2284. Sender With Largest Word Count
Description
You have a chat log of n
messages. You are given two string arrays messages
and senders
where messages[i]
is a message sent by senders[i]
.
A message is list of words that are separated by a single space with no leading or trailing spaces. The word count of a sender is the total number of words sent by the sender. Note that a sender may send more than one message.
Return the sender with the largest word count. If there is more than one sender with the largest word count, return the one with the lexicographically largest name.
Note:
- Uppercase letters come before lowercase letters in lexicographical order.
"Alice"
and"alice"
are distinct.
Example 1:
Input: messages = ["Hello userTwooo","Hi userThree","Wonderful day Alice","Nice day userThree"], senders = ["Alice","userTwo","userThree","Alice"] Output: "Alice" Explanation: Alice sends a total of 2 + 3 = 5 words. userTwo sends a total of 2 words. userThree sends a total of 3 words. Since Alice has the largest word count, we return "Alice".
Example 2:
Input: messages = ["How is leetcode for everyone","Leetcode is useful for practice"], senders = ["Bob","Charlie"] Output: "Charlie" Explanation: Bob sends a total of 5 words. Charlie sends a total of 5 words. Since there is a tie for the largest word count, we return the sender with the lexicographically larger name, Charlie.
Constraints:
n == messages.length == senders.length
1 <= n <= 104
1 <= messages[i].length <= 100
1 <= senders[i].length <= 10
messages[i]
consists of uppercase and lowercase English letters and' '
.- All the words in
messages[i]
are separated by a single space. messages[i]
does not have leading or trailing spaces.senders[i]
consists of uppercase and lowercase English letters only.
Solutions
Solution 1: Hash Table + Enumeration
We can use a hash table $\textit{cnt}$ to record the word count for each sender. Then, we traverse the hash table to find the sender with the highest word count. If there are multiple senders with the highest word count, we return the name that is lexicographically largest.
The time complexity is $O(n + L)$, and the space complexity is $O(n)$, where $n$ is the number of messages and $L$ is the total length of all messages.
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