



def 	_A	(   _UpperCamelCase      ,					_UpperCamelCase			):
				# "Simpson Rule"
				# int(f) = delta_x/2 * (b-a)/3*(f1 + 4f2 + 2f_3 + ... + fn)
				_UpperCAmelCase						:  Optional[Any]     					=	(boundary[1] - boundary[0]) / steps
				_UpperCAmelCase						:  Any     					=	boundary[0]
				_UpperCAmelCase						:  Dict     					=	boundary[1]
				_UpperCAmelCase						:  Tuple     					=	make_points(_UpperCamelCase      ,					_UpperCamelCase      ,					_UpperCamelCase			)
				_UpperCAmelCase						:  Optional[int]     					=	0.0
				y += (h / 3.0) * f(_UpperCamelCase			)
				_UpperCAmelCase						:  int     					=	2
				for i in x_i:
								y += (h / 3) * (4 - 2 * (cnt % 2)) * f(_UpperCamelCase			)
								cnt += 1
				y += (h / 3.0) * f(_UpperCamelCase			)
				return y


def 	_A	(   _UpperCamelCase      ,					_UpperCamelCase      ,					_UpperCamelCase			):
				_UpperCAmelCase						:  Optional[int]     					=	a + h
				while x < (b - h):
								yield x
								_UpperCAmelCase						:  Any     					=	x + h


def 	_A	(   _UpperCamelCase			):  # enter your function here
				_UpperCAmelCase						:  List[str]     					=	(x - 0) * (x - 0)
				return y


def 	_A	(   ):
				_UpperCAmelCase						:  str     					=	0.0  # Lower bound of integration
				_UpperCAmelCase						:  Any     					=	1.0  # Upper bound of integration
				_UpperCAmelCase						:  int     					=	10.0  # define number of steps or resolution
				_UpperCAmelCase						:  str     					=	[a, b]  # define boundary of integration
				_UpperCAmelCase						:  Any     					=	method_a(_UpperCamelCase      ,					_UpperCamelCase			)
				print(F'''y = {y}'''			)


if __name__ == "__main__":
					main()





class 							lowerCAmelCase_		:







		def __init__(    self  :   int       ,		UpperCAmelCase_  :   int					)       ->		None:


						'''simple docstring'''







						_UpperCAmelCase						:  Tuple     					=	data
						_UpperCAmelCase						:  BinaryTreeNode | None     					=	None
						_UpperCAmelCase						:  BinaryTreeNode | None     					=	None


def 	_A	(   _UpperCamelCase      ,					_UpperCamelCase			):
				if node is None:
								_UpperCAmelCase						:  Union[str, Any]     					=	BinaryTreeNode(_UpperCamelCase			)
								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						:  Any     					=	insert(node.left_child      ,					_UpperCamelCase			)
				else:
								# if new_value is greater than value of data in node,
								#  add it to right subtree and proceed recursively
								_UpperCAmelCase						:  List[Any]     					=	insert(node.right_child      ,					_UpperCamelCase			)
				return node


def 	_A	(   _UpperCamelCase			):  # if node is None,return
				if node:
								_UpperCAmelCase						:  str     					=	inorder(node.left_child			)
								_UpperCAmelCase						:  Union[str, Any]     					=	[*inorder_array, node.data]
								_UpperCAmelCase						:  Optional[int]     					=	inorder_array + inorder(node.right_child			)
				else:
								_UpperCAmelCase						:  Tuple     					=	[]
				return inorder_array


def 	_A	(   ):
				_UpperCAmelCase						:  Dict     					=	insert(_UpperCamelCase      ,					15			)
				insert(_UpperCamelCase      ,					10			)
				insert(_UpperCamelCase      ,					25			)
				insert(_UpperCamelCase      ,					6			)
				insert(_UpperCamelCase      ,					14			)
				insert(_UpperCamelCase      ,					20			)
				insert(_UpperCamelCase      ,					60			)
				return root


def 	_A	(   ):
				# main function
				_UpperCAmelCase						:  Tuple     					=	make_tree()
				print('''Printing values of binary search tree in Inorder Traversal.'''			)
				inorder(_UpperCamelCase			)


if __name__ == "__main__":
					import doctest

					doctest.testmod()
					main()
