//-----------------------------------------------------------------------
Quaternion Quaternion::Slerp (Real fT, const Quaternion& rkP,
const Quaternion& rkQ, bool shortestPath)
{
Real fCos = rkP.Dot(rkQ);
Radian fAngle ( Math::ACos(fCos) );
if ( Math::Abs(fAngle.valueRadians()) < ms_fEpsilon )
return rkP;
Real fSin = Math::Sin(fAngle);
Real fInvSin = 1.0/fSin;
Real fCoeff0 = Math::Sin((1.0-fT)*fAngle)*fInvSin;
Real fCoeff1 = Math::Sin(fT*fAngle)*fInvSin;
// Do we need to invert rotation?
if (fCos < 0.0f && shortestPath)
{
fCoeff0 = -fCoeff0;
// taking the complement requires renormalisation
Quaternion t(fCoeff0*rkP + fCoeff1*rkQ);
t.normalise();
return t;
}
else
{
return fCoeff0*rkP + fCoeff1*rkQ;
}
}
// ******************************************************************************** //
// The spherical interpolation for union quaternions
Quaternion OrE::Math::Slerp(const Quaternion& a, const Quaternion& b, const float t)
{
float fOmega = Arccos( Clamp(a.Dot(b), -1.0f, 1.0f) );
float f1 = Sin( fOmega * (1.0f-t) );
float f2 = Sin( fOmega * t );
return Quaternion( a.r*f1+b.r*f2, a.i*f1+b.i*f2, a.j*f1+b.j*f2, a.k*f1+b.k*f2 );
}
//! \verbatim
//! Real Quaternion.dot( Quaternion other )
//! \endverbatim
void Quaternion::jsDot( const FunctionCallbackInfo<v8::Value>& args )
{
Quaternion* ptr = unwrap( args.Holder() );
Quaternion* other = Util::extractQuaternion( 0, args );
if ( !other )
return;
args.GetReturnValue().Set( ptr->Dot( *other ) );
}
Quaternion<Real>
Quaternion<Real>::Slerp(Real fT, const Quaternion& rkP, const Quaternion& rkQ)
{
Real fCos = rkP.Dot(rkQ);
Real fAngle = Math<Real>::ACos(fCos);
if (Math<Real>::FAbs(fAngle) < Math<Real>::EPSILON)
return rkP;
Real fSin = Math<Real>::Sin(fAngle);
Real fInvSin = ((Real) 1.0) / fSin;
Real fCoeff0 = Math<Real>::Sin((((Real) 1.0) - fT) * fAngle) * fInvSin;
Real fCoeff1 = Math<Real>::Sin(fT* fAngle) * fInvSin;
return fCoeff0 * rkP + fCoeff1 * rkQ;
}
//-----------------------------------------------------------------------
Quaternion Quaternion::nlerp(Real fT, const Quaternion& rkP,
const Quaternion& rkQ, bool shortestPath)
{
Quaternion result;
Real fCos = rkP.Dot(rkQ);
if (fCos < 0.0f && shortestPath)
{
result = rkP + fT * ((-rkQ) - rkP);
}
else
{
result = rkP + fT * (rkQ - rkP);
}
result.normalise();
return result;
}
/*
为什么下面是-rkQ?
