UpperCamelCase  							=						[
    (1000, '''M'''),
    (900, '''CM'''),
    (500, '''D'''),
    (400, '''CD'''),
    (100, '''C'''),
    (90, '''XC'''),
    (50, '''L'''),
    (40, '''XL'''),
    (10, '''X'''),
    (9, '''IX'''),
    (5, '''V'''),
    (4, '''IV'''),
    (1, '''I'''),
]

def 			lowercase_				(			_lowerCamelCase							:       str):
    lowercase__ :   Optional[int]    					=				{"I": 1, "V": 5, "X": 10, "L": 50, "C": 100, "D": 500, "M": 1000}
    lowercase__ :   Optional[Any]    					=				0
    lowercase__ :   Any    					=				0
    while place < len(_lowerCamelCase):
        if (place + 1 < len(_lowerCamelCase)) and (vals[roman[place]] < vals[roman[place + 1]]):
            total += vals[roman[place + 1]] - vals[roman[place]]
            place += 2
        else:
            total += vals[roman[place]]
            place += 1
    return total

def 			lowercase_				(			_lowerCamelCase							:       int):
    lowercase__ :   Union[str, Any]    					=				[]
    for arabic, roman in ROMAN:
        ((lowercase__)					,   (lowercase__)) :   Union[str, Any]    					=				divmod(_lowerCamelCase		,	_lowerCamelCase)
        result.append(roman * factor)
        if number == 0:
            break
    return "".join(_lowerCamelCase)


if __name__ == "__main__":
      import doctest

      doctest.testmod()




'''simple docstring'''




def 							lowerCamelCase	(      UpperCAmelCase__       :					list )			->      list:
							if any(not isinstance(UpperCAmelCase__      ,      UpperCAmelCase__ ) or x < 0 for x in sequence ):
														raise TypeError("""Sequence must be list of non-negative integers""" )
							for _ in range(len(UpperCAmelCase__ ) ):
														for i, (rod_upper, rod_lower) in enumerate(zip(UpperCAmelCase__      ,      sequence[1:] ) ):
																					if rod_upper > rod_lower:
																												sequence[i] -= rod_upper - rod_lower
																												sequence[i + 1] += rod_upper - rod_lower
							return sequence


if __name__ == "__main__":
						assert bead_sort([5, 4, 3, 2, 1]) == [1, 2, 3, 4, 5]
						assert bead_sort([7, 9, 4, 3, 5]) == [3, 4, 5, 7, 9]





