






"""simple docstring"""


class __a   :



  def __init__(self  :		List[Any]				,			lowercase_  :		int   )		->							None:
   __A	:       str       =	data
   __A	:       BinaryTreeNode | None       =	None
   __A	:       BinaryTreeNode | None       =	None






def 				a      (     UpperCamelCase_							:				BinaryTreeNode | None     ,	UpperCamelCase_							:				int		)  ->		str:
 if node is None:
  __A	:       Optional[Any]       =	BinaryTreeNode(lowercase_		)
  return node

 # binary search tree is not empty,
 # so we will insert it into the tree
 # if new_value is less than value of data in node,
 #  add it to left subtree and proceed recursively
 if new_value < node.data:
  __A	:       List[str]       =	insert(node.left_child     ,	lowercase_		)
 else:
  # if new_value is greater than value of data in node,
  #  add it to right subtree and proceed recursively
  __A	:       Dict       =	insert(node.right_child     ,	lowercase_		)
 return node




def 				a      (     UpperCamelCase_							:				None | BinaryTreeNode		)  ->		int:  # if node is None,return
 if node:
  __A	:       Union[str, Any]       =	inorder(node.left_child		)
  __A	:       Any       =	[*inorder_array, node.data]
  __A	:       int       =	inorder_array + inorder(node.right_child		)
 else:
  __A	:       Any       =	[]
 return inorder_array




def 				a      (     )  ->		int:
 __A	:       List[Any]       =	insert(lowercase_     ,	1_5		)
 insert(lowercase_     ,	1_0		)
 insert(lowercase_     ,	2_5		)
 insert(lowercase_     ,	6		)
 insert(lowercase_     ,	1_4		)
 insert(lowercase_     ,	2_0		)
 insert(lowercase_     ,	6_0		)
 return root




def 				a      (     )  ->		Any:
 # main function
 __A	:       Union[str, Any]       =	make_tree()
 print('Printing values of binary search tree in Inorder Traversal.'		)
 inorder(lowercase_		)


if __name__ == "__main__":
   import doctest

   doctest.testmod()
   main()













"""simple docstring"""


from string import ascii_uppercase




def 				a (     UpperCamelCase_							:				str     ,	UpperCamelCase_							:				str     ,	UpperCamelCase_							:				bool = False     ,	UpperCamelCase_							:				str = ascii_uppercase		)  ->		str:
 __A	:       List[str]       =	keyword.upper()
 __A	:       str       =	plaintext.upper()
 __A	:       int       =	set(UpperCamelCase_		)

 # create a list of unique characters in the keyword - their order matters
 # it determines how we will map plaintext characters to the ciphertext
 __A	:       int       =	[]
 for char in keyword:
  if char in alphabet_set and char not in unique_chars:
   unique_chars.append(UpperCamelCase_		)
    # the number of those unique characters will determine the number of rows
 __A	:       Any       =	len(UpperCamelCase_		)

 # create a shifted version of the alphabet
 __A	:       str       =	unique_chars + [
     char for char in alphabet if char not in unique_chars
 ]

 # create a modified alphabet by splitting the shifted alphabet into rows
 __A	:       int       =	[
     shifted_alphabet[k : k + num_unique_chars_in_keyword]
     for k in range(0     ,	2_6     ,	UpperCamelCase_		)
 ]

 # map the alphabet characters to the modified alphabet characters
 # going 'vertically' through the modified alphabet - consider columns first
 __A	:       Any       =	{}
 __A	:       Union[str, Any]       =	0
 for column in range(UpperCamelCase_		):
  for row in modified_alphabet:
   # if current row (the last one) is too short, break out of loop
   if len(UpperCamelCase_		) <= column:
    break

   # map current letter to letter in modified alphabet
   __A	:       str       =	row[column]
   letter_index += 1

 if verbose:
  print(UpperCamelCase_		)
 # create the encrypted text by mapping the plaintext to the modified alphabet
 return "".join(mapping[char] if char in mapping else char for char in plaintext		)


if __name__ == "__main__":
   # example use
   print(mixed_keyword("""college""", """UNIVERSITY"""))





