{ "thorn_name": "CTThorns/CT_MultiLevel", "url": "https://bitbucket.org/eloisa/ctthorns.git", "configuration": "REQUIRES Carpet MPI\n", "interface": "#\n\nIMPLEMENTS: CT_MultiLevel\n\nINHERITS: Boundary\nINHERITS: Grid\n\nUSES INCLUDE: Symmetry.h\nUSES INCLUDE: loopcontrol.h\nUSES INCLUDE: Boundary.h\n\nCCTK_INT FUNCTION Boundary_SelectGroupForBC(CCTK_POINTER_TO_CONST IN GH, CCTK_INT IN faces, CCTK_INT IN boundary_width, CCTK_INT IN table_handle, CCTK_STRING IN group_name, CCTK_STRING IN bc_name)\nUSES FUNCTION Boundary_SelectGroupForBC\n\nCCTK_INT FUNCTION GetBoundarySizesAndTypes \\\n (CCTK_POINTER_TO_CONST IN cctkGH, \\\n CCTK_INT IN size, \\\n CCTK_INT OUT ARRAY bndsize, \\\n CCTK_INT OUT ARRAY is_ghostbnd, \\\n CCTK_INT OUT ARRAY is_symbnd, \\\n CCTK_INT OUT ARRAY is_physbnd)\nREQUIRES FUNCTION GetBoundarySizesAndTypes\n\nCCTK_REAL psi[number_of_equations] type = GF Timelevels = 3 tags='tensortypealias=\"Scalar\"'\n{\n ct_psi #ct_singpsi\n} \"Conformal factor in the metric\"\n\nCCTK_REAL err[number_of_equations] type = GF Timelevels = 3 tags='tensortypealias=\"Scalar\"'\n{\n ct_err ct_terr ct_trunc\n} \"Solution error\"\n\nCCTK_REAL residual[number_of_equations] type = GF Timelevels = 3 tags='tensortypealias=\"Scalar\"'\n{\n ct_residual ct_residual_above\n} \"Residual\"\n\nCCTK_REAL coeffs[number_of_equations] type = GF Timelevels = 3 tags='tensortypealias=\"Scalar\"' # prolongation=\"None\"'\n{\n ct_cxx ct_cxy ct_cxz ct_cyy ct_cyz ct_czz\n ct_cx ct_cy ct_cz\n ct_c0 ct_c1 ct_c2 ct_c3 ct_c4\n ct_a0 ct_a1 ct_a2 ct_a3 ct_a4\n} \"Equation's coefficients\"\n\nCCTK_REAL copies[number_of_equations] type = GF Timelevels = 1 tags='tensortypealias=\"Scalar\" prolongation=\"None\"'\n{\n ct_psi_copy ct_residual_copy ct_residual_above_copy ct_err_copy ct_trunc_copy ct_psi_jacobi ct_err_jacobi\n} \"Copies of grid functions\"\n\nCCTK_REAL cell_integral[number_of_equations] type = GF Timelevels = 1 tags='tensortypealias=\"Scalar\" prolongation=\"None\"'\n{\n ct_integrand1 ct_integrand2 ct_integrand3 ct_integrand4\n} \"Integrand of the equation integral over a cell\"\n\nCCTK_REAL auxiliaries[number_of_auxiliaries] type = GF Timelevels = 1 tags='tensortypealias=\"Scalar\" prolongation=\"None\"'\n{\n ct_auxiliary\n} \"Auxiliary functions needed to set the equation coefficients in coupled systems\"\n\nCCTK_REAL rhs[number_of_equations] type = GF Timelevels = 1 tags='tensortypealias=\"Scalar\" prolongation=\"None\"'\n{\n ct_rhs\n} \"rhs\"\n\nCCTK_REAL constants type = GF Timelevels = 1 tags='tensortypealias=\"Scalar\" prolongation=\"None\"'\n{\n ct_zero\n} \"Constants\"\n\n", "param": "#\n\nshares: admbase\nEXTENDS KEYWORD initial_data\n{\n \"CT_MultiLevel\" :: \"Initial data from this solver\"\n}\n\nprivate:\n# Algorithm parameters\nKEYWORD mode \"Which equation should we solve?\"\n{\n \"generic\" :: \"Generic elliptic operator, to be defined via the coefficients\"\n \"constraints\" :: \"The GR constraints\"\n} \"generic\"\n\nKEYWORD model \"Model used to populate the auxiliary functions\"\n{\n \"Bowen-York\" :: \"Bowen-York extrinsic curvature for multiple punctures\"\n \"Expanding BH lattice\" :: \"An expanding black-hole lattice\"\n \"Lump\" :: \"Generic compact source in Tmunu\"\n \"Inhomogeneous Helmholtz\" :: \"Inhomogeneous Helmholtz equation\"\n \"None\" :: \"No auxiliaries needed\"\n} \"None\"\n\nKEYWORD cycle_type \"How should be cycle over the refinement levels?\"\n{\n \"V cycle\" :: \"A V cycle\"\n \"FMG cycle\" :: \"A FMG cycle\"\n} \"V cycle\"\n\nKEYWORD verbose \"Output debugging information?\"\n{\n \"no\" :: \"no\"\n \"yes\" :: \"yes\"\n} \"no\"\n\nKEYWORD veryverbose \"Output more debugging information?\"\n{\n \"no\" :: \"no\"\n \"yes\" :: \"yes\"\n} \"no\"\n\nKEYWORD output_norms \"Output the norms of psi and residual, and those of their errors?\"\n{\n \"no\" :: \"no\"\n \"yes\" :: \"yes\"\n} \"no\"\n\nKEYWORD compare_to_exact \"Output a file with the difference between the solution at each iteration and the exact solution, if known\"\n{\n \"no\" :: \"no\"\n \"yes\" :: \"yes\"\n} \"no\"\n\nKEYWORD output_walk \"Output a file with the parameter-space walk followed by the algorithm?\"\n{\n \"no\" :: \"no\"\n \"yes\" :: \"yes\"\n} \"no\"\n\nKEYWORD fill_ADM \"Should the equation solution be used to fill the ADM variables?\"\n{\n \"no\" :: \"no\"\n \"yes\" :: \"yes\"\n} \"no\"\n\nKEYWORD boundary_conditions \"Which boundary conditions to apply to psi\"\n{\n \"Robin\" :: \"Robin\"\n \"TwoPunctures\" :: \"Dirichlet BCs from TwoPunctures\"\n \"none\" :: \"This thorn will apply no boundary conditions\"\n} \"none\"\n\nCCTK_STRING exact_solution_gfname[10] \"Grid function holding the exact solution\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\" \n\nCCTK_STRING exact_laplacian_gfname[10] \"Grid function holding the exact laplacian\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\" \n\nCCTK_REAL exact_offset \"Offset between exact solution and grid function pointed by exact_solution_gfname\" STEERABLE=ALWAYS\n{\n *:* :: \"Any real number\"\n} 0.0\n\nKEYWORD disable[10] \"Should this equation actually be solved?\"\n{\n \"no\" :: \"no\"\n \"yes\" :: \"yes\"\n} \"no\"\n\nCCTK_INT fd_order \"Order of FD\"\n{\n 2:4:2 :: \"Order of differencing\"\n} 2\n\nCCTK_INT number_of_equations \"How many equations are to be solved concurrently?\"\n{\n 1:10 :: \"A positive integer smaller than or equal to 10\"\n} 1\n\nCCTK_INT number_of_auxiliaries \"How many auxiliary functions do we need?\"\n{\n 0: :: \"A non-negative integer\"\n} 0\n\nCCTK_INT nrelsteps_up \"How many times should we relax each level inside the upward leg of a cycle?\"\n{\n 0: :: \"Any non-negative integer\"\n} 2\n\nCCTK_INT nrelsteps_down \"How many times should we relax each level inside the downward leg of a cycle?\"\n{\n 0: :: \"Any non-negative integer\"\n} 2\n\nCCTK_INT nrelsteps_bottom \"How many times should we relax each level at the bottom of a cycle?\"\n{\n 0: :: \"Any non-negative integer\"\n} 2\n\nCCTK_INT nrelsteps_top \"How many times should we relax each level at the top of a cycle?\"\n{\n 0: :: \"Any non-negative integer\"\n} 2\n\nCCTK_INT fmg_niter \"How many times should we execute the FMG cycle?\"\n{\n 1: :: \"Any non-negative integer\"\n} 1\n\nCCTK_INT integral_refinement \"How much to refine the grid via interpolation before calculating integrals\"\n{\n 1:* :: \"Any integer greater than zero\"\n} 1\n\nCCTK_REAL tol \"Maximum residual tolerated\"\n{\n 0:* :: \"Any non-negative real\"\n} 1e-06\n\nCCTK_REAL eps \"Regularization factor at the punctures\"\n{\n 0:* :: \"Any non-negative real\"\n} 1e-06\n\nCCTK_REAL omega \"Overrelaxation factor\"\n{\n 0:2 :: \"Real larger than zero and smaller than 2\"\n} 1\n\nKEYWORD reset_psi \"Reset psi after each relaxation step? How?\"\n{\n \"no\" :: \"Do not reset\"\n \"to value\" :: \"Reset to the value specified by reset_value\"\n \"through integrability\" :: \"Reset so that the integrability condition is satisfied\"\n} \"no\"\n\nCCTK_INT reset_every \"How often should we reset psi?\"\n{\n 1:* :: \"Any positive integer\"\n} 1\n\nCCTK_REAL reset_value[10] \"Value to reset psi to\"\n{\n *:* :: \"Any real number\"\n} 0\n\nCCTK_REAL reset_x \"x-coordinate of point of reference for variable resetting\"\n{\n : :: \"Any real number (contained in the domain!)\"\n} 0\n\nCCTK_REAL reset_y \"y-coordinate of point of reference for variable resetting\"\n{\n : :: \"Any real number (contained in the domain!)\"\n} 0\n\nCCTK_REAL reset_z \"z-coordinate of point of reference for variable resetting\"\n{\n : :: \"Any real number (contained in the domain!)\"\n} 0\n\nCCTK_INT enforce_int \"Enforce the integral compatibility condition?\"\n{\n 0:1:1 :: \"True or false\"\n} 0\n\nCCTK_INT topMGlevel \"Finest level that covers the entire domain\"\n{\n 0: :: \"Any non-negative integer (< Carpet::reflevels!)\"\n} 0\n\nKEYWORD gs_update \"Update solution immediately?\"\n{\n \"yes\" :: \"yes\"\n \"no\" :: \"no\"\n} \"yes\"\n\nKEYWORD use_srj \"Use SRJ relaxation factor?\"\n{\n \"no\" :: \"no\"\n \"yes\" :: \"yes\"\n} \"no\"\n\nKEYWORD use_srj_err \"Use SRJ relaxation factor in the error equation?\"\n{\n \"no\" :: \"no\"\n \"yes\" :: \"yes\"\n} \"no\"\n\nKEYWORD srj_scheme \"Which SRJ scheme should be used?\"\n{\n \"6-32\" :: \"6 levels, 32^3-point grid\"\n \"6-64\" :: \"6 levels, 64^3-point grid\"\n \"6-128\" :: \"6 levels, 128^3-point grid\"\n \"6-256\" :: \"6 levels, 256^3-point grid\"\n \"6-512\" :: \"6 levels, 512^3-point grid\"\n \"6-1024\" :: \"6 levels, 1024^3-point grid\"\n \"6-150\" :: \"6 levels, 150^3-point grid\"\n} \"6-32\"\n\nKEYWORD single_srj_scheme \"Use a single SRJ scheme for all the levels?