1400. Construct K Palindrome Strings
Difficulty: Medium
Topics: Hash Table, String, Greedy, Counting
Given a string s and an integer k, return true if you can use all the characters in s to construct k palindrome strings or false otherwise.
Example 1:
- Input: s = "annabelle", k = 2
- Output: true
-
Explanation: You can construct two palindromes using all characters in s.
- Some possible constructions "anna" "elble", "anbna" "elle", "anellena" "b"
Example 2:
- Input: s = "leetcode", k = 3
- Output: false
- Explanation: It is impossible to construct 3 palindromes using all the characters of s.
Example 3:
- Input: s = "true", k = 4
- Output: true
- Explanation: The only possible solution is to put each character in a separate string.
Constraints:
- 1 5
- s consists of lowercase English letters.
- 1 5
Hint:
- If the s.length
- If the number of characters that have odd counts is > k then the minimum number of palindrome strings we can construct is > k and answer is false.
- Otherwise you can construct exactly k palindrome strings and answer is true (why ?).
Solution:
We need to consider the following points:
Key Observations:
-
Palindrome Characteristics:
- A palindrome is a string that reads the same forwards and backwards.
- For an even-length palindrome, all characters must appear an even number of times.
- For an odd-length palindrome, all characters except one must appear an even number of times (the character that appears an odd number of times will be in the center).
-
Necessary Conditions:
- If the length of s is less than k, it's impossible to form k strings, so return false.
- The total number of characters that appear an odd number of times must be at most k to form k palindromes. This is because each palindrome can have at most one character with an odd count (the center character for odd-length palindromes).
Approach:
- Count the frequency of each character in the string.
- Count how many characters have an odd frequency.
- If the number of odd frequencies exceeds k, return false (because it's impossible to form k palindromes).
Let's implement this solution in PHP: 1400. Construct K Palindrome Strings
<?php /** * @param String $s * @param Integer $k * @return Boolean */ function canConstruct($s, $k) { ... ... ... /** * go to ./solution.php */ } // Test cases var_dump(canConstruct("annabelle", 2)); // Output: true var_dump(canConstruct("leetcode", 3)); // Output: false var_dump(canConstruct("true", 4)); // Output: true ?>
Explanation:
- Frequency Count: We use an associative array $freq to count the occurrences of each character in the string.
- Odd Count: We check how many characters have odd occurrences. This will help us determine if we can form palindromes.
- Condition Check: If the number of characters with odd frequencies is greater than k, it's impossible to form k palindromes, so we return false. Otherwise, we return true.
Time Complexity:
- Counting the frequencies takes O(n), where n is the length of the string.
- Checking the odd frequencies takes O(m), where m is the number of distinct characters (at most 26 for lowercase English letters).
- The overall time complexity is O(n m), which simplifies to O(n) in this case.
Edge Cases:
- If k is greater than the length of s, we return false.
- If all characters have even frequencies, we can always form a palindrome, so the result depends on whether k is possible.
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