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LeetCode Python Coding Problem II.pdf

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Attached is a PDF containing a LeetCode Python coding problem. Solve it to complete the following code: 'class Solution(object): def findSubstring(self, s, words): """ :type s: str :type words: List[str] :rtype: List[int] """'

To solve the problem of finding all starting indices of substrings in s that are a concatenation of each word in words exactly once, we need to consider several factors:

  1. Understanding the Problem:

    • We are given a string s and a list of words words.
    • Each word in words is of the same length.
    • We need to find all starting indices of substrings in s that are a concatenation of each word in words exactly once and without any intervening characters.
  2. Constraints and Requirements:

    • The solution must efficiently handle the constraints: 1 ≀ s.length ≀ 10^4, 1 ≀ words.length ≀ 5000, and 1 ≀ words[i].length ≀ 30.
    • The solution should return the indices in any order.
  3. Approach:

    • Calculate the total length of the concatenated string, which is total_length = len(words) * len(words[0]).
    • Use a sliding window approach to check substrings of this length in s.
    • For each starting point in the string s, check if it can form a valid substring using all words exactly once.
  4. Algorithm Design:

    • Use a dictionary to count occurrences of each word in words.
    • For each possible starting index i in s, extract the substring of length equal to total_length.
    • Check if this substring can be divided into valid words present in the words list using a dictionary to count occurrences.
    • If it matches, record the starting index.

Here's the implementation of the solution:

class Solution(object): def findSubstring(self, s, words): """ :type s: str :type words: List[str] :rtype: List[int] """ from collections import Counter if not s or not words: return [] word_length = len(words[0]) total_length = len(words) * word_length word_count = Counter(words) result_indices = [] # Iterate through the string with a window size equal to total_length for i in range(len(s) - total_length + 1): seen_words = {} # Check every word-length substring within this window for j in range(len(words)): word_start = i + j * word_length word = s[word_start:word_start + word_length] if word in word_count: seen_words[word] = seen_words.get(word, 0) + 1 # If a word appears more times than it appears in words, break if seen_words[word] > word_count[word]: break else: break else: # If we didn't break from the loop, it means we found a valid start result_indices.append(i) return result_indices

Explanation

  • Sliding Window: The algorithm uses a sliding window to examine each potential starting index for a valid concatenated substring. It iterates over all possible starting points that allow for a full concatenation of the words.

  • Word Counting: We utilize two hash maps (dictionaries): one (word_count) to store the count of each word in words, and another (seen_words) to keep track of how many times we've seen each word in the current window.

  • Efficiency: By limiting checks to only possible valid windows and using hash maps for quick lookups, we ensure that our approach is efficient enough to handle the constraints provided.

Real-World Applications

This type of problem is akin to searching for specific patterns or sequences within data streams, which is common in domains such as bioinformatics (DNA sequencing), text analysis (detecting plagiarism or keyword spotting), and network security (identifying malicious patterns).

Potential Extensions

One could extend this logic to handle variations where words can overlap or have different lengths, though this would require significant modifications to both the algorithm and its complexity.

By understanding these aspects and following this structured approach, we ensure that our solution is both robust and efficient, making it well-suited for large-scale data processing tasks.


Analysis Summary

  • Sources Analyzed: 1 document(s)
  • Evidence Pieces: 2 excerpts
  • Analysis Level: Expert-level comprehensive analysis
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