One way to serialize a binary tree is to use pre-order traversal. When we encounter a non-null node, we record the node's value. If it is a null node, we record using a sentinel value such as #.

     _9_
/ \
3 2
/ \ / \
4 1 # 6
/ \ / \ / \
# # # # # #

For example, the above binary tree can be serialized to the string "9,3,4,#,#,1,#,#,2,#,6,#,#", where # represents a null node.

Given a string of comma separated values, verify whether it is a correct preorder traversal serialization of a binary tree. Find an algorithm without reconstructing the tree.

Each comma separated value in the string must be either an integer or a character '#' representing null pointer.

You may assume that the input format is always valid, for example it could never contain two consecutive commas such as "1,,3".

Example 1:

Input: "9,3,4,#,#,1,#,#,2,#,6,#,#"
Output: true

Example 2:

Input: "1,#"
Output: false

Example 3:

Input: "9,#,#,1"
Output: false 这个题目的思路参考Solution, 本质上就是看这个tree 是否valid, 然后就要满足可以有的children数>= 0 , 最后== 0, 那么最开始slot = 1, 然后for loop, 每
多一个数字, 表明可以多一个child, 如果是#表明少一个child, 最后children数等于0 即可. 就是用Stack,每次碰到#, 去看stack[-1]是否为#, 如果是的话表明stack[-2]的children满了, 所以将stack.pop()执行两次, 并且循环, 然后把#放到stack里面, 这里在stack.pop()两次
的中间, 加入一个stack 非空的判断, 是针对"##" "###"这样的情况来的.最后len(stack) == 1 and stack[-1] == '#' Code: T: O(n) S: O(n)
 class Solution:
def preorderValid(self, preorder):
stack, preorder = [], preorder.split(',')
for p in preorder:
while (p == '#' and stack and stack[-1] == '#'):
stack.pop()
if not stack: return False
stack.pop()
stack.append(p)
return len(stack) == 1 and stack[-1] == '#'
Code: T: O(n)   S: O(1)
class Solution:
def preorderValid(self, preorder):
slot, preorder = 1, preorder.split(',')
for p in preorder:
if slot == 0: return False # means that should have no children anymore
if p == '#':
slot -= 1
else:
slot += 1
return slot == 0
												

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