LeetCode Problem Workspace
Finding the Users Active Minutes
This problem requires counting unique minutes of user activity on LeetCode based on a series of logs and an integer k.
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Practice Focus
Medium · Array scanning plus hash lookup
Answer-first summary
This problem requires counting unique minutes of user activity on LeetCode based on a series of logs and an integer k.
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In this problem, you need to count the number of unique active minutes for each user. Using array scanning combined with hash lookup efficiently solves this task by tracking actions per user at each minute. The key challenge lies in aggregating unique minutes for each user and returning the result in an array format.
Problem Statement
You are given a 2D array of logs, where each log contains two integers: the user ID and the minute in which the action was performed. Your task is to compute the number of unique active minutes for each user based on the given logs and an integer k representing the maximum possible active minutes a user can have.
Multiple actions can be performed at the same minute by a single user or by different users, but only unique minutes are counted. You need to return an array where each index corresponds to the number of users with a specific active minute count, from 1 to k.
Examples
Example 1
Input: logs = [[0,5],[1,2],[0,2],[0,5],[1,3]], k = 5
Output: [0,2,0,0,0]
The user with ID=0 performed actions at minutes 5, 2, and 5 again. Hence, they have a UAM of 2 (minute 5 is only counted once). The user with ID=1 performed actions at minutes 2 and 3. Hence, they have a UAM of 2. Since both users have a UAM of 2, answer[2] is 2, and the remaining answer[j] values are 0.
Example 2
Input: logs = [[1,1],[2,2],[2,3]], k = 4
Output: [1,1,0,0]
The user with ID=1 performed a single action at minute 1. Hence, they have a UAM of 1. The user with ID=2 performed actions at minutes 2 and 3. Hence, they have a UAM of 2. There is one user with a UAM of 1 and one with a UAM of 2. Hence, answer[1] = 1, answer[2] = 1, and the remaining values are 0.
Constraints
- 1 <= logs.length <= 104
- 0 <= IDi <= 109
- 1 <= timei <= 105
- k is in the range [The maximum UAM for a user, 105].
Solution Approach
Step 1: Group Actions by User
First, we group the logs by user ID, ensuring that we can count the number of unique minutes for each user. Using a hash table is a natural fit for this as it allows us to efficiently store and access each user's actions by minute.
Step 2: Calculate Unique Active Minutes
For each user, we determine the unique minutes they performed actions. This can be achieved by storing the minutes in a set (since sets only store unique values). The size of the set gives the user's active minutes.
Step 3: Count Active Minute Frequencies
We then construct the final result by counting how many users have each possible active minute count (from 1 to k). This is done by iterating through the users' unique active minutes and updating an array that tracks these frequencies.
Complexity Analysis
| Metric | Value |
|---|---|
| Time | Depends on the final approach |
| Space | Depends on the final approach |
The time complexity primarily depends on the operations for grouping logs by user and counting unique minutes. The overall complexity is O(n), where n is the number of logs, since each log is processed once. Space complexity is O(n) for storing the logs and user activity data, and the result array requires O(k) space where k is the upper limit of active minutes.
What Interviewers Usually Probe
- Look for the candidate's ability to efficiently use hash tables for grouping and counting.
- Check if the candidate can reason about the use of sets for counting unique minutes.
- Evaluate the candidate's understanding of time and space complexity trade-offs in this problem.
Common Pitfalls or Variants
Common pitfalls
- Not using a set to count unique minutes, which could lead to over-counting for users with multiple actions at the same minute.
- Failing to account for users with zero active minutes (resulting in incorrect array indexing).
- Using inefficient data structures or algorithms that lead to unnecessary time complexity.
Follow-up variants
- Consider edge cases where all actions occur at the same minute or all users have the same active minute count.
- What if the input logs contain many repeated user actions? How would your solution scale?
- What if k is smaller than the maximum unique minutes for any user? Can your solution still work within these constraints?
FAQ
How do I approach the 'Finding the Users Active Minutes' problem?
Focus on scanning the logs array while using hash tables to group actions by user. Then, calculate the unique minutes each user was active and count the frequency of these active minute counts.
What data structures are useful for this problem?
Hash tables are crucial for grouping user actions, and sets are helpful for counting unique minutes of activity for each user.
How can I optimize my solution for large input sizes?
Ensure that you process each log entry once, and use efficient data structures like hash tables and sets to minimize unnecessary computation.
What is the time complexity of this solution?
The time complexity is O(n), where n is the number of logs, since each log entry is processed once.
What if multiple users perform actions at the same minute?
You count each minute only once per user. The key challenge is to store the unique minutes per user, which can be done using a set for each user.
Solution
Solution 1: Hash Table
We use a hash table $d$ to record all the unique operation times of each user, and then traverse the hash table to count the number of active minutes for each user. Finally, we count the distribution of the number of active minutes for each user.
class Solution:
def findingUsersActiveMinutes(self, logs: List[List[int]], k: int) -> List[int]:
d = defaultdict(set)
for i, t in logs:
d[i].add(t)
ans = [0] * k
for ts in d.values():
ans[len(ts) - 1] += 1
return ansContinue Topic
array
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Array scanning plus hash lookup
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