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two_sum_solution
class Solution:
    def twoSum(self, nums: list[int], target: int) -> list[int]:
        # Hash Map: O(N) Time | O(N) Space
        seen = {}
        for i, val in enumerate(nums):
            complement = target - val
            if complement in seen:
                return [seen[complement], i]
            seen[val] = i
        return []

# Test Run: nums = [2, 7, 11, 15], target = 9
# Status: ACCEPTED (Runtime: 38ms, Memory: 17.8MB)
All 3/3 Test Cases PassedRuntime: 38 msComplexity: O(N) Time, O(N) Space
GCC / Python 3.8 / OpenJDK 13
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Editorial Preview: Two Sum
EASY
Approach 1: One-Pass Hash Table

While iterating through the array, we check if the complement (target - nums[i]) exists in our hash map. If present, we return both indices in $O(1)$ lookup time.

Time Complexity
O(N)
Single pass traversal
Space Complexity
O(N)
Hash map storage
seen = {} for i, val in enumerate(nums): if target - val in seen: return [seen[target - val], i] seen[val] = i
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Summary: Using a single-pass hash map, we eliminate the inner nested loop. Here is the complete intuition, LaTeX complexity proof, and tested Python 3 implementation:

✓ Formatted with Syntax Highlighting & Big-O Summary
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