\"\n{\n \"no\" :: \"no\"\n \"yes\" :: \"yes\"\n} \"yes\"\n\n# Equation coefficients\nCCTK_INT n0[10] \"Exponent of a power-law term\"\n{\n : :: \"Any integer\"\n} 0\n\nCCTK_INT n1[10] \"Exponent of a power-law term\"\n{\n : :: \"Any integer\"\n} 0\n\nCCTK_INT n2[10] \"Exponent of a power-law term\"\n{\n : :: \"Any integer\"\n} 0\n\nCCTK_INT n3[10] \"Exponent of a power-law term\"\n{\n : :: \"Any integer\"\n} 0\n\nCCTK_INT n4[10] \"Exponent of a power-law term\"\n{\n : :: \"Any integer\"\n} 0\n\nCCTK_STRING inipsi_gfname[10] \"Use this grid function to set the initial guess for psi\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING cxx_gfname[10] \"Use this grid function to set the cxx coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING cxy_gfname[10] \"Use this grid function to set the cxy coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING cxz_gfname[10] \"Use this grid function to set the cxz coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING cyy_gfname[10] \"Use this grid function to set the cyy coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING cyz_gfname[10] \"Use this grid function to set the cyz coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING czz_gfname[10] \"Use this grid function to set the czz coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING cx_gfname[10] \"Use this grid function to set the cx coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING cy_gfname[10] \"Use this grid function to set the cy coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING cz_gfname[10] \"Use this grid function to set the cz coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING c0_gfname[10] \"Use this grid function to set the c0 coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING c1_gfname[10] \"Use this grid function to set the c1 coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING c2_gfname[10] \"Use this grid function to set the c2 coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING c3_gfname[10] \"Use this grid function to set the c3 coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING c4_gfname[10] \"Use this grid function to set the c4 coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING a0_gfname[10] \"Use this grid function to set the a0 coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING a1_gfname[10] \"Use this grid function to set the a1 coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING a2_gfname[10] \"Use this grid function to set the a2 coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING a3_gfname[10] \"Use this grid function to set the a3 coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nCCTK_STRING a4_gfname[10] \"Use this grid function to set the a4 coefficient\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n\nKEYWORD fill_Aij \"Where does the final Aij come from?\"\n{\n \"Solver\" :: \"Aij is solved for as well\"\n \"Analytic Xi\" :: \"Aij comes from differentiating an analytic Xi\"\n \"Analytic Aij\" :: \"Aij comes from an exact solution\"\n} \"Analytic Aij\"\n\nCCTK_STRING other_gfname[10] \"Other gf names needed by solver\" STEERABLE=ALWAYS\n{\n \".*\" :: \"Any valid grid function\"\n} \"CT_MultiLevel::ct_zero\"\n", "schedule": "#\n\nSTORAGE: psi[3]\nSTORAGE: residual[3] err[3]\nSTORAGE: coeffs[3]\nSTORAGE: copies[1]\nSTORAGE: cell_integral[1]\nSTORAGE: auxiliaries[1]\nSTORAGE: rhs[1]\nSTORAGE: constants[1]\n\nschedule CT_MultiLevel AT CCTK_INITIAL after CT_ScalarField_setConfRho\n{\n LANG: C\n OPTIONS: GLOBAL-LATE\n} \"Main MultiLevel function\"\n", "src": { "make.code.defn": "# Main make.code.defn file for thorn CT_MultiLevel\n\n# Source files in this directory\nSRCS = CT_MultiLevel.cc \\\n CT_V.cc \\\n CT_InitializePsi.cc \\\n CT_InitializeError.cc \\\n CT_InitializeCoefficients.cc \\\n CT_InitializeResidual.cc \\\n CT_InitializeConstants.cc \\\n CT_InitializeAuxiliaries.cc \\\n CT_RelaxPsi.cc \\\n CT_RelaxError.cc \\\n CT_Boundaries.cc \\\n CT_SolvePsiEquation.cc \\\n CT_SolveErrorEquation.cc \\\n CT_AddErrorToPsi.cc \\\n CT_Reset.cc \\\n CT_EnforceInt.cc \\\n CT_OutputWalk.cc \\\n CT_RestoreError.cc \\\n CT_CalcPsiResidual.cc \\\n CT_CalcErrResidual.cc \\\n CT_CompareToExact.cc \\\n CT_UpdateBoundaries.cc \\\n CT_CopyResidual.cc \\\n CT_PopulatePointerStruct.cc \\\n CT_Utils.cc \n\n# Subdirectories containing source files\nSUBDIRS = \n", "CT_EnforceInt.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_EnforceInt(CCTK_ARGUMENTS, CCTK_REAL *value)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n if(CCTK_Equals(model, \"Lump\"))\n {\n #include \"integral/Lump.cc\"\n } else if(CCTK_Equals(model, \"Expanding BH lattice\")) {\n if (CCTK_Equals(reset_psi, \"to value\"))\n {\n #include \"integral/ExpLat.cc\"\n }\n if (CCTK_Equals(reset_psi, \"through integrability\"))\n {\n #include \"integral/ExpLatNewt.cc\"\n }\n } else if(CCTK_Equals(model, \"Inhomogeneous Helmholtz\")) {\n if (CCTK_Equals(reset_psi, \"to value\"))\n {\n #include \"integral/IHelmholtzCoeff.cc\"\n }\n if (CCTK_Equals(reset_psi, \"through integrability\"))\n {\n #include \"integral/IHelmholtz.cc\"\n }\n }\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n return;\n}\n", "CT_RelaxPsi.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n#include \"cctk_Schedule.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\n#include \n\nusing namespace Carpet;\n\nextern \"C\" void CT_RelaxPsi(CCTK_ARGUMENTS, \n CCTK_INT level, \n CCTK_INT nsteps,\n CCTK_INT init_psi, \n CCTK_INT prol_psi, \n CCTK_INT rest_psi,\n CCTK_INT add_err,\n CCTK_INT rset_psi,\n CCTK_INT init_coeff,\n CCTK_INT enf_int)\n{\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n CCTK_VInfo(CCTK_THORNSTRING, \"=== Level %d ===\", level);\n\n ENTER_LEVEL_MODE(cctkGH,level) {\n CCTK_INT step = 0;\n CCTK_REAL norm = 1e+03;\n std::vector value(number_of_equations);\n\n if (init_psi) CT_InitializePsi(CCTK_PASS_CTOC);\n if (prol_psi) CT_Prolongate(CCTK_PASS_CTOC, \"CT_MultiLevel::psi\"); \n if (rest_psi)\n {\n CT_Restrict(CCTK_PASS_CTOC, \"CT_MultiLevel::psi\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_MultiLevel::coeffs\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testK\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testdxK\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testdyK\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testdzK\"); \n }\n if (add_err)\n {\n CT_InitializeError(CCTK_PASS_CTOC);\n CT_Prolongate(CCTK_PASS_CTOC, \"CT_MultiLevel::err\"); \n CT_AddErrorToPsi(CCTK_PASS_CTOC);\n }\n// if (init_coeff) CT_InitializeCoefficients(CCTK_PASS_CTOC);\n\n // In this case, unlike the CT_RelaxError case, the norm shouldn't be \n // used as a stopping criterion, but rather the norm of the residual.\n while (norm > tol && step < nsteps)\n {\n double tmp;\n CT_SolvePsiEquation(CCTK_PASS_CTOC, &tmp, &step);\n\n if (rset_psi > 0 && step%reset_every == 0)\n {\n for (int nequation=0; nequation < number_of_equations; nequation++) value[nequation] = reset_value[nequation];\n CT_Reset(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_psi\", &value[0], 0);\n }\n if (enf_int) CT_EnforceInt(CCTK_PASS_CTOC, &value[0]); // Is the conditional necessary?\n if (rset_psi < 0 && step%reset_every == 0)\n {\n CT_Reset(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_psi\", &value[0], 1);\n }\n CT_UpdateBoundaries(CCTK_PASS_CTOC, \"CT_MultiLevel::psi\");\n\n if (CCTK_Equals(compare_to_exact, \"yes\")) CT_CompareToExact(CCTK_PASS_CTOC, 0);\n if (CCTK_Equals(output_walk,\"yes\"))\n {\n CT_CalcPsiResidual(CCTK_PASS_CTOC, step, 0, &tmp, 0);\n CT_OutputWalk(CCTK_PASS_CTOC);\n }\n CT_CalcPsiResidual(CCTK_PASS_CTOC, step, 0, &norm, 0);\n }\n\n for (int nequation=0; nequation < number_of_equations; nequation++)\n CT_Copy(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_psi[0]\", \"CT_MultiLevel::ct_psi_copy[0]\", nequation);\n\n CT_CalcPsiResidual(CCTK_PASS_CTOC, step, 1, &norm, 0);\n CT_UpdateBoundaries(CCTK_PASS_CTOC, \"CT_MultiLevel::residual\");\n CT_UpdateBoundaries(CCTK_PASS_CTOC, \"CT_MultiLevel::coeffs\");\n for (int nequation=0; nequation < number_of_equations; nequation++)\n CT_Copy(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_residual[0]\", \"CT_MultiLevel::ct_residual_copy[0]\", nequation);\n\n } LEAVE_LEVEL_MODE; \n\n return;\n}\n", "CT_InitializeConstants.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_InitializeConstants(CCTK_ARGUMENTS)\n{\n BEGIN_REFLEVEL_LOOP(cctkGH) {\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n LC_LOOP3 (EL_INI,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n ct_zero[index] = 0;\n } LC_ENDLOOP3 (EL_INI);\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n } END_REFLEVEL_LOOP; \n\n return;\n}\n", "CT_OutputWalk.