Remove mjData.qLDiagSqrtInv, add corresponding argument to mj_solveM2.
- `qLDiagSqrtInv` is only required for the dual solvers. It is now computed as-needed rather than unconditionally. - `mj_solveM2` now requires a new input array `sqrtInvD` which contains the square root of the inverse diagonal D (formerly saved in `qLDiagSqrtInv`). PiperOrigin-RevId: 710805133 Change-Id: I0622d6a8da3882916824e9c10bad9223c122c321
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Copybara-Service
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@@ -2067,6 +2067,12 @@ void mj_projectConstraint(const mjModel* m, mjData* d) {
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mj_markStack(d);
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// inverse square root of D from inertia LDL decomposition
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mjtNum* sqrtInvD = mjSTACKALLOC(d, nv, mjtNum);
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for (int i=0; i < nv; i++) {
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sqrtInvD[i] = 1 / mju_sqrt(d->qLD[m->dof_Madr[i]]);
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}
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// space for backsubM2(J')' and its traspose
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mjtNum* JM2 = mjSTACKALLOC(d, nefc*nv, mjtNum);
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mjtNum* JM2T = mjSTACKALLOC(d, nv*nefc, mjtNum);
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@@ -2140,7 +2146,7 @@ void mj_projectConstraint(const mjModel* m, mjData* d) {
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// process if not zero
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if (xi) {
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// x(i) /= sqrt(L(i,i))
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JM2[adr+i] *= d->qLDiagSqrtInv[colind[adr+i]];
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JM2[adr+i] *= sqrtInvD[colind[adr+i]];
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// x(j) -= L(i,j) * x(i)
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int Madr_ij = m->dof_Madr[colind[adr+i]]+1;
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@@ -2191,7 +2197,7 @@ void mj_projectConstraint(const mjModel* m, mjData* d) {
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// dense
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else {
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// JM2 = backsubM2(J')'
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mj_solveM2(m, d, JM2, d->efc_J, nefc);
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mj_solveM2(m, d, JM2, d->efc_J, sqrtInvD, nefc);
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// construct JM2T
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mju_transpose(JM2T, JM2, nefc, nv);
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@@ -774,7 +774,7 @@ void mj_tendon(const mjModel* m, mjData* d) {
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L[i] += (mju_dist3(wpnt, wpnt+3) + wlen + mju_dist3(wpnt+6, wpnt+9))/divisor;
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}
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// accumulate moments if consequtive points are in different bodies
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// accumulate moments if consecutive points are in different bodies
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for (int k=0; k < (wlen < 0 ? 1 : 3); k++) {
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if (wbody[k] != wbody[k+1]) {
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// get 3D position difference, normalize
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@@ -1387,8 +1387,7 @@ void mj_crb(const mjModel* m, mjData* d) {
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// sparse L'*D*L factorizaton of inertia-like matrix M, assumed spd
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void mj_factorI(const mjModel* m, mjData* d, const mjtNum* M, mjtNum* qLD, mjtNum* qLDiagInv,
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mjtNum* qLDiagSqrtInv) {
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void mj_factorI(const mjModel* m, mjData* d, const mjtNum* M, mjtNum* qLD, mjtNum* qLDiagInv) {
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int cnt;
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int Madr_kk, Madr_ki;
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mjtNum tmp;
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@@ -1445,9 +1444,6 @@ void mj_factorI(const mjModel* m, mjData* d, const mjtNum* M, mjtNum* qLD, mjtNu
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for (int i=0; i < nv; i++) {
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mjtNum qLDi = qLD[dof_Madr[i]];
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qLDiagInv[i] = 1.0/qLDi;
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if (qLDiagSqrtInv) {
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qLDiagSqrtInv[i] = 1.0/mju_sqrt(qLDi);
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}
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}
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}
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@@ -1456,7 +1452,7 @@ void mj_factorI(const mjModel* m, mjData* d, const mjtNum* M, mjtNum* qLD, mjtNu
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// sparse L'*D*L factorizaton of the inertia matrix M, assumed spd
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void mj_factorM(const mjModel* m, mjData* d) {
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TM_START;
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mj_factorI(m, d, d->qM, d->qLD, d->qLDiagInv, d->qLDiagSqrtInv);
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mj_factorI(m, d, d->qM, d->qLD, d->qLDiagInv);
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TM_ADD(mjTIMER_POS_INERTIA);
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}
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@@ -1685,10 +1681,10 @@ void mj_solveM_island(const mjModel* m, const mjData* d, mjtNum* restrict x, int
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// half of sparse backsubstitution: x = sqrt(inv(D))*inv(L')*y
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void mj_solveM2(const mjModel* m, mjData* d, mjtNum* x, const mjtNum* y, int n) {
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void mj_solveM2(const mjModel* m, mjData* d, mjtNum* x, const mjtNum* y,
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const mjtNum* sqrtInvD, int n) {
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// local copies of key variables
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mjtNum* qLD = d->qLD;
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mjtNum* qLDiagSqrtInv = d->qLDiagSqrtInv;
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int* dof_Madr = m->dof_Madr;
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int* dof_parentid = m->dof_parentid;
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int nv = m->nv;
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@@ -1720,7 +1716,7 @@ void mj_solveM2(const mjModel* m, mjData* d, mjtNum* x, const mjtNum* y, int n)
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// x <- sqrt(inv(D)) * x
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for (int i=0; i < nv; i++) {
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x[i+offset] *= qLDiagSqrtInv[i]; // x(i) /= sqrt(L(i,i))
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x[i+offset] *= sqrtInvD[i]; // x(i) /= sqrt(L(i,i))
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}
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}
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}
