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done binarysearch1#2500

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done binarysearch1#2500
pavaniSomarouthu wants to merge 1 commit into
super30admin:masterfrom
pavaniSomarouthu:master

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Search inside a Rotated Sorted Array (SearchinRotatedSortedArray.java)

Strengths:

  • Correctly implements the rotated sorted array search algorithm
  • Good use of comments to explain the logic
  • Proper boundary condition handling
  • Clean and readable code structure

Areas for Improvement:

  • The code is functionally equivalent to the reference solution and doesn't have significant issues
  • Could potentially use else if instead of separate if and else blocks for the two halves to make the logic clearer (though current implementation is correct)
  • Minor: Could add early return optimization, but current approach is already optimal

The solution demonstrates a solid understanding of the binary search algorithm applied to rotated sorted arrays.

VERDICT: PASS


Search Inside a Sorted Array whose Length is unknown (searchInUnknownLength.java)

Strengths:

  1. Correctly implements the exponential search + binary search pattern
  2. Uses proper techniques like low + (high - low)/2 to prevent integer overflow
  3. Clean and readable code structure
  4. Correctly handles the out-of-bounds case through the ArrayReader interface

Areas for Improvement:

  1. The binary search loop condition while(low < high) is slightly less clean than while(low <= high). Using <= would eliminate the need for the final conditional check after the loop.
  2. Consider simplifying the logic: if you use while(low <= high) in the binary search, you don't need the extra if(reader.get(low) == target) check at the end, making the code more straightforward.
  3. The current approach works correctly but the extra check adds one additional array access.

Minor Suggestion:

// Instead of:
while(low < high){
    // binary search
}
if(reader.get(low) == target) return low;
return -1;

// Consider:
while(low <= high){
    // binary search
}
return -1;

VERDICT: PASS


Search a 2D Matrix (search2DMatrix.java)

Strengths:

  • The solution is clean, well-organized, and easy to understand
  • Correct use of binary search with proper index calculations
  • Good variable naming (m, n, low, high, mid, row, col, num)
  • Proper handling of edge cases (empty matrix would be handled by accessing matrix[0].length)
  • Matches the reference solution exactly in approach and efficiency

Areas for Improvement:

  • The solution is already optimal for this problem. No significant improvements needed.
  • Minor suggestion: Could add a check for empty matrix edge case for robustness, though the constraints guarantee m >= 1.

VERDICT: PASS

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