Python 3.8 (Coding): Spiral Matrix II Test

The problem is to iteratively updates boundaries while placing numbers in the matrix, following a spiral pattern. This problem has practical applications in grid-based simulations and graphics.

Available in

  • English

Summarize this test and see how it helps assess top talent with:

1 Skills measured

  • greedy

Test Type

Coding Test

Duration

10 mins

Level

Intermediate

Questions

1

Use of Python 3.8 (Coding): Spiral Matrix II Test

The problem is to iteratively updates boundaries while placing numbers in the matrix, following a spiral pattern. This problem has practical applications in grid-based simulations and graphics. Initialize a 2D vector ret of size "n x n" to store the generated matrix.

Initialize a variable k to 1, representing the current number to be placed in the matrix.

Initialize a variable i to 0, which represents the current layer or "ring" of the spiral.

Enter a while loop that continues until k exceeds the maximum value, which is "n x n."

Within the loop, iterate through each side of the current layer of the spiral using four nested while loops.

The first loop moves from left to right along the top row of the current layer, filling it with consecutive numbers from k to n - i.

The second loop moves from top to bottom along the rightmost column of the current layer.

The third loop moves from right to left along the bottom row of the current layer.

The fourth loop moves from bottom to top along the leftmost column of the current layer.

After each loop, the value of k is incremented, ensuring that the next number is placed in the matrix.

Finally, i is incremented to move to the next inner layer of the spiral.

The function returns the filled matrix ret once the loop completes.

This code efficiently generates a spiral matrix with consecutive numbers in the specified order and is a valid solution to the "Spiral Matrix II" problem.

Skills measured

In Spiral Matrix II, the greedy skill involves determining the next direction to move in order to fill the matrix with numbers in a spiral pattern. This skill is important as it helps in efficiently filling the matrix without missing any cells or going back to previously filled cells. By greedily choosing the next direction based on the current position and the remaining empty cells, the algorithm can quickly and accurately fill the matrix in a spiral pattern. This skill is crucial in optimizing the performance of the algorithm and ensuring the correct output is generated.

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