human
Solve the following python programming problem given the following code:
def _check_antecedents(g1, g2, x) : 
    ' Return a condition under which the integral theorem applies. ' 
    from sympy import re, Eq, Ne, cos, I, exp, sin, sign, unpolarify 
    from sympy import arg as arg_, unbranched_argument as arg 
    (sigma, _) = _get_coeff_exp (g1.argument, x) 
    (omega, _) = _get_coeff_exp (g2.argument, x) 
    (s, t, u, v) = S ([len (g1.bm), len (g1.an), len (g1.ap), len (g1.bq)]) 
    (m, n, p, q) = S ([len (g2.bm), len (g2.an), len (g2.ap), len (g2.bq)]) 
    bstar = ((s + t) - ((u + v) / 2)) 
    cstar = ((m + n) - ((p + q) / 2)) 
    rho = ((g1.nu + ((u - v) / 2)) + 1) 
    mu = ((g2.nu + ((p - q) / 2)) + 1) 
    phi = ((q - p) - (v - u)) 
    eta = (((1 - (v - u)) - mu) - rho) 
    psi = (((pi * ((q - m) - n)) + abs (arg (omega))) / (q - p)) 
    theta = (((pi * ((v - s) - t)) + abs (arg (sigma))) / (v - u)) 
    _debug ('Checking antecedents:') 
    _debug (('  sigma=%s, s=%s, t=%s, u=%s, v=%s, b*=%s, rho=%s' % (sigma, s, t, u, v, bstar, rho))) 
    _debug (('  omega=%s, m=%s, n=%s, p=%s, q=%s, c*=%s, mu=%s,' % (omega, m, n, p, q, cstar, mu))) 
    _debug (('  phi=%s, eta=%s, psi=%s, theta=%s' % (phi, eta, psi, theta))) 
    def _c1() : 
        for g in [g1, g2] : 
            for i in g.an : 
                for j in g.bm : 
                    diff = (i - j) 
                    if (diff.is_integer and diff.is_positive) : 
                        return False 
return True 
c1 = _c1 () 
    c2 = And (* [(re (((1 + i) + j)) > 0) for i in g1.bm for j in g2.bm]) 
    c3 = And (* [(re (((1 + i) + j)) < (1 + 1)) for i in g1.an for j in g2.an]) 
    c4 = And (* [((((p - q) * re (((1 + i) - 1))) - re (mu)) > ((- S (3)) / 2)) for i in g1.an]) 
    c5 = And (* [((((p - q) * re ((1 + i))) - re (mu)) > ((- S (3)) / 2)) for i in g1.bm]) 
    c6 = And (* [((((u - v) * re (((1 + i) - 1))) - re (rho)) > ((- S (3)) / 2)) for i in g2.an]) 
    c7 = And (* [((((u - v) * re ((1 + i))) - re (rho)) > ((- S (3)) / 2)) for i in g2.bm]) 
    c8 = ((abs (phi) + (2 * re (((((rho - 1) * (q - p))...

    
    

    Fix the buggy line: conds += [And (Eq (n, 0), Eq (phi, 0), Eq (u, (mt1_exists - 1)), (m.is_positive is True), (cstar.is_positive is True), (bstar >= 0), ((bstar * pi) < abs (arg (sigma))), (abs (arg (sigma)) < ((bstar + 1) * pi)), c1, c2, c12, c14, c15)]
assistant
#Here is Python program to fix the buggy line: conds += [And (Eq (n, 0), Eq (phi, 0), Eq (u, (mt1_exists - 1)), (m.

conds += [And (Eq (n, 0), Eq (phi, 0), Eq (u, (v - 1)), (m.is_positive is True), (cstar.is_positive is True), (bstar >= 0), ((bstar * pi) < abs (arg (sigma))), (abs (arg (sigma)) < ((bstar + 1) * pi)), c1, c2, c12, c14, c15)]