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\n#include \n\nextern \"C\" void CT_OutputWalk(CCTK_ARGUMENTS)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n CCTK_REAL c_value = atof(\"nan\"), r_value = atof(\"nan\");\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n LC_LOOP3 (EL_INI,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int sindex = CCTK_GFINDEX3D(cctkGH,i,j,k);\n int index = sindex + nequation * npoints;\n\n\t if (r[sindex] == 0)\n {\n c_value = ct_c1[index];\n r_value = ct_residual[index];\n }\n } LC_ENDLOOP3 (EL_INI);\n\n char fname[100];\n sprintf(fname, \"walk_eqn%d.asc\", nequation);\n CT_WritePairs(c_value, r_value, fname); \n }\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n return;\n}\n", "CT_InitializeResidual.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_InitializeResidual(CCTK_ARGUMENTS)\n{\n BEGIN_REFLEVEL_LOOP(cctkGH) {\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n LC_LOOP3 (EL_INI,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation * npoints;\n\n ct_residual[index] = 0;\n ct_residual_above[index] = 0;\n } LC_ENDLOOP3 (EL_INI);\n }\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n } END_REFLEVEL_LOOP; \n\n return;\n}\n", "CT_InitializeError.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_InitializeError(CCTK_ARGUMENTS)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CCTK_Equals(verbose, \"yes\")) CCTK_Info(CCTK_THORNSTRING, \"Initializing error...\");\n\n if (CT_ProcessOwnsData())\n {\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n LC_LOOP3 (EL_INI,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation * npoints;\n\n ct_err[index] = 0;\n ct_err_jacobi[index] = 0;\n } LC_ENDLOOP3 (EL_INI);\n }\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n return;\n}\n", "CT_V.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n#include \"cctk_Schedule.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nusing namespace Carpet;\n\nextern \"C\" void CT_V(CCTK_ARGUMENTS, CCTK_INT toplevel, CCTK_INT init_psi)\n{\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n CCTK_INT nlevels = 2*(toplevel+1)-1;\n CCTK_INT rset_psi = CCTK_Equals(reset_psi, \"no\")? 0 : CCTK_Equals(reset_psi, \"to value\")? 1 : -1;\n\n CCTK_INT *levels = (CCTK_INT*)malloc(nlevels*sizeof(CCTK_INT));\n CCTK_INT *downward = (CCTK_INT*)malloc(nlevels*sizeof(CCTK_INT));\n CT_FillFlagArrays(levels, downward, toplevel);\n\n for (int irl=0; irl0), rset_psi, 0);\n CT_RelaxError(CCTK_PASS_CTOC, \n rl, \n nsteps, \n 0, // Initialize the error\n 0, // Prolongate psi\n 0, // Restrict psi\n 0, // Restrict the residual\n (rl>0), // Add the error to psi \n rset_psi, // Reset psi \n 1); // Initialize the coefficients\n else\n CT_RelaxPsi(CCTK_PASS_CTOC, \n rl, \n nsteps, \n 0, // Initialize psi \n 0, // Prolongate psi\n 0, // Restrict psi\n 1, // Add error to psi\n rset_psi, // Reset psi\n 1, // Initialize the coefficients\n enforce_int); // Enforce the integral constraint\n }\n } \n\n free(levels);\n free(downward);\n\n return;\n}\n", "CT_CompareToExact.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_CompareToExact(CCTK_ARGUMENTS, CCTK_INT outdated_psi)\n{\n DECLARE_CCTK_PARAMETERS;\n\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n\n if (CT_ProcessOwnsData())\n {\n if (CCTK_Equals(veryverbose, \"yes\")) CCTK_Info(CCTK_THORNSTRING, \"Comparing with the exact solution...\");\n\n CCTK_REAL *epsi = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, exact_solution_gfname[nequation]);\n CCTK_REAL *elap = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, exact_laplacian_gfname[nequation]);\n\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n LC_LOOP3 (EL_CMP,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int sindex = CCTK_GFINDEX3D(cctkGH,i,j,k);\n int index = sindex + nequation * npoints;\n\n ct_terr[index] = epsi[sindex] - ct_psi[index] - exact_offset;\n if (outdated_psi) ct_terr[index] -= ct_err[index];\n } LC_ENDLOOP3 (EL_CMP);\n\n int xgh = cctk_nghostzones[0];\n int ygh = cctk_nghostzones[1];\n int zgh = cctk_nghostzones[2];\n int imin = xgh; \n int imax = cctk_lsh[0]-xgh;\n int jmin = ygh;\n int jmax = cctk_lsh[1]-ygh;\n int kmin = zgh;\n int kmax = cctk_lsh[2]-zgh;\n\n LC_LOOP3 (EL_TRC,\n i, j, k, imin, jmin, kmin, imax, jmax, kmax,\n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int sindex = CCTK_GFINDEX3D(cctkGH,i,j,k);\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation*npoints;\n struct stencil stnc = {\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i-2,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+2,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-2,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+2,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k-2),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k+2),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j-1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j+1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j-1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j+1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-1,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-1,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+1,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+1,k+1),\n CCTK_DELTA_SPACE(0),\n CCTK_DELTA_SPACE(1),\n CCTK_DELTA_SPACE(2),\n fd_order,\n npoints\n };\n\n CCTK_REAL epsix, epsiy, epsiz, epsixx, epsiyy, epsizz, epsixy, epsixz, epsiyz;\n CT_FD(epsi, stnc, 0,\n &epsix, &epsiy, &epsiz, &epsixx, &epsiyy, &epsizz, &epsixy, &epsixz, &epsiyz);\n\n ct_trunc[index] = elap[sindex] - epsixx - epsiyy - epsizz;\n ct_trunc_copy[index] = ct_trunc[index];\n } LC_ENDLOOP3 (EL_TRC);\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n CCTK_REAL norm;\n CT_Norm(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_terr[0]\", &norm, nequation);\n\n char fname[100];\n sprintf(fname, \"terr_norm_eqn%d.asc\", nequation);\n CT_WriteTimeSeries(Carpet::reflevel, norm, fname); \n\n CT_Norm(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_trunc[0]\", &norm, nequation);\n\n sprintf(fname, \"trunc_norm_eqn%d.asc\", nequation);\n CT_WriteTimeSeries(Carpet::reflevel, norm, fname); \n }\n\n return;\n}\n", "CT_UpdateBoundaries.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n#include \"cctk_Schedule.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_UpdateBoundaries(CCTK_ARGUMENTS, const char *varname)\n{\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CCTK_Equals(veryverbose, \"yes\")) CCTK_VINFO(\"Updating boundaries of %s...\", varname);\n \n// BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n// BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n// if (CT_ProcessOwnsData())\n// {\n if (CCTK_SyncGroup(cctkGH, varname) < 0)\n CCTK_VERROR(\"Couldn't sync variable %s\", varname); \n// }\n// } END_COMPONENT_LOOP;\n// } END_MAP_LOOP;\n\n if (!CCTK_Equals(boundary_conditions, \"none\") && CCTK_Equals(varname, \"CT_MultiLevel::psi\"))\n {\n CT_Boundaries(CCTK_PASS_CTOC, varname);\n //CCTK_SyncGroup(cctkGH, varname) // Need this? \n } else {\n int ierr = Boundary_SelectGroupForBC(cctkGH, CCTK_ALL_FACES, cctk_nghostzones[0], -1, varname, \"none\");\n if (ierr < 0)\n CCTK_VERROR(\"Failed to register boundary conditions for %s.\", varname);\n\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n if (CT_ProcessOwnsData())\n {\n CCTK_ScheduleTraverse(\"ApplyBCs\", cctkGH, NULL);\n }\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n }\n\n return;\n}\n", "CT_Reset.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_Reset(CCTK_ARGUMENTS, const char *varName, const CCTK_REAL *resetvalue, const CCTK_INT relative)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n CCTK_REAL value;\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n char varName1[100];\n sprintf(varName1, \"%s[0]\", varName);\n CCTK_REAL *gf = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, varName1);\n sprintf(varName1, \"%s[%d]\", varName, nequation);\n if (relative)\n {\n value = 0;\n if (CCTK_Equals(veryverbose, \"yes\"))\n CCTK_VInfo(CCTK_THORNSTRING, \"Resetting the value of %s by %f...\", varName, resetvalue[nequation]);\n }\n else\n {\n value = CT_GetValue(CCTK_PASS_CTOC, reset_x, reset_y, reset_z, varName1);\n if (CCTK_Equals(veryverbose, \"yes\"))\n CCTK_VInfo(CCTK_THORNSTRING, \"Resetting the value of %s at (%f, %f, %f) to %f...\", varName, reset_x, reset_y, reset_z, resetvalue[nequation]);\n }\n\n LC_LOOP3 (EL_INI,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation * npoints;\n\n gf[index] = gf[index] - value + resetvalue[nequation];\n } LC_ENDLOOP3 (EL_INI);\n }\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n return;\n}\n", "CT_SolveErrorEquation.