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Introduce EIGEN_PI, get rid of M_PI and acos(-1.0)
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@@ -29,7 +29,7 @@ template<typename Scalar, int Mode, int Options> void non_projective_only()
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Transform3 t0, t1, t2;
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Scalar a = internal::random<Scalar>(-Scalar(M_PI), Scalar(M_PI));
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Scalar a = internal::random<Scalar>(-Scalar(EIGEN_PI), Scalar(EIGEN_PI));
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Quaternionx q1, q2;
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@@ -97,14 +97,14 @@ template<typename Scalar, int Mode, int Options> void transformations()
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v1 = Vector3::Random();
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Matrix3 matrot1, m;
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Scalar a = internal::random<Scalar>(-Scalar(M_PI), Scalar(M_PI));
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Scalar a = internal::random<Scalar>(-Scalar(EIGEN_PI), Scalar(EIGEN_PI));
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Scalar s0 = internal::random<Scalar>(), s1 = internal::random<Scalar>();
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while(v0.norm() < test_precision<Scalar>()) v0 = Vector3::Random();
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while(v1.norm() < test_precision<Scalar>()) v1 = Vector3::Random();
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VERIFY_IS_APPROX(v0, AngleAxisx(a, v0.normalized()) * v0);
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VERIFY_IS_APPROX(-v0, AngleAxisx(Scalar(M_PI), v0.unitOrthogonal()) * v0);
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VERIFY_IS_APPROX(-v0, AngleAxisx(Scalar(EIGEN_PI), v0.unitOrthogonal()) * v0);
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if(abs(cos(a)) > test_precision<Scalar>())
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{
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VERIFY_IS_APPROX(cos(a)*v0.squaredNorm(), v0.dot(AngleAxisx(a, v0.unitOrthogonal()) * v0));
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@@ -156,7 +156,7 @@ template<typename Scalar, int Mode, int Options> void transformations()
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// TODO complete the tests !
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a = 0;
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while (abs(a)<Scalar(0.1))
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a = internal::random<Scalar>(-Scalar(0.4)*Scalar(M_PI), Scalar(0.4)*Scalar(M_PI));
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a = internal::random<Scalar>(-Scalar(0.4)*Scalar(EIGEN_PI), Scalar(0.4)*Scalar(EIGEN_PI));
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q1 = AngleAxisx(a, v0.normalized());
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Transform3 t0, t1, t2;
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@@ -202,7 +202,7 @@ template<typename Scalar, int Mode, int Options> void transformations()
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tmat4.matrix()(3,3) = Scalar(1);
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VERIFY_IS_APPROX(tmat3.matrix(), tmat4.matrix());
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Scalar a3 = internal::random<Scalar>(-Scalar(M_PI), Scalar(M_PI));
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Scalar a3 = internal::random<Scalar>(-Scalar(EIGEN_PI), Scalar(EIGEN_PI));
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Vector3 v3 = Vector3::Random().normalized();
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AngleAxisx aa3(a3, v3);
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Transform3 t3(aa3);
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