human
Complete this python program:
def _create_lookup_table(table):
assistant
#Here is the Python program you requested.

    """Add formulae for the function -> meijerg lookup table.
    """
    def wild(n):
        return Wild(n, exclude=[z])
    (p, q, a, b, c) = list(map(wild, 'pqabc'))
    n = Wild('n', properties=[(lambda x: (x.is_Integer and (x > 0)))])
    t = (p * (z ** q))
    def add(formula, an, ap, bm, bq, arg=t, fac=S(1), cond=True, hint=True):
        table.setdefault(_mytype(formula, z), []).append((formula, [(fac, meijerg(an, ap, bm, bq, arg))], cond, hint))
    def addi(formula, inst, cond, hint=True):
        table.setdefault(_mytype(formula, z), []).append((formula, inst, cond, hint))
    def constant(a):
        return [(a, meijerg([1], [], [], [0], z)), (a, meijerg([], [1], [0], [], z))]
    table[()] = [(a, constant(a), True, True)]
    from sympy import unpolarify, Function, Not
    class IsNonPositiveInteger(Function, ):
        @classmethod
        def eval(cls, arg):
            arg = unpolarify(arg)
            if (arg.is_Integer is True):
                return (arg <= 0)
    from sympy import gamma, pi, cos, exp, re, sin, sinc, sqrt, sinh, cosh, factorial, log, erf, erfc, erfi, polar_lift
    add((Heaviside((t - b)) * ((t - b) ** (a - 1))), [a], [], [], [0], (t / b), (gamma(a) * (b ** (a - 1))), And((b > 0)))
    add((Heaviside((b - t)) * ((b - t) ** (a - 1))), [], [a], [0], [], (t / b), (gamma(a) * (b ** (a - 1))), And((b > 0)))
    add((Heaviside((z - ((b / p) ** (1 / q)))) * ((t - b) ** (a - 1))), [a], [], [], [0], (t / b), (gamma(a) * (b ** (a - 1))), And((b > 0)))
    add((Heaviside((((b / p) ** (1 / q)) - z)) * ((b - t) ** (a - 1))), [], [a], [0], [], (t / b), (gamma(a) * (b ** (a - 1))), And((b > 0)))
    add(((b + t) ** (- a)), [(1 - a)], [], [0], [], (t / b), ((b ** (- a)) / gamma(a)), hint=Not(IsNonPositiveInteger(a)))
    add((abs((b - t)) ** (- a)), [(1 - a)], [((1 - a) / 2)], [0], [((1 - a) / 2)], (t / b), (((2 * sin(((pi * a) / 2))) * gamma((1 - a))) * (abs(b) ** (- a))), (re(a) < 1))
    add((((t ** a) - (b ** a)) / (t - b)), [0, a], [], [0, a], [], (t / b), (((b ** (a - 1)) * sin((a * pi))) / pi))
    def A1(r, sign, nu):
        return ((pi ** ((-...