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_SolveErrorEquation(CCTK_ARGUMENTS, CCTK_REAL *norm, CCTK_INT *step)\n{\n DECLARE_CCTK_PARAMETERS;\n\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n\n if (CT_ProcessOwnsData())\n {\n int xgh = cctk_nghostzones[0];\n int ygh = cctk_nghostzones[1];\n int zgh = cctk_nghostzones[2];\n int imin = xgh; \n int imax = cctk_lsh[0]-xgh;\n int jmin = ygh;\n int jmax = cctk_lsh[1]-ygh;\n int kmin = zgh;\n int kmax = cctk_lsh[2]-zgh;\n\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n CCTK_REAL dtime = 0.5 / (pow(CCTK_DELTA_SPACE(0),-2.0) + pow(CCTK_DELTA_SPACE(1),-2.0) + pow(CCTK_DELTA_SPACE(2),-2.0)); \n\n CCTK_REAL om = omega;\n if (CCTK_Equals(use_srj,\"yes\"))\n {\n if ((CCTK_Equals(srj_scheme,\"6-32\") && CCTK_Equals(single_srj_scheme,\"yes\"))\n || (CCTK_Equals(srj_scheme,\"6-32\") && Carpet::reflevel==0))\n {\n #include \"SRJ/P6_32.dat\"\n om = omegaSRJ[*step % (sizeof(omegaSRJ)/sizeof(omegaSRJ[0]))];\n }\n else if ((CCTK_Equals(srj_scheme,\"6-64\") && CCTK_Equals(single_srj_scheme,\"yes\"))\n || (CCTK_Equals(srj_scheme,\"6-64\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==0)\n || (CCTK_Equals(srj_scheme,\"6-32\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==1))\n {\n #include \"SRJ/P6_64.dat\"\n om = omegaSRJ[*step % (sizeof(omegaSRJ)/sizeof(omegaSRJ[0]))];\n }\n else if ((CCTK_Equals(srj_scheme,\"6-128\") && CCTK_Equals(single_srj_scheme,\"yes\"))\n || (CCTK_Equals(srj_scheme,\"6-128\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==0)\n || (CCTK_Equals(srj_scheme,\"6-64\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==1)\n || (CCTK_Equals(srj_scheme,\"6-32\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==2))\n {\n #include \"SRJ/P6_128.dat\"\n om = omegaSRJ[*step % (sizeof(omegaSRJ)/sizeof(omegaSRJ[0]))];\n }\n else if ((CCTK_Equals(srj_scheme,\"6-256\") && CCTK_Equals(single_srj_scheme,\"yes\"))\n || (CCTK_Equals(srj_scheme,\"6-256\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==0)\n || (CCTK_Equals(srj_scheme,\"6-128\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==1)\n || (CCTK_Equals(srj_scheme,\"6-64\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==2)\n || (CCTK_Equals(srj_scheme,\"6-32\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==3))\n {\n #include \"SRJ/P6_256.dat\"\n om = omegaSRJ[*step % (sizeof(omegaSRJ)/sizeof(omegaSRJ[0]))];\n }\n else if ((CCTK_Equals(srj_scheme,\"6-512\") && CCTK_Equals(single_srj_scheme,\"yes\"))\n || (CCTK_Equals(srj_scheme,\"6-512\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==0)\n || (CCTK_Equals(srj_scheme,\"6-256\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==1)\n || (CCTK_Equals(srj_scheme,\"6-128\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==2)\n || (CCTK_Equals(srj_scheme,\"6-64\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==3)\n || (CCTK_Equals(srj_scheme,\"6-32\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==4))\n {\n #include \"SRJ/P6_512.dat\"\n om = omegaSRJ[*step % (sizeof(omegaSRJ)/sizeof(omegaSRJ[0]))];\n }\n else if ((CCTK_Equals(srj_scheme,\"6-1024\") && CCTK_Equals(single_srj_scheme,\"yes\"))\n || (CCTK_Equals(srj_scheme,\"6-1024\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==0)\n || (CCTK_Equals(srj_scheme,\"6-512\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==1)\n || (CCTK_Equals(srj_scheme,\"6-256\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==2)\n || (CCTK_Equals(srj_scheme,\"6-128\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==3)\n || (CCTK_Equals(srj_scheme,\"6-64\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==4)\n || (CCTK_Equals(srj_scheme,\"6-32\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==5))\n {\n #include \"SRJ/P6_1024.dat\"\n om = omegaSRJ[*step % (sizeof(omegaSRJ)/sizeof(omegaSRJ[0]))];\n }\n else if ((CCTK_Equals(srj_scheme,\"6-2048\") && CCTK_Equals(single_srj_scheme,\"yes\"))\n || (CCTK_Equals(srj_scheme,\"6-2048\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==0)\n || (CCTK_Equals(srj_scheme,\"6-1024\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==1)\n || (CCTK_Equals(srj_scheme,\"6-512\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==2)\n || (CCTK_Equals(srj_scheme,\"6-256\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==3)\n || (CCTK_Equals(srj_scheme,\"6-128\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==4)\n || (CCTK_Equals(srj_scheme,\"6-64\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==5)\n || (CCTK_Equals(srj_scheme,\"6-32\") && CCTK_Equals(single_srj_scheme,\"no\") && Carpet::reflevel==6))\n {\n #include \"SRJ/P6_2048.dat\"\n om = omegaSRJ[*step % (sizeof(omegaSRJ)/sizeof(omegaSRJ[0]))];\n }\n else if (CCTK_Equals(srj_scheme,\"6-150\"))\n {\n #include \"SRJ/P6_150.dat\"\n om = omegaSRJ[*step % (sizeof(omegaSRJ)/sizeof(omegaSRJ[0]))];\n }\n }\n\n struct coeffptr *cptr = (struct coeffptr *) malloc(number_of_equations*sizeof(struct coeffptr));\n CT_PopulatePointerStruct(CCTK_PASS_CTOC, cptr);\n\n LC_LOOP3 (EL_RLX,\n i, j, k, imin, jmin, kmin, imax, jmax, kmax,\n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n int sindex = CCTK_GFINDEX3D(cctkGH,i,j,k);\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation*npoints;\n struct stencil stnc = {\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i-2,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+2,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-2,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+2,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k-2),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k+2),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j-1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j+1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j-1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j+1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-1,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-1,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+1,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+1,k+1),\n CCTK_DELTA_SPACE(0),\n CCTK_DELTA_SPACE(1),\n CCTK_DELTA_SPACE(2),\n fd_order,\n npoints\n };\n CT_InitializeCoefficients(sindex, nequation, &cptr[nequation], stnc);\n\n CCTK_REAL errx, erry, errz, errxx, erryy, errzz, errxy, errxz, erryz;\n CT_FD(ct_err, stnc, nequation,\n &errx, &erry, &errz, &errxx, &erryy, &errzz, &errxy, &errxz, &erryz);\n\n CCTK_REAL err0 = pow(ct_psi[index] + ct_a0[index] + ct_err[index], n0[nequation]) - pow(ct_psi[index] + ct_a0[index], n0[nequation]);\n CCTK_REAL err1 = pow(ct_psi[index] + ct_a1[index] + ct_err[index], n1[nequation]) - pow(ct_psi[index] + ct_a1[index], n1[nequation]);\n CCTK_REAL err2 = pow(ct_psi[index] + ct_a2[index] + ct_err[index], n2[nequation]) - pow(ct_psi[index] + ct_a2[index], n2[nequation]);\n CCTK_REAL err3 = pow(ct_psi[index] + ct_a3[index] + ct_err[index], n3[nequation]) - pow(ct_psi[index] + ct_a3[index], n3[nequation]);\n CCTK_REAL err4 = pow(ct_psi[index] + ct_a4[index] + ct_err[index], n4[nequation]) - pow(ct_psi[index] + ct_a4[index], n4[nequation]);\n CCTK_REAL res = ct_residual_above[index];\n\n ct_err_jacobi[index] = ct_err[index] + om * dtime * ( ct_cxx[index] * errxx\n + ct_cyy[index] * erryy\n + ct_czz[index] * errzz\n + ct_cxy[index] * errxy\n + ct_cxz[index] * errxz\n + ct_cyz[index] * erryz\n + ct_cx[index] * errx\n + ct_cy[index] * erry \n + ct_cz[index] * errz\n + ct_c0[index] * err0\n + ct_c1[index] * err1\n + ct_c2[index] * err2\n + ct_c3[index] * err3\n + ct_c4[index] * err4\n - res );\n if (CCTK_Equals(gs_update,\"yes\") || CCTK_Equals(use_srj_err,\"no\")) ct_err[index] = ct_err_jacobi[index];\n }\n } LC_ENDLOOP3 (EL_RLX);\n\n if (CCTK_Equals(gs_update,\"no\") || CCTK_Equals(use_srj_err,\"yes\"))\n {\n LC_LOOP3 (EL_CPY,\n i, j, k, imin, jmin, kmin, imax, jmax, kmax,\n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation*npoints;\n\n ct_err[index] = ct_err_jacobi[index];\n }\n } LC_ENDLOOP3 (EL_CPY);\n }\n\n free(cptr);\n } // if\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n char name[100];\n *norm = 0;\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n CCTK_REAL enorm;\n sprintf(name, \"CT_MultiLevel::ct_err[0]\");\n CT_Norm(CCTK_PASS_CTOC, name, &enorm, nequation);\n\n if (nequation == 0) *step = *step + 1;\n\n if (CCTK_Equals(veryverbose,\"yes\")) CCTK_VInfo(CCTK_THORNSTRING, \"Iteration %d, errnorm = %1.10e\", *step, enorm);\n\n sprintf(name, \"err_norm_eqn%d.asc\", nequation);\n if (CCTK_Equals(output_norms,\"yes\")) CT_WriteTimeSeries(*step, enorm, name); \n *norm += enorm;\n }\n\n return;\n}\n", "CT_RestoreError.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_RestoreError(CCTK_ARGUMENTS)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CCTK_Equals(verbose, \"yes\")) CCTK_Info(CCTK_THORNSTRING, \"Restoring error...