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Quaternion/Vector: Small refactor for review: put more comments, switched type conversions, took out default destination vector because confusing
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@ -189,18 +189,19 @@ public:
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/**
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* Quaternion from two vectors
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* Generates shortest rotation from source to destination vector
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* Default destination if not specified is [0,0,1]
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*
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* @param dst destination vector (no need to normalize)
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* @param src source vector (no need to normalize)
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* @param eps epsilon threshold which decides if a value is considered zero
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*/
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Quaternion(const Vector3<Type> &src, const Vector<Type, 3> dst = Vector3<Type>(0, 0, 1), const Type eps = 1e-5f) :
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Quaternion(const Vector3<Type> &src, const Vector3<Type> &dst, const Type eps = Type(1e-5)) :
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Vector<Type, 4>()
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{
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Quaternion &q = *this;
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Vector3<Type> cr = src.cross(dst);
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float dt = src.dot(dst);
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/* If the two vectors are parallel, cross product is zero
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* If they point opposite, the dot product is negative */
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if (cr.norm() < eps && dt < 0) {
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cr = src.abs();
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if (cr(0) < cr(1)) {
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@ -219,6 +220,7 @@ public:
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q(0) = Type(0);
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cr = src.cross(cr);
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} else {
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/* Half-Way Quaternion Solution */
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q(0) = src.dot(dst) + sqrt(src.norm_squared() * dst.norm_squared());
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}
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q(1) = cr(0);
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@ -73,7 +73,7 @@ public:
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Type norm_squared() const {
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const Vector &a(*this);
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return Type(a.dot(a));
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return a.dot(a);
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}
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inline Type length() const {
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@ -88,7 +88,7 @@ public:
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return (*this) / norm();
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}
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Vector unit_or_zero(const Type eps = 1e-5f) {
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Vector unit_or_zero(const Type eps = Type(1e-5)) {
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const Type n = norm();
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if (n > eps) {
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return (*this) / n;
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@ -40,12 +40,11 @@ int main()
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TEST(fabs(q(3) - 4) < eps);
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// quaternion ctor: vector to vector
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Vector3f v1(0.f, 0.f, 1.f);
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// identity & default destination vector test
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Quatf quat_v(v1);
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TEST(isEqual(quat_v.conjugate(v1), v1));
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// identity test
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Quatf quat_v(v,v);
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TEST(isEqual(quat_v.conjugate(v), v));
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// random test (vector norm can not be preserved with a pure rotation)
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v1 = Vector3f(-80.1f, 1.5f, -6.89f);
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Vector3f v1(-80.1f, 1.5f, -6.89f);
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quat_v = Quatf(v1, v);
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TEST(isEqual(quat_v.conjugate(v1).normalized() * v.norm(), v));
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// special 180 degree case 1
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