


def        UpperCamelCase_(				_A   :int				,     _A   :int				,     _A   :list[list[int]]  )->		int:

			def update_area_of_max_square(_A   :int				,     _A   :int  ) -> int:
						# BASE CASE
						if row >= rows or col >= cols:
									return 0

						UpperCamelCase__					=       update_area_of_max_square(_A				,     col + 1  )
						UpperCamelCase__					=       update_area_of_max_square(row + 1				,     col + 1  )
						UpperCamelCase__					=       update_area_of_max_square(row + 1				,     _A  )

						if mat[row][col]:
									UpperCamelCase__					=       1 + min([right, diagonal, down]  )
									UpperCamelCase__					=       max(largest_square_area[0]				,     _A  )
									return sub_problem_sol
						else:
									return 0

			UpperCamelCase__					=       [0]
			update_area_of_max_square(0				,     0  )
			return largest_square_area[0]
def        UpperCamelCase_(				_A   :int				,     _A   :int				,     _A   :list[list[int]]  )->		int:

			def update_area_of_max_square_using_dp_array(
			    _A   :int				,     _A   :int				,     _A   :list[list[int]]  ) -> int:
						if row >= rows or col >= cols:
									return 0
						if dp_array[row][col] != -1:
									return dp_array[row][col]

						UpperCamelCase__					=       update_area_of_max_square_using_dp_array(_A				,     col + 1				,     _A  )
						UpperCamelCase__					=       update_area_of_max_square_using_dp_array(row + 1				,     col + 1				,     _A  )
						UpperCamelCase__					=       update_area_of_max_square_using_dp_array(row + 1				,     _A				,     _A  )

						if mat[row][col]:
									UpperCamelCase__					=       1 + min([right, diagonal, down]  )
									UpperCamelCase__					=       max(largest_square_area[0]				,     _A  )
									UpperCamelCase__					=       sub_problem_sol
									return sub_problem_sol
						else:
									return 0

			UpperCamelCase__					=       [0]
			UpperCamelCase__					=       [[-1] * cols for _ in range(_A  )]
			update_area_of_max_square_using_dp_array(0				,     0				,     _A  )

			return largest_square_area[0]
def        UpperCamelCase_(				_A   :int				,     _A   :int				,     _A   :list[list[int]]  )->		int:
			UpperCamelCase__					=       [[0] * (cols + 1) for _ in range(rows + 1  )]
			UpperCamelCase__					=       0
			for row in range(rows - 1				,     -1				,     -1  ):
						for col in range(cols - 1				,     -1				,     -1  ):
									UpperCamelCase__					=       dp_array[row][col + 1]
									UpperCamelCase__					=       dp_array[row + 1][col + 1]
									UpperCamelCase__					=       dp_array[row + 1][col]

									if mat[row][col] == 1:
												UpperCamelCase__					=       1 + min(_A				,     _A				,     _A  )
												UpperCamelCase__					=       max(dp_array[row][col]				,     _A  )
									else:
												UpperCamelCase__					=       0

			return largest_square_area
def        UpperCamelCase_(				_A   :int				,     _A   :int				,     _A   :list[list[int]]  )->		int:
			UpperCamelCase__					=       [0] * (cols + 1)
			UpperCamelCase__					=       [0] * (cols + 1)
			UpperCamelCase__					=       0
			for row in range(rows - 1				,     -1				,     -1  ):
						for col in range(cols - 1				,     -1				,     -1  ):
									UpperCamelCase__					=       current_row[col + 1]
									UpperCamelCase__					=       next_row[col + 1]
									UpperCamelCase__					=       next_row[col]

									if mat[row][col] == 1:
												UpperCamelCase__					=       1 + min(_A				,     _A				,     _A  )
												UpperCamelCase__					=       max(current_row[col]				,     _A  )
									else:
												UpperCamelCase__					=       0
						UpperCamelCase__					=       current_row

			return largest_square_area


if __name__ == "__main__":
						import doctest

						doctest.testmod()
						print(largest_square_area_in_matrix_bottom_up(2, 2, [[1, 1], [1, 1]]))






def        UpperCamelCase_(				_A   :List[str]				,     _A   :Tuple				,     _A   :Any				,     _A   :Tuple				,     _A   :Optional[int]				,     _A   :str  )->		List[str]:
			if index == r:
						for j in range(_A  ):
									print(data[j]				,     end=" "  )
						print(" "  )
						return
			#  When no more elements are there to put in data[]
			if i >= n:
						return
			# current is included, put next at next location
			UpperCamelCase__					=       arr[i]
			combination_util(_A				,     _A				,     _A				,     index + 1				,     _A				,     i + 1  )
			# current is excluded, replace it with
			# next (Note that i+1 is passed, but
			# index is not changed)
			combination_util(_A				,     _A				,     _A				,     _A				,     _A				,     i + 1  )
			# The main function that prints all combinations
			# of size r in arr[] of size n. This function
			# mainly uses combinationUtil()
def        UpperCamelCase_(				_A   :Dict				,     _A   :Optional[Any]				,     _A   :Union[str, Any]  )->		Optional[int]:
			# A temporary array to store all combination one by one
			UpperCamelCase__					=       [0] * r
			# Print all combination using temporary array 'data[]'
			combination_util(_A				,     _A				,     _A				,     0				,     _A				,     0  )


if __name__ == "__main__":
						# Driver code to check the function above
						__UpperCamelCase    		=       [1_0, 2_0, 3_0, 4_0, 5_0]
						print_combination(arr, len(arr), 3)
						# This code is contributed by Ambuj sahu


