Improve math module (#396)
* Improve math module - Mark almost everything constexpr - Equality (a == b) is now exact, down to the bit level. If you want approximate equality use the new ApproxEqual method/static method - Rename Nz::Extend to Nz::Extent - Removed Make[] and Set[] methods in favor of their static counterpart and operator=
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@@ -103,44 +103,44 @@ SCENARIO("Matrix4", "[MATH][MATRIX4]")
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{
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THEN("Rotation around X")
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{
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transformedMatrix.MakeTransform(Nz::Vector3f::Zero(), Nz::EulerAnglesf(Nz::DegreeAnglef(45.f), 0.f, 0.f).ToQuaternion());
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transformedMatrix = Nz::Matrix4f::Transform(Nz::Vector3f::Zero(), Nz::EulerAnglesf(Nz::DegreeAnglef(45.f), 0.f, 0.f).ToQuaternion());
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Nz::Matrix4f rotation45X(1.f, 0.f, 0.f, 0.f,
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0.f, std::sqrt(2.f) / 2.f, std::sqrt(2.f) / 2.f, 0.f,
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0.f, -std::sqrt(2.f) / 2.f, std::sqrt(2.f) / 2.f, 0.f,
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0.f, 0.f, 0.f, 1.f);
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CHECK(transformedMatrix == rotation45X);
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transformedMatrix.MakeTransform(Nz::Vector3f::Unit(), Nz::EulerAnglesf(Nz::DegreeAnglef(45.f), 0.f, 0.f).ToQuaternion());
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CHECK(transformedMatrix.ApproxEqual(rotation45X));
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transformedMatrix = Nz::Matrix4f::Transform(Nz::Vector3f::Unit(), Nz::EulerAnglesf(Nz::DegreeAnglef(45.f), 0.f, 0.f).ToQuaternion());
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rotation45X.ApplyTranslation(Nz::Vector3f::Unit());
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CHECK(transformedMatrix == rotation45X);
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CHECK(transformedMatrix.ApproxEqual(rotation45X));
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}
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THEN("Rotation around Y")
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{
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transformedMatrix.MakeTransform(Nz::Vector3f::Zero(), Nz::EulerAnglesf(0.f, Nz::DegreeAnglef(45.f), 0.f).ToQuaternion());
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transformedMatrix = Nz::Matrix4f::Transform(Nz::Vector3f::Zero(), Nz::EulerAnglesf(0.f, Nz::DegreeAnglef(45.f), 0.f).ToQuaternion());
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Nz::Matrix4f rotation45Y(std::sqrt(2.f) / 2.f, 0.f, -std::sqrt(2.f) / 2.f, 0.f,
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0.f, 1.f, 0.f, 0.f,
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std::sqrt(2.f) / 2.f, 0.f, std::sqrt(2.f) / 2.f, 0.f,
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0.f, 0.f, 0.f, 1.f);
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CHECK(transformedMatrix == rotation45Y);
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transformedMatrix.MakeTransform(Nz::Vector3f::Unit(), Nz::EulerAnglesf(0.f, Nz::DegreeAnglef(45.f), 0.f).ToQuaternion());
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CHECK(transformedMatrix.ApproxEqual(rotation45Y));
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transformedMatrix = Nz::Matrix4f::Transform(Nz::Vector3f::Unit(), Nz::EulerAnglesf(0.f, Nz::DegreeAnglef(45.f), 0.f).ToQuaternion());
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rotation45Y.ApplyTranslation(Nz::Vector3f::Unit());
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CHECK(transformedMatrix == rotation45Y);
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CHECK(transformedMatrix.ApproxEqual(rotation45Y));
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}
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THEN("Rotation around Z")
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{
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transformedMatrix.MakeTransform(Nz::Vector3f::Zero(), Nz::EulerAnglesf(0.f, 0.f, Nz::DegreeAnglef(45.f)).ToQuaternion());
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transformedMatrix = Nz::Matrix4f::Transform(Nz::Vector3f::Zero(), Nz::EulerAnglesf(0.f, 0.f, Nz::DegreeAnglef(45.f)).ToQuaternion());
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Nz::Matrix4f rotation45Z( std::sqrt(2.f) / 2.f, std::sqrt(2.f) / 2.f, 0.f, 0.f,
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-std::sqrt(2.f) / 2.f, std::sqrt(2.f) / 2.f, 0.f, 0.f,
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0.f, 0.f, 1.f, 0.f,
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0.f, 0.f, 0.f, 1.f);
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CHECK(transformedMatrix == rotation45Z);
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transformedMatrix.MakeTransform(Nz::Vector3f::Unit(), Nz::EulerAnglesf(Nz::EulerAnglesf(0.f, 0.f, Nz::DegreeAnglef(45.f)).ToQuaternion()));
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CHECK(transformedMatrix.ApproxEqual(rotation45Z));
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transformedMatrix = Nz::Matrix4f::Transform(Nz::Vector3f::Unit(), Nz::EulerAnglesf(Nz::EulerAnglesf(0.f, 0.f, Nz::DegreeAnglef(45.f)).ToQuaternion()));
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rotation45Z.ApplyTranslation(Nz::Vector3f::Unit());
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CHECK(transformedMatrix == rotation45Z);
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CHECK(transformedMatrix.ApproxEqual(rotation45Z));
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}
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}
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}
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@@ -196,7 +196,7 @@ SCENARIO("Matrix4", "[MATH][MATRIX4]")
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THEN("We should retrieve it")
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{
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REQUIRE(identity.GetRotation() == rotation);
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REQUIRE(identity.GetRotation().ApproxEqual(rotation));
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}
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}
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