# Function to print upper half of diamond (pyramid)


def      a__ (		__UpperCamelCase				):
      for i in range(0     ,      __UpperCamelCase				):
            for _ in range(0     ,      n - i - 1				):  # printing spaces
                  print(" "     ,      end=""				)
            for _ in range(0     ,      i + 1				):  # printing stars
                  print("* "     ,      end=""				)
            print()


def      a__ (		__UpperCamelCase				):
      for i in range(__UpperCamelCase     ,      0     ,      -1				):
            for _ in range(__UpperCamelCase     ,      0     ,      -1				):  # printing stars
                  print("* "     ,      end=""				)
            print()
            for _ in range(n - i + 1     ,      0     ,      -1				):  # printing spaces
                  print(" "     ,      end=""				)


def      a__ (		__UpperCamelCase				):
      if n <= 0:
            print("       ...       ....        nothing printing :("				)
            return
      floyd(__UpperCamelCase				)  # upper half
      reverse_floyd(__UpperCamelCase				)  # lower half


if __name__ == "__main__":
      print(r"| /\ | |- |  |-  |--| |\  /| |-")
      print(r"|/  \| |- |_ |_  |__| | \/ | |_")
      A     :  Optional[Any]					     =       1
      while K:
            A     :  str					     =       int(input("enter the number and , and see the magic : "))
            print()
            pretty_print(user_number)
            A     :  str					     =       int(input("press 0 to exit... and 1 to continue..."))

      print("Good Bye...")



from __future__ import annotations


def      a__ (		__UpperCamelCase				):

      # preprocessing the first row
      for i in range(1     ,      len(matrix[0]				)				):
            matrix[0][i] += matrix[0][i - 1]

      # preprocessing the first column
      for i in range(1     ,      len(__UpperCamelCase				)				):
            matrix[i][0] += matrix[i - 1][0]

      # updating the path cost for current position
      for i in range(1     ,      len(__UpperCamelCase				)				):
            for j in range(1     ,      len(matrix[0]				)				):
                  matrix[i][j] += min(matrix[i - 1][j]     ,      matrix[i][j - 1]				)

      return matrix[-1][-1]


if __name__ == "__main__":
      import doctest

      doctest.testmod()


