





from itertools import product


def 				SCREAMING_SNAKE_CASE__    (     __a = 15 ):
	snake_case_		:      float           =						0.0
	snake_case_		:      float
	snake_case_		:      int
	snake_case_		:      int
	snake_case_		:      int
	snake_case_		:      int
	snake_case_		:      tuple[int, ...]

	for series in product(range(2 ) ,			repeat=__a ):
		snake_case_		:      Tuple           =						series.count(1 )
		snake_case_		:      Optional[int]           =						num_turns - num_blue
		if num_red >= num_blue:
			continue
		snake_case_		:      int           =						1.0
		for ind, col in enumerate(__a ,			2 ):
			if col == 0:
				prob *= (ind - 1) / ind
			else:
				prob *= 1 / ind

		total_prob += prob

	return int(1 / total_prob )


if __name__ == "__main__":
						print(F'''{solution() = }''')









def   snake_case		(				UpperCAmelCase						:							Optional[int],    UpperCAmelCase						:							str ):
				# "Simpson Rule"
				# int(f) = delta_x/2 * (b-a)/3*(f1 + 4f2 + 2f_3 + ... + fn)
				A									=   (boundary[1] - boundary[0]) / steps
				A									=   boundary[0]
				A									=   boundary[1]
				A									=   make_points(UpperCAmelCase,    UpperCAmelCase,    UpperCAmelCase )
				A									=   0.0
				y += (h / 3.0) * f(UpperCAmelCase )
				A									=   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   snake_case		(				UpperCAmelCase						:							int,    UpperCAmelCase						:							int,    UpperCAmelCase						:							List[Any] ):
				A									=   a + h
				while x < (b - h):
								yield x
								A									=   x + h







def   snake_case		(				UpperCAmelCase						:							str ):  # enter your function here
				A									=   (x - 0) * (x - 0)
				return y







def   snake_case		(				):
				A									=   0.0  # Lower bound of integration
				A									=   1.0  # Upper bound of integration
				A									=   10.0  # define number of steps or resolution
				A									=   [a, b]  # define boundary of integration
				A									=   method_a(UpperCAmelCase,    UpperCAmelCase )
				print(f'y = {y}' )


if __name__ == "__main__":
					main()





