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Tried to obtain it from shared library.Linear system solver initialization.KKT matrix factorization. The problem seems to be non-convex.Memory allocation.Solver workspace not initialized.ERROR in %s: %s quad_formquad_form matrix is not upper triangularosqp_setuposqp_solveFailed rho updateosqp_update_lin_costosqp_update_boundslower bound must be lower than or equal to upper boundosqp_update_lower_boundupper bound must be greater than or equal to lower boundosqp_update_upper_boundosqp_warm_startosqp_warm_start_xosqp_warm_start_yosqp_update_Pnew number of elements (%i) greater than elements in P (%i)new KKT matrix is not quasidefiniteosqp_update_Anew number of elements (%i) greater than elements in A (%i)osqp_update_P_Aosqp_update_rhoosqp_update_max_iterosqp_update_eps_absosqp_update_eps_relosqp_update_eps_prim_infeps_prim_inf must be nonnegativeosqp_update_eps_dual_infeps_dual_inf must be nonnegativeosqp_update_alphaalpha must be between 0 and 2osqp_update_warm_startwarm_start should be either 0 or 1osqp_update_scaled_terminationscaled_termination should be either 0 or 1osqp_update_check_terminationcheck_termination should be nonnegativeosqp_update_deltaosqp_update_polishpolish should be either 0 or 1osqp_update_polish_refine_iterosqp_update_verboseverbose should be either 0 or 1osqp_update_time_limitSolver interrupted0.6.2iter objective pri res dua res rho time OSQP v%s - Operator Splitting QP Solver (c) Bartolomeo Stellato, Goran Banjac University of Oxford - Stanford University 2021 problem: variables n = %i, constraints m = %i nnz(P) + nnz(A) = %i settings: linear system solver = %s (%d threads), eps_abs = %.1e, eps_rel = %.1e, eps_prim_inf = %.1e, eps_dual_inf = %.1e, rho = %.2e (adaptive)sigma = %.2e, alpha = %.2f, max_iter = %i check_termination: on (interval %i), time_limit: %.2e sec, scaling: on, scaling: off, warm start: on, warm start: off, polish: on, polish: off, time_limit: %.2e sec %4i %12.4e %9.2e %9.2es%4splsh --------status: %s number of iterations: %i optimal objective: %.4f run time: %.2es optimal rho estimate: %.2e check_termination: off,scaled_termination: offtime_limit: offscaled_termination: onsolution polish: unsuccessfulsolution polish: successfulcsc_to_triuMatrix M not squareUpper triangular matrix extraction failed (out of memory)iterative_refinementqdldlmkl pardisolh_load_libno library name givenError while loading dynamic library %s: %slh_load_symCannot find symbol %s in dynamic library, error = %s AMD version %d.%d.%d, %s: approximate minimum degree ordering dense row parameter: %g May 4, 2016 no rows treated as dense (rows with more than max (%g * sqrt (n), 16) entries are considered "dense", and placed last in output permutation) aggressive absorption: yes aggressive absorption: no size of AMD integer: %d AMD version %d.%d.%d, %s, results: status: OK out of memory invalid matrix OK, but jumbled unknown n, dimension of A: %.20g nz, number of nonzeros in A: %.20g symmetry of A: %.4f number of nonzeros on diagonal: %.20g nonzeros in pattern of A+A' (excl. diagonal): %.20g # dense rows/columns of A+A': %.20g memory used, in bytes: %.20g # of memory compactions: %.20g The following approximate statistics are for a subsequent factorization of A(P,P) + A(P,P)'. They are slight upper bounds if there are no dense rows/columns in A+A', and become looser if dense rows/columns exist. nonzeros in L (excluding diagonal): %.20g nonzeros in L (including diagonal): %.20g # divide operations for LDL' or LU: %.20g # multiply-subtract operations for LDL': %.20g # multiply-subtract operations for LU: %.20g max nz. in any column of L (incl. diagonal): %.20g chol flop count for real A, sqrt counted as 1 flop: %.20g LDL' flop count for real A: %.20g LDL' flop count for complex A: %.20g LU flop count for real A (with no pivoting): %.20g LU flop count for complex A (with no pivoting): %.20g init_linsys_solver_qdldlError forming and permuting KKT matrixLDL_factorError in KKT matrix LDL factorization when computing the elimination tree.Matrix is not perfectly upper triangular.Integer overflow in L nonzero count.Error in KKT matrix LDL factorization when computing the nonzero elements. 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