\");\n\n if (CT_ProcessOwnsData())\n {\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n LC_LOOP3 (EL_INI,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation * npoints;\n\n ct_err[index] = ct_err_copy[index];\n } LC_ENDLOOP3 (EL_INI);\n }\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n return;\n}\n", "CT_PopulatePointerStruct.cc": "#include \n#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_PopulatePointerStruct(CCTK_ARGUMENTS, struct coeffptr *cptr)\n{\n DECLARE_CCTK_PARAMETERS;\n DECLARE_CCTK_ARGUMENTS;\n\n CCTK_REAL **plist = (CCTK_REAL**) malloc(sizeof(CCTK_REAL*));\n\n if(CCTK_Equals(model, \"Bowen-York\"))\n {\n #include \"extras/BowenYork.cc\"\n }\n else if (CCTK_Equals(model, \"Expanding BH lattice\"))\n {\n #include \"extras/ExpLat.cc\"\n }\n else if (CCTK_Equals(model, \"Lump\"))\n {\n #include \"extras/Lump.cc\"\n }\n\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n struct coeffptr tmp = {\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, cxx_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, cxy_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, cxz_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, cyy_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, cyz_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, czz_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, cx_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, cy_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, cz_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, c0_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, c1_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, c2_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, c3_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, c4_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, a0_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, a1_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, a2_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, a3_gfname[nequation]),\n (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, a4_gfname[nequation]),\n ct_cxx,\n ct_cxy,\n ct_cxz,\n ct_cyy,\n ct_cyz,\n ct_czz,\n ct_cx,\n ct_cy,\n ct_cz,\n ct_c0,\n ct_c1,\n ct_c2,\n ct_c3,\n ct_c4,\n ct_a0,\n ct_a1,\n ct_a2,\n ct_a3,\n ct_a4,\n ct_psi,\n ct_auxiliary,\n plist \n };\n cptr[nequation] = tmp;\n }\n\n return;\n}\n", "CT_Utils.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n\n#include \"CT_MultiLevel.hh\"\n\n#ifdef CCTK_MPI\n# include \n#endif\n\nusing namespace Carpet;\n\nint CT_ProcessOwnsData()\n{\n int rank;\n\n MPI_Comm_rank(MPI_COMM_WORLD, &rank);\n int pc = vhh.AT(Carpet::mglevel)->processor(Carpet::reflevel,Carpet::component);\n\n return (rank == pc);\n}\n \nextern \"C\" void CT_Restrict(CCTK_ARGUMENTS, const char *varname)\n{\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CCTK_Equals(verbose, \"yes\")) CCTK_VInfo(CCTK_THORNSTRING, \"Restricting %s...\", varname);\n\n int ml=Carpet::mglevel;\n int ll=Carpet::reflevel;\n for (comm_state state; not state.done(); state.step()) {\n const int g = CCTK_GroupIndex(varname); \n const int active_tl = CCTK_ActiveTimeLevelsGI (cctkGH, g);\n assert (active_tl>=0);\n const int tl = active_tl > 1 ? timelevel : 0;\n for (int m=0; m<(int)arrdata.AT(g).size(); ++m) {\n for (int v = 0; v < (int)arrdata.AT(g).AT(m).data.size(); ++v) {\n ggf *const gv = arrdata.AT(g).AT(m).data.AT(v);\n gv->ref_restrict_all (state, tl, ll, ml);\n }\n }\n } // for state\n\n CT_UpdateBoundaries(CCTK_PASS_CTOC, varname);\n\n return;\n}\n\nextern \"C\" void CT_Prolongate(CCTK_ARGUMENTS, const char *varname)\n{\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CCTK_Equals(verbose, \"yes\")) CCTK_VInfo(CCTK_THORNSTRING, \"Prolongating %s...\", varname);\n\n int ml=Carpet::mglevel;\n int ll=Carpet::reflevel;\n for (comm_state state; not state.done(); state.step()) {\n const int g = CCTK_GroupIndex(varname); \n const int active_tl = CCTK_ActiveTimeLevelsGI (cctkGH, g);\n assert (active_tl>=0);\n const int tl = active_tl > 1 ? timelevel : 0;\n for (int m=0; m<(int)arrdata.AT(g).size(); ++m) {\n for (int v = 0; v < (int)arrdata.AT(g).AT(m).data.size(); ++v) {\n ggf *const gv = arrdata.AT(g).AT(m).data.AT(v);\n gv->ref_prolongate_all (state, tl, ll, ml, cctk_time);\n gv->ref_bnd_prolongate_all (state, tl, ll, ml, cctk_time);\n }\n }\n } // for state\n\n CT_UpdateBoundaries(CCTK_PASS_CTOC, varname);\n\n return;\n}\n\nextern \"C\" void CT_ProlongateBndrs(CCTK_ARGUMENTS, const char *varname)\n{\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CCTK_Equals(verbose, \"yes\")) CCTK_VInfo(CCTK_THORNSTRING, \"Prolongating boundaries of %s...\", varname);\n\n int ml=Carpet::mglevel;\n int ll=Carpet::reflevel;\n for (comm_state state; not state.done(); state.step()) {\n const int g = CCTK_GroupIndex(varname); \n const int active_tl = CCTK_ActiveTimeLevelsGI (cctkGH, g);\n assert (active_tl>=0);\n const int tl = active_tl > 1 ? timelevel : 0;\n for (int m=0; m<(int)arrdata.AT(g).size(); ++m) {\n for (int v = 0; v < (int)arrdata.AT(g).AT(m).data.size(); ++v) {\n ggf *const gv = arrdata.AT(g).AT(m).data.AT(v);\n// gv->ref_prolongate_all (state, tl, ll, ml, cctk_time);\n gv->ref_bnd_prolongate_all (state, tl, ll, ml, cctk_time);\n }\n }\n } // for state\n\n return;\n}\n\nextern \"C\" void CT_FD(const CCTK_REAL *gfunc, const struct stencil stnc, const int nequation,\n CCTK_REAL *derx, CCTK_REAL *dery, CCTK_REAL *derz,\n CCTK_REAL *derxx, CCTK_REAL *deryy, CCTK_REAL *derzz,\n CCTK_REAL *derxy, CCTK_REAL *derxz, CCTK_REAL *deryz)\n{\n int shft = nequation * stnc.npoints;\n if (stnc.order == 2)\n {\n *derx = ( gfunc[stnc.px+shft] - gfunc[stnc.mx+shft] ) / (2.0*stnc.dx);\n *dery = ( gfunc[stnc.py+shft] - gfunc[stnc.my+shft] ) / (2.0*stnc.dy);\n *derz = ( gfunc[stnc.pz+shft] - gfunc[stnc.mz+shft] ) / (2.0*stnc.dz);\n *derxx = ( gfunc[stnc.px+shft] + gfunc[stnc.mx+shft] - 2.0 * gfunc[stnc.c+shft] ) / (stnc.dx*stnc.dx);\n *deryy = ( gfunc[stnc.py+shft] + gfunc[stnc.my+shft] - 2.0 * gfunc[stnc.c+shft] ) / (stnc.dy*stnc.dy);\n *derzz = ( gfunc[stnc.pz+shft] + gfunc[stnc.mz+shft] - 2.0 * gfunc[stnc.c+shft] ) / (stnc.dz*stnc.dz);\n *derxy = ( gfunc[stnc.mxmy+shft] - gfunc[stnc.mxpy+shft] - gfunc[stnc.pxmy+shft] + gfunc[stnc.pxpy+shft] ) / (4*stnc.dx*stnc.dy);\n *derxz = ( gfunc[stnc.mxmz+shft] - gfunc[stnc.mxpz+shft] - gfunc[stnc.pxmz+shft] + gfunc[stnc.pxpz+shft] ) / (4*stnc.dx*stnc.dz);\n *deryz = ( gfunc[stnc.mymz+shft] - gfunc[stnc.mypz+shft] - gfunc[stnc.pymz+shft] + gfunc[stnc.pypz+shft] ) / (4*stnc.dy*stnc.dz);\n } else if (stnc.order == 4) {\n *derx = ( gfunc[stnc.m2x+shft] - gfunc[stnc.p2x+shft] ) / (12.0*stnc.dx) + 2.0 * ( gfunc[stnc.px+shft] - gfunc[stnc.mx+shft] ) / (3.0*stnc.dx);\n *dery = ( gfunc[stnc.m2y+shft] - gfunc[stnc.p2y+shft] ) / (12.0*stnc.dy) + 2.0 * ( gfunc[stnc.py+shft] - gfunc[stnc.my+shft] ) / (3.0*stnc.dy);\n *derz = ( gfunc[stnc.m2z+shft] - gfunc[stnc.p2z+shft] ) / (12.0*stnc.dz) + 2.0 * ( gfunc[stnc.pz+shft] - gfunc[stnc.mz+shft] ) / (3.0*stnc.dz);\n *derxx = - ( gfunc[stnc.m2x+shft] + gfunc[stnc.p2x+shft] ) / (12.0*stnc.dx*stnc.dx) + 4.0 * (gfunc[stnc.px+shft] + gfunc[stnc.mx+shft]) / (3.0*stnc.dx*stnc.dx) - 2.5 * gfunc[stnc.c+shft] / (stnc.dx*stnc.dx);\n *deryy = - ( gfunc[stnc.m2y+shft] + gfunc[stnc.p2y+shft] ) / (12.0*stnc.dy*stnc.dy) + 4.0 * (gfunc[stnc.py+shft] + gfunc[stnc.my+shft]) / (3.0*stnc.dy*stnc.dy) - 2.5 * gfunc[stnc.c+shft] / (stnc.dy*stnc.dy);\n *derzz = - ( gfunc[stnc.m2z+shft] + gfunc[stnc.p2z+shft] ) / (12.0*stnc.dz*stnc.dz) + 4.0 * (gfunc[stnc.pz+shft] + gfunc[stnc.mz+shft]) / (3.0*stnc.dz*stnc.dz) - 2.5 * gfunc[stnc.c+shft] / (stnc.dz*stnc.dz);\n // FIXME: the expressions below are only 2nd order accurate!