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Meme Popularity Queue
Jessica Sang edited this page Sep 14, 2024
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Unit 4 Session 1 Standard (Click for link to problem statements)
Understand what the interviewer is asking for by using test cases and questions about the problem.
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Q: What is the structure of the input?
- A: The input consists of two lists: one containing meme names (strings) and the other containing integers representing the number of times each corresponding meme will be reposted.
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Q: What is the output?
- A: The output is a list of strings representing the final order in which all reposts of the memes are processed.
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Q: How should reposts be handled?
- A: Each meme should be added back to the queue after processing if it has remaining reposts.
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Q: What happens if a meme has no reposts?
- A: It should be processed only once and not re-added to the queue.
Plan the solution with appropriate visualizations and pseudocode.
General Idea: Use a queue to simulate the reposting process. For each meme, process it by appending it to the final order, and if it has remaining reposts, re-add it to the queue.
1) Initialize an empty deque called `queue` and an empty list called `final_order`.
2) Enqueue each meme along with its repost count into the `queue`.
3) While the `queue` is not empty:
a) Dequeue the first meme and its count.
b) Append the meme to the `final_order`.
c) Decrement the repost count.
d) If the repost count is greater than 0, re-enqueue the meme with the updated count.
4) Return the `final_order` list.
**⚠️ Common Mistakes**
- Forgetting to decrement the repost count before re-enqueuing a meme.
- Mishandling the queue operations, leading to incorrect final orders.
from collections import deque
def simulate_meme_reposts(memes, reposts):
queue = deque()
final_order = []
# Enqueue each meme with its repost count
for meme, count in zip(memes, reposts):
queue.append((meme, count))
# Process the queue
while queue:
meme, count = queue.popleft()
final_order.append(meme)
count -= 1
if count > 0:
queue.append((meme, count)) # Re-enqueue if more reposts are left
return final_order