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https://github.com/hyprwm/hyprutils.git
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animation/bezier: Fix OOB in getYForPoint for non-monotonic 4-point curves (#81)
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4 changed files with 139 additions and 19 deletions
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@ -112,6 +112,14 @@ add_test(
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COMMAND hyprutils_animation "utils")
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add_dependencies(tests hyprutils_animation)
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add_executable(hyprutils_beziercurve "tests/beziercurve.cpp")
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target_link_libraries(hyprutils_beziercurve PRIVATE hyprutils PkgConfig::deps)
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add_test(
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NAME "BezierCurve"
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WORKING_DIRECTORY ${CMAKE_SOURCE_DIR}/tests
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COMMAND hyprutils_beziercurve "beziercurve")
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add_dependencies(tests hyprutils_beziercurve)
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# Installation
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install(TARGETS hyprutils)
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install(DIRECTORY "include/hyprutils" DESTINATION ${CMAKE_INSTALL_INCLUDEDIR})
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@ -26,20 +26,15 @@ void CBezierCurve::setup4(const std::array<Vector2D, 4>& pVec) {
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pVec[3],
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};
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if (m_vPoints.size() != 4)
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std::abort();
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// bake BAKEDPOINTS points for faster lookups
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// T -> X ( / BAKEDPOINTS )
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// Pre-bake curve
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//
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// We start baking at t=(i+1)/n not at t=0
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// That means the first baked x can be > 0 if curve itself starts at x>0
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for (int i = 0; i < BAKEDPOINTS; ++i) {
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float const t = (i + 1) / sc<float>(BAKEDPOINTS);
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// When i=0 -> t=1/255
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const float t = (i + 1) * INVBAKEDPOINTS;
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m_aPointsBaked[i] = Vector2D(getXForT(t), getYForT(t));
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}
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for (int j = 1; j < 10; ++j) {
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float i = j / 10.0f;
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getYForPoint(i);
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}
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}
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float CBezierCurve::getXForT(float const& t) const {
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@ -53,7 +48,7 @@ float CBezierCurve::getYForT(float const& t) const {
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float t2 = t * t;
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float t3 = t2 * t;
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return ((1 - t) * (1 - t) * (1 - t) * m_vPoints[0].y) +(3 * t * (1 - t) * (1 - t) * m_vPoints[1].y) + (3 * t2 * (1 - t) * m_vPoints[2].y) + (t3 * m_vPoints[3].y);
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return ((1 - t) * (1 - t) * (1 - t) * m_vPoints[0].y) + (3 * t * (1 - t) * (1 - t) * m_vPoints[1].y) + (3 * t2 * (1 - t) * m_vPoints[2].y) + (t3 * m_vPoints[3].y);
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}
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// Todo: this probably can be done better and faster
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@ -71,21 +66,40 @@ float CBezierCurve::getYForPoint(float const& x) const {
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else
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index -= step;
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// Clamp to avoid index walking off
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if (index < 0)
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index = 0;
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else if (index > BAKEDPOINTS - 1)
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index = BAKEDPOINTS - 1;
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below = m_aPointsBaked[index].x < x;
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}
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int lowerIndex = index - (!below || index == BAKEDPOINTS - 1);
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// in the name of performance i shall make a hack
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const auto LOWERPOINT = &m_aPointsBaked[lowerIndex];
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const auto UPPERPOINT = &m_aPointsBaked[lowerIndex + 1];
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// Clamp final indices
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if (lowerIndex < 0)
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lowerIndex = 0;
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else if (lowerIndex > BAKEDPOINTS - 2)
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lowerIndex = BAKEDPOINTS - 2;
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const auto PERCINDELTA = (x - LOWERPOINT->x) / (UPPERPOINT->x - LOWERPOINT->x);
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// In the name of performance I shall make a hack
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const auto& LOWERPOINT = m_aPointsBaked[lowerIndex];
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const auto& UPPERPOINT = m_aPointsBaked[lowerIndex + 1];
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if (std::isnan(PERCINDELTA) || std::isinf(PERCINDELTA)) // can sometimes happen for VERY small x
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return 0.f;
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const float dx = (UPPERPOINT.x - LOWERPOINT.x);
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// If two baked points have almost the same x
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// just return the lower one
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if (dx <= 1e-6f)
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return LOWERPOINT.y;
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return LOWERPOINT->y + ((UPPERPOINT->y - LOWERPOINT->y) * PERCINDELTA);
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const auto PERCINDELTA = (x - LOWERPOINT.x) / dx;
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// Can sometimes happen for VERY small x
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if (std::isnan(PERCINDELTA) || std::isinf(PERCINDELTA))
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return LOWERPOINT.y;
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return LOWERPOINT.y + ((UPPERPOINT.y - LOWERPOINT.y) * PERCINDELTA);
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}
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const std::vector<Hyprutils::Math::Vector2D>& CBezierCurve::getControlPoints() const {
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83
tests/beziercurve.cpp
Normal file
83
tests/beziercurve.cpp
Normal file
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@ -0,0 +1,83 @@
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#include <cmath>
