human
Can you provide a the Python code you requested given the following:
Complete the below
def _check_antecedents_1(g, x, helper=False):

    ''''Return a condition under which the mellin transform of g exists.
    Any power of x has already been absorbed into the G function,
    so this is just int_0^\infty g dx.
    See [L, section 5.6.1]. (Note that s=1.)
    If ``helper`` is True, only check if the MT exists at infinity, i.e. if
    int_1^\infty g dx exists.'
    '''
assistant
#Here is the Python code you requested.
    from sympy import Eq, Not, ceiling, Ne, re, unbranched_argument as arg
    delta = g.delta
    (eta, _) = _get_coeff_exp(g.argument, x)
    (m, n, p, q) = S([len(g.bm), len(g.an), len(g.ap), len(g.bq)])
    xi = ((m + n) - p)
    if (p > q):
        def tr(l):
            return [(1 - x) for x in l]
        return _check_antecedents_1(meijerg(tr(g.bm), tr(g.bother), tr(g.an), tr(g.aother), (x / eta)), x)
    tmp = []
    for b in g.bm:
        tmp += [((- re(b)) < 1)]
    for a in g.an:
        tmp += [(1 < (1 - re(a)))]
    cond_3 = And(*tmp)
    for b in g.bother:
        tmp += [((- re(b)) < 1)]
    for a in g.aother:
        tmp += [(1 < (1 - re(a)))]
    cond_3_star = And(*tmp)
    cond_4 = (((- re(g.nu)) + (((q + 1) - p) / 2)) > (q - p))
    def debug(*msg):
        _debug(*msg)
    debug('Checking    antecedents    for    1    function:')
    debug(('        delta=%s,    eta=%s,    m=%s,    n=%s,    p=%s,    q=%s' % (delta, eta, m, n, p, q)))
    debug(('        ap    =    %s,    %s' % (list(g.an), list(g.aother))))
    debug(('        bq    =    %s,    %s' % (list(g.bm), list(g.bother))))
    debug(('        cond_3=%s,    cond_3*=%s,    cond_4=%s' % (cond_3, cond_3_star, cond_4)))
    conds = []
    case1 = []
    tmp1 = [(1 <= n), (p < q), (1 <= m)]
    tmp2 = [(1 <= p), (1 <= m), Eq(q, (p + 1)), Not(And(Eq(n, 0), Eq(m, (p + 1))))]
    tmp3 = [(1 <= p), Eq(q, p)]
    for k in range((ceiling((delta / 2)) + 1)):
        tmp3 += [Ne(abs(arg(eta)), ((delta - (2 * k)) * pi))]
    tmp = [(delta > 0), (abs(arg(eta)) < (delta * pi))]
    extra = [Ne(eta, 0), cond_3]
    if helper:
        extra = []
    for t in [tmp1, tmp2, tmp3]:
        case1 += [And(*((t + tmp) + extra))]
    conds += case1
    debug('        case    1:', case1)
    extra = [cond_3]
    if helper:
        extra = []
    case2 = [And(Eq(n, 0), ((p + 1) <= m), (m <= q), (abs(arg(eta)) < (delta * pi)), *extra)]
    conds += case2
    debug('        case    2:', case2)
    extra = [cond_3, cond_4]
    if helper:
        extra = []
   ...