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@@ -1781,7 +1777,7 @@ void mj_comVel(const mjModel* m, mjData* d) {
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default:
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// in principle we should use the new velocity to compute cdofdot,
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// but it makes no difference becase crossMotion(cdof, cdof) = 0,
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// but it makes no difference because crossMotion(cdof, cdof) = 0,
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// and using the old velocity may be more accurate numerically
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mju_crossMotion(cdofdot+6*j, cvel, d->cdof+6*(bda+j));
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@@ -49,8 +49,7 @@ MJAPI void mj_transmission(const mjModel* m, mjData* d);
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MJAPI void mj_crb(const mjModel* m, mjData* d);
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// sparse L'*D*L factorizaton of inertia-like matrix M, assumed spd
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MJAPI void mj_factorI(const mjModel* m, mjData* d, const mjtNum* M, mjtNum* qLD, mjtNum* qLDiagInv,
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mjtNum* qLDiagSqrtInv);
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MJAPI void mj_factorI(const mjModel* m, mjData* d, const mjtNum* M, mjtNum* qLD, mjtNum* qLDiagInv);
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// sparse L'*D*L factorizaton of the inertia matrix M, assumed spd
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MJAPI void mj_factorM(const mjModel* m, mjData* d);
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@@ -71,7 +70,8 @@ MJAPI void mj_solveM(const mjModel* m, mjData* d, mjtNum* x, const mjtNum* y, in
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MJAPI void mj_solveM_island(const mjModel* m, const mjData* d, mjtNum* x, int island);
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// half of sparse backsubstitution: x = sqrt(inv(D))*inv(L')*y
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MJAPI void mj_solveM2(const mjModel* m, mjData* d, mjtNum* x, const mjtNum* y, int n);
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MJAPI void mj_solveM2(const mjModel* m, mjData* d, mjtNum* x, const mjtNum* y,
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const mjtNum* sqrtInvD, int n);
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//-------------------------- velocity --------------------------------------------------------------
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@@ -803,7 +803,7 @@ void mj_EulerSkip(const mjModel* m, mjData* d, int skipfactor) {
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}
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// factor
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mj_factorI(m, d, MhB, d->qH, d->qHDiagInv, 0);
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mj_factorI(m, d, MhB, d->qH, d->qHDiagInv);
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}
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// solve
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@@ -986,7 +986,7 @@ void mj_implicitSkip(const mjModel* m, mjData* d, int skipfactor) {
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mju_addScl(MhB, d->qM, MhB, -m->opt.timestep, nM);
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// factorize
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mj_factorI(m, d, MhB, d->qH, d->qHDiagInv, NULL);
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mj_factorI(m, d, MhB, d->qH, d->qHDiagInv);
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}
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// solve for qacc: (qM - dt*qDeriv) * qacc = qfrc
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@@ -1107,7 +1107,6 @@ void mj_printFormattedData(const mjModel* m, mjData* d, const char* filename,
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}
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printArray("QLDIAGINV", m->nv, 1, d->qLDiagInv, fp, float_format);
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printArray("QLDIAGSQRTINV", m->nv, 1, d->qLDiagSqrtInv, fp, float_format);
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// B sparse structure
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printSparsity("B: body-dof matrix", m->nbody, m->nv, d->B_rowadr, NULL, d->B_rownnz, NULL,
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@@ -1087,7 +1087,6 @@ void mj_mulM_island(const mjModel* m, const mjData* d, mjtNum* res, const mjtNum
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void mj_mulM2(const mjModel* m, const mjData* d, mjtNum* res, const mjtNum* vec) {
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int nv = m->nv;
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const mjtNum* qLD = d->qLD;
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const mjtNum* qLDiagSqrtInv = d->qLDiagSqrtInv;
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const int* dofMadr = m->dof_Madr;
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mju_zero(res, nv);
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@@ -1117,9 +1116,9 @@ void mj_mulM2(const mjModel* m, const mjData* d, mjtNum* res, const mjtNum* vec)
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}
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}
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// res = sqrt(D) * res
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// res *= sqrt(D)
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for (int i=0; i < nv; i++) {
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res[i] /= qLDiagSqrtInv[i];
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res[i] *= mju_sqrt(qLD[dofMadr[i]]);
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}
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}
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@@ -541,6 +541,7 @@ void mjv_initPerturb(const mjModel* m, mjData* d, const mjvScene* scn, mjvPertur
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mjtNum* jac = mjSTACKALLOC(d, 3*nv, mjtNum);
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mjtNum* jacM2 = mjSTACKALLOC(d, 3*nv, mjtNum);
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mjtNum* sqrtInvD = mjSTACKALLOC(d, nv, mjtNum);
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// invalid selected body: return
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if (sel <= 0 || sel >= m->nbody) {
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@@ -554,8 +555,11 @@ void mjv_initPerturb(const mjModel* m, mjData* d, const mjvScene* scn, mjvPertur
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mju_addTo3(selpos, d->xpos+3*sel);
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// compute average spatial inertia at selection point
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for (int i=0; i < nv; i++) {
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sqrtInvD[i] = 1 / mju_sqrt(d->qLD[m->dof_Madr[i]]);
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}
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mj_jac(m, d, jac, NULL, selpos, sel);
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mj_solveM2(m, d, jacM2, jac, 3);
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mj_solveM2(m, d, jacM2, jac, sqrtInvD, 3);
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mjtNum invmass = mju_dot(jacM2+0*nv, jacM2+0*nv, nv) +
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mju_dot(jacM2+1*nv, jacM2+1*nv, nv) +
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mju_dot(jacM2+2*nv, jacM2+2*nv, nv);
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