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Product Except Self (Problem_1_Product_Except_Self.java)Note: The verdict should be based on the overall quality and correctness of the solution. Let's begin. VERDICT: NEEDS_IMPROVEMENT Diagonal Traverse (Problem_2_Diagonal_traverse.java)Your solution is on the right track and follows a similar approach to the reference solution. However, there are issues with the boundary conditions that need to be addressed. Strengths:
Areas for improvement:
Wait, after analyzing more carefully, it seems your conditions might actually work for the corners. However, there is a potential issue when the matrix has only one row or one column. For example, if the matrix has one row (m=1), then when flag=true, you are always in the top row. The condition Therefore, your solution does not handle matrices with one row or one column correctly. You should test your code with these edge cases. The reference solution handles these cases by checking boundaries in a different order. For upward movement (dir=true), it first checks if it is at the rightmost column (c==n-1), because if so, it must move down regardless of the row. Then it checks if it is at the top row (r==0) to move right. Similarly, for downward movement, it first checks if it is at the bottom row (r==m-1) to move right, then checks if it is at the leftmost column (c==0) to move down. I recommend adjusting your conditions to match the reference solution's order: check the column boundary first when going up, and the row boundary first when going down. This will handle the edge cases correctly. Also, consider adding comments to explain the direction changes for better readability. VERDICT: NEEDS_IMPROVEMENT Spiral Matrix (Problem_3_Matrix_elements_spiral_order.java)Your solution is correct and efficient, and you have successfully implemented the spiral order traversal. Well done! Here are a few points for improvement:
Here is a slightly optimized version of your code for clarity: class Solution {
public List<Integer> spiralOrder(int[][] matrix) {
int m = matrix.length;
int n = matrix[0].length;
int top = 0, bottom = m-1, left = 0, right = n-1;
List<Integer> result = new ArrayList<>();
while (left <= right && top <= bottom) {
// Traverse from left to right
for (int j = left; j <= right; j++) {
result.add(matrix[top][j]);
}
top++;
// Traverse from top to bottom
for (int i = top; i <= bottom; i++) {
result.add(matrix[i][right]);
}
right--;
if (top <= bottom) {
// Traverse from right to left
for (int j = right; j >= left; j--) {
result.add(matrix[bottom][j]);
}
bottom--;
}
if (left <= right) {
// Traverse from bottom to top
for (int i = bottom; i >= top; i--) {
result.add(matrix[i][left]);
}
left++;
}
}
return result;
}
}Overall, your solution is correct and efficient. With minor adjustments for readability and removing redundant checks, it can be even better. VERDICT: PASS |
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