因为两者角度大于180度时，需要把第二个角度减去360度，表示从反方向变换到rkQ
令本来rkQ的角度是r, 变过以后就是r-360
而四元数采取的是cos(r/2), sin(r/2)*xxx
于是r/2 变成r/2 -180
而cos(r/2-180) =-cos(r/2), sin(r/2-180) =-sin(r/2)
所以得到的是-rkQ
*/
Quaternion Quaternion::nlerp(float fT, const Quaternion& rkP,
const Quaternion& rkQ, bool shortestPath)
{
Quaternion result;
float fCos = rkP.Dot(rkQ);
if (fCos < 0.0f && shortestPath)
{
result = rkP + ((-rkQ) - rkP)*fT;
}
else
{
result = rkP +(rkQ - rkP)*fT;
}
result.Normalize();
return result;
}
//-----------------------------------------------------------------------
Quaternion Quaternion::SlerpExtraSpins (Real fT,
const Quaternion& rkP, const Quaternion& rkQ, int iExtraSpins)
{
Real fCos = rkP.Dot(rkQ);
Radian fAngle ( Math::ACos(fCos) );
if ( Math::Abs(fAngle.valueRadians()) < msEpsilon )
return rkP;
Real fSin = Math::Sin(fAngle);
Radian fPhase ( Math::PI*iExtraSpins*fT );
Real fInvSin = 1.0f/fSin;
Real fCoeff0 = Math::Sin((1.0f-fT)*fAngle - fPhase)*fInvSin;
Real fCoeff1 = Math::Sin(fT*fAngle + fPhase)*fInvSin;
return fCoeff0*rkP + fCoeff1*rkQ;
}
//-----------------------------------------------------------------------
Quaternion Quaternion::SlerpExtraSpins (float fT,
const Quaternion& rkP, const Quaternion& rkQ, int iExtraSpins)
{
float fCos = rkP.Dot(rkQ);
float fAngle ( acosf(fCos) );
if ( fabs(fAngle) < ms_fEpsilon )
return rkP;
float fSin = sinf(fAngle);
float fPhase (float(M_PI)*iExtraSpins*fT );
float fInvSin = 1.0f/fSin;
float fCoeff0 = sinf((1.0f-fT)*fAngle - fPhase)*fInvSin;
float fCoeff1 = sinf(fT*fAngle + fPhase)*fInvSin;
return fCoeff0*rkP + fCoeff1*rkQ;
}
Quaternion<Real>
Quaternion<Real>::SlerpExtraSpins(Real fT, const Quaternion& rkP, const Quaternion& rkQ, int iExtraSpins)
{
Real fCos = rkP.Dot(rkQ);
Real fAngle = Math<Real>::ACos(fCos);
if (Math<Real>::FAbs(fAngle) < Math<Real>::EPSILON)
return rkP;
Real fSin = Math<Real>::Sin(fAngle);
Real fPhase = Math<Real>::PI* iExtraSpins* fT;
Real fInvSin = ((Real) 1.0) / fSin;
Real fCoeff0 = Math<Real>::Sin((((Real) 1.0) - fT) * fAngle - fPhase) * fInvSin;
Real fCoeff1 = Math<Real>::Sin(fT* fAngle + fPhase) * fInvSin;
return fCoeff0 * rkP + fCoeff1 * rkQ;
}
Quaternion Quaternion::Slerp(const Quaternion &first, const Quaternion &second, float interpolationCoefficient)
{
float dot = first.Dot(second);
if(dot > s_quaternionDotTolerance)
return Lerp(first, second, interpolationCoefficient);
dot = Clamp(dot, -1.0f, 1.0f);
float theta = acosf(dot) * interpolationCoefficient;
Quaternion third(second - first * dot);
third.NormalizeThis();
return first * cosf(theta) + third * sinf(theta);
}
const Ellipsoid3<Real> MergeEllipsoids (const Ellipsoid3<Real>& ellipsoid0,
const Ellipsoid3<Real>& ellipsoid1)
{
Ellipsoid3<Real> merge;
// compute the average of the input centers
merge.Center = ((Real)0.5)*(ellipsoid0.Center + ellipsoid1.Center);
// bounding ellipsoid orientation is average of input orientations
Quaternion<Real> q0(ellipsoid0.Axis), q1(ellipsoid1.Axis);
if (q0.Dot(q1) < (Real)0)
{
q1 = -q1;
}
Quaternion<Real> q = q0 + q1;
q = Math<Real>::InvSqrt(q.Dot(q))*q;
q.ToRotationMatrix(merge.Axis);
// Project the input ellipsoids onto the axes obtained by the average
// of the orientations and that go through the center obtained by the
// average of the centers.
for (int i = 0; i < 3; ++i)
{
// Projection axis.
Line3<Real> line(merge.Center, merge.Axis[i]);
// Project ellipsoids onto the axis.
Real min0, max0, min1, max1;
ProjectEllipsoid(ellipsoid0, line, min0, max0);
ProjectEllipsoid(ellipsoid1, line, min1, max1);
// Determine the smallest interval containing the projected
// intervals.
