"Finding Minimum Length of Concatenated Anagrams in Python"

🚀 DSA Challenge – Day 83 Problem: Minimum Possible Length of Original String from Concatenated Anagrams 🔡✨ This was an elegant string manipulation and frequency-matching problem — a beautiful blend of observation and brute-force validation. 🧠 Problem Summary: You are given a string s, known to be a concatenation of anagrams of some original string t. The task is to determine the minimum possible length of t. ✅ Each substring of length len(t) should contain exactly the same frequency of characters. ✅ The string s can thus be divided into equal-length chunks, all being anagrams of t. ✅ The goal is to find the smallest such length that satisfies this property. ⚙️ My Approach: 1️⃣ Iterate through all divisors i of n = len(s) — potential lengths of t. 2️⃣ For each possible i, check if the string can be divided into equal parts where each part has identical character frequencies. 3️⃣ Use hash maps to store frequency counts and compare each block. 4️⃣ Return the smallest i that satisfies the condition. 📈 Complexity: Time: O(n²) → Checking frequency for each valid divisor. Space: O(k) → For storing character counts per block. ✨ Key Takeaway: When tackling anagram-based problems, frequency comparison is your strongest ally. Instead of guessing patterns, rely on structure and repetition to reveal the hidden base string. 🔍 🔖 #DSA #100DaysOfCode #LeetCode #ProblemSolving #StringManipulation #Anagram #Python #CodingChallenge #InterviewPrep #EfficientCode #HashMap #DataStructures #TechCommunity #CodeEveryday #LearningByBuilding

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