Example #1
0
def test_reduction_operators():
    a1, a2, b1 = map(lambda n: randcplx(n), range(3))
    h = hyper([a1], [b1], z)

    assert ReduceOrder(2, 0) is None
    assert ReduceOrder(2, -1) is None
    assert ReduceOrder(1, S('1/2')) is None

    h2 = hyper((a1, a2), (b1, a2), z)
    assert tn(ReduceOrder(a2, a2).apply(h, op), h2, z)

    h2 = hyper((a1, a2 + 1), (b1, a2), z)
    assert tn(ReduceOrder(a2 + 1, a2).apply(h, op), h2, z)

    h2 = hyper((a2 + 4, a1), (b1, a2), z)
    assert tn(ReduceOrder(a2 + 4, a2).apply(h, op), h2, z)

    # test several step order reduction
    ap = (a2 + 4, a1, b1 + 1)
    bq = (a2, b1, b1)
    nip, ops = reduce_order(IndexPair(ap, bq))
    assert nip.ap == (a1,)
    assert nip.bq == (b1,)
    assert tn(apply_operators(h, ops, op), hyper(ap, bq, z), z)
Example #2
0
def test_reduction_operators():
    a1, a2, b1 = map(lambda n: randcplx(n), range(3))
    h = hyper([a1], [b1], z)

    assert ReduceOrder(2, 0) is None
    assert ReduceOrder(2, -1) is None
    assert ReduceOrder(1, S('1/2')) is None

    h2 = hyper((a1, a2), (b1, a2), z)
    assert tn(ReduceOrder(a2, a2).apply(h, op), h2, z)

    h2 = hyper((a1, a2 + 1), (b1, a2), z)
    assert tn(ReduceOrder(a2 + 1, a2).apply(h, op), h2, z)

    h2 = hyper((a2 + 4, a1), (b1, a2), z)
    assert tn(ReduceOrder(a2 + 4, a2).apply(h, op), h2, z)

    # test several step order reduction
    ap = (a2 + 4, a1, b1 + 1)
    bq = (a2, b1, b1)
    func, ops = reduce_order(Hyper_Function(ap, bq))
    assert func.ap == (a1,)
    assert func.bq == (b1,)
    assert tn(apply_operators(h, ops, op), hyper(ap, bq, z), z)
def test_reduction_operators():
    a1, a2, b1 = (randcplx(n) for n in range(3))
    h = hyper([a1], [b1], z)

    assert ReduceOrder(2, 0) is None
    assert ReduceOrder(2, -1) is None
    assert ReduceOrder(1, S('1/2')) is None

    h2 = hyper((a1, a2), (b1, a2), z)
    assert tn(ReduceOrder(a2, a2).apply(h, op), h2, z)

    h2 = hyper((a1, a2 + 1), (b1, a2), z)
    assert tn(ReduceOrder(a2 + 1, a2).apply(h, op), h2, z)

    h2 = hyper((a2 + 4, a1), (b1, a2), z)
    assert tn(ReduceOrder(a2 + 4, a2).apply(h, op), h2, z)

    # test several step order reduction
    ap = (a2 + 4, a1, b1 + 1)
    bq = (a2, b1, b1)
    func, ops = reduce_order(Hyper_Function(ap, bq))
    assert func.ap == (a1,)
    assert func.bq == (b1,)
    assert tn(apply_operators(h, ops, op), hyper(ap, bq, z), z)