mirror of https://github.com/AxioDL/zeus.git
231 lines
6.9 KiB
C++
231 lines
6.9 KiB
C++
#ifndef CTRANSFORM_HPP
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#define CTRANSFORM_HPP
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#include "Global.hpp"
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#include "CMatrix3f.hpp"
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#include "CMatrix4f.hpp"
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#include "CVector3f.hpp"
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#include "CQuaternion.hpp"
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namespace Zeus
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{
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class alignas(16) CTransform
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{
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public:
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ZE_DECLARE_ALIGNED_ALLOCATOR();
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CTransform() : m_basis(false) {}
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CTransform(const CMatrix3f& basis, const CVector3f& offset=CVector3f::skZero) :
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m_basis(basis), m_origin(offset) {}
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#if ZE_ATHENA_TYPES
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CTransform(const atVec4f* mtx)
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: m_basis(mtx[0], mtx[1], mtx[2]), m_origin(mtx[0].vec[3], mtx[1].vec[3], mtx[2].vec[3]) {}
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#endif
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static inline CTransform Identity()
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{
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return CTransform(CMatrix3f::skIdentityMatrix3f);
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}
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inline CTransform operator*(const CTransform& rhs) const
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{return CTransform(m_basis * rhs.m_basis, m_origin + (m_basis * rhs.m_origin));}
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inline CTransform inverse() const
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{
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CMatrix3f inv = m_basis.inverted();
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return CTransform(inv, inv * -m_origin);
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}
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static inline CTransform Translate(const CVector3f& position)
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{
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return {CMatrix3f::skIdentityMatrix3f, position};
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}
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static inline CTransform Translate(float x, float y, float z) { return Translate({x, y, z}); }
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inline CTransform operator+(const CVector3f& other)
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{
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return CTransform(m_basis, m_origin + other);
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}
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inline CTransform& operator+=(const CVector3f& other)
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{
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m_origin += other;
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return *this;
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}
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inline CTransform operator-(const CVector3f& other)
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{
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return CTransform(m_basis, m_origin - other);
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}
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inline CTransform& operator-=(const CVector3f& other)
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{
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m_origin -= other;
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return *this;
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}
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inline void rotate(const CVector3f& euler) { *this = *this * CMatrix3f(CQuaternion(euler)); }
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static inline CTransform RotateX(float theta)
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{
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float sinT = sinf(theta);
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float cosT = cosf(theta);
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return CTransform(CMatrix3f(CVector4f{1.f, 0.f, 0.f, 0.f},
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CVector4f{0.f, cosT, sinT, 0.f},
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CVector4f{0.f, -sinT, cosT, 0.f}));
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}
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static inline CTransform RotateY(float theta)
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{
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float sinT = sinf(theta);
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float cosT = cosf(theta);
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return CTransform(CMatrix3f(CVector4f{cosT, 0.f, -sinT, 0.f},
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CVector4f{0.f, 1.f, 0.f, 0.f},
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CVector4f{sinT, 0.f, cosT, 0.f}));
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}
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static inline CTransform RotateZ(float theta)
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{
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float sinT = sinf(theta);
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float cosT = cosf(theta);
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return CTransform(CMatrix3f(CVector4f{cosT, sinT, 0.f, 0.f},
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CVector4f{-sinT, cosT, 0.f, 0.f},
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CVector4f{0.f, 0.f, 1.f, 0.f}));
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}
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inline void rotateLocalX(float theta)
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{
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float sinT = sinf(theta);
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float cosT = cosf(theta);
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Zeus::CVector3f b2 = m_basis[2] * sinT;
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Zeus::CVector3f b1 = m_basis[1] * sinT;
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Zeus::CVector3f cosV(cosT);
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m_basis[1] *= cosV;
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m_basis[2] *= cosV;
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m_basis[1] += b2;
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m_basis[2] -= b1;
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}
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inline void rotateLocalY(float theta)
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{
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float sinT = sinf(theta);
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float cosT = cosf(theta);
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Zeus::CVector3f b0 = m_basis[0] * sinT;
