
'''simple docstring'''

from __future__ import annotations

import random
import string







class 	__lowerCAmelCase    :



     def __init__(self						,	lowerCAmelCase__ = None	):
          _UpperCAmelCase					:  str         =    passcode or self.__passcode_creator()
          _UpperCAmelCase					:  Union[str, Any]         =    self.__make_key_list()
          _UpperCAmelCase					:  Optional[int]         =    self.__make_shift_key()



     def __str__(self	):
          return "".join(self.__passcode	)



     def     snake_case_ (self						,	lowerCAmelCase__	):
          for i in range(1						,	len(lowerCAmelCase__	)						,	2	):
               iterlist[i] *= -1
          return iterlist



     def     snake_case_ (self	):
          _UpperCAmelCase					:  Any         =    string.ascii_letters + string.digits
          _UpperCAmelCase					:  Tuple         =    [random.choice(lowerCAmelCase__	) for _ in range(random.randint(1_0						,	2_0	)	)]
          return password



     def     snake_case_ (self	):
          _UpperCAmelCase					:  Union[str, Any]         =    (
              string.ascii_letters + string.digits + string.punctuation + """ \t\n"""
          )

          _UpperCAmelCase					:  Any         =    []

          # creates points known as breakpoints to break the key_list_options at those
          # points and pivot each substring
          _UpperCAmelCase					:  Optional[Any]         =    sorted(set(self.__passcode	)	)
          _UpperCAmelCase					:  list[str]         =    []

          # algorithm for creating a new shuffled list, keys_l, out of key_list_options
          for i in key_list_options:
               temp_list.extend(lowerCAmelCase__	)

               # checking breakpoints at which to pivot temporary sublist and add it into
               # keys_l
               if i in breakpoints or i == key_list_options[-1]:
                    keys_l.extend(temp_list[::-1]	)
                    temp_list.clear()

        # returning a shuffled keys_l to prevent brute force guessing of shift key
          return keys_l



     def     snake_case_ (self	):
          _UpperCAmelCase					:  Dict         =    sum(self.__neg_pos([ord(lowerCAmelCase__	) for x in self.__passcode]	)	)
          return num if num > 0 else len(self.__passcode	)



     def     snake_case_ (self						,	lowerCAmelCase__	):
          _UpperCAmelCase					:  Tuple         =    """"""

          # decoding shift like Caesar cipher algorithm implementing negative shift or
          # reverse shift or left shift
          for i in encoded_message:
               _UpperCAmelCase					:  str         =    self.__key_list.index(lowerCAmelCase__	)
               decoded_message += self.__key_list[
                   (position - self.__shift_key) % -len(self.__key_list	)
               ]

          return decoded_message



     def     snake_case_ (self						,	lowerCAmelCase__	):
          _UpperCAmelCase					:  str         =    """"""

          # encoding shift like Caesar cipher algorithm implementing positive shift or
          # forward shift or right shift
          for i in plaintext:
               _UpperCAmelCase					:  Union[str, Any]         =    self.__key_list.index(lowerCAmelCase__	)
               encoded_message += self.__key_list[
                   (position + self.__shift_key) % len(self.__key_list	)
               ]

          return encoded_message







def __A  (    lowerCAmelCase_ = "Hello, this is a modified Caesar cipher"       ):
     _UpperCAmelCase					:  Union[str, Any]         =    ShuffledShiftCipher()
     return cipa.decrypt(cipa.encrypt(lowerCAmelCase_       )       )


if __name__ == "__main__":
   import doctest

   doctest.testmod()




'''simple docstring'''

from itertools import combinations, product







def __A  (    lowerCAmelCase_ ,       lowerCAmelCase_ ,       lowerCAmelCase_ ,       lowerCAmelCase_       ):
     if xa == ya == 0 or xa == ya == 0:
          return False
     _UpperCAmelCase					:  Any         =    xa * xa + ya * ya
     _UpperCAmelCase					:  Any         =    xa * xa + ya * ya
     _UpperCAmelCase					:  Tuple         =    (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 __A  (    lowerCAmelCase_ = 50       ):
     return sum(
         1
         for pta, pta in combinations(product(range(limit + 1       ) ,       repeat=2       ) ,       2       )
         if is_right(*lowerCAmelCase_ ,       *lowerCAmelCase_       )       )


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