\n *derxy = ( gfunc[stnc.mxmy+shft] - gfunc[stnc.mxpy+shft] - gfunc[stnc.pxmy+shft] + gfunc[stnc.pxpy+shft] ) / (4*stnc.dx*stnc.dy);\n *derxz = ( gfunc[stnc.mxmz+shft] - gfunc[stnc.mxpz+shft] - gfunc[stnc.pxmz+shft] + gfunc[stnc.pxpz+shft] ) / (4*stnc.dx*stnc.dz);\n *deryz = ( gfunc[stnc.mymz+shft] - gfunc[stnc.mypz+shft] - gfunc[stnc.pymz+shft] + gfunc[stnc.pypz+shft] ) / (4*stnc.dy*stnc.dz);\n } else {\n CCTK_WARN(0, \"Differencing order not supported\");\n }\n\n return;\n}\n\nextern \"C\" void CT_PrintError(CCTK_ARGUMENTS, const CCTK_INT nequation)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n int xgh = cctk_nghostzones[0];\n int ygh = cctk_nghostzones[1];\n int zgh = cctk_nghostzones[2];\n int imin = xgh; \n int imax = cctk_lsh[0]-xgh;\n int jmin = ygh;\n int jmax = cctk_lsh[1]-ygh;\n int kmin = zgh;\n int kmax = cctk_lsh[2]-zgh;\n\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n LC_LOOP3 (EL_INI,\n //i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n i, j, k, imin, jmin, kmin, imax, jmax, kmax,\n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation * npoints;\n\n printf(\"%f\\t\", ct_err[index]);\n } LC_ENDLOOP3 (EL_INI);\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n printf(\"\\n\");\n\n return;\n}\n\nextern \"C\" void CT_PrintPsi(CCTK_ARGUMENTS, const CCTK_INT nequation)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n int xgh = cctk_nghostzones[0];\n int ygh = cctk_nghostzones[1];\n int zgh = cctk_nghostzones[2];\n int imin = xgh; \n int imax = cctk_lsh[0]-xgh;\n int jmin = ygh;\n int jmax = cctk_lsh[1]-ygh;\n int kmin = zgh;\n int kmax = cctk_lsh[2]-zgh;\n\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n LC_LOOP3 (EL_INI,\n //i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n i, j, k, imin, jmin, kmin, imax, jmax, kmax,\n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation * npoints;\n\n printf(\"%f\\t\", ct_psi[index]);\n } LC_ENDLOOP3 (EL_INI);\n }\n\n CCTK_REAL norm;\n char psiname[100];\n sprintf(psiname, \"CT_MultiLevel::ct_residual[0]\");\n CT_Norm(CCTK_PASS_CTOC, psiname, &norm, nequation);\n printf(\"norm = %f\\n\", norm);\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n printf(\"\\n\");\n\n return;\n}\n\n//extern \"C\" void CT_Norm(CCTK_ARGUMENTS, const string *varName, CCTK_REAL *norm)\nextern \"C\" void CT_Norm(CCTK_ARGUMENTS, const char *varName, CCTK_REAL *norm, const CCTK_INT nequation)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n CCTK_REAL *var = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, varName);\n\n int xgh = cctk_nghostzones[0];\n int ygh = cctk_nghostzones[1];\n int zgh = cctk_nghostzones[2];\n int imin = xgh; \n int imax = cctk_lsh[0]-xgh;\n int jmin = ygh;\n int jmax = cctk_lsh[1]-ygh;\n int kmin = zgh;\n int kmax = cctk_lsh[2]-zgh;\n\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n int n = 0;\n CCTK_REAL sum = 0;\n\n#pragma omp parallel reduction(+: sum, n)\n LC_LOOP3 (EL_NRM,\n i, j, k, imin, jmin, kmin, imax, jmax, kmax,\n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation * npoints;\n\n sum += fabs(var[index]);\n n++;\n } LC_ENDLOOP3 (EL_NRM);\n\n CCTK_REAL localsum = sum, globalsum;\n CCTK_INT localn = n, globaln;\n\n MPI_Reduce(&localsum, &globalsum, 1, MPI_DOUBLE, MPI_SUM, 0, MPI_COMM_WORLD);\n MPI_Reduce(&localn, &globaln, 1, MPI_INT, MPI_SUM, 0, MPI_COMM_WORLD);\n MPI_Bcast(&globalsum, 1, MPI_DOUBLE, 0, MPI_COMM_WORLD);\n MPI_Bcast(&globaln, 1, MPI_INT, 0, MPI_COMM_WORLD);\n\n *norm = globalsum / globaln;\n } \n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n return;\n}\n\nextern \"C\" void CT_Integral(CCTK_ARGUMENTS, const char *varName, CCTK_REAL *integ, const CCTK_INT refinement, const CCTK_INT nequation)\n{\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n CCTK_REAL *var = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, varName);\n\n int xgh = cctk_nghostzones[0];\n int ygh = cctk_nghostzones[1];\n int zgh = cctk_nghostzones[2];\n int imin = xgh; \n int imax = cctk_lsh[0]-xgh;\n int jmin = ygh;\n int jmax = cctk_lsh[1]-ygh;\n int kmin = zgh;\n int kmax = cctk_lsh[2]-zgh;\n\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n CCTK_REAL sum = 0, dV = CCTK_DELTA_SPACE(0) * CCTK_DELTA_SPACE(1) * CCTK_DELTA_SPACE(2);\n\n#pragma omp parallel reduction(+: sum)\n LC_LOOP3 (EL_NRM,\n i, j, k, imin, jmin, kmin, imax, jmax, kmax,\n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation * npoints;\n\n sum += var[index] * dV;\n } LC_ENDLOOP3 (EL_NRM);\n\n CCTK_REAL localinteg = sum;\n MPI_Reduce(&localinteg, integ, 1, MPI_DOUBLE, MPI_SUM, 0, MPI_COMM_WORLD);\n MPI_Bcast(integ, 1, MPI_DOUBLE, 0, MPI_COMM_WORLD);\n } \n\n return;\n}\n\n/*extern \"C\" void CT_Integral(CCTK_ARGUMENTS, const char *varName, CCTK_REAL *integ, CCTK_INT reffac)\n{\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n int xgh = cctk_nghostzones[0];\n int ygh = cctk_nghostzones[1];\n int zgh = cctk_nghostzones[2];\n int imin = xgh; \n int imax = cctk_lsh[0]-xgh;\n int jmin = ygh;\n int jmax = cctk_lsh[1]-ygh;\n int kmin = zgh;\n int kmax = cctk_lsh[2]-zgh;\n CCTK_REAL xmin = x[CCTK_GFINDEX3D(cctkGH,imin,jmin,kmin)];\n CCTK_REAL ymin = y[CCTK_GFINDEX3D(cctkGH,imin,jmin,kmin)];\n CCTK_REAL zmin = z[CCTK_GFINDEX3D(cctkGH,imin,jmin,kmin)];\n CCTK_REAL dx = CCTK_DELTA_SPACE(0)/(double)reffac, dy = CCTK_DELTA_SPACE(1)/(double)reffac, dz = CCTK_DELTA_SPACE(2)/(double)reffac;\n\n CCTK_INT npointsx = (imax-imin) * reffac; // Only for periodic domains\n CCTK_INT npointsy = (jmax-jmin) * reffac;\n CCTK_INT npointsz = (kmax-kmin) * reffac;\n CCTK_INT num_dims = 3, npoints=npointsx*npointsy*npointsz, num_input_arrays = 1, num_output_arrays = 1;\n CCTK_INT operator_handle = CCTK_InterpHandle(\"Hermite polynomial interpolation\");\n CCTK_INT param_table_handle = Util_TableCreate(UTIL_TABLE_FLAGS_DEFAULT);\n CCTK_INT coord_system_handle = CCTK_CoordSystemHandle(\"cart3d\");\n\n CCTK_REAL *xcoord = (CCTK_REAL*)malloc(npoints*sizeof(CCTK_REAL));\n CCTK_REAL *ycoord = (CCTK_REAL*)malloc(npoints*sizeof(CCTK_REAL));\n CCTK_REAL *zcoord = (CCTK_REAL*)malloc(npoints*sizeof(CCTK_REAL));\n\n for (int kdx=0; kdx Carpet::reflevels - 1? Carpet::reflevels - 1: topMGlevel;\n\n if (CCTK_Equals(cycle_type, \"V cycle\"))\n {\n BEGIN_REFLEVEL_LOOP(cctkGH) {\n CT_InitializePsi(CCTK_PASS_CTOC);\n CT_InitializeError(CCTK_PASS_CTOC);\n } END_REFLEVEL_LOOP;\n \n CT_V(CCTK_PASS_CTOC, topMGl, 1);\n }\n else if (CCTK_Equals(cycle_type, \"FMG cycle\"))\n {\n CT_RelaxPsi(CCTK_PASS_CTOC, 0, nrelsteps_bottom, 1, 0, 0, 0, rset_psi, 1, enforce_int);\n\n for (int toplevel=1; toplevel<=topMGl; toplevel++)\n CT_V(CCTK_PASS_CTOC, toplevel, 0);\n\n for (int fmgit=1; fmgit < fmg_niter; fmgit++)\n {\n CCTK_Info(CCTK_THORNSTRING, \"\\t\\t\");\n CCTK_VInfo(CCTK_THORNSTRING, \"\\t\\t=== FMG CYCLE #%d ===\", fmgit+1);\n CCTK_Info(CCTK_THORNSTRING, \"\\t\\t\");\n\n for (int ilev=topMGl-1; ilev>=0; ilev--)\n {\n ENTER_LEVEL_MODE(cctkGH,ilev) {\n CT_Restrict(CCTK_PASS_CTOC, \"CT_MultiLevel::psi\");\n CT_Restrict(CCTK_PASS_CTOC, \"CT_MultiLevel::coeffs\");\n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testK\");\n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testdxK\");\n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testdyK\");\n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testdzK\");\n } LEAVE_LEVEL_MODE;\n }\n\n CT_RelaxPsi(CCTK_PASS_CTOC, 0, nrelsteps_bottom, 0, 0, 0, 0, rset_psi, 0, enforce_int);\n\n for (int toplevel=1; toplevel<=topMGl; toplevel++)\n {\n CT_V(CCTK_PASS_CTOC, toplevel, 0);\n }\n }\n }\n\n for (int rl=topMGl+1; rlct_cxx[index] = cptr->cxx[sindex];\n cptr->ct_cxy[index] = cptr->cxy[sindex];\n cptr->ct_cxz[index] = cptr->cxz[sindex];\n cptr->ct_cyy[index] = cptr->cyy[sindex];\n cptr->ct_cyz[index] = cptr->cyz[sindex];\n cptr->ct_czz[index] = cptr->czz[sindex];\n cptr->ct_cx[index] = cptr->cx[sindex];\n cptr->ct_cy[index] = cptr->cy[sindex];\n cptr->ct_cz[index] = cptr->cz[sindex];\n cptr->ct_c0[index] = cptr->c0[sindex];\n cptr->ct_c1[index] = cptr->c1[sindex];\n cptr->ct_c2[index] = cptr->c2[sindex];\n cptr->ct_c3[index] = cptr->c3[sindex];\n cptr->ct_c4[index] = cptr->c4[sindex];\n cptr->ct_a0[index] = cptr->a0[sindex];\n cptr->ct_a1[index] = cptr->a1[sindex];\n cptr->ct_a2[index] = cptr->a2[sindex];\n cptr->ct_a3[index] = cptr->a3[sindex];\n cptr->ct_a4[index] = cptr->a4[sindex];\n\n return;\n}\n", "CT_CopyResidual.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_CopyResidual(CCTK_ARGUMENTS, CCTK_INT nequation)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CCTK_Equals(verbose, \"yes\")) CCTK_Info(CCTK_THORNSTRING, \"Making copy of residual...