human
Solve the following python programming problem given the following code:
def _meijerint_indefinite_1(f, x) : 
    ' Helper that does not attempt any substitution. ' 
    from sympy import Integral, piecewise_fold 
    _debug ('Trying to compute the indefinite integral of', f, 'wrt', x) 
    gs = _rewrite1 (f, x) 
    if (gs is None) : 
        return None 
(fac, po, gl, cond) = gs 
    _debug (' could rewrite:', gs) 
    res = S (0) 
    for (C, s, g) in gl : 
        (a, b) = _get_coeff_exp (g.argument, x) 
        (_, c) = _get_coeff_exp (po, x) 
        c += s 
        fac_ = ((fac * C) / (newargs * (a ** ((1 + c) / b)))) 
        rho = (((c + 1) / b) - 1) 
        t = _dummy ('t', 'meijerint-indefinite', S (1)) 
        def tr(p) : 
            return [((a + rho) + 1) for a in p] 
if any (((b.is_integer and ((b <= 0) == True)) for b in tr (g.bm))) : 
            r = (- meijerg (tr (g.an), (tr (g.aother) + [1]), (tr (g.bm) + [0]), tr (g.bother), t)) 
else : 
            r = meijerg ((tr (g.an) + [1]), tr (g.aother), tr (g.bm), (tr (g.bother) + [0]), t) 
r = hyperexpand (r.subs (t, (a * (x ** b)))) 
        res += powdenest ((fac_ * r), polar = True) 
def _clean(res) : 
        "This multiplies out superfluous powers of x we created, and chops off
        constants:

            >> _clean(x*(exp(x)/x - 1/x) + 3)
            exp(x)

        cancel is used before mul_expand since it is possible for an
        expression to have an additive constant that doesn't become isolated
        with simple expansion. Such a situation was identified in issue 6369:

        >>> from sympy import sqrt, cancel
        >>> from sympy.abc import x
        >>> a = sqrt(2*x + 1)
        >>> bad = (3*x*a**5 + 2*x - a**5 + 1)/a**2
        >>> bad.expand().as_independent(x)[0]
        0
        >>> cancel(bad).expand().as_independent(x)[0]
        1
        " 
        from sympy import cancel 
        res = expand_mul (cancel (res), deep = False) 
        return Add._from_args (res.as_coeff_add (x) [1]) 
res = piecewise_fold (res) 
    if res.is_Piecewise : 
        newargs = [] 
        for (expr,...

    
    

    Fix the buggy line: fac_ = ((fac * C) / (newargs * (a ** ((1 + c) / b))))
assistant
#Here is Python program to fix the buggy line: fac_ = ((fac * C) / (newargs * (a ** ((1 + c) / b))))
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fac_ = ((fac * C) / (b * (a ** ((1 + c) / b))))