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Solve the following problem using Python, implementing the functions described below, one line at a time
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Description:
 def _sexagesimalize_to_int(value, places=0):
 """Decompose `value` into units, minutes, seconds, and second fractions. This routine prepares a value for sexagesimal display, with its seconds fraction expressed as an integer with `places` digits. The result is a tuple of five integers: ``(sign [either +1 or -1], units, minutes, seconds, second_fractions)`` The integers are properly rounded per astronomical convention so that, for example, given ``places=3`` the result tuple ``(1, 11, 22, 33, 444)`` means that the input was closer to 11u 22' 33.444" than to either 33.443" or 33.445" in its value. """

    sign = int(np.sign(value))
    value = abs(value)
    power = 10 ** places
    n = int(7200 * power * value + 1) // 2
    n, fraction = divmod(n, power)
    n, seconds = divmod(n, 60)
    n, minutes = divmod(n, 60)
    return sign, n, minutes, seconds, fraction