def test_nested_basic_sanity():
    """
    Some trivially nested functions started
    throwing name errors, this test ensures we
    don't suffer from the same problems in the
    future.
    Just using single_pass(value=half) worked
    fine, the value() function was correctly
    replaced with the half() function, however
    single_pass(value=quarter) didn't work,
    it threw a NameError.
    """
    data = np.array([1, 2, 3], dtype='float32')
    py_result = [half(x) for x in data]
    expected_half = [0.5, 1.0, 1.5]
    assert py_result == expected_half

    result_half = single_pass(data, value=half)
    assert np.allclose(expected_half, result_half)

    expected_quarter = [0.25, 0.5, 0.75]
    py_quarter = [quarter(x) for x in data]
    assert py_quarter == expected_quarter

    result = single_pass(data, value=quarter)
    assert np.allclose(expected_quarter, result)
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def test_basic_sanity_local_nested_func():
    """
    If this test fails but the one above
    succeeds, then the insertion of func
    objects into the function copy's
    `globals` is broken.
    """
    data = np.arange(10) * 2

    assert data[0] == 0
    assert data[1] == 2
    assert data[-1] == 18

    def square(x):
        return x * x

    assert square(2) == 4

    result = single_pass(data, value=square)

    assert result[0] == 0
    assert result[1] == 4
    assert result[-1] == 324
    assert square(2) == 4
    assert square(3) == 9
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def test_softplus_with_nan_and_inf():
    data = np.array([np.nan, -np.inf, np.inf], dtype='float32')

    result = single_pass(data, value=softplus)

    assert np.isnan(result[0])
    assert result[1] == 0.
    assert result[2] == np.inf
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def test_math_tanh_function_supported():
    data = np.arange(0.1, 1.0, 0.1, dtype='float32')

    result = single_pass(data, value=math.tanh)

    assert result[0] == approx(0.099668)
    assert result[1] == approx(0.19737533)
    assert result[2] == approx(0.29131263)
    assert sum(result) == approx(3.9521739)
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def test_basic_sanity():
    data = np.arange(-2, 2, dtype='float32')

    result = single_pass(data, value=logistic)

    assert result[0] == approx(0.11920292)
    assert result[1] == approx(0.26894143)
    assert result[2] == approx(0.5)
    assert result[3] == approx(0.7310586)
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def test_math_sin_function_supported():
    data = np.pi * np.array([0.25, 0.5, 0.75], dtype='float32')

    result = single_pass(data, value=math.sin)
    half_sqrt2 = math.sqrt(2) / 2

    assert result[0] == approx(half_sqrt2)
    assert result[1] == approx(1.0)
    assert result[2] == approx(half_sqrt2)
    assert sum(result) == approx(2 * half_sqrt2 + 1)
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def test_relu_basic_sanity():
    data = np.arange(-2, 3, dtype='float32')

    result = single_pass(data, value=relu)

    assert result[0] == 0.
    assert result[1] == 0.
    assert result[2] == 0.
    assert result[3] == 1.
    assert result[4] == 2.
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def test_softplus_basic_sanity():
    data = np.array([-2, -1, 0, 1, 2], dtype='float32')

    result = single_pass(data, value=softplus)

    assert result[0] == approx(0.12692805)
    assert result[1] == approx(0.31326166)
    assert result[2] == approx(0.69314718)
    assert result[3] == approx(1.31326163)
    assert result[4] == approx(2.12692809)
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def test_basic_sanity():
    data = np.arange(10)

    assert data[0] == 0
    assert data[1] == 1
    assert data[-1] == 9

    no_kwargs = single_pass(data)

    assert no_kwargs[0] == 0
    assert no_kwargs[1] == 1
    assert no_kwargs[-1] == 9

    result = single_pass(data, value=twice)

    assert result[0] == 0
    assert result[1] == 2
    assert result[-1] == 18
    assert result.sum() == 90
    assert result.sum() == sum(twice(data))
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def test_multi_column_support():
    """
    This still needs work - sum(x)/len(x) fails
    with a NameError, and the default return value
    is the same shape as input - ie, no reduction
    takes place.
    """
    data = np.array(range(10), dtype='float').reshape((5, 2))

    # Calculate mean with pure numpy calls...
    def mean(x):
        return np.sum(x) / x.size

    assert mean(data[0]) == 0.5
    assert mean(data[4]) == 8.5

    result = single_pass(data, value=mean)

    # TODO : update internals to be able to
    # reduce dimensions for reductions such as
    # mean
    assert result[0][0] == approx(0.5)
    assert result[1][0] == approx(2.5)
    assert result[2][0] == approx(4.5)
    assert result[3][0] == approx(6.5)
    assert result[4][0] == approx(8.5)

    # len(x) works fine...
    def mean_npy(x):
        return np.sum(x) / len(x)

    assert mean_npy(data[0]) == approx(0.5)
    assert mean_npy(data[1]) == approx(2.5)
    assert mean_npy(data[4]) == approx(8.5)

    result_npy = single_pass(data, value=mean_npy)

    assert result_npy[0][0] == approx(0.5)
    assert result_npy[4][0] == approx(8.5)
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def test_transform_func_calls_second_func():
    # Default iteration with no transforms
    data = np.array([1, 2, 3])
    py_unit = [unit(x) for x in data]
    assert py_unit == data.tolist()

    default = single_pass(data)

    # The default behaviour should not
    # change the values in the data array
    expected = np.array([1, 2, 3])
    assert np.allclose(expected, default)

    py_twice = [twice(x) for x in data]
    assert py_twice == (data * 2).tolist()

    # Now perform an iteration but change
    # the function for one that doubles.
    result = single_pass(data, value=twice)

    # Replacing the default function for one
    # that doubles the values.
    expected = np.array([2, 4, 6])
    assert np.allclose(expected, result)
def test_multiple_transforms_top_level():
    """
    This tests for the 'free vars' issue -
    we had failures when the value= kwarg
    was decorated with @fs, but if you remove
    the decorator it's fine.
    """
    data = np.array([1, 2, 3])
    py_result = [multi(x) for x in data]
    assert py_result == [1, 64, 729]

    result = single_pass(data, value=multi)

    expected = np.array([1, 64, 729])
    assert np.allclose(expected, result)
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def test_nested_math_function_supported():
    data = np.arange(10, dtype='float32')

    assert data[0] == approx(0.0)
    assert data[1] == approx(1.0)

    def calc(x):
        return 2 * math.log(x)

    assert calc(0.5) == approx(-1.38629436)

    # Assert ValueError for calling `log()`
    # on zero.
    # with raises(ValueError):
    #     _ = single_pass(data, value=calc)

    result = single_pass(data[1:], value=calc)

    assert result[0] == approx(0.0)
    assert result[1] == approx(1.38629436)
    assert result[2] == approx(2.19722462)
    assert result.sum() == approx(25.603655)