Ransom Note
Clarify the problem:
- The problem requires determining if a ransom note can be constructed from a given magazine.
- We need to implement a function that takes two strings,
ransomNoteandmagazine, as input and returns a boolean indicating whether the ransom note can be constructed from the magazine.
Analyze the problem:
- Input: Two strings,
ransomNoteandmagazine, consisting of only lowercase English letters. - Output: A boolean value indicating whether the ransom note can be constructed from the magazine.
- Constraints:
- The length of
ransomNoteandmagazineis at most 10^3. - The characters in
magazinecan be used to construct theransomNote.
- The length of
- Input: Two strings,
Design an algorithm:
- We can solve this problem by counting the frequency of characters in both the
ransomNoteandmagazine. - We can use an array or a dictionary to store the character frequencies.
- First, we iterate through the
magazineand count the frequency of each character. - Then, we iterate through the
ransomNoteand decrement the corresponding frequency for each character. - If, at any point, the frequency of a character in the
ransomNotebecomes negative or the character is not present in themagazine, we return False. - If we successfully iterate through the
ransomNotewithout encountering any issues, we return True.
- We can solve this problem by counting the frequency of characters in both the
Explain your approach:
- We will implement a function called
canConstructthat takes two strings,ransomNoteandmagazine, as input. - We initialize an array
freqof size 26 to store the frequency of characters (assuming lowercase English letters). - We iterate through the
magazineand increment the frequency of each character using its ASCII value as the index in thefreqarray. - Next, we iterate through the
ransomNoteand decrement the frequency of each character. - If, at any point, the frequency becomes negative or the character is not present in the
magazine, we return False. - Finally, if we successfully iterate through the
ransomNotewithout any issues, we return True.
- We will implement a function called
Write clean and readable code:
pythondef canConstruct(ransomNote, magazine): freq = [0] * 26 # Count the frequency of characters in magazine for ch in magazine: freq[ord(ch) - ord('a')] += 1 # Check if ransomNote can be constructed for ch in ransomNote: freq[ord(ch) - ord('a')] -= 1 if freq[ord(ch) - ord('a')] < 0: return False return TrueTest your code:
python# Test case 1: Example case ransomNote = "a" magazine = "b" # The ransomNote cannot be constructed from the magazine. print(canConstruct(ransomNote, magazine)) # Output: False # Test case 2: Example case ransomNote = "aa" magazine = "ab" # The ransomNote cannot be constructed from the magazine. print(canConstruct(ransomNote, magazine)) # Output: False # Test case 3: Additional case ransomNote = "aa" magazine = "aab" # The ransomNote can be constructed from the magazine by using one 'a'. print(canConstruct(ransomNote, magazine)) # Output: True # Test case 4: Additional case ransomNote = "abc" magazine = "abcdefg" # The ransomNote can be constructed from the magazine by using 'a', 'b', and 'c'. print(canConstruct(ransomNote, magazine)) # Output: TrueOptimize if necessary:
- The current approach has a time complexity of O(m + n), where m is the length of
ransomNoteand n is the length ofmagazine. This is because we iterate through both strings once. - The space complexity is O(1) because we use a fixed-size array
freqof size 26 to store the character frequencies.
- The current approach has a time complexity of O(m + n), where m is the length of
Handle error cases:
- We need to consider the case where either
ransomNoteormagazineis an empty string. In such cases, we can return False since an empty string cannot be constructed from any other string.
- We need to consider the case where either
Discuss complexity analysis:
- Let m and n be the lengths of
ransomNoteandmagazine, respectively. - The time complexity of the solution is O(m + n) since we iterate through both strings once.
- The space complexity is O(1) because we use a fixed-size array of size 26 to store the character frequencies, which is independent of the input size.
- Let m and n be the lengths of