Real maxIntr = (max0 >= max1 ? max0 : max1);
Real minIntr = (min0 <= min1 ? min0 : min1);
// Update the average center to be the center of the bounding box
// defined by the projected intervals.
merge.Center += line.Direction*(((Real)0.5)*(minIntr + maxIntr));
// Compute the extents of the box based on the new center.
merge.Extent[i] = ((Real)0.5)*(maxIntr - minIntr);
}
return merge;
}
Quaternion Quaternion::Slerp(float pT, Quaternion &pq)
{
//We calculate the angle spread between both quaternions
float AngleCos = pq.Dot(*this);
float Angle = qACos(AngleCos); //see the function ACos above
if (Angle < MINFLOAT)
{
return Quaternion(*this);
}
//We calculate the interpolated angle and deduce the resulting quaternion
float InvAngleSin = (1.0f / sin(Angle));
float Coeff0 = sin((1 - pT) * Angle) * InvAngleSin;
float Coeff1 = sin(pT * Angle) * InvAngleSin;
return Quaternion((*this * Coeff0) + (pq * Coeff1));
}
Quaternion Quaternion::Slerp (Real fT, const Quaternion& rkP,
const Quaternion& rkQ, bool shortestPath)
{
Real fCos = rkP.Dot(rkQ);
Quaternion rkT;
// Do we need to invert rotation?
if (fCos < 0.0f && shortestPath)
{
fCos = -fCos;
rkT = -rkQ;
}
else
{
rkT = rkQ;
}
if (Math::Abs(fCos) < 1 - ms_fEpsilon)
{
// Standard case (slerp)
Real fSin = Math::Sqrt(1 - Math::Sqr(fCos));
Radian fAngle = Math::ATan2(fSin, fCos);
Real fInvSin = 1.0f / fSin;
Real fCoeff0 = Math::Sin((1.0f - fT) * fAngle) * fInvSin;
Real fCoeff1 = Math::Sin(fT * fAngle) * fInvSin;
return fCoeff0 * rkP + fCoeff1 * rkT;
}
else
{
// There are two situations:
// 1. "rkP" and "rkQ" are very close (fCos ~= +1), so we can do a linear
// interpolation safely.
// 2. "rkP" and "rkQ" are almost inverse of each other (fCos ~= -1), there
// are an infinite number of possibilities interpolation. but we haven't
// have method to fix this case, so just use linear interpolation here.
Quaternion t = (1.0f - fT) * rkP + fT * rkT;
// taking the complement requires renormalisation
t.normalise();
return t;
}
}
/*
球形插值: 以恒定的速率描述两四元数之间的曲线
即得到的效果是角度的线性插值θ=(1-t)*θ1+t*θ2
结论是: q(t) = q1*sin(1-t)(θ)/sin(θ) +q2*sin(tθ)/sin(θ)
因为涉及到tan的计算，所以需要对cos的值进行一个范围的判断，防止越界
*/
Quaternion Quaternion::slerp (float fT, const Quaternion& rkP,
const Quaternion& rkQ, bool shortestPath)
{
float fCos = rkP.Dot(rkQ);
Quaternion rkT;
// Do we need to invert rotation?
if (fCos < 0.0f && shortestPath)
{
fCos = -fCos;
rkT = -rkQ;
}
else
{
rkT = rkQ;
}
if (fabs(fCos) < 1 - msEpsilon)
{
// Standard case (slerp)
float fSin = sqrtf(1 - fCos*fCos);
float fAngle = atan2f(fSin, fCos);
float fInvSin = 1.0f / fSin;
float fCoeff0 = sinf((1.0f - fT) * fAngle) * fInvSin;
float fCoeff1 = sinf(fT * fAngle) * fInvSin;
return rkP *fCoeff0 + rkT*fCoeff1;
}
else
{
// There are two situations:
// 1. "rkP" and "rkQ" are very close (fCos ~= +1), so we can do a linear
// interpolation safely.
// 2. "rkP" and "rkQ" are almost inverse of each other (fCos ~= -1), there
// are an infinite number of possibilities interpolation. but we haven't
// have method to fix this case, so just use linear interpolation here.
