import math
from collections.abc import Callable





def    __lowercase     (						lowerCamelCase					:     Callable[[float], float]  ,  lowerCamelCase					:     float  ,  lowerCamelCase					:     float	):
 UpperCamelCase_					:						Any =					xa
 UpperCamelCase_					:						Any =					xa
 while True:
  if x_n == x_na or function(lowerCamelCase	) == function(lowerCamelCase	):
   raise ZeroDivisionError('float division by zero, could not find root'	)
  UpperCamelCase_					:						List[Any] =					x_na - (
      function(lowerCamelCase	) / ((function(lowerCamelCase	) - function(lowerCamelCase	)) / (x_na - x_n))
  )
  if abs(x_na - x_na	) < 10**-5:
   return x_na
  UpperCamelCase_					:						int =					x_na
  UpperCamelCase_					:						str =					x_na





def    __lowercase     (						lowerCamelCase					:     float	):
 return math.pow(lowerCamelCase  ,  3	) - (2 * x) - 5


if __name__ == "__main__":
   print(intersection(f, 3, 3.5))








def     a(      A       :    list       )		->       list:
					"""simple docstring"""





					if any(not isinstance(A ,     A       ) or x < 0 for x in sequence       ):
										raise TypeError("Sequence must be list of non-negative integers"       )
					for _ in range(len(A       )       ):
										for i, (rod_upper, rod_lower) in enumerate(zip(A ,     sequence[1:]       )       ):
															if rod_upper > rod_lower:
																				sequence[i] -= rod_upper - rod_lower
																				sequence[i + 1] += rod_upper - rod_lower
					return sequence


if __name__ == "__main__":
				assert bead_sort([5, 4, 3, 2, 1]) == [1, 2, 3, 4, 5]
				assert bead_sort([7, 9, 4, 3, 5]) == [3, 4, 5, 7, 9]
