Пример #1
0
def tree_sort(li_sort):
    root = tr.Node(li_sort[0])
    for i in range(1, len(li_sort)):
        tr.insert(root, tr.Node(li_sort[i]))
    li_sort = []
    inOrderTraversal(root, li_sort)
    return li_sort
Пример #2
0
    def setUp(self):
        self.BST = BST(NodeType=BSTNode)
        self.BSTmin = BST(NodeType=MinBSTNode)
        self.BSTmax = BST(NodeType=MaxBSTNode)
        self.BSTminmax = BST(NodeType=MinMaxBSTNode)
        '''    .50.
             /     \
            25      75
            /\     / \
          10  30  60  90
         '''

        # setup BST
        def insertions(tree):
            tree.insert(50)
            tree.insert(25)
            tree.insert(75)
            tree.insert(30)
            tree.insert(10)
            tree.insert(90)
            tree.insert(60)
            return tree

        self.BST = insertions(self.BST)
        self.BSTmin = insertions(self.BSTmin)
        self.BSTmax = insertions(self.BSTmax)
        self.BSTminmax = insertions(self.BSTminmax)
Пример #3
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def generateBST(list,tree = None):
	if tree == None:
		tree = BST()
	if len(list) == 0:
		return tree
	else:
		mid = len(list)/2
		mNum = list[mid]
		tree.insert(mNum)
		tree = generateBST(list[:mid],tree)
		tree = generateBST(list[mid+1:],tree)
		return tree
Пример #4
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def testManyInsert():
    _tree = BST()
    _tree.insert(25)
    _tree.insert(10)
    _tree.insert(30)
    _tree.insert(35)

    assert _tree.exists(10)
    assert _tree.exists(25)
    assert _tree.exists(30)
    assert _tree.exists(35)
Пример #5
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class TestTree(unittest.TestCase):
    '''tests for BST'''
    def setUp(self):
        self.BST = BST(NodeType=BSTNode)

    def test_single_insert(self):
        self.BST.insert(50)
        self.assertEqual(self.BST.root.key, 50)
        self.assertEqual(self.BST.root.parent, None)

    def test_structure(self):
        '''    .50.
             /     \
            25      75
            /\     / \
          10  30  60  90
         '''
        def test_structure_for_type(tree_type):
            tree_type.insert(50)
            tree_type.insert(25)
            tree_type.insert(75)
            tree_type.insert(30)
            tree_type.insert(10)
            tree_type.insert(90)
            tree_type.insert(60)
            root = tree_type.root
            self.assertEqual(root.key, 50)
            self.assertEqual(root.parent, None)
            self.assertEqual(root.left.key, 25)
            self.assertEqual(root.left.parent.key, 50)
            self.assertEqual(root.left.left.key, 10)
            self.assertEqual(root.left.left.parent.key, 25)
            self.assertEqual(root.left.right.key, 30)
            self.assertEqual(root.left.right.parent.key, 25)
            self.assertEqual(root.right.key, 75)
            self.assertEqual(root.right.parent.key, 50)
            self.assertEqual(root.right.left.key, 60)
            self.assertEqual(root.right.left.parent.key, 75)
            self.assertEqual(root.right.right.key, 90)
            self.assertEqual(root.right.right.parent.key, 75)

        test_structure_for_type(self.BST)
Пример #6
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def binarySearchTree():
    dic = defaultdict(list)
    bst = BST()
    # for i in range(len(df)):
    for i in range(3):
        url = df['Link'][i]
        resp = requests.get(url)
        soup = BeautifulSoup(resp.text, 'html.parser')
        data = soup.find("body").text.lower()
        tokens = set(word_tokenize(data))
        tokens = [w for w in tokens if w not in stop_words]
        tokens = sorted(tokens)
        for word in tokens:
            dic[word].append(i + 1)

    print(dic)
Пример #7
0
# -*- coding: utf-8 -*-
"""
App:
"""

from BinarySearchTree import BinarySearchTree as BST

bst = BST()

bst.insert(12)
bst.insert(10)
bst.insert(-2)
bst.insert(1)

bst.traverseInOrder()

bst.remove(10)

bst.traverseInOrder()

print bst.getMin()
print bst.getMax()
Пример #8
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def test_bst():

    # initialize BST
    bst = BST(23, 'Apple')

    # test insert
    bst.insert(14, 'Pear')
    bst.insert(105, 'Orange')
    assert bst.preorder_traversal() == 'Apple, Pear, Orange, '
    assert bst.postorder_traversal() == 'Pear, Orange, Apple, '
    assert bst.inorder_traversal() == 'Pear, Apple, Orange, '
    bst.insert(65, 'Mango')
    bst.insert(2, 'Grape')
    bst.insert(34, 'Watermelon')
    bst.insert(20, 'Strawberry')

    assert bst.preorder_traversal(
    ) == 'Apple, Pear, Grape, Strawberry, Orange, Mango, Watermelon, '
    assert bst.postorder_traversal(
    ) == 'Grape, Strawberry, Pear, Watermelon, Mango, Orange, Apple, '
    assert bst.inorder_traversal(
    ) == 'Grape, Pear, Strawberry, Apple, Watermelon, Mango, Orange, '