Quaternion t = rkP * (1.0f - fT)+ rkT * fT ;
// taking the complement requires renormalisation
t.Normalize();
return t;
}
}
//-----------------------------------------------------------------------
Quaternion Quaternion::Slerp(Real fT, const Quaternion& rkP,
const Quaternion& rkQ, bool shortestPath)
{
Real fCos = rkP.Dot(rkQ);
Quaternion rkT;
// 需要翻转旋转？
if (fCos < 0.0f && shortestPath)
{
fCos = -fCos;
rkT = -rkQ;
}
else
{
rkT = rkQ;
}
if (Math::Abs(fCos) < 1 - msEpsilon)
{
// 正常情况 (slerp)
Real fSin = Math::Sqrt(1 - Math::Sqr(fCos));
Radian fAngle = Math::ATan2(fSin, fCos);
Real fInvSin = 1.0f / fSin;
Real fCoeff0 = Math::Sin((1.0f - fT) * fAngle.valueRadians()) * fInvSin;
Real fCoeff1 = Math::Sin(fT * fAngle.valueRadians()) * fInvSin;
return fCoeff0 * rkP + fCoeff1 * rkT;
}
else
{
// 这有两种情况
// 1. "rkP" 和 "rkQ" 是非常接近(fCos ~= +1), 所以我们能做安全的做线性插值
// 2. "rkP" 和 "rkQ" 几乎是每一个 (fCos ~= -1)的反转，这就有无数种插值的可能性。但是我们不可能有修正这个问题的方法，
// 所有就在这里用线性插值
Quaternion t = (1.0f - fT) * rkP + fT * rkT;
// 使这个分量重新标准化
t.normalise();
return t;
}
}
Box3<Real> Wml::MergeBoxes (const Box3<Real>& rkBox0,
const Box3<Real>& rkBox1)
{
// construct a box that contains the input boxes
Box3<Real> kBox;
// The first guess at the box center. This value will be updated later
// after the input box vertices are projected onto axes determined by an
// average of box axes.
kBox.Center() = ((Real)0.5)*(rkBox0.Center() + rkBox1.Center());
// A box's axes, when viewed as the columns of a matrix, form a rotation
// matrix. The input box axes are converted to quaternions. The average
// quaternion is computed, then normalized to unit length. The result is
// the slerp of the two input quaternions with t-value of 1/2. The result
// is converted back to a rotation matrix and its columns are selected as
// the merged box axes.
Quaternion<Real> kQ0, kQ1;
kQ0.FromRotationMatrix(rkBox0.Axes());
kQ1.FromRotationMatrix(rkBox1.Axes());
if ( kQ0.Dot(kQ1) < 0.0f )
kQ1 = -kQ1;
Quaternion<Real> kQ = kQ0 + kQ1;
Real fInvLength = Math<Real>::InvSqrt(kQ.Dot(kQ));
kQ = fInvLength*kQ;
kQ.ToRotationMatrix(kBox.Axes());
// Project the input box vertices onto the merged-box axes. Each axis
// D[i] containing the current center C has a minimum projected value
// pmin[i] and a maximum projected value pmax[i]. The corresponding end
// points on the axes are C+pmin[i]*D[i] and C+pmax[i]*D[i]. The point C
// is not necessarily the midpoint for any of the intervals. The actual
// box center will be adjusted from C to a point C' that is the midpoint
// of each interval,
// C' = C + sum_{i=0}^2 0.5*(pmin[i]+pmax[i])*D[i]
// The box extents are
// e[i] = 0.5*(pmax[i]-pmin[i])
int i, j;
Real fDot;
Vector3<Real> akVertex[8], kDiff;
Vector3<Real> kMin = Vector3<Real>::ZERO;
Vector3<Real> kMax = Vector3<Real>::ZERO;
rkBox0.ComputeVertices(akVertex);
for (i = 0; i < 8; i++)
{
kDiff = akVertex[i] - kBox.Center();
for (j = 0; j < 3; j++)
{
fDot = kDiff.Dot(kBox.Axis(j));
if ( fDot > kMax[j] )
kMax[j] = fDot;
else if ( fDot < kMin[j] )
kMin[j] = fDot;
}
}
rkBox1.ComputeVertices(akVertex);
for (i = 0; i < 8; i++)
{
kDiff = akVertex[i] - kBox.Center();
for (j = 0; j < 3; j++)
{
fDot = kDiff.Dot(kBox.Axis(j));
if ( fDot > kMax[j] )
kMax[j] = fDot;
else if ( fDot < kMin[j] )
kMin[j] = fDot;
}
}
// [kMin,kMax] is the axis-aligned box in the coordinate system of the
// merged box axes. Update the current box center to be the center of
// the new box. Compute the extens based on the new center.
for (j = 0; j < 3; j++)
{
kBox.Center() += (((Real)0.5)*(kMax[j]+kMin[j]))*kBox.Axis(j);
kBox.Extent(j) = ((Real)0.5)*(kMax[j]-kMin[j]);
}
return kBox;
}
Box3<Real> MergeBoxes (const Box3<Real>& box0, const Box3<Real>& box1)
{
// Construct a box that contains the input boxes.
