"First of all, stack and heap memory are abstraction on top of the hardware by the compiler. The hardware is not aware of stack and heap memory. There is only a single piece of memory that a program has access to. The compiler creates the concepts of stack and heap memory to run the programs efficiently.
Programs use stack memory to store local variables and a few important register values such as frame pointer and return address for program counter. This makes it easier for the compiler to gene"
Stanley Y. - "First of all, stack and heap memory are abstraction on top of the hardware by the compiler. The hardware is not aware of stack and heap memory. There is only a single piece of memory that a program has access to. The compiler creates the concepts of stack and heap memory to run the programs efficiently.
Programs use stack memory to store local variables and a few important register values such as frame pointer and return address for program counter. This makes it easier for the compiler to gene"See full answer
"def encode(root):
if not root:
return []
def dfs(node):
if not node:
return
res.append(node.val)
res.append(len(node,children))
for child_node in node.children:
dfs(child_node)
res = []
dfs(root)
return res
def decode(arr):
if not arr:
return None
n = len(arr)
i = 0
def dfs(val, children_count):
if children_count == 0:
return Node(val)
cur_node = Node(val)
cur_node.children = []
for j in range(children_count):
nonlocal i
i += 2
cur_node.children.append(dfs(arr[i], arr[i"
Ying T. - "def encode(root):
if not root:
return []
def dfs(node):
if not node:
return
res.append(node.val)
res.append(len(node,children))
for child_node in node.children:
dfs(child_node)
res = []
dfs(root)
return res
def decode(arr):
if not arr:
return None
n = len(arr)
i = 0
def dfs(val, children_count):
if children_count == 0:
return Node(val)
cur_node = Node(val)
cur_node.children = []
for j in range(children_count):
nonlocal i
i += 2
cur_node.children.append(dfs(arr[i], arr[i"See full answer
"I told a story about how our team was focussed on moving a key metric i.e. NPS and to do that we build 3 top requested user feature. Post release the detractors % didn't move even though the detractors request for features shipped went down. Then I connect with users and did some analysis post which we realised that we need to pivot our focus from shipping features to enabling complete workflows for our users i.e. shipping all those feature which are used together in a feature as then only users"
Aditya S. - "I told a story about how our team was focussed on moving a key metric i.e. NPS and to do that we build 3 top requested user feature. Post release the detractors % didn't move even though the detractors request for features shipped went down. Then I connect with users and did some analysis post which we realised that we need to pivot our focus from shipping features to enabling complete workflows for our users i.e. shipping all those feature which are used together in a feature as then only users"See full answer
"One thing is not clear to me, We encoded the length of the word to a character, but the max number which can be converted to char ascii is 255. How will it work for length till 65535?"
Curly T. - "One thing is not clear to me, We encoded the length of the word to a character, but the max number which can be converted to char ascii is 255. How will it work for length till 65535?"See full answer
"Approach 1: Use sorting and return the kth largest element from the sorted list. Time complexity: O(nlogn)
Approach 2: Use max heap and then select the kth largest element. time complexity: O(n+logn)
Approach 3: Quickselect. Time complexity O(n)
I explained my interviewer the 3 approaches. He told me to solve in a naive manner. Used Approach 1 had some time left so coded approach 3 also
The average time complexity of Quickselect is O(n), making it very efficient for its purpose. However, in"
GalacticInterviewer - "Approach 1: Use sorting and return the kth largest element from the sorted list. Time complexity: O(nlogn)
Approach 2: Use max heap and then select the kth largest element. time complexity: O(n+logn)
Approach 3: Quickselect. Time complexity O(n)
I explained my interviewer the 3 approaches. He told me to solve in a naive manner. Used Approach 1 had some time left so coded approach 3 also
The average time complexity of Quickselect is O(n), making it very efficient for its purpose. However, in"See full answer
"naive solution:
def countprefixpairs(words):
n = len(words)
count = 0
for i in range(n):
for j in range(i + 1, n):
if words[i].startswith(words[j]) or words[j].startswith(words[i]):
count += 1
return count
using tries for when the list of words is very long:
from collections import Counter
class TrieNode:
def init(self):
self.children = {}
self.count = 0 # To count the number of words ending at this node"
Anonymous Unicorn - "naive solution:
def countprefixpairs(words):
n = len(words)
count = 0
for i in range(n):
for j in range(i + 1, n):
if words[i].startswith(words[j]) or words[j].startswith(words[i]):
count += 1
return count
using tries for when the list of words is very long:
from collections import Counter
class TrieNode:
def init(self):
self.children = {}
self.count = 0 # To count the number of words ending at this node"See full answer
"def friend_distance(friends, userA, userB):
step = 0
total_neighs = set()
llen = len(total_neighs)
total_neighs.add(userB)
while len(total_neighs)!=llen:
s = set()
step += 1
llen = len(total_neighs)
for el in total_neighs:
nes = neighbours(friends, userA, el)
if userA in nes:
return step
for p in nes:
s.add(p)
for el in s:
total_neighs.add(el)
return -1
def neighbours(A,n1, n2):
out = set()
for i in range(len(A[n2])):
if An2:
out.add(i)
return out"
Batman X. - "def friend_distance(friends, userA, userB):
step = 0
total_neighs = set()
llen = len(total_neighs)
total_neighs.add(userB)
while len(total_neighs)!=llen:
s = set()
step += 1
llen = len(total_neighs)
for el in total_neighs:
nes = neighbours(friends, userA, el)
if userA in nes:
return step
for p in nes:
s.add(p)
for el in s:
total_neighs.add(el)
return -1
def neighbours(A,n1, n2):
out = set()
for i in range(len(A[n2])):
if An2:
out.add(i)
return out"See full answer
"If 0's aren't a concern, couldn't we just
multiply all numbers.
and then divide product by each number in the list ?
if there's more than one zero, then we just return an array of 0s
if there's one zero, then we just replace 0 with product and rest 0s.
what am i missing?"
Sachin R. - "If 0's aren't a concern, couldn't we just
multiply all numbers.
and then divide product by each number in the list ?
if there's more than one zero, then we just return an array of 0s
if there's one zero, then we just replace 0 with product and rest 0s.
what am i missing?"See full answer