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Search in Rotated Sorted Array (02-search-rotated-sorted-array.cpp)
Strengths:
Excellent understanding of the binary search approach for rotated arrays
Clean implementation with good variable naming (lo, hi, mid)
Well-documented with time/space complexity analysis
Honest self-reflection about learning from the problem
Correctly handles the edge case of single-element arrays
Areas for Improvement:
The else-if condition nums[mid] <= nums[lo] can be simplified to just else since the right half is guaranteed to be sorted if the left half isn't
Consider adding early return optimization (though current approach is already optimal)
The comment about being "disappointing" is too harsh - recognizing the pattern is a skill that develops with practice
Overall Assessment:
This is a solid, correct implementation that matches the reference solution in both correctness and efficiency. The student demonstrates good problem-solving skills and proper algorithm analysis.
VERDICT: PASS
Search in a Sorted Array of Unknown Size (03-search-infinite-sorted-array.cpp)
Strengths:
Excellent understanding of the problem - correctly identified the need for exponential expansion to find bounds
Clean implementation with proper variable naming
Good use of overflow-safe mid-point calculation
Well-documented with time/space complexity comments
Thoughtful acknowledgment of the boundary condition handling with INT_MAX
Areas for Improvement:
The solution is functionally identical to the reference solution - consider if there's a way to make it more distinctive or add value
Minor optimization opportunity: Store reader.get(mid) result in a variable to avoid redundant API calls (currently calling it 3 times per iteration in worst case)
Could add more detailed comments explaining why we start hi at 1 and double it
Overall, this is a solid, correct implementation that matches the reference solution in both approach and efficiency.
VERDICT: PASS
Search a 2D Matrix (01-search-2d-array.cpp)
Strengths:
Correct implementation of the binary search algorithm on a 2D matrix
Excellent self-awareness about the trickiest part (using division and modulo to map indices)
Clean, readable code with appropriate comments
Proper handling of edge cases (single element, target at boundaries)
Good variable naming conventions
Areas for Improvement:
The assumedSize variable on line 9 is declared but never used - consider removing it for cleaner code
The solution is already optimal; no algorithmic improvements needed
Note on Learning Strategy:
The student's comment about needing "more closely spaced repetition" for remembering the division/modulo trick is excellent self-reflection. This is a common pattern in algorithm problems, and creating a mental model of how indices map between 1D and 2D representations can help solidify this concept.
VERDICT: PASS
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