Number of Enclaves

Here is the problem (medium): https://leetcode.com/problems/number-of-enclaves/

Given a 2D array A, each cell is 0 (representing sea) or 1 (representing land)

A move consists of walking from one land square 4-directionally to another land square, or off the boundary of the grid.

Return the number of land squares in the grid for which we cannot walk off the boundary of the grid in any number of moves.

Example 1:

Input: [[0,0,0,0],[1,0,1,0],[0,1,1,0],[0,0,0,0]]
Output: 3
Explanation: 
There are three 1s that are enclosed by 0s, and one 1 that isn't enclosed because its on the boundary.

Example 2:

Input: [[0,1,1,0],[0,0,1,0],[0,0,1,0],[0,0,0,0]]
Output: 0
Explanation: 
All 1s are either on the boundary or can reach the boundary.

Note:

1. 1 <= A.length <= 500
2. 1 <= A[i].length <= 500
3. 0 <= A[i][j] <= 1
4. All rows have the same size.

Here is one way to solve it:
a) We'll do a Breadth-First-Search (BFS) using a Queue
b) Have a helper method which does the BFS returning the number of connected lands, AND whether they reach the boundaries of the matrix
c) In the outer-loop (outer-function), whenever the answer to the helper method is "no", then add the count to the total results

That's it. Solution below, and so is what happens when you search for "Thanos" on Bing! Cheers, ACC.

public class Solution
{
 public int NumEnclaves(int[][] A)
 {
  int result = 0;
  Hashtable visited = new Hashtable();

  for (int r = 0; r < A.Length; r++)
  {
   for (int c = 0; c < A[0].Length; c++)
   {
    if (A[r][c] == 1)
    {
     int count = 0;
     if (!CanWalkOffBoundary(A, r, c, ref visited, ref count))
     {
      result += count;
     }
    }
   }
  }

  return result;
 }

 private bool CanWalkOffBoundary(int[][] A,
         int row,
         int col,
         ref Hashtable visited,
         ref int count)
 {
  bool canWalkOff = false;
  count = 0;

  Queue queue = new Queue();
  Cell cell = null;

  if (!visited.ContainsKey(row.ToString() + "@" + col.ToString()))
  {
   cell = new Cell(row, col);
   queue.Enqueue(cell);
   visited.Add(row.ToString() + "@" + col.ToString(), true);
  }

  while (queue.Count > 0)
  {
   cell = (Cell)queue.Dequeue();

   if (cell.row - 1 < 0 ||
    cell.row + 1 >= A.Length ||
    cell.col - 1 < 0 ||
    cell.col + 1 >= A[0].Length)
   {
    canWalkOff = true;
   }
   count++;
   int[] rowDelta = { -1, 1, 0, 0 };
   int[] colDelta = { 0, 0, -1, 1 };

   for (int i = 0; i < rowDelta.Length; i++)
   {
    int r = cell.row + rowDelta[i];
    int c = cell.col + colDelta[i];

    if (r >= 0 &&
     r < A.Length &&
     c >= 0 &&
     c < A[0].Length &&
     A[r][c] == 1 &&
     !visited.ContainsKey(r.ToString() + "@" + c.ToString()))
    {
     queue.Enqueue(new Cell(r, c));
     visited.Add(r.ToString() + "@" + c.ToString(), true);
    }
   }
  }

  return canWalkOff;
 }
}

public class Cell
{
 public int row = 0;
 public int col = 0;

 public Cell(int row,
    int col)
 {
  this.row = row;
  this.col = col;
 }
}