    # test has
    assert bst.has(23)
    assert bst.has(14)
    assert bst.has(105)
    assert bst.has(2)
    assert bst.has(65)
    assert bst.has(34)
    assert not bst.has(3)
    assert not bst.has(74)
    assert not bst.has(128)

    # test lookup
    assert bst.lookup(23) == 'Apple'
    assert bst.lookup(14) == 'Pear'
    assert bst.lookup(105) == 'Orange'
    assert bst.lookup(2) == 'Grape'
    assert bst.lookup(65) == 'Mango'
    assert bst.lookup(34) == 'Watermelon'
    assert bst.lookup(106) == ''

    # test height
    assert bst.height() == 3

    # test delete
    bst.delete(23)
    assert bst.preorder_traversal(
    ) == 'Watermelon, Pear, Grape, Strawberry, Orange, Mango, '
    assert bst.postorder_traversal(
    ) == 'Grape, Strawberry, Pear, Mango, Orange, Watermelon, '
    assert bst.inorder_traversal(
    ) == 'Grape, Pear, Strawberry, Watermelon, Mango, Orange, '
    assert bst.height() == 2
    bst.delete(14)
    assert bst.preorder_traversal(
    ) == 'Watermelon, Strawberry, Grape, Orange, Mango, '
    assert bst.postorder_traversal(
    ) == 'Grape, Strawberry, Mango, Orange, Watermelon, '
    assert bst.inorder_traversal(
    ) == 'Grape, Strawberry, Watermelon, Mango, Orange, '
    assert bst.height() == 2
    bst.delete(65)
    assert bst.preorder_traversal(
    ) == 'Watermelon, Strawberry, Grape, Orange, '
    assert bst.postorder_traversal(
    ) == 'Grape, Strawberry, Orange, Watermelon, '
    assert bst.inorder_traversal(
    ) == 'Grape, Strawberry, Watermelon, Orange, '
    bst.delete(20)
    assert bst.preorder_traversal(
    ) == 'Watermelon, Grape, Orange, '
    assert bst.postorder_traversal(
    ) == 'Grape, Orange, Watermelon, '
    assert bst.inorder_traversal(
    ) == 'Grape, Watermelon, Orange, '
    bst.insert(120, 'Blueberry')
    bst.delete(34)
    assert bst.preorder_traversal(
    ) == 'Orange, Grape, Blueberry, '
    assert bst.postorder_traversal(
    ) == 'Grape, Blueberry, Orange, '
    assert bst.inorder_traversal(
    ) == 'Grape, Orange, Blueberry, '
    assert bst.height() == 1
    bst.delete(120)
    bst.delete(2)
    bst.delete(105)
    assert bst.preorder_traversal(
    ) == ''
    assert bst.postorder_traversal(
    ) == ''
    assert bst.inorder_traversal(
    ) == ''
    assert bst.height() == 0

    # test is_empty
    assert bst.is_empty(bst.root)
    assert bst.is_empty(None)
    bst = BST(43, 'Blackberry')
    assert not bst.is_empty(bst.root)

    # test nuke
    bst.nuke()
    assert bst.is_empty(bst.root)
Пример #9
0
#!/usr/bin/python

from BinarySearchTree import BST,Node
from LinkedList import LinkedList,Node

btree = BST()
btree.insert(8)
btree.insert(4)
btree.insert(3)
btree.insert(10)
btree.insert(9)
btree.insert(13)
btree.insert(11)
btree.insert(15)
btree.insert(16)

#btree.postorder()


class solution():
	list = []
	def traverse(self,tree):
		if tree.root:
			self.findnodes(tree.root, 0)
			return self.list
		else:
			return None

	def findnodes(self,node,level):
		if len(self.list) < level+1:
			ll = LinkedList()
Пример #10
0
    def test_node_count_empty(self):
        b = BST()

        assert b.get_node_count() == 0
Пример #11
0
    def testBinarySearch(self):
        bst = BST()

        bst.addNode(10, "Value 1")
        self.assertEqual(bst.size(), 1)

        bst.addNode(5, "Value 2")
        self.assertEqual(bst.size(), 2)

        bst.addNode(30, "Value 2")
        self.assertEqual(bst.size(), 3)

        self.assertListEqual(bst.inOrderTraverse(), [15, 20, 30])
        self.assertListEqual(bst.preOrderTraverse(), [20, 15, 30])
        self.assertListEqual(bst.postOrderTraverse(), [15, 30, 20])

        self.assertListEqual(bst.searchSmallestKey(), 5)
        self.assertListEqual(bst.searchLargestKey(), [30])

        self.assertEqual(bst.searchForNode(10), [1])
'''
Given a BST and a valid range of keys, remove nodes
from the BST that have keys outside that range.
'''


def truncate(root, low, high):
    if root is None:
        return root
    
    root.left = truncate(root.left, low, high)
    root.right = truncate(root.right, low, high)

    if root.val > high:
        root = root.left
    elif root.val < low:
        root = root.right

