



lowerCAmelCase__	:  int 		=[0.33, 0.44, 0.55, 0.44, 0.33]
lowerCAmelCase__	:  Any 		=3
lowerCAmelCase__	:  Dict 		=5

# Buffer Space (with Parameters Space)
lowerCAmelCase__	:  list[float] 		=[]
lowerCAmelCase__	:  list[float] 		=[]

# Machine Time
lowerCAmelCase__	:  List[str] 		=0






def 			__lowercase     (				a__     )       ->				str:
							global buffer_space, params_space, machine_time, K, m, t

							# Choosing Dynamical Systems (All)
							for key, value in enumerate(a__     ):
														# Evolution Parameter
														__SCREAMING_SNAKE_CASE								=      float(seed / value     )

														# Control Theory: Orbit Change
														__SCREAMING_SNAKE_CASE								=      (buffer_space[(key + 1) % m] + e) % 1

														# Control Theory: Trajectory Change
														__SCREAMING_SNAKE_CASE								=      (params_space[key] + e) % 1 + 3

														# Modification (Transition Function) - Jumps
														__SCREAMING_SNAKE_CASE								=      round(float(r * value * (1 - value)     )							,     10     )
														__SCREAMING_SNAKE_CASE								=      r  # Saving to Parameters Space

							# Logistic Map
							assert max(a__     ) < 1
							assert max(a__     ) < 4

							# Machine Time
							machine_time += 1






def 			__lowercase     (				)       ->				Tuple:
							global buffer_space, params_space, machine_time, K, m, t

							# PRNG (Xorshift by George Marsaglia)
							def xorshift(a__							,     a__     ):
														x ^= y >> 13
														y ^= x << 17
														x ^= y >> 5
														return x

							# Choosing Dynamical Systems (Increment)
							__SCREAMING_SNAKE_CASE								=      machine_time % m

							# Evolution (Time Length)
							for _ in range(0							,     a__     ):
														# Variables (Position + Parameters)
														__SCREAMING_SNAKE_CASE								=      params_space[key]
														__SCREAMING_SNAKE_CASE								=      buffer_space[key]

														# Modification (Transition Function) - Flow
														__SCREAMING_SNAKE_CASE								=      round(float(r * value * (1 - value)     )							,     10     )
														__SCREAMING_SNAKE_CASE								=      (machine_time * 0.01 + r * 1.01) % 1 + 3

							# Choosing Chaotic Data
							__SCREAMING_SNAKE_CASE								=      int(buffer_space[(key + 2) % m] * (10**10)     )
							__SCREAMING_SNAKE_CASE								=      int(buffer_space[(key - 2) % m] * (10**10)     )

							# Machine Time
							machine_time += 1

							return xorshift(a__							,     a__     ) % 0xFF_FFF_FFF






def 			__lowercase     (				)       ->				List[Any]:
							global buffer_space, params_space, machine_time, K, m, t

							__SCREAMING_SNAKE_CASE								=      K
							__SCREAMING_SNAKE_CASE								=      [0] * m
							__SCREAMING_SNAKE_CASE								=      0


if __name__ == "__main__":
			# Initialization
			reset()

			# Pushing Data (Input)
			import random

			lowerCAmelCase__	:  Optional[int] 		=random.sample(range(0xf_f_f_f_f_f_f_f), 100)
			for chunk in message:
						push(chunk)

			# for controlling
			lowerCAmelCase__	:  Optional[int] 		=''''''

			# Pulling Data (Output)
			while inp in ("e", "E"):
						print(F'''{format(pull(), '#04x')}''')
						print(buffer_space)
						print(params_space)
						lowerCAmelCase__	:  str 		=input('''(e)exit? ''').strip()











from itertools import combinations, product






def 			__lowercase     (				a__							,     a__							,     a__							,     a__     )       ->				bool:
							if xa == ya == 0 or xa == ya == 0:
														return False
							__SCREAMING_SNAKE_CASE								=      xa * xa + ya * ya
							__SCREAMING_SNAKE_CASE								=      xa * xa + ya * ya
							__SCREAMING_SNAKE_CASE								=      (xa - xa) * (xa - xa) + (ya - ya) * (ya - ya)
							return (
							    a_square + b_square == c_square
							    or a_square + c_square == b_square
							    or b_square + c_square == a_square
							)






def 			__lowercase     (				a__ = 50     )       ->				int:
							return sum(
							    1
							    for pta, pta in combinations(product(range(limit + 1     )							,     repeat=2     )							,     2     )
							    if is_right(*a__							,     *a__     )     )


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






