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mp-units/test/unit_test/runtime/magnitude_test.cpp
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// The MIT License (MIT)
//
// Copyright (c) 2018 Mateusz Pusz
//
// Permission is hereby granted, free of charge, to any person obtaining a copy
// of this software and associated documentation files (the "Software"), to deal
// in the Software without restriction, including without limitation the rights
// to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
// copies of the Software, and to permit persons to whom the Software is
// furnished to do so, subject to the following conditions:
//
// The above copyright notice and this permission notice shall be included in all
// copies or substantial portions of the Software.
//
// THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
// IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
// FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
// AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
// LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
// OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
// SOFTWARE.
#include <units/magnitude.h>
#include <units/ratio.h>
#include <catch2/catch.hpp>
#include <type_traits>
namespace units::mag
{
TEST_CASE("strictly_increasing")
{
SECTION ("Empty input is sorted")
{
CHECK(strictly_increasing());
}
SECTION ("Single-element input is sorted")
{
CHECK(strictly_increasing(3));
CHECK(strictly_increasing(15.42));
CHECK(strictly_increasing('c'));
}
SECTION ("Multi-value inputs compare correctly")
{
CHECK(strictly_increasing(3, 3.14));
CHECK(!strictly_increasing(3, 3.0));
CHECK(!strictly_increasing(4, 3.0));
}
}
// TEST_CASE("make_ratio performs prime factorization correctly")
// {
// SECTION("Performs prime factorization when denominator is 1")
// {
// CHECK(std::is_same_v<decltype(make_ratio<1>()), magnitude<>>);
// CHECK(std::is_same_v<decltype(make_ratio<2>()), magnitude<base_power{2}>>);
// CHECK(std::is_same_v<decltype(make_ratio<3>()), magnitude<base_power{3}>>);
// CHECK(std::is_same_v<decltype(make_ratio<4>()), magnitude<base_power{2, 2}>>);
//
// CHECK(std::is_same_v<
// decltype(make_ratio<792>()),
// magnitude<base_power{2, 3}, base_power{3, 2}, base_power{11}>>);
// }
//
// SECTION("Reduces fractions to lowest terms")
// {
// CHECK(std::is_same_v<decltype(make_ratio<8, 8>()), magnitude<>>);
// CHECK(std::is_same_v<
// decltype(make_ratio<50, 80>()), magnitude<base_power{2, -3}, base_power{5}>>);
// }
// }
// TEST_CASE("Equality works for magnitudes")
// {
// SECTION("Equivalent ratios are equal")
// {
// CHECK(make_ratio<1>() == make_ratio<1>());
// CHECK(make_ratio<3>() == make_ratio<3>());
// CHECK(make_ratio<3, 4>() == make_ratio<9, 12>());
// }
//
// SECTION("Different ratios are unequal")
// {
// CHECK(make_ratio<3>() != make_ratio<5>());
// CHECK(make_ratio<3>() != make_ratio<3, 2>());
// }
//
// SECTION("Supports constexpr")
// {
// constexpr auto eq = (make_ratio<4, 5>() == make_ratio<4, 3>());
// CHECK(!eq);
// }
// }
TEST_CASE("Multiplication works for magnitudes")
{
SECTION("Reciprocals reduce to null magnitude")
{
CHECK(make_ratio<3, 4>() * make_ratio<4, 3>() == make_ratio<1>());
}
SECTION("Products work as expected")
{
CHECK(make_ratio<4, 5>() * make_ratio<4, 3>() == make_ratio<16, 15>());
}
//SECTION("Products handle pi correctly")
//{
// CHECK(
// pi_to_the<1>() * make_ratio<2, 3>() * pi_to_the<ratio{-1, 2}>() ==
// magnitude<base_power{2}, base_power{3, -1}, pi_power<ratio{1, 2}>()>{});
//}
SECTION("Supports constexpr")
{
constexpr auto p = make_ratio<4, 5>() * make_ratio<4, 3>();
CHECK(p == make_ratio<16, 15>());
}
}
TEST_CASE("Division works for magnitudes")
{
SECTION("Dividing anything by itself reduces to null magnitude")
{
CHECK(make_ratio<3, 4>() / make_ratio<3, 4>() == make_ratio<1>());
CHECK(make_ratio<15>() / make_ratio<15>() == make_ratio<1>());
}
SECTION("Quotients work as expected")
{
CHECK(make_ratio<4, 5>() / make_ratio<4, 3>() == make_ratio<3, 5>());
}
SECTION("Supports constexpr")
{
constexpr auto q = make_ratio<4, 5>() / make_ratio<4, 3>();
CHECK(q == make_ratio<3, 5>());
}
}
namespace detail
{
TEST_CASE("Prime factorization")
{
SECTION ("1 factors into the null magnitude")
{
CHECK(prime_factorization_v<1> == magnitude<>{});
}
SECTION ("Prime numbers factor into themselves")
{
CHECK(prime_factorization_v<2> == magnitude<base_power{2}>{});
CHECK(prime_factorization_v<3> == magnitude<base_power{3}>{});
CHECK(prime_factorization_v<5> == magnitude<base_power{5}>{});
CHECK(prime_factorization_v<7> == magnitude<base_power{7}>{});
CHECK(prime_factorization_v<11> == magnitude<base_power{11}>{});
CHECK(prime_factorization_v<41> == magnitude<base_power{41}>{});
}
SECTION("Prime factorization finds factors and multiplicities")
{
CHECK(prime_factorization_v<792> ==
magnitude<base_power{2, 3}, base_power{3, 2}, base_power{11}>{});
}
}
TEST_CASE("is_prime detects primes")
{
SECTION("Non-positive numbers are not prime")
{
CHECK(!is_prime(-1328));
CHECK(!is_prime(-1));
CHECK(!is_prime(0));
}
SECTION("1 is not prime")
{
CHECK(!is_prime(1));
}
SECTION("Discriminates between primes and non-primes")
{
CHECK(is_prime(2));
CHECK(is_prime(3));
CHECK(!is_prime(4));
CHECK(is_prime(5));
CHECK(!is_prime(6));
CHECK(is_prime(7));
CHECK(!is_prime(8));
CHECK(!is_prime(9));
CHECK(is_prime(7919));
}
}
TEST_CASE("pairwise_all evaluates all pairs")
{
SECTION("always true for empty tuples")
{
CHECK(pairwise_all{[](auto, auto){ return true; }}());
CHECK(pairwise_all{[](auto, auto){ return false; }}());
}
SECTION("always true for single-element tuples")
{
CHECK(pairwise_all{[](auto, auto){ return true; }}(1));
CHECK(pairwise_all{[](auto, auto){ return false; }}(3.14));
CHECK(pairwise_all{[](auto, auto){ return true; }}('x'));
}
SECTION("true for longer tuples iff true for all neighbouring pairs")
{
CHECK(pairwise_all{std::less{}}(1, 1.5));
CHECK(pairwise_all{std::less{}}(1, 1.5, 2));
CHECK(!pairwise_all{std::less{}}(1, 2.0, 2));
CHECK(!pairwise_all{std::less{}}(1, 2.5, 2));
}
}
} // namespace detail
} // namespace units::mag