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- /*
- * Copyright (c) 2022, the SerenityOS developers.
- *
- * SPDX-License-Identifier: BSD-2-Clause
- */
- #include <LibTest/TestCase.h>
- #include <AK/IntegralMath.h>
- #include <initializer_list>
- TEST_CASE(pow)
- {
- EXPECT_EQ(AK::pow<u64>(0, 0), 1ull);
- EXPECT_EQ(AK::pow<u64>(10, 0), 1ull);
- EXPECT_EQ(AK::pow<u64>(10, 1), 10ull);
- EXPECT_EQ(AK::pow<u64>(10, 2), 100ull);
- EXPECT_EQ(AK::pow<u64>(10, 3), 1'000ull);
- EXPECT_EQ(AK::pow<u64>(10, 4), 10'000ull);
- EXPECT_EQ(AK::pow<u64>(10, 5), 100'000ull);
- EXPECT_EQ(AK::pow<u64>(10, 6), 1'000'000ull);
- }
- TEST_CASE(is_power_of)
- {
- EXPECT(!AK::is_power_of<0>(10ull));
- // We don't have enough context to know if the input was from 0^0
- EXPECT(!AK::is_power_of<0>(1ull));
- EXPECT(!AK::is_power_of<1>(10ull));
- EXPECT(!AK::is_power_of<1>(0ull));
- constexpr auto check_prime = []<u64 prime>(u64 limit, u64 init = 0) {
- for (u64 power = init; power < limit; ++power)
- EXPECT(AK::is_power_of<prime>(AK::pow(prime, power)));
- };
- // Limits calculated as floor( log_{prime}(2^64) ) to prevent overflows.
- check_prime.operator()<0>(42, 1);
- check_prime.operator()<1>(36);
- check_prime.operator()<2>(64);
- check_prime.operator()<3>(40);
- check_prime.operator()<5>(27);
- check_prime.operator()<7>(20);
- check_prime.operator()<11>(18);
- check_prime.operator()<97>(9);
- check_prime.operator()<257>(7);
- }
- TEST_CASE(exp2)
- {
- EXPECT_EQ(AK::exp2<u64>(0), 1ull);
- EXPECT_EQ(AK::exp2<u64>(1), 2ull);
- EXPECT_EQ(AK::exp2<i8>(6), 64);
- EXPECT_EQ(AK::exp2<u8>(7), 128);
- EXPECT_EQ(AK::exp2<u16>(9), 512);
- EXPECT_EQ(AK::exp2<i16>(14), 16384);
- EXPECT_EQ(AK::exp2<u16>(15), 32768);
- EXPECT_EQ(AK::exp2<u32>(17), 131072u);
- EXPECT_EQ(AK::exp2<i32>(30), 1073741824);
- EXPECT_EQ(AK::exp2<u32>(31), 2147483648);
- EXPECT_EQ(AK::exp2<i64>(32), 4294967296);
- EXPECT_EQ(AK::exp2<u64>(33), 8589934592ull);
- EXPECT_EQ(AK::exp2<i64>(62), 4611686018427387904);
- EXPECT_EQ(AK::exp2<u64>(63), 9223372036854775808ull);
- }
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