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#Given an m x n 2D binary grid grid which represents a map of '1's (land) and '0's (water), return the number of islands.
#An island is surrounded by water and is formed by connecting adjacent lands horizontally or vertically. You may assume all four edges of the grid are all surrounded by water.
#Example 1:
#Input: grid = [
# ["1","1","1","1","0"],
# ["1","1","0","1","0"],
# ["1","1","0","0","0"],
# ["0","0","0","0","0"]
#]
#Output: 1
#Example 2:
#Input: grid = [
# ["1","1","0","0","0"],
# ["1","1","0","0","0"],
# ["0","0","1","0","0"],
# ["0","0","0","1","1"]
#]
#Output: 3
#Constraints:
#m == grid.length
#n == grid[i].length
#1 <= m, n <= 300
#grid[i][j] is '0' or '1'.
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#DFS, Recursive Bottom Up Approach - O(n*m) Time / O(1) Space
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#Init num_of_islands = 0, return if the grid is empty
#Start a double loop with index to iterate through each plot (each value is a plot of either water or land in this case)
#if the plot is land, dfs(grid, x, y)
#num_of_islands += 1
#Return num_of_islands
#dfs(grid, x, y)
#Return if x or y are out of bounds, or if the plot is water
#Make the current plot water
#Call dfs again for up, down, left, and right
# @param {Character[][]} grid
# @return {Integer}
def num_islands ( grid )
return 0 if grid . empty?
#init num of islands
islands = 0
#loop through each element (plot) in the 2d array
grid . each_with_index do | row , x |
row . each_with_index do | plot , y |
#if the plot is water, start a dfs
if plot == " 1 "
dfs ( grid , x , y )
#add 1 to islands once all connected land plots are searched
islands += 1
end
end
end
#return ans
islands
end
def dfs ( grid , x , y )
#don't search if out of bounds, or if it's already water
return if x < 0 || x > = grid . length || y < 0 || y > = grid [ 0 ] . length || grid [ x ] [ y ] == " 0 "
#set the plot to water
grid [ x ] [ y ] = " 0 "
#search each adjacent plot
dfs ( grid , x - 1 , y ) #up
dfs ( grid , x + 1 , y ) #down
dfs ( grid , x , y - 1 ) #left
dfs ( grid , x , y + 1 ) #right
end