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https://github.com/shadps4-emu/ext-SDL.git
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Test: Refactor trigonometric tests into a helper.
The precision test of these functions need a special helper, it can also be used for their arc functions down the line.
This commit is contained in:
Pierre Wendling
Sam Lantinga
parent
3b9f47b85f
commit
95f6edb9a5
@ -75,6 +75,37 @@ helper_dtod(const char *func_name, d_to_d_func func,
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return TEST_COMPLETED;
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}
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/**
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* \brief Runs all the cases on a given function with a signature double -> double,
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* checks the first ten digits of the result (truncated).
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*
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* This function is used to test functions with inaccurate results such as trigonometric
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* functions where angles such as PI/2 can't be accurately represented.
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*
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* \note Tests may fail if SDL_trunc is not functional.
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*
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* \param func_name, the name of the tested function.
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* \param func, the function to call.
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* \param cases, an array of all the cases.
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* \param cases_size, the size of the cases array.
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*/
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static int
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helper_dtod_approx(const char *func_name, d_to_d_func func,
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const d_to_d *cases, const size_t cases_size)
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{
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Uint32 i;
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for (i = 0; i < cases_size; i++) {
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const double result = func(cases[i].input) * 1.0E10;
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SDLTest_AssertCheck(SDL_trunc(result) == cases[i].expected,
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"%s(%f), expected %f, got %f",
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func_name,
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cases[i].input,
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cases[i].expected, result);
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}
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return TEST_COMPLETED;
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}
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/**
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* \brief Runs all the cases on a given function with a signature (double, double) -> double
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*
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@ -1791,29 +1822,31 @@ cos_regularCases(void *args)
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/**
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* \brief Checks cosine precision for the first 10 decimals.
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*
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* This function depends on SDL_floor functioning.
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*/
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static int
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cos_precisionTest(void *args)
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{
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Uint32 i;
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Uint32 iterations = 20;
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double angle = 0.0;
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double step = 2.0 * M_PI / iterations;
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const double expected[] = {
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10000000000.0, 9510565162.0, 8090169943.0, 5877852522.0, 3090169943.0,
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0.0, -3090169943.0, -5877852522.0, -8090169943.0, -9510565162.0,
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-10000000000.0, -9510565162.0, -8090169943.0, -5877852522.0, -3090169943.0,
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0.0, 3090169943.0, 5877852522.0, 8090169943.0, 9510565162.0
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const d_to_d precision_cases[] = {
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{ M_PI * 1.0 / 10.0, 9510565162.0 },
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{ M_PI * 2.0 / 10.0, 8090169943.0 },
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{ M_PI * 3.0 / 10.0, 5877852522.0 },
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{ M_PI * 4.0 / 10.0, 3090169943.0 },
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{ M_PI * 5.0 / 10.0, 0.0 },
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{ M_PI * 6.0 / 10.0, -3090169943.0 },
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{ M_PI * 7.0 / 10.0, -5877852522.0 },
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{ M_PI * 8.0 / 10.0, -8090169943.0 },
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{ M_PI * 9.0 / 10.0, -9510565162.0 },
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{ M_PI * -1.0 / 10.0, 9510565162.0 },
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{ M_PI * -2.0 / 10.0, 8090169943.0 },
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{ M_PI * -3.0 / 10.0, 5877852522.0 },
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{ M_PI * -4.0 / 10.0, 3090169943.0 },
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{ M_PI * -5.0 / 10.0, 0.0 },
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{ M_PI * -6.0 / 10.0, -3090169943.0 },
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{ M_PI * -7.0 / 10.0, -5877852522.0 },
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{ M_PI * -8.0 / 10.0, -8090169943.0 },
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{ M_PI * -9.0 / 10.0, -9510565162.0 }
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};
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for (i = 0; i < iterations; i++, angle += step) {
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double result = SDL_cos(angle) * 1.0E10;
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SDLTest_AssertCheck(SDL_trunc(result) == expected[i],
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"Cos(%f), expected %f, got %f",
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angle, expected[i], result);
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}
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return TEST_COMPLETED;
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return helper_dtod_approx("Cos", SDL_cos, precision_cases, SDL_arraysize(precision_cases));
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}
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/**
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@ -1905,23 +1938,27 @@ sin_regularCases(void *args)
