human
Solve the following python programming problem given the following code:
def gamma_above(a, x) : 
    'Normalized upper incomplete gamma integral.

    ``(1/\\Gamma(a)) \\int_x^\\infty e^{-t} t^{a - 1} dt``

    gamma_above is the complement of gamma_below:

    ``gamma_above(a, x) = 1 - gamma_below(a, x)``

    As x goes to zero, gamma_above(a, x) converges to 1.

    For x > max(1, a), this is computed by the continued fraction[1]:

                   1
        -----------------------
                  1 - s
        x + -------------------
                       1
            1 + ---------------
                       2 - s
                x + -----------
                           2
                    1 + -------
                        x + ...

    which is then multiplied by ``x^a e^{-x} / \\Gamma(a)``.

    For x <= max(1, a), this is computed by ``1 - gamma_below(a, x)``.

    [1] Abramowitz & Stegun, p. 263, 6.5.31
    ' 
    assert (0.0 < a) 
    assert (0.0 <= x) 
    if (x <= max (1.0, a)) : 
        return (1.0 - gamma_below (a, x)) 
w = (((a * math.log (x)) - x) - math.lgamma (a)) 
    if (m < (- MAXLOG)) : 
        return 0.0 
m = ieee_exp (w) 
    def contfrac() : 
        (yield (1, x)) 
        i = 0 
        while True : 
            if ((i % 2) == 0) : 
                (yield ((((i // 2) + 1) - a), 1)) 
else : 
                (yield (((i + 1) // 2), x)) 
i += 1 
return (m * limit (convergents (contfrac ()))) 

    
    

    Fix the buggy line: if (m < (- MAXLOG)) :
assistant
#Here is Python program to fix the buggy line: if (m < (- MAXLOG)) :
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if (w < (- MAXLOG)) :