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Search in Rotated Sorted Array (Search_in_rotated_sorted_array.py)
Strengths:
Your binary search logic is correct and well-implemented
You correctly identified the key insight: determining which half is sorted and narrowing the search range
The edge case handling (if not nums) is a nice touch
Your comments explaining the approach are clear
Areas for Improvement:
Remove the linear search solution — The problem explicitly requires O(log n) complexity. Including an O(N) solution is misleading and suggests you may not have understood the constraint initially.
Fix comment syntax — Use # for Python comments, not //. The file extension is .py, so it should follow Python conventions.
Don't redefine class Solution twice — Only one class definition per file. If you want to show alternative approaches, use different function names or separate files.
Clean up the submission — Remove the draft-like formatting. Submit only the final, intended solution.
Consider the boundary conditions more carefully — In your right-half-sorted check, you use nums[high] >= target while the reference uses nums[high] >= target too, but verify these edge cases work for all valid inputs (e.g., when target equals nums[high]).
VERDICT: PASS
Search in a Sorted Array of Unknown Size (Search_in_Unknown_sorted_Array.py)
Strengths: Your solution is correct, efficient, and matches the reference solution's approach exactly. The two-phase strategy (exponential search followed by binary search) is the optimal approach for this problem.
Code Style: Consider adding a brief docstring to the search method explaining what it does. While the comments at the top are helpful, an inline docstring would improve readability.
Edge Case Consideration: Your solution correctly handles the out-of-bounds case implicitly because 2^31 - 1 is greater than any valid target. However, it would be good practice to add a comment explaining this assumption, as it's not immediately obvious to readers why the loop terminates when the array is exhausted.
Minor Optimization: You could potentially add an early return if reader.get(0) == target to avoid unnecessary work, though this is a minor optimization and not necessary for correctness.
Testing: Consider testing your solution with edge cases like:
Target smaller than the first element
Target larger than the last element
Target at the first or last index
Very small arrays (size 1)
VERDICT: PASS
Search a 2D Matrix (Search_in_2D_Matrix.py)
Strengths:
Correct implementation of the binary search approach
Proper handling of edge cases (empty matrix)
Clear variable naming and code structure
Good comments explaining the approach
Optimal time and space complexity
Areas for improvement:
The comment syntax // is used in a Python file. Python uses # for comments. This is a minor stylistic issue but worth noting.
The duplicate time/space complexity comments at the bottom of the file are redundant. Consider removing them.
The explanation "O(logmn) = O(logm) + (logn)" is correct but could be clearer by stating "O(log(m*n))" directly.
VERDICT: PASS
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