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Zeus::CVector3f b2 = m_basis[2] * sinT;
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Zeus::CVector3f cosV(cosT);
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m_basis[0] *= cosV;
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m_basis[2] *= cosV;
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m_basis[2] += b0;
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m_basis[0] -= b2;
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}
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inline void rotateLocalZ(float theta)
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{
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float sinT = sinf(theta);
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float cosT = cosf(theta);
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Zeus::CVector3f b0 = m_basis[0] * sinT;
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Zeus::CVector3f b1 = m_basis[1] * sinT;
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Zeus::CVector3f cosV(cosT);
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m_basis[0] *= cosV;
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m_basis[1] *= cosV;
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m_basis[0] += b1;
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m_basis[1] -= b0;
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}
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inline CVector3f transposeRotate(const CVector3f& in) const
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{
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return CVector3f(m_basis[0].dot(in), m_basis[1].dot(in), m_basis[2].dot(in));
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}
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inline void scaleBy(float factor)
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{ CTransform xfrm(CMatrix3f(CVector3f(factor, factor, factor))); *this = *this * xfrm; }
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static inline CTransform Scale(const CVector3f& factor)
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{
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return CTransform(CMatrix3f(CVector4f{factor.x, 0.f, 0.f, 0.f},
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CVector4f{0.f, factor.y, 0.f, 0.f},
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CVector4f{0.f, 0.f, factor.z, 0.f}));
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}
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static inline CTransform Scale(float x, float y, float z)
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{
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return CTransform(CMatrix3f(CVector4f{x, 0.f, 0.f, 0.f},
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CVector4f{0.f, y, 0.f, 0.f},
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CVector4f{0.f, 0.f, z, 0.f}));
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}
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static inline CTransform Scale(float factor)
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{
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return CTransform(CMatrix3f(CVector4f{factor, 0.f, 0.f, 0.f},
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CVector4f{0.f, factor, 0.f, 0.f},
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CVector4f{0.f, 0.f, factor, 0.f}));
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}
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inline void multiplyIgnoreTranslation(const CTransform& xfrm) { m_basis = m_basis*xfrm.m_basis; }
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inline CTransform getRotation() { CTransform ret = *this; ret.m_origin.zeroOut(); return ret; }
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void setRotation(const CMatrix3f& mat) { m_basis = mat; }
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void setRotation(const CTransform& xfrm) { setRotation(xfrm.m_basis); }
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/**
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* @brief buildMatrix3f Returns the stored matrix
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* buildMatrix3f is here for compliance with Retro's Math API
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* @return The Matrix (Neo, you are the one)
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*/
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inline CMatrix3f buildMatrix3f() { return m_basis; }
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inline CVector3f operator*(const CVector3f& other) const {return m_origin + m_basis * other;}
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inline CMatrix4f toMatrix4f() const
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{
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CMatrix4f ret(m_basis[0], m_basis[1], m_basis[2], m_origin);
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ret[0][3] = 0.0f;
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ret[1][3] = 0.0f;
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ret[2][3] = 0.0f;
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ret[3][3] = 1.0f;
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return ret;
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}
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static inline CTransform fromColumns(const CVector3f& m0, const CVector3f& m1, const CVector3f& m2, const CVector3f& m3)
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{
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CTransform ret;
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ret.m_basis[0][0] = m0[0];
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ret.m_basis[0][1] = m1[0];
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ret.m_basis[0][2] = m2[0];
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ret.m_origin[0] = m3[0];
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ret.m_basis[1][0] = m0[1];
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ret.m_basis[1][1] = m1[1];
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ret.m_basis[1][2] = m2[1];
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ret.m_origin[1] = m3[1];
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ret.m_basis[2][0] = m0[2];
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ret.m_basis[2][1] = m1[2];
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ret.m_basis[2][2] = m2[2];
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ret.m_origin[2] = m3[2];
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return ret;
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}
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CMatrix3f m_basis;
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CVector3f m_origin;
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};
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static inline CTransform CTransformFromScaleVector(const CVector3f& scale)
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{
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return CTransform(CMatrix3f(scale));
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}
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CTransform CTransformFromEditorEuler(const CVector3f& eulerVec);
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CTransform CTransformFromEditorEulers(const CVector3f& eulerVec, const CVector3f& origin);
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CTransform CTransformFromAxisAngle(const CVector3f& axis, float angle);
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}
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#endif // CTRANSFORM_HPP
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