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static int
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sin_precisionTest(void *args)
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{
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Uint32 i;
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Uint32 iterations = 20;
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double angle = 0.0;
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double step = 2.0 * M_PI / iterations;
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const double expected[] = {
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0, 3090169943, 5877852522, 8090169943, 9510565162,
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10000000000, 9510565162, 8090169943, 5877852522, 3090169943,
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0, -3090169943, -5877852522, -8090169943, -9510565162,
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-10000000000, -9510565162, -8090169943, -5877852522, -3090169943
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const d_to_d precision_cases[] = {
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{ M_PI * 1.0 / 10.0, 3090169943.0 },
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{ M_PI * 2.0 / 10.0, 5877852522.0 },
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{ M_PI * 3.0 / 10.0, 8090169943.0 },
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{ M_PI * 4.0 / 10.0, 9510565162.0 },
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{ M_PI * 5.0 / 10.0, 10000000000.0 },
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{ M_PI * 6.0 / 10.0, 9510565162.0 },
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{ M_PI * 7.0 / 10.0, 8090169943.0 },
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{ M_PI * 8.0 / 10.0, 5877852522.0 },
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{ M_PI * 9.0 / 10.0, 3090169943.0 },
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{ M_PI * -1.0 / 10.0, -3090169943.0 },
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{ M_PI * -2.0 / 10.0, -5877852522.0 },
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{ M_PI * -3.0 / 10.0, -8090169943.0 },
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{ M_PI * -4.0 / 10.0, -9510565162.0 },
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{ M_PI * -5.0 / 10.0, -10000000000.0 },
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{ M_PI * -6.0 / 10.0, -9510565162.0 },
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{ M_PI * -7.0 / 10.0, -8090169943.0 },
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{ M_PI * -8.0 / 10.0, -5877852522.0 },
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{ M_PI * -9.0 / 10.0, -3090169943.0 }
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};
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for (i = 0; i < iterations; i++, angle += step) {
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double result = SDL_sin(angle) * 1.0E10;
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SDLTest_AssertCheck(SDL_trunc(result) == expected[i],
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"Sin(%f), expected %f, got %f",
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angle, expected[i], result);
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}
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return TEST_COMPLETED;
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return helper_dtod_approx("Sin", SDL_sin, precision_cases, SDL_arraysize(precision_cases));
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}
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/**
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@ -2011,21 +2048,29 @@ tan_zeroCases(void *args)
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static int
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tan_precisionTest(void *args)
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{
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Uint32 i;
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Uint32 iterations = 10;
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double angle = 0.0;
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double step = 2.0 * M_PI / iterations;
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const double expected[] = {
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0.0, 7265425280.0, 30776835371.0, -30776835371.0, -7265425280.0,
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-0.0, 7265425280.0, 30776835371.0, -30776835371.0, -7265425280.0
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const d_to_d precision_cases[] = {
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{ M_PI * 1.0 / 11.0, 2936264929.0 },
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{ M_PI * 2.0 / 11.0, 6426609771.0 },
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{ M_PI * 3.0 / 11.0, 11540615205.0 },
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{ M_PI * 4.0 / 11.0, 21896945629.0 },
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{ M_PI * 5.0 / 11.0, 69551527717.0 },
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{ M_PI * 6.0 / 11.0, -69551527717.0 },
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{ M_PI * 7.0 / 11.0, -21896945629.0 },
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{ M_PI * 8.0 / 11.0, -11540615205.0 },
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{ M_PI * 9.0 / 11.0, -6426609771.0 },
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{ M_PI * 10.0 / 11.0, -2936264929.0 },
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{ M_PI * -1.0 / 11.0, -2936264929.0 },
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{ M_PI * -2.0 / 11.0, -6426609771.0 },
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{ M_PI * -3.0 / 11.0, -11540615205.0 },
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{ M_PI * -4.0 / 11.0, -21896945629.0 },
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{ M_PI * -5.0 / 11.0, -69551527717.0 },
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{ M_PI * -6.0 / 11.0, 69551527717.0 },
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{ M_PI * -7.0 / 11.0, 21896945629.0 },
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{ M_PI * -8.0 / 11.0, 11540615205.0 },
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{ M_PI * -9.0 / 11.0, 6426609771.0 },
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{ M_PI * -10.0 / 11.0, 2936264929.0 }
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};
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for (i = 0; i < iterations; i++, angle += step) {
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double result = SDL_tan(angle) * 1.0E10;
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SDLTest_AssertCheck(SDL_trunc(result) == expected[i],
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"Tan(%f), expected %f, got %f",
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angle, expected[i], result);
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}
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return TEST_COMPLETED;
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return helper_dtod_approx("Tan", SDL_tan, precision_cases, SDL_arraysize(precision_cases));
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}
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/* ================= Test References ================== */
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