Box3<Real> box;
// The first guess at the box center. This value will be updated later
// after the input box vertices are projected onto axes determined by an
// average of box axes.
box.Center = ((Real)0.5)*(box0.Center + box1.Center);
// A box's axes, when viewed as the columns of a matrix, form a rotation
// matrix. The input box axes are converted to quaternions. The average
// quaternion is computed, then normalized to unit length. The result is
// the slerp of the two input quaternions with t-value of 1/2. The result
// is converted back to a rotation matrix and its columns are selected as
// the merged box axes.
Quaternion<Real> q0, q1;
q0.FromRotationMatrix(box0.Axis);
q1.FromRotationMatrix(box1.Axis);
if (q0.Dot(q1) < (Real)0)
{
q1 = -q1;
}
Quaternion<Real> q = q0 + q1;
Real invLength = Math<Real>::InvSqrt(q.Dot(q));
q = invLength*q;
q.ToRotationMatrix(box.Axis);
// Project the input box vertices onto the merged-box axes. Each axis
// D[i] containing the current center C has a minimum projected value
// min[i] and a maximum projected value max[i]. The corresponding end
// points on the axes are C+min[i]*D[i] and C+max[i]*D[i]. The point C
// is not necessarily the midpoint for any of the intervals. The actual
// box center will be adjusted from C to a point C' that is the midpoint
// of each interval,
// C' = C + sum_{i=0}^2 0.5*(min[i]+max[i])*D[i]
// The box extents are
// e[i] = 0.5*(max[i]-min[i])
int i, j;
Real dot;
Vector3<Real> vertex[8], diff;
Vector3<Real> pmin = Vector3<Real>::ZERO;
Vector3<Real> pmax = Vector3<Real>::ZERO;
box0.ComputeVertices(vertex);
for (i = 0; i < 8; ++i)
{
diff = vertex[i] - box.Center;
for (j = 0; j < 3; ++j)
{
dot = diff.Dot(box.Axis[j]);
if (dot > pmax[j])
{
pmax[j] = dot;
}
else if (dot < pmin[j])
{
pmin[j] = dot;
}
}
}
box1.ComputeVertices(vertex);
for (i = 0; i < 8; ++i)
{
diff = vertex[i] - box.Center;
for (j = 0; j < 3; ++j)
{
dot = diff.Dot(box.Axis[j]);
if (dot > pmax[j])
{
pmax[j] = dot;
}
else if (dot < pmin[j])
{
pmin[j] = dot;
}
}
}
// [min,max] is the axis-aligned box in the coordinate system of the
// merged box axes. Update the current box center to be the center of
// the new box. Compute the extents based on the new center.
for (j = 0; j < 3; ++j)
{
box.Center += (((Real)0.5)*(pmax[j] + pmin[j]))*box.Axis[j];
box.Extent[j] = ((Real)0.5)*(pmax[j] - pmin[j]);
}
return box;
}
void Animation::SetFrameOverlay( F32 frame, AnimKey &state, F32 controlFrame) const
{
controlFrame;
U32 i;
#if 0
Quaternion conq;
conq.ClearData();
for (i = 1; i < keys.count; i++)
{
AnimKey &lastKey = keys[i - 1];
AnimKey &thisKey = keys[i];
if (controlFrame <= thisKey.frame)
{
// determine the current fraction to this cycle
F32 dk = thisKey.frame - lastKey.frame;
ASSERT( dk > 0);
F32 dfdk = (controlFrame - lastKey.frame) / dk;
if (lastKey.type & animQUATERNION)
{
// do a parametric interpolation of the quaternion using dfdk
conq = (thisKey.quaternion - lastKey.quaternion) * dfdk + lastKey.quaternion;
}
break;
}
}
#endif
// 0; 4; 0.923880, 0.382683, 0.0, 0.0;;,
// 0; 4; 0.898028, 0.439939, 0.0, 0.0;;,
// 0; 4; 0.868631, 0.495459, 0.0, 0.0;;,
// 0; 4; 0.770513, 0.637424, 0.0, 0.0;;,
for (i = 1; i < keys.count; i++)
{
AnimKey &lastKey = keys[i - 1];
AnimKey &thisKey = keys[i];
if (frame <= thisKey.frame)
{
// LOG_DIAG( ("%f ; %f ; %f", lastKey.frame, frame, thisKey.frame) );
ASSERT( lastKey.frame < thisKey.frame);
