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# This file is part of Hypothesis, which may be found at
# https://github.com/HypothesisWorks/hypothesis/
#
# Copyright the Hypothesis Authors.
# Individual contributors are listed in AUTHORS.rst and the git log.
#
# This Source Code Form is subject to the terms of the Mozilla Public License,
# v. 2.0. If a copy of the MPL was not distributed with this file, You can
# obtain one at https://mozilla.org/MPL/2.0/.
import math
import sys
import pytest
from hypothesis import given
from hypothesis.strategies import floats, integers, lists
from tests.common.debug import minimal
from tests.common.utils import Why, xfail_on_crosshair
def test_minimize_negative_int():
assert minimal(integers(), lambda x: x < 0) == -1
assert minimal(integers(), lambda x: x < -1) == -2
def test_positive_negative_int():
assert minimal(integers(), lambda x: x > 0) == 1
assert minimal(integers(), lambda x: x > 1) == 2
boundaries = pytest.mark.parametrize(
"boundary",
sorted(
[2**i for i in range(10)]
+ [2**i - 1 for i in range(10)]
+ [2**i + 1 for i in range(10)]
+ [10**i for i in range(6)]
),
)
@boundaries
def test_minimizes_int_down_to_boundary(boundary):
assert minimal(integers(), lambda x: x >= boundary) == boundary
@boundaries
def test_minimizes_int_up_to_boundary(boundary):
assert minimal(integers(), lambda x: x <= -boundary) == -boundary
@boundaries
def test_minimizes_ints_from_down_to_boundary(boundary):
def is_good(x):
assert x >= boundary - 10
return x >= boundary
assert minimal(integers(min_value=boundary - 10), is_good) == boundary
assert minimal(integers(min_value=boundary)) == boundary
def test_minimizes_negative_integer_range_upwards():
assert minimal(integers(min_value=-10, max_value=-1)) == -1
@boundaries
def test_minimizes_integer_range_to_boundary(boundary):
assert minimal(integers(boundary, boundary + 100)) == boundary
def test_single_integer_range_is_range():
assert minimal(integers(1, 1)) == 1
def test_minimal_small_number_in_large_range():
assert minimal(integers((-(2**32)), 2**32), lambda x: x >= 101) == 101
def test_minimal_small_sum_float_list():
xs = minimal(lists(floats(), min_size=5), lambda x: sum(x) >= 1.0)
assert xs == [0.0, 0.0, 0.0, 0.0, 1.0]
def test_minimals_boundary_floats():
def f(x):
print(x)
return True
assert minimal(floats(min_value=-1, max_value=1), f) == 0
def test_minimal_non_boundary_float():
x = minimal(floats(min_value=1, max_value=9), lambda x: x > 2)
assert x == 3 # (the smallest integer > 2)
def test_minimal_float_is_zero():
assert minimal(floats()) == 0.0
def test_minimal_asymetric_bounded_float():
assert minimal(floats(min_value=1.1, max_value=1.6)) == 1.5
def test_negative_floats_simplify_to_zero():
assert minimal(floats(), lambda x: x <= -1.0) == -1.0
def test_minimal_infinite_float_is_positive():
assert minimal(floats(), math.isinf) == math.inf
def test_can_minimal_infinite_negative_float():
assert minimal(floats(), lambda x: x < -sys.float_info.max)
# Flakey under CrossHair; see https://github.com/pschanely/hypothesis-crosshair/issues/28
@xfail_on_crosshair(Why.undiscovered, strict=False)
def test_can_minimal_float_on_boundary_of_representable():
minimal(floats(), lambda x: x + 1 == x and not math.isinf(x))
def test_minimize_nan():
assert math.isnan(minimal(floats(), math.isnan))
def test_minimize_very_large_float():
t = sys.float_info.max / 2
assert minimal(floats(), lambda x: x >= t) == t
def is_integral(value):
try:
return int(value) == value
except (OverflowError, ValueError):
return False
def test_can_minimal_float_far_from_integral():
minimal(floats(), lambda x: math.isfinite(x) and not is_integral(x * (2**32)))
def test_list_of_fractional_float():
assert set(
minimal(
lists(floats(), min_size=5),
lambda x: len([t for t in x if t >= 1.5]) >= 5,
)
) == {2}
def test_minimal_fractional_float():
assert minimal(floats(), lambda x: x >= 1.5) == 2
@xfail_on_crosshair(Why.undiscovered) # Ineffective CrossHair decision heuristics here
def test_minimizes_lists_of_negative_ints_up_to_boundary():
result = minimal(
lists(integers(), min_size=10),
lambda x: len([t for t in x if t <= -1]) >= 10,
)
assert result == [-1] * 10
@pytest.mark.parametrize(
("left", "right"),
[(0.0, 5e-324), (-5e-324, 0.0), (-5e-324, 5e-324), (5e-324, 1e-323)],
)
def test_floats_in_constrained_range(left, right):
@given(floats(left, right))
def test_in_range(r):
assert left <= r <= right
test_in_range()
def test_bounds_are_respected():
assert minimal(floats(min_value=1.0)) == 1.0
assert minimal(floats(max_value=-1.0)) == -1.0
@pytest.mark.parametrize("k", range(10))
def test_floats_from_zero_have_reasonable_range(k):
n = 10**k
assert minimal(floats(min_value=0.0), lambda x: x >= n) == float(n)
assert minimal(floats(max_value=0.0), lambda x: x <= -n) == float(-n)
def test_explicit_allow_nan():
minimal(floats(allow_nan=True), math.isnan)
def test_one_sided_contains_infinity():
minimal(floats(min_value=1.0), math.isinf)
minimal(floats(max_value=1.0), math.isinf)
@given(floats(min_value=0.0, allow_infinity=False))
def test_no_allow_infinity_upper(x):
assert not math.isinf(x)
@given(floats(max_value=0.0, allow_infinity=False))
def test_no_allow_infinity_lower(x):
assert not math.isinf(x)
class TestFloatsAreFloats:
@given(floats())
def test_unbounded(self, arg):
assert isinstance(arg, float)
@given(floats(min_value=0, max_value=float(2**64 - 1)))
def test_int_float(self, arg):
assert isinstance(arg, float)
@given(floats(min_value=float(0), max_value=float(2**64 - 1)))
def test_float_float(self, arg):
assert isinstance(arg, float)
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