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Serialize and Deserialize BST in Python
Suppose we want to design an algorithm to serialize and deserialize a binary search tree. Serialization is the process of converting something (data structure or object) into a sequence of bits so that it can be stored in a file or memory buffer, or transmitted across a network connection link. This can be reconstructed later that process is deserialization.
So, if the input is like [5,2,9,1,3,7], then the output will be Serialized output 5.2.9.1.3.7.N.N.N.N.N.N.N Deserialized output: 1, 2, 3, 5, 7, 9, (inorder traversal)
To solve this, we will follow these steps −
Define a function serialize() . This will take root
res := a new list
define one queue and insert root
-
while queue is non-empty, do
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while queue is not empty, do
current := queue[0]
insert current at the end of res
delete first element from queue
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if current is non-zero, then
come out from the loop
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if current is null, then
come out from the loop
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if current.left is not null, then
insert current.left at the end of queue
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otherwise,
insert None at the end of queue
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if current.right is not null, then
insert current.right at the end of queue
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otherwise,
insert None at the end of queue
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s:= blank string
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for i in range 0 to size of res, do
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if res[i] is non-zero, then
s := s concatenate res[i].data
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otherwise,
s := s concatenate "N"
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if i is same as size of res -1, then
come out from the loop
s := s concatenate "."
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return s
Define a function deserialize() . This will take data
data := a list of parts after dividing the data using dot
stack := a new list
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if data[0] is same as 'N', then
return None
root := create a new node with data data[0]
insert root at the end of stack
i := 1
current := 0
-
while i < size of data, do
left:= False
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if data[i] is not same as 'N', then
temp := create a new node with data data[i]
stack[current].left := temp
insert temp at the end of stack
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otherwise,
stack[current].left := None
i := i + 1
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if data[i] is not same as 'N', then
temp := create a new node with data data[i]
stack[current].right := temp
insert temp at the end of stack
-
otherwise,
stack[current].right := None
current := current + 1
i := i + 1
return root
Example
Let us see the following implementation to get a better understanding −
class TreeNode: def __init__(self, data, left = None, right = None): self.data = data self.left = left self.right = right def insert(temp,data): que = [] que.append(temp) while (len(que)): temp = que[0] que.pop(0) if (not temp.left): if data is not None: temp.left = TreeNode(data) else: temp.left = TreeNode(0) break else: que.append(temp.left) if (not temp.right): if data is not None: temp.right = TreeNode(data) else: temp.right = TreeNode(0) break else: que.append(temp.right) def make_tree(elements): Tree = TreeNode(elements[0]) for element in elements[1:]: insert(Tree, element) return Tree def print_tree(root): #print using inorder traversal if root is not None: print_tree(root.left) print(root.data, end = ', ') print_tree(root.right) class Codec: def serialize(self, root): res =[] queue = [root] while queue: while True and queue: current = queue[0] res.append(current) queue.pop(0) if current: break if not current: break if current.left: queue.append(current.left) else: queue.append(None) if current.right: queue.append(current.right) else: queue.append(None) s="" for i in range(len(res)): if res[i]: s+=str(res[i].data) else: s+="N" if i == len(res)-1: break s+="." return s def deserialize(self, data): data = data.split(".") stack = [] if data[0]=='N': return None root = TreeNode(int(data[0])) stack.append(root) i = 1 current = 0 while i <len(data): left= False if data[i] !='N': temp = TreeNode(int(data[i])) stack[current].left = temp stack.append(temp) else: stack[current].left = None i+=1 if data[i] !='N': temp = TreeNode(int(data[i])) stack[current].right = temp stack.append(temp) else: stack[current].right = None current+=1 i+=1 return root ob = Codec() root = make_tree([5,2,9,1,3,7]) ser = ob.serialize(root) print('Serialization:',ser) print_tree(ob.deserialize(ser))
Input
[5,2,9,1,3,7]
Output
Serialization: 5.2.9.1.3.7.N.N.N.N.N.N.N 1, 2, 3, 5, 7, 9,