






"""simple docstring"""



_UpperCamelCase						:    List[str]		=						1_0_0_0
def 		_SCREAMING_SNAKE_CASE					(       __snake_case     :    float       ):





  '''simple docstring'''





  return x * x
def 		_SCREAMING_SNAKE_CASE					(       __snake_case     :    Union[str, Any]						,   __snake_case     :    float						,   __snake_case     :    float						,   __snake_case     :    int = 4       ):





  '''simple docstring'''





  assert callable(
      __snake_case       ), f'the function(object) passed should be callable your input : {function}'
  assert isinstance(__snake_case						,   (float, int)       ), f'a should be float or integer your input : {a}'
  assert isinstance(function(__snake_case       )						,   (float, int)       ), (
      "the function should return integer or float return type of your function, "
      f'{type(__snake_case       )}'
  )
  assert isinstance(__snake_case						,   (float, int)       ), f'b should be float or integer your input : {b}'
  assert (
      isinstance(__snake_case						,   __snake_case       ) and precision > 0
  ), f'precision should be positive integer your input : {precision}'

  # just applying the formula of simpson for approximate integration written in
  # mentioned article in first comment of this file and above this function

  lowercase				       =			(b - a) / N_STEPS
  lowercase				       =			function(__snake_case       ) + function(__snake_case       )

  for i in range(1						,   __snake_case       ):
    lowercase				       =			a + h * i
    result += function(__snake_case       ) * (4 if i % 2 else 2)

  result *= h / 3
  return round(__snake_case						,   __snake_case       )


if __name__ == "__main__":
    import doctest

    doctest.testmod()





class      lowerCamelCase_ :




 def __init__(			self  ,  _UpperCAmelCase							):
   __UpperCAmelCase	:  Any		=     data
   __UpperCAmelCase	:  BinaryTreeNode | None		=     None
   __UpperCAmelCase	:  BinaryTreeNode | None		=     None





def  _snake_case		(snake_case_					:     BinaryTreeNode | None    ,       snake_case_					:     int  )							->		BinaryTreeNode | None:
  if node is None:
    __UpperCAmelCase	:  List[Any]		=     BinaryTreeNode(snake_case_  )
    return node

  # binary search tree is not empty,
  # so we will insert it into the tree
  # if new_value is less than value of data in node,
  #  add it to left subtree and proceed recursively
  if new_value < node.data:
    __UpperCAmelCase	:  Union[str, Any]		=     insert(node.left_child    ,       snake_case_  )
  else:
    # if new_value is greater than value of data in node,
    #  add it to right subtree and proceed recursively
    __UpperCAmelCase	:  Tuple		=     insert(node.right_child    ,       snake_case_  )
  return node





def  _snake_case		(snake_case_					:     None | BinaryTreeNode  )							->		list[int]:  # if node is None,return
  if node:
    __UpperCAmelCase	:  str		=     inorder(node.left_child  )
    __UpperCAmelCase	:  Optional[int]		=     [*inorder_array, node.data]
    __UpperCAmelCase	:  str		=     inorder_array + inorder(node.right_child  )
  else:
    __UpperCAmelCase	:  Union[str, Any]		=     []
  return inorder_array





def  _snake_case		()							->		BinaryTreeNode | None:
  __UpperCAmelCase	:  Tuple		=     insert(snake_case_    ,       15  )
  insert(snake_case_    ,       10  )
  insert(snake_case_    ,       25  )
  insert(snake_case_    ,       6  )
  insert(snake_case_    ,       14  )
  insert(snake_case_    ,       20  )
  insert(snake_case_    ,       60  )
  return root





def  _snake_case		()							->		None:
  # main function
  __UpperCAmelCase	:  Any		=     make_tree()
  print('Printing values of binary search tree in Inorder Traversal.'  )
  inorder(snake_case_  )


if __name__ == "__main__":
      import doctest

      doctest.testmod()
      main()





