import random



class  SCREAMING_SNAKE_CASE_ :
  '''simple docstring'''


  @staticmethod
  def 		SCREAMING_SNAKE_CASE_		(				SCREAMING_SNAKE_CASE__    :					str     )    ->				tuple[list[int], list[int]]:
         A						:     List[Any]         =[ord(SCREAMING_SNAKE_CASE__     ) for i in text]
         A						:     int         =[]
         A						:     Any         =[]
         for i in plain:
                A						:     List[str]         =random.randint(1      ,	3_00     )
                A						:     Optional[Any]         =(i + k) * k
                cipher.append(SCREAMING_SNAKE_CASE__     )
                key.append(SCREAMING_SNAKE_CASE__     )
         return cipher, key







  @staticmethod
  def 		SCREAMING_SNAKE_CASE_		(				SCREAMING_SNAKE_CASE__    :					list[int]      ,	SCREAMING_SNAKE_CASE__    :					list[int]     )    ->				str:
         A						:     Union[str, Any]         =[]
         for i in range(len(SCREAMING_SNAKE_CASE__     )     ):
                A						:     Union[str, Any]         =int((cipher[i] - (key[i]) ** 2) / key[i]     )
                plain.append(chr(SCREAMING_SNAKE_CASE__     )     )
         return "".join(SCREAMING_SNAKE_CASE__     )


if __name__ == "__main__":
    _lowercase							,	_lowercase							:      List[str]      							=Onepad().encrypt('''Hello''')
    print(c, k)
    print(Onepad().decrypt(c, k))







import math



def A__  (			lowercase:     int					)				->		list:
       A						:     Optional[Any]         =[True] * n
       A						:     Tuple         =False
       A						:     List[Any]         =False
       A						:     Dict         =True

       for i in range(3,		int(n**0.5 + 1					),		2					):
              A						:     Dict         =i * 2
              while index < n:
                     A						:     Dict         =False
                     A						:     Dict         =index + i

       A						:     Tuple         =[2]

       for i in range(3,		lowercase,		2					):
              if is_prime[i]:
                     primes.append(lowercase					)

       return primes



def A__  (			lowercase:     int = 999_966_663_333					)				->		int:
       A						:     Optional[int]         =math.floor(math.sqrt(lowercase					)					) + 100
       A						:     Optional[int]         =prime_sieve(lowercase					)

       A						:     Optional[Any]         =0
       A						:     List[Any]         =0
       A						:     Union[str, Any]         =primes[prime_index]

       while (last_prime**2) <= limit:
              A						:     Tuple         =primes[prime_index + 1]

              A						:     Optional[int]         =last_prime**2
              A						:     Tuple         =next_prime**2

              # Get numbers divisible by lps(current)
              A						:     int         =lower_bound + last_prime
              while upper_bound > current <= limit:
                     matches_sum += current
                     current += last_prime

              # Reset the upper_bound
              while (upper_bound - next_prime) > limit:
                     upper_bound -= next_prime

              # Add the numbers divisible by ups(current)
              A						:     List[Any]         =upper_bound - next_prime
              while current > lower_bound:
                     matches_sum += current
                     current -= next_prime

              # Remove the numbers divisible by both ups and lps
              A						:     Any         =0
              while upper_bound > current <= limit:
                     if current <= lower_bound:
                            # Increment the current number
                            current += last_prime * next_prime
                            continue

                     if current > limit:
                            break

                     # Remove twice since it was added by both ups and lps
                     matches_sum -= current * 2

                     # Increment the current number
                     current += last_prime * next_prime

              # Setup for next pair
              A						:     List[str]         =next_prime
              prime_index += 1

       return matches_sum


if __name__ == "__main__":
    print(solution())