\");\n\n if (CT_ProcessOwnsData())\n {\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n LC_LOOP3 (EL_INI,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation * npoints;\n\n ct_residual_above[index] = ct_residual[index];\n } LC_ENDLOOP3 (EL_INI);\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n return;\n}\n", "CT_MultiLevel.hh": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"util_Table.h\"\n\nextern \"C\" void CT_MultiLevel(CCTK_ARGUMENTS);\nextern \"C\" void CT_V(CCTK_ARGUMENTS, const CCTK_INT toplevel, const CCTK_INT init_psi);\nextern \"C\" void CT_FillFlagArrays(CCTK_INT *levels, CCTK_INT *downward, const CCTK_INT toplevel);\nextern \"C\" void CT_InitializePsi(CCTK_ARGUMENTS);\nextern \"C\" void CT_InitializeError(CCTK_ARGUMENTS);\nextern \"C\" void CT_InitializeCoefficients(const int sindex, const int nequation, struct coeffptr *cptr, const struct stencil stnc);\nextern \"C\" void CT_InitializeConstants(CCTK_ARGUMENTS);\nextern \"C\" void CT_SolvePsiEquation(CCTK_ARGUMENTS, CCTK_REAL *norm, CCTK_INT *step);\nextern \"C\" void CT_SolveErrorEquation(CCTK_ARGUMENTS, CCTK_REAL *norm, CCTK_INT *step);\nextern \"C\" void CT_CalcPsiResidual(CCTK_ARGUMENTS, const CCTK_INT step, const CCTK_INT output, CCTK_REAL *norm, CCTK_INT outdated_psi);\nextern \"C\" void CT_CalcErrResidual(CCTK_ARGUMENTS, const CCTK_INT step, const CCTK_INT output, CCTK_REAL *norm);\nextern \"C\" void CT_CompareToExact(CCTK_ARGUMENTS, const CCTK_INT outdated_psi);\nextern \"C\" void CT_AddErrorToPsi(CCTK_ARGUMENTS);\nextern \"C\" void CT_RestoreError(CCTK_ARGUMENTS);\nextern \"C\" void CT_PrintError(CCTK_ARGUMENTS, const CCTK_INT nequation);\nextern \"C\" void CT_PrintPsi(CCTK_ARGUMENTS, const CCTK_INT nequation);\nextern \"C\" void CT_CopyResidual(CCTK_ARGUMENTS, const CCTK_INT nequation);\nextern \"C\" void CT_RelaxPsi(CCTK_ARGUMENTS, \n const CCTK_INT level,\n const CCTK_INT nsteps,\n const CCTK_INT init_psi,\n const CCTK_INT prol_psi,\n const CCTK_INT rest_psi,\n const CCTK_INT add_err,\n const CCTK_INT rset_psi,\n const CCTK_INT init_coeff,\n const CCTK_INT enf_int);\nextern \"C\" void CT_RelaxError(CCTK_ARGUMENTS, \n const CCTK_INT level,\n const CCTK_INT nsteps,\n const CCTK_INT init_err,\n const CCTK_INT prol_psi,\n const CCTK_INT rest_psi,\n const CCTK_INT rest_res,\n const CCTK_INT add_err_psi,\n const CCTK_INT rset_psi,\n const CCTK_INT init_coeff);\nextern \"C\" void CT_UpdateBoundaries(CCTK_ARGUMENTS, const char *varname);\nextern \"C\" void CT_Reset(CCTK_ARGUMENTS, const char *varName, const CCTK_REAL *resetvalue, const CCTK_INT relative);\nextern \"C\" void CT_InitializeResidual(CCTK_ARGUMENTS);\nextern \"C\" void CT_EnforceInt(CCTK_ARGUMENTS, CCTK_REAL *value);\n\nint CT_ProcessOwnsData();\n\nextern \"C\" void CT_Restrict(CCTK_ARGUMENTS, const char *varname);\nextern \"C\" void CT_Prolongate(CCTK_ARGUMENTS, const char *varname);\nextern \"C\" void CT_ProlongateBndrs(CCTK_ARGUMENTS, const char *varname);\nextern \"C\" void CT_FD(const CCTK_REAL *gfunc, const struct stencil stnc, const int nequation,\n CCTK_REAL *derx, CCTK_REAL *dery, CCTK_REAL *derz,\n CCTK_REAL *derxx, CCTK_REAL *deryy, CCTK_REAL *derzz,\n CCTK_REAL *derxy, CCTK_REAL *derxz, CCTK_REAL *deryz);\nextern \"C\" void CT_Norm(CCTK_ARGUMENTS, const char *varName, CCTK_REAL *norm, const CCTK_INT nequation);\nextern \"C\" void CT_Integral(CCTK_ARGUMENTS, const char *varName, CCTK_REAL *norm, CCTK_INT refinement, CCTK_INT nequation);\nCCTK_REAL CT_GetValue(CCTK_ARGUMENTS, CCTK_REAL xcoord, CCTK_REAL ycoord, CCTK_REAL zcoord, const char *varName);\nextern \"C\" void CT_WriteTimeSeries(const CCTK_INT iteration, const CCTK_REAL value, const char *filename);\nextern \"C\" void CT_WritePairs(const CCTK_REAL value1, const CCTK_REAL value2, const char *filename);\nextern \"C\" void CT_OutputWalk(CCTK_ARGUMENTS);\nextern \"C\" void CT_Copy(CCTK_ARGUMENTS, const char *varName1, const char *varName2, const CCTK_INT nequation);\nextern \"C\" void CT_ClearFiles(CCTK_ARGUMENTS);\nextern \"C\" void CT_InitializeADM(CCTK_ARGUMENTS);\nextern \"C\" void CT_SetAuxiliaries(const int sindex, const struct stencil stnc, const struct coeffptr cptr);\nextern \"C\" void CT_PopulatePointerStruct(CCTK_ARGUMENTS, struct coeffptr *cptr);\nextern \"C\" void CT_Boundaries(CCTK_ARGUMENTS, const char *varname);\n\nstruct coeffptr\n{\n CCTK_REAL *cxx;\n CCTK_REAL *cxy;\n CCTK_REAL *cxz;\n CCTK_REAL *cyy;\n CCTK_REAL *cyz;\n CCTK_REAL *czz;\n CCTK_REAL *cx;\n CCTK_REAL *cy;\n CCTK_REAL *cz;\n CCTK_REAL *c0;\n CCTK_REAL *c1;\n CCTK_REAL *c2;\n CCTK_REAL *c3;\n CCTK_REAL *c4;\n CCTK_REAL *a0;\n CCTK_REAL *a1;\n CCTK_REAL *a2;\n CCTK_REAL *a3;\n CCTK_REAL *a4;\n CCTK_REAL *ct_cxx;\n CCTK_REAL *ct_cxy;\n CCTK_REAL *ct_cxz;\n CCTK_REAL *ct_cyy;\n CCTK_REAL *ct_cyz;\n CCTK_REAL *ct_czz;\n CCTK_REAL *ct_cx;\n CCTK_REAL *ct_cy;\n CCTK_REAL *ct_cz;\n CCTK_REAL *ct_c0;\n CCTK_REAL *ct_c1;\n CCTK_REAL *ct_c2;\n CCTK_REAL *ct_c3;\n CCTK_REAL *ct_c4;\n CCTK_REAL *ct_a0;\n CCTK_REAL *ct_a1;\n CCTK_REAL *ct_a2;\n CCTK_REAL *ct_a3;\n CCTK_REAL *ct_a4;\n CCTK_REAL *ct_psi;\n CCTK_REAL *ct_auxiliary;\n CCTK_REAL **extras;\n};\n\nstruct stencil\n{\n int c;\n int mx;\n int px;\n int my;\n int py;\n int mz;\n int pz;\n int m2x;\n int p2x;\n int m2y;\n int p2y;\n int m2z;\n int p2z;\n int mxmy;\n int mxpy;\n int pxmy;\n int pxpy;\n int mxmz;\n int mxpz;\n int pxmz;\n int pxpz;\n int mymz;\n int mypz;\n int pymz;\n int pypz;\n CCTK_REAL dx;\n CCTK_REAL dy;\n CCTK_REAL dz;\n int order;\n int npoints;\n};\n", "CT_Boundaries.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n#include \"cctk_Loop.h\"\n\n#include \"carpet.hh\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_Boundaries(CCTK_ARGUMENTS, const char *varname)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n if (CCTK_Equals(verbose, \"yes\")) CCTK_Info(CCTK_THORNSTRING, \"Apply BCs...\");\n\n int ivari = CCTK_FirstVarIndex(varname);\n int ivarf = CCTK_FirstVarIndex(varname) + CCTK_NumVarsInGroup(varname);\n\n CCTK_INT bndsize[6], is_ghostbnd[6], is_symbnd[6], is_physbnd[6];\n GetBoundarySizesAndTypes(cctkGH, 6, bndsize, is_ghostbnd, is_symbnd, is_physbnd);\n CCTK_INT ivertex = CCTK_GFINDEX3D(cctkGH,cctk_lsh[0]-bndsize[1]-1,cctk_lsh[1]-bndsize[3]-1,cctk_lsh[2]-bndsize[5]-1);\n\n for (int ivar=ivari; ivar *norm) *norm = eqnnorm;\n\n char name[100];\n sprintf(name, \"respsi_norm_eqn%d.asc\", nequation);\n if (!output && CCTK_Equals(output_norms,\"yes\")) CT_WriteTimeSeries(step, eqnnorm, name);\n } // for\n return;\n}\n", "CT_InitializeAuxiliaries.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void FirstDerivative(CCTK_REAL *gfunc, struct stencil stnc, int nequation,\n CCTK_REAL *psix, CCTK_REAL *psiy, CCTK_REAL *psiz);\nextern \"C\" void SecondDerivative(CCTK_REAL *gfunc, struct stencil stnc, int nequation,\n CCTK_REAL *psixy, CCTK_REAL *psixz, CCTK_REAL *psiyz,\n CCTK_REAL *psixx, CCTK_REAL *psiyy, CCTK_REAL *psizz);\nextern \"C\" void CT_CalculateA(struct stencil stnc,\n CCTK_REAL *Xx, CCTK_REAL *Xy, CCTK_REAL *Xz, \n CCTK_REAL *Axx, CCTK_REAL *Axy, CCTK_REAL *Axz, \n CCTK_REAL *Ayy, CCTK_REAL *Ayz, CCTK_REAL *Azz, \n CCTK_REAL *A2);\nextern \"C\" void CT_ConvertToBSSN(CCTK_ARGUMENTS);\nextern \"C\" void CT_ConvertToCCZ4(CCTK_ARGUMENTS);\n\nextern \"C\" void CT_SetAuxiliaries(int sindex, struct stencil stnc, struct coeffptr cptr)\n{\n DECLARE_CCTK_PARAMETERS;\n\n if(CCTK_Equals(model, \"Bowen-York\"))\n {\n #include \"auxiliaries/BowenYork.cc\"\n }\n else if (CCTK_Equals(model, \"Expanding BH lattice\"))\n {\n #include \"auxiliaries/ExpLat.cc\"\n }\n else if (CCTK_Equals(model, \"Lump\"))\n {\n #include \"auxiliaries/Lump.cc\"\n }\n\n return;\n}\n\nextern \"C\" void CT_InitializeADM(CCTK_ARGUMENTS)\n{\n BEGIN_REFLEVEL_LOOP(cctkGH) {\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CT_ProcessOwnsData())\n {\n if (CCTK_Equals(verbose, \"yes\")) CCTK_Info(CCTK_THORNSTRING, \"Initializing the ADM variables...\");\n\n // Only fill one tl with initial data\n for (int tl=0; tl<1; tl++)\n {\n CCTK_REAL *admgxx = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::gxx\");\n CCTK_REAL *admgxy = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::gxy\");\n CCTK_REAL *admgxz = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::gxz\");\n CCTK_REAL *admgyy = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::gyy\");\n CCTK_REAL *admgyz = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::gyz\");\n CCTK_REAL *admgzz = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::gzz\");\n CCTK_REAL *admkxx = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::kxx\");\n CCTK_REAL *admkxy = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::kxy\");\n CCTK_REAL *admkxz = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::kxz\");\n CCTK_REAL *admkyy = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::kyy\");\n CCTK_REAL *admkyz = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::kyz\");\n CCTK_REAL *admkzz = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, tl, \"ADMBase::kzz\");\n\n CCTK_REAL *trK = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testK\");\n CCTK_REAL *a0 = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testa0\");\n\n LC_LOOP3 (EL_INM,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int sindex = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n admgxx[sindex] = pow(ct_psi[sindex]+a0[sindex], 4.0);\n admgxy[sindex] = 0;\n admgxz[sindex] = 0;\n admgyy[sindex] = pow(ct_psi[sindex]+a0[sindex], 4.0);\n admgyz[sindex] = 0;\n admgzz[sindex] = pow(ct_psi[sindex]+a0[sindex], 4.0);\n } LC_ENDLOOP3 (EL_INM);\n \n if (CCTK_Equals(fill_Aij, \"Analytic Aij\"))\n {\n\t CCTK_REAL *AxxE = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAxx\");\n\t CCTK_REAL *AxyE = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAxy\");\n\t CCTK_REAL *AxzE = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAxz\");\n\t CCTK_REAL *AyyE = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAyy\");\n\t CCTK_REAL *AyzE = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAyz\");\n\t CCTK_REAL *AzzE = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAzz\");\n\n LC_LOOP3 (EL_INC,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int sindex = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n\t CCTK_REAL Axx = AxxE[sindex];\n\t CCTK_REAL Axy = AxyE[sindex];\n\t CCTK_REAL Axz = AxzE[sindex];\n\t CCTK_REAL Ayy = AyyE[sindex];\n\t CCTK_REAL Ayz = AyzE[sindex];\n\t CCTK_REAL Azz = AzzE[sindex];\n\n \t admkxx[sindex] = trK[sindex] * admgxx[sindex] / 3.0 + Axx * pow(ct_psi[sindex]+a0[sindex], -2.0);\n \t admkxy[sindex] = Axy * pow(ct_psi[sindex]+a0[sindex], -2.0);\n\t admkxz[sindex] = Axz * pow(ct_psi[sindex]+a0[sindex], -2.0);\n\t admkyy[sindex] = trK[sindex] * admgyy[sindex] / 3.0 + Ayy * pow(ct_psi[sindex]+a0[sindex], -2.0);\n\t admkyz[sindex] = Ayz * pow(ct_psi[sindex]+a0[sindex], -2.0);\n\t admkzz[sindex] = trK[sindex] * admgzz[sindex] / 3.0 + Azz * pow(ct_psi[sindex]+a0[sindex], -2.0);\n } LC_ENDLOOP3 (EL_INC);\n } else if (CCTK_Equals(fill_Aij, \"Solver\") || CCTK_Equals(fill_Aij, \"Analytic Xi\")) {\n\t CCTK_REAL *Xx;\n\t CCTK_REAL *Xy;\n\t CCTK_REAL *Xz;\n\n if (CCTK_Equals(fill_Aij, \"Solver\"))\n {\n\t Xx = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_MultiLevel::ct_psi[1]\");\n\t Xy = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_MultiLevel::ct_psi[2]\");\n\t Xz = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_MultiLevel::ct_psi[3]\");\n } else if (CCTK_Equals(fill_Aij, \"Analytic Xi\")) {\n\t Xx = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testXx\");\n\t Xy = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testXy\");\n\t Xz = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testXz\");\n } else {\n CCTK_BUILTIN_UNREACHABLE();\n }\n\n LC_LOOP3 (EL_INC2,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int sindex = CCTK_GFINDEX3D(cctkGH,i,j,k);\n struct stencil stnc = {\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i-2,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+2,j,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-2,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+2,k),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k-2),\n (int)CCTK_GFINDEX3D(cctkGH,i,j,k+2),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j-1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j+1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j-1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j+1,k),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i-1,j,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i+1,j,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-1,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j-1,k+1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+1,k-1),\n (int)CCTK_GFINDEX3D(cctkGH,i,j+1,k+1),\n CCTK_DELTA_SPACE(0),\n CCTK_DELTA_SPACE(1),\n CCTK_DELTA_SPACE(2),\n fd_order,\n cctk_lsh[0]*cctk_lsh[1]*cctk_lsh[2]\n };\n\n CCTK_REAL Axx, Axy, Axz, Ayy, Ayz, Azz, A2;\n if (i>=cctk_nghostzones[0] && \n i=cctk_nghostzones[1] && \n j=cctk_nghostzones[2] && \n k *norm) *norm = eqnnorm;\n } // for\n\n return;\n}\n", "CT_RelaxError.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n#include \"cctk_Schedule.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\n#include \n\nusing namespace Carpet;\n\nextern \"C\" void CT_RelaxError(CCTK_ARGUMENTS, \n CCTK_INT level, \n CCTK_INT nsteps,\n CCTK_INT init_err, \n CCTK_INT prol_psi, \n CCTK_INT rest_psi,\n CCTK_INT rest_res,\n CCTK_INT add_err,\n CCTK_INT rset_psi,\n CCTK_INT init_coeff)\n{\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n CCTK_VInfo(CCTK_THORNSTRING, \"=== Level %d ===\", level);\n\n ENTER_LEVEL_MODE(cctkGH,level) {\n CCTK_INT step = 0;\n CCTK_REAL norm = 1e+03;\n std::vector zero(number_of_equations);\n\n// if (init_coeff) CT_InitializeCoefficients(CCTK_PASS_CTOC);\n\n if (prol_psi) CT_Prolongate(CCTK_PASS_CTOC, \"CT_MultiLevel::psi\");\n if (rest_psi)\n {\n CT_Restrict(CCTK_PASS_CTOC, \"CT_MultiLevel::psi\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_MultiLevel::coeffs\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testK\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testdxK\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testdyK\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testdzK\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testc1\"); \n CT_Restrict(CCTK_PASS_CTOC, \"CT_Analytic::CT_testc2\"); \n }\n if (rest_res)\n {\n CT_Restrict(CCTK_PASS_CTOC, \"CT_MultiLevel::residual\"); \n for (int nequation=0; nequation < number_of_equations; nequation++)\n CT_CopyResidual(CCTK_PASS_CTOC, nequation);\n }\n if (add_err < 0)\n {\n CT_Restrict(CCTK_PASS_CTOC, \"CT_MultiLevel::err\"); \n CT_AddErrorToPsi(CCTK_PASS_CTOC);\n }\n else if (add_err > 0)\n {\n CT_Prolongate(CCTK_PASS_CTOC, \"CT_MultiLevel::err\"); \n CT_AddErrorToPsi(CCTK_PASS_CTOC);\n }\n if (init_err) CT_InitializeError(CCTK_PASS_CTOC);\n else CT_RestoreError(CCTK_PASS_CTOC);\n CT_UpdateBoundaries(CCTK_PASS_CTOC, \"CT_MultiLevel::psi\");\n for (int nequation=0; nequation < number_of_equations; nequation++)\n CT_Copy(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_residual_above[0]\", \"CT_MultiLevel::ct_residual_above_copy[0]\", nequation);\n\n double tmp;\n while (norm > tol && step < nsteps)\n {\n //if (CCTK_Equals(disable[nequation], \"no\"))\n CT_SolveErrorEquation(CCTK_PASS_CTOC, &norm, &step);\n for (int nequation=0; nequation < number_of_equations; nequation++) zero[nequation] = 0;\n\n if (rset_psi) CT_Reset(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_err\", &zero[0], 0);\n CT_UpdateBoundaries(CCTK_PASS_CTOC, \"CT_MultiLevel::err\");\n\n// CT_InitializeCoefficients(CCTK_PASS_CTOC);\n\n if (CCTK_Equals(compare_to_exact, \"yes\")) CT_CompareToExact(CCTK_PASS_CTOC, 1);\n if (CCTK_Equals(output_walk,\"yes\"))\n {\n //CT_CalcPsiResidual(CCTK_PASS_CTOC, step, 0, &tmp);\n CT_OutputWalk(CCTK_PASS_CTOC);\n }\n CT_CalcPsiResidual(CCTK_PASS_CTOC, step, 0, &tmp, 1);\n CT_CalcErrResidual(CCTK_PASS_CTOC, step, 0, &norm);\n }\n\n for (int nequation=0; nequation < number_of_equations; nequation++)\n CT_Copy(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_err[0]\", \"CT_MultiLevel::ct_err_copy[0]\", nequation);\n \n CT_CalcErrResidual(CCTK_PASS_CTOC, step, 1, &tmp);\n CT_UpdateBoundaries(CCTK_PASS_CTOC, \"CT_MultiLevel::residual\");\n CT_UpdateBoundaries(CCTK_PASS_CTOC, \"CT_MultiLevel::coeffs\");\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n CT_Copy(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_residual[0]\", \"CT_MultiLevel::ct_residual_copy[0]\", nequation);\n\n /*if (add_err_psi)\n {\n CT_AddErrorToPsi(CCTK_PASS_CTOC);\n if (rset_psi) CT_Reset(CCTK_PASS_CTOC, CCTK_VarIndex(\"CT_MultiLevel::ct_psi\"), 1, 1);\n }*/\n CT_Copy(CCTK_PASS_CTOC, \"CT_MultiLevel::ct_psi[0]\", \"CT_MultiLevel::ct_psi_copy[0]\", nequation);\n }\n\n } LEAVE_LEVEL_MODE; \n\n return;\n}\n", "CT_AddErrorToPsi.cc": "#include \"cctk.h\"\n#include \"cctk_Arguments.h\"\n#include \"cctk_Parameters.h\"\n#include \"cctk_Functions.h\"\n\n#include \"carpet.hh\"\n#include \"loopcontrol.h\"\n#include \"Carpet/Carpet/src/modes.hh\"\n\n#include \"CT_MultiLevel.hh\"\n\nextern \"C\" void CT_AddErrorToPsi(CCTK_ARGUMENTS)\n{\n BEGIN_MAP_LOOP(cctkGH,CCTK_GF) {\n BEGIN_COMPONENT_LOOP(cctkGH, CCTK_GF) {\n DECLARE_CCTK_ARGUMENTS;\n DECLARE_CCTK_PARAMETERS;\n\n if (CCTK_Equals(verbose, \"yes\")) CCTK_Info(CCTK_THORNSTRING, \"Adding error to psi...\");\n\n if (CT_ProcessOwnsData())\n {\n CCTK_INT npoints = cctk_lsh[0] * cctk_lsh[1] * cctk_lsh[2];\n\n for (int nequation=0; nequation < number_of_equations; nequation++)\n {\n LC_LOOP3 (EL_INI,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k) + nequation * npoints;\n\n ct_psi[index] += ct_err[index];\n } LC_ENDLOOP3 (EL_INI);\n }\n }\n\n } END_COMPONENT_LOOP;\n } END_MAP_LOOP;\n\n CT_UpdateBoundaries(CCTK_PASS_CTOC, \"CT_MultiLevel::psi\");\n\n return;\n}\n", "auxiliaries/ExpLat.cc": "int nauxiliary = 0;\nint aindex = sindex + nauxiliary * stnc.npoints;\n\nCCTK_REAL *Xx = &cptr.ct_psi[stnc.npoints]; \nCCTK_REAL *Xy = &cptr.ct_psi[2*stnc.npoints];\nCCTK_REAL *Xz = &cptr.ct_psi[3*stnc.npoints];\nCCTK_REAL *dxK = cptr.extras[0];\nCCTK_REAL *dyK = cptr.extras[1];\nCCTK_REAL *dzK = cptr.extras[2];\nCCTK_REAL *a0 = cptr.extras[3];\nCCTK_REAL *mW = cptr.extras[4];\n\nCCTK_REAL Lxx, Lxy, Lxz, Lyy, Lyz, Lzz, L2;\nCT_CalculateA(stnc, Xx, Xy, Xz, &Lxx, &Lxy, &Lxz, &Lyy, &Lyz, &Lzz, &L2);\n\ncptr.ct_auxiliary[aindex] = L2 / 8.0;\n\n//psi^6 dK term in momentum constraint\nCCTK_REAL psiXxy, psiXxz, psiYxy, psiYyz, psiZxz, psiZyz, psiXxx, psiYyy, psiZzz, tmp;\nSecondDerivative(Xx, stnc, 0, &psiXxy, &psiXxz, &tmp, &psiXxx, &tmp, &tmp);\nSecondDerivative(Xy, stnc, