



from __future__ import annotations

def 	_lowerCAmelCase (    A__ = 4						):
      lowercase__  =	abs(_lowerCamelCase						) or 4
      return [[1 + x + y * row_size for x in range(_lowerCamelCase						)] for y in range(_lowerCamelCase						)]

def 	_lowerCAmelCase (    A__						):
      return reverse_row(transpose(_lowerCamelCase						)						)
      # OR.. transpose(reverse_column(matrix))

def 	_lowerCAmelCase (    A__						):
      return reverse_row(reverse_column(_lowerCamelCase						)						)
      # OR.. reverse_column(reverse_row(matrix))

def 	_lowerCAmelCase (    A__						):
      return reverse_column(transpose(_lowerCamelCase						)						)
      # OR.. transpose(reverse_row(matrix))

def 	_lowerCAmelCase (    A__						):
      lowercase__  =	[list(_lowerCamelCase						) for x in zip(*_lowerCamelCase						)]
      return matrix

def 	_lowerCAmelCase (    A__						):
      lowercase__  =	matrix[::-1]
      return matrix

def 	_lowerCAmelCase (    A__						):
      lowercase__  =	[x[::-1] for x in matrix]
      return matrix

def 	_lowerCAmelCase (    A__						):
      for i in matrix:
            print(*_lowerCamelCase						)


if __name__ == "__main__":
       a__   :					Optional[int] 						=      make_matrix()
       print("\norigin:\n")
       print_matrix(matrix)
       print("\nrotate 90 counterclockwise:\n")
       print_matrix(rotate_aa(matrix))

       a__   :					List[str] 						=      make_matrix()
       print("\norigin:\n")
       print_matrix(matrix)
       print("\nrotate 180:\n")
       print_matrix(rotate_aaa(matrix))

       a__   :					List[str] 						=      make_matrix()
       print("\norigin:\n")
       print_matrix(matrix)
       print("\nrotate 270 counterclockwise:\n")
       print_matrix(rotate_aaa(matrix))







'''simple docstring'''

from __future__ import annotations





def 		UpperCamelCase							(				_lowerCamelCase   :   list[int]			):  # This function is recursive
    A__							=     len(_lowerCamelCase			)
    # If the array contains only one element, we return it (it's the stop condition of
    # recursion)
    if array_length <= 1:
        return array
        # Else
    A__							=     array[0]
    A__							=     False
    A__							=     1
    A__							=     []
    while not is_found and i < array_length:
        if array[i] < pivot:
            A__							=     True
            A__							=     [element for element in array[i:] if element >= array[i]]
            A__							=     longest_subsequence(_lowerCamelCase			)
            if len(_lowerCamelCase			) > len(_lowerCamelCase			):
                A__							=     temp_array
        else:
            i += 1

    A__							=     [element for element in array[1:] if element >= pivot]
    A__							=     [pivot, *longest_subsequence(_lowerCamelCase			)]
    if len(_lowerCamelCase			) > len(_lowerCamelCase			):
        return temp_array
    else:
        return longest_subseq


if __name__ == "__main__":
  import doctest

  doctest.testmod()



