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/** | |
* @param {number[]} A | |
* @return {boolean} | |
*/ | |
var validMountainArray = function(A) { | |
if (A.length < 3) { | |
return false; | |
} | |
let i = 0; | |
let j = 1; |
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class ST: | |
def build(self, arr): | |
max_len = 4 * len(arr) | |
self.st = [None] * max_len | |
self.arr_len = len(arr) | |
self.helper(arr, 1, 0, len(arr) - 1) | |
def helper(self, arr, v, l, r): | |
if l == r: | |
self.st[v] = arr[l] |
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# My video where I talk about this data structure: https://youtu.be/sfWyugl4JWA | |
class Hashtable: | |
# Assumption: table_length is a prime number (for example, 5, 701, or 30011) | |
def __init__(self, table_length): | |
self.table = [None] * table_length | |
## An internal search function. | |
# If it finds the given key in the table, it will return (True, index) | |
# If not, it will return (False, the index where it would be inserted) |
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# Here is my Python implementation of the hash table data structure. | |
# And here's my video where I talk about it in depth: https://youtu.be/sfWyugl4JWA | |
class Hashtable: | |
# Assumption: table_length is a prime number (for example, 5, 701, or 30011) | |
def __init__(self, table_length): | |
self.table = [None] * table_length | |
## An internal search function. | |
# If it finds the given key in the table, it will return (True, index) | |
# If not, it will return (False, the index where it would be inserted) |
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