






'''simple docstring'''





from __future__ import annotations

from math import pi




def      __A					(     _lowercase					,			_lowercase					,			_lowercase ):

					'''simple docstring'''







					if (inductance, frequency, reactance).count(0 ) != 1:
										raise ValueError('''One and only one argument must be 0''' )
					if inductance < 0:
										raise ValueError('''Inductance cannot be negative''' )
					if frequency < 0:
										raise ValueError('''Frequency cannot be negative''' )
					if reactance < 0:
										raise ValueError('''Inductive reactance cannot be negative''' )
					if inductance == 0:
										return {"inductance": reactance / (2 * pi * frequency)}
					elif frequency == 0:
										return {"frequency": reactance / (2 * pi * inductance)}
					elif reactance == 0:
										return {"reactance": 2 * pi * frequency * inductance}
					else:
										raise ValueError('''Exactly one argument must be 0''' )


if __name__ == "__main__":
				import doctest

				doctest.testmod()











import math




def      __A					(     _lowercase ):

					'''simple docstring'''







					_A								= []
					_A								= 2
					_A								= int(math.sqrt(_lowercase ) )  # Size of every segment
					_A								= [True] * (end + 1)
					_A								= []

					while start <= end:
										if temp[start] is True:
															in_prime.append(_lowercase )
															for i in range(start * start					,			end + 1					,			_lowercase ):
																				_A								= False
										start += 1
					prime += in_prime

					_A								= end + 1
					_A								= min(2 * end					,			_lowercase )

					while low <= n:
										_A								= [True] * (high - low + 1)
										for each in in_prime:
															_A								= math.floor(low / each ) * each
															if t < low:
																				t += each

															for j in range(_lowercase					,			high + 1					,			_lowercase ):
																				_A								= False

										for j in range(len(_lowercase ) ):
															if temp[j] is True:
																				prime.append(j + low )

										_A								= high + 1
										_A								= min(high + end					,			_lowercase )

					return prime


print(sieve(10**6))