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#include <hyprutils/animation/BezierCurve.hpp>
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#include <hyprutils/math/Vector2D.hpp>
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#include "shared.hpp"
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using Hyprutils::Animation::CBezierCurve;
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using Hyprutils::Math::Vector2D;
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static void test_nonmonotonic4_clamps_out_of_range(int& ret) {
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// Non-monotonic curve in X
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// This used to drive the step-halving search to OOB. It should now clamp
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CBezierCurve curve;
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std::array<Vector2D, 4> pts = {
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Vector2D{0.5f, 1.0f}, // P0
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Vector2D{1.0f, 1.0f}, // P1
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Vector2D{0.0f, 0.0f}, // P2
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Vector2D{0.5f, 0.0f} // P3
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};
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curve.setup4(pts);
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// x > last baked x
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EXPECT(std::isfinite(curve.getYForPoint(0.6f)), true);
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// Far beyond range
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EXPECT(std::isfinite(curve.getYForPoint(std::numeric_limits<float>::max())), true);
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EXPECT(std::isfinite(curve.getYForPoint(-std::numeric_limits<float>::max())), true);
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}
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static void test_adjacent_baked_x_equal(int& ret) {
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// Curve with flat tail (X=1, Y=1)
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CBezierCurve curve;
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std::array<Vector2D, 4> pts = {
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Vector2D{0.0f, 0.0f}, // P0
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Vector2D{0.2f, 0.2f}, // P1
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Vector2D{1.0f, 1.0f}, // P2
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Vector2D{1.0f, 1.0f} // P3
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};
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curve.setup4(pts);
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// Exactly at last baked X
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const float y_at_end = curve.getYForPoint(1.0f);
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// Slightly beyond last baked X
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const float y_past_end = curve.getYForPoint(1.0001f);
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EXPECT(y_at_end, 1.0f);
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EXPECT(y_past_end, y_at_end);
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}
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static void test_all_baked_x_equal(int& ret) {
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// Extreme case: X is constant along the whole curve
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CBezierCurve curve;
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std::array<Vector2D, 4> pts = {
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Vector2D{0.0f, 0.0f}, // P0
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Vector2D{0.0f, 0.3f}, // P1
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Vector2D{0.0f, 0.7f}, // P2
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Vector2D{0.0f, 1.0f} // P3
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};
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curve.setup4(pts);
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// Below any baked X
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const float y_lo = curve.getYForPoint(-100.0f);
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const float y_0 = curve.getYForPoint(0.0f);
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// Above any baked X
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const float y_hi = curve.getYForPoint(100.0f);
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EXPECT(std::isfinite(y_lo), true);
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EXPECT(std::isfinite(y_0), true);
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EXPECT(std::isfinite(y_hi), true);
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// For this curve Y should stay within [0,1]
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EXPECT((y_lo >= 0.0f && y_lo <= 1.0f), true);
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EXPECT((y_0 >= 0.0f && y_0 <= 1.0f), true);
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EXPECT((y_hi >= 0.0f && y_hi <= 1.0f), true);
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}
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int main() {
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int ret = 0;
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test_nonmonotonic4_clamps_out_of_range(ret);
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test_adjacent_baked_x_equal(ret);
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test_all_baked_x_equal(ret);
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return ret;
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}
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@ -18,6 +18,7 @@ namespace Colors {
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} else { \
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std::cout << Colors::GREEN << "Passed " << Colors::RESET << #expr << ". Got " << val << "\n"; \
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}
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#define EXPECT_VECTOR2D(expr, val) \
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do { \
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const auto& RESULT = expr; \
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@ -30,3 +31,17 @@ namespace Colors {
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std::cout << Colors::GREEN << "Passed " << Colors::RESET << #expr << ". Got (" << RESULT.x << ", " << RESULT.y << ")\n"; \
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} \
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} while (0)
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#define EXPECT_NEAR(actual, expected, tolerance) \
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do { \
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auto _a = (actual); \
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auto _e = (expected); \
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auto _t = (tolerance); \
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if (!(std::fabs((_a) - (_e)) <= (_t))) { \
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std::cout << Colors::RED << "Failed: " << Colors::RESET << " EXPECT_NEAR(" #actual ", " #expected ", " #tolerance ") got=" << _a << " expected=" << _e << " ± " << _t \
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<< "\n"; \
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ret = 1; \
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} else { \
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std::cout << Colors::GREEN << "Passed " << Colors::RESET << " |" #actual " - " #expected "| <= " #tolerance "\n"; \
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} \
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} while (0)
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