    return root

bst = BST()
keys = [15, 10, 20, 8, 12, 16, 25]

for key in keys:
    bst.insert(key)

bst.preorder(bst.root)
print()
truncate(bst.root, 9, 12)
bst.preorder(bst.root)
Пример #13
0
def testOneInsert():
    _tree = BST()
    _tree.insert(30)

    assert _tree.exists(30)
Пример #14
0
def testIsEmpty():
    _tree = BST()
    assert _tree.is_empty()
Пример #15
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def create_tree():
    b = BST()

    b.insert(5)
    b.insert(3)
    b.insert(4)
    b.insert(2)
    b.insert(3.5)
    b.insert(10)
    b.insert(8)
    b.insert(7)
    b.insert(11)

    return b
Пример #16
0
from BinarySearchTree import BST

bst = BST()

bst.insert(12)
bst.insert(10)
bst.insert(-2)
bst.insert(1)

bst.traverseInOrder()

bst.remove(10)

bst.traverseInOrder()

print(bst.getMax())
Пример #17
0
from BinarySearchTree import BST,Node

def checkBalance(root):
	if root:
	   return balanceH(root)>=0

def balanceH(node):
	if node == None:
		return 0
	else:
		left = balanceH(node.left)
		right = balanceH(node.right)
		if left<0 or right<0 or abs(left-right)>1:
			return -1
		
		
		return max(left,right)+1
		
btree = BST()
btree.insert(8)
btree.insert(4)
btree.insert(3)
btree.insert(10)
btree.insert(9)
btree.insert(13)
btree.insert(11)
btree.insert(15)
btree.insert(16)
btree.postorder()
root = btree.get_root()
print checkBalance(root)
Пример #18
0
def testRemoveRootOne():
    _tree = BST()
    _tree.insert(7)
    _tree.remove(7)

    assert _tree.is_empty()
Пример #19
0
 def setUp(self):
     self.BST = BST(NodeType=BSTNode)
Пример #20
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def __create_tree():
    _tree = BST()
    _tree.insert(7)
    _tree.insert(5)
    _tree.insert(3)
    _tree.insert(1)
    _tree.insert(4)
    _tree.insert(6)
    _tree.insert(12)
    _tree.insert(9)
    _tree.insert(8)
    _tree.insert(10)
    _tree.insert(15)
    _tree.insert(13)
    _tree.insert(17)

    return _tree
#!/usr/bin/env python3

#Authors: M269 Module Team
#Date: 21/4/13

from BinarySearchTree import BST, TreeNode


def inorder(aNode):
    if aNode != None:
        inorder(aNode.hasLeftChild())
        print(aNode.key, aNode.payload)
        inorder(aNode.hasRightChild())


aBST = BST()
aBST.insertNode(34, 'Fred')
aBST.insertNode(12, 'Bill')
aBST.insertNode(41, 'Jim')
aBST.insertNode(9, 'Sue')
aBST.insertNode(32, 'Ali')
aBST.insertNode(36, 'Megan')
aBST.insertNode(92, 'Roisin')
aBST.insertNode(4, 'Thibault')
aBST.insertNode(10, 'Osian')
aBST.insertNode(55, 'Niamh')
aBST.insertNode(97, 'Tudor')

inorder(aBST.root)
Пример #22
0
from BinarySearchTree import BST
from Node import Node

tree = BST()
tree.setRoot(5)
tree.insert(3)
tree.insert(8)
tree.insert(4)
tree.insert(6)
tree.insert(2)
tree.insert(7)
print(tree.getPreOrder())
print(tree.getInOrder())
print(tree.getPostOrder())
Пример #23
0
from BinarySearchTree import BST
from os import *
bst = BST()
# bst.insert(10)
# bst.insert(1)
# bst.insert(-2)
# bst.insert(67)

# bst.insert(5)

# print( bst.getMax() )
# print ("\n")
# print(bst.getMin())
# print ("\n")

# bst.traverseInOrder()

# bst.remove(10)
# print ("\n")
# bst.traverseInOrder()
# print ("\n")

while 1:
    b = input(
        " 1. Add number to binarytree \n 2. Remove number \n 3. Print binarytree \n 4. Print Max \n 5. Print Min \n 6. Exit \n Enter your choice: "
    )

    if b == 1:
        c = input("\n Enter the number: ")
        bst.insert(c)
    elif b == 2:
Пример #24
0
from Node import Node;
from BinarySearchTree import BST;

bst = BST();

bst.insert(12);
bst.insert(10);
bst.insert(-2);
bst.insert(1);

bst.traverseInOrder();

print(bst.getMin());

bst.remove(10);

bst.traverseInOrder();
Пример #25
0
from BinarySearchTree import BST, Node

if __name__ == '__main__':
    myItems = [5, 1, 8, 2, 0.5, 6, 7]
    bst = BST()
    for el in myItems:
        bst.insert(el)
    bst.preOrder(bst.root)
    print(' ')
    bst.postOrder(bst.root)
    print(' ')
    bst.inOrder(bst.root)
    head = bst.bstToDll(bst.root)