An alphabetical continuous string is a string consisting of consecutive letters in the alphabet. In other words, it is any substring of the string "abcdefghijklmnopqrstuvwxyz".
"abc" is an alphabetical continuous string, while "acb" and "za" are not.Given a string s consisting of lowercase letters only, return the length of the longest alphabetical continuous substring.
Example 1:
Input: s = "abacaba" Output: 2 Explanation: There are 4 distinct continuous substrings: "a", "b", "c" and "ab". "ab" is the longest continuous substring.
Example 2:
Input: s = "abcde" Output: 5 Explanation: "abcde" is the longest continuous substring.
Constraints:
1 <= s.length <= 105s consists of only English lowercase letters.When you get asked this question in a real-life environment, it will often be ambiguous (especially at FAANG). Make sure to ask these questions in that case:
The brute force method for finding the longest alphabetical sequence involves checking every possible group of letters within the text. It's like examining every slice of the text to see if it forms an alphabetical sequence and then picking the longest one found.
Here's how the algorithm would work step-by-step:
def find_longest_alphabetical_sequence(text):
longest_sequence_length = 0
for starting_index in range(len(text)): # Check all possible starting positions
for ending_index in range(starting_index, len(text)): # Expands substring to the right
substring = text[starting_index : ending_index+1]
is_alphabetical = True
for char_index in range(len(substring) - 1): # Ensures no out-of-bounds error
# Verify characters are in alphabetical order
if substring[char_index] > substring[char_index + 1]:
is_alphabetical = False
break
# We've identified a valid alphabetical substring
if is_alphabetical:
# Update the longest length if needed
substring_length = len(substring)
if substring_length > longest_sequence_length:
longest_sequence_length = substring_length
return longest_sequence_lengthThe goal is to find the longest part of a string where the letters are in order, like 'abc' or 'ghijkl'. We can solve this efficiently by walking through the string just once, keeping track of the current alphabetical streak and updating the longest one we've seen so far.
Here's how the algorithm would work step-by-step:
def longest_alphabetical_continuous_substring(input_string):
string_length = len(input_string)
if string_length == 0:
return 0
longest_substring_length = 1
current_substring_length = 1
for i in range(1, string_length):
# Check if the current character continues the alphabetical sequence.
if ord(input_string[i]) == ord(input_string[i - 1]) + 1:
current_substring_length += 1
# Update the longest substring length if needed.
if current_substring_length > longest_substring_length:
longest_substring_length = current_substring_length
else:
# Reset the current substring length as the sequence is broken.
current_substring_length = 1
return longest_substring_length| Case | How to Handle |
|---|---|
| Null or empty input string | Return 0 immediately since an empty string has no substring. |
| String with a single character | Return 1 as a single character is a continuous substring of length 1. |
| String with all identical characters (e.g., 'aaaa') | Return 1 as the longest alphabetical substring can only be of length 1. |
| String with characters in reverse alphabetical order (e.g., 'zyxw') | Return 1 as the longest alphabetical substring can only be of length 1. |
| String with non-alphabetic characters (e.g., 'ab!cd') | Ignore non-alphabetic characters or remove them before processing; or return 0 if the cleaned string is empty. |
| String with mixed case characters (e.g., 'aBcD') | Convert the entire string to lowercase or uppercase before processing to ensure consistent comparisons. |
| String approaching maximum allowed length | Ensure the solution has O(n) time complexity to handle very long strings efficiently without timeouts or excessive memory usage. |
| String with only two characters that are not consecutive | Return 1 because the longest substring must have consecutive alphabetical letters, which is not possible. |