.')
    print('Printing the sorted tree')
    root.print_tree_pre_order()

    print('\n\nNode Search Tests:')
    root.search_tree(13)
    root.search_tree(6),
    root.search_tree(5)
示例#11
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from binary_node import BinaryNode, make_binary_tree

zero = BinaryNode(0)
one = BinaryNode(1)
three = BinaryNode(3)
five = BinaryNode(5)
eight = BinaryNode(8)
ten = BinaryNode(10)
nine = BinaryNode(9)
four = BinaryNode(4)

zero.left_child = one
zero.right_child = three

one.left_child = five
one.right_child = eight

three.left_child = ten
three.right_child = nine

nine.left_child = four

# print(zero.to_string())


def visit(value):
    print(value)


# zero.traverse_in_order(visit)
# zero.traverse_pre_order(visit)