// determine the current fraction to this cycle
F32 dk = thisKey.frame - lastKey.frame;
ASSERT( dk > 0);
F32 dfdk = (frame - lastKey.frame) / dk;
if (lastKey.type & animQUATERNION)
{
// do a parametric interpolation of the quaternion using dfdk
Quaternion q = (thisKey.quaternion - lastKey.quaternion) * dfdk + lastKey.quaternion;
#if 1
if (q.Dot( q) <= 0)
{
LOG_WARN( ("Quat::Set q.Dot(q) <= 0: %f %f %f %f", q.s, q.v.x, q.v.y, q.v.z) );
LOG_WARN( ("lastKey.quat: %f %f %f %f", lastKey.quaternion.s, lastKey.quaternion.v.x, lastKey.quaternion.v.y, lastKey.quaternion.v.z) );
LOG_WARN( ("thisKey.quat: %f %f %f %f", thisKey.quaternion.s, thisKey.quaternion.v.x, thisKey.quaternion.v.y, thisKey.quaternion.v.z) );
LOG_WARN( ("dfdk: %f; lastKey.frame %f; thisKey.frame; frame", dfdk, lastKey.frame, thisKey.frame, frame) );
statQuatError = TRUE;
}
#else
ASSERT( q.Dot( q) > 0);
#endif
// blend in the quat
//
// q -= conq;
// q = state.quaternion * q;
// q.Set( PI * 0.11f, Matrix::I.right);
// q = state.quaternion * q;
state.Set( q );
}
break;
}
}
}
void Animation::Set( F32 frame, const AnimKey &lastKey, const AnimKey &thisKey, AnimKey &state)
{
// determine the current fraction to this cycle
F32 dk = thisKey.frame - lastKey.frame;
ASSERT( dk > 0);
F32 dfdk = (frame - lastKey.frame) / dk;
// state.type = 0;
if (lastKey.type & animSCALE)
{
// do a parametric interpolation of the quaternion using dfdk
Quaternion q = (thisKey.quaternion - lastKey.quaternion) * dfdk + lastKey.quaternion;
// do a parametric interpolation of the quaternion using dfdk
if (q.Dot( q) <= 0)
{
LOG_WARN( ("Quat::Set q.Dot(q) <= 0: %f %f %f %f", q.s, q.v.x, q.v.y, q.v.z) );
LOG_WARN( ("lastKey.quat: %f %f %f %f", lastKey.quaternion.s, lastKey.quaternion.v.x, lastKey.quaternion.v.y, lastKey.quaternion.v.z) );
LOG_WARN( ("thisKey.quat: %f %f %f %f", thisKey.quaternion.s, thisKey.quaternion.v.x, thisKey.quaternion.v.y, thisKey.quaternion.v.z) );
LOG_WARN( ("dfdk: %f; lastKey.frame %f; thisKey.frame %f; frame %f", dfdk, lastKey.frame, thisKey.frame, frame) );
statQuatError = TRUE;
state.Set(thisKey.quaternion);
}
else
{
// set the matrix
state.Set( q);
}
// do a parametric interpolation of the scale using dfdk
Vector v = (thisKey.scale - lastKey.scale) * dfdk + lastKey.scale;
// set the matrix
state.SetScale( v);
// state.type |= animSCALE;
}
else if (lastKey.type & animQUATERNION)
{
Quaternion q = (thisKey.quaternion - lastKey.quaternion) * dfdk + lastKey.quaternion;
// do a parametric interpolation of the quaternion using dfdk
if (q.Dot( q) <= 0)
{
LOG_WARN( ("Quat::Set q.Dot(q) <= 0: %f %f %f %f", q.s, q.v.x, q.v.y, q.v.z) );
LOG_WARN( ("lastKey.quat: %f %f %f %f", lastKey.quaternion.s, lastKey.quaternion.v.x, lastKey.quaternion.v.y, lastKey.quaternion.v.z) );
LOG_WARN( ("thisKey.quat: %f %f %f %f", thisKey.quaternion.s, thisKey.quaternion.v.x, thisKey.quaternion.v.y, thisKey.quaternion.v.z) );
LOG_WARN( ("dfdk: %f; lastKey.frame %f; thisKey.frame %f; frame %f", dfdk, lastKey.frame, thisKey.frame, frame) );
statQuatError = TRUE;
state.Set(thisKey.quaternion);
}
else
{
// set the matrix
state.Set( q);
}
// state.type |= animQUATERNION;
}
if (lastKey.type & animPOSITION)
{
// do a parametric interpolation of the pos using dfdk
Vector v = (thisKey.position - lastKey.position) * dfdk + lastKey.position;
// set the matrix
state.Set( v);
// state.type |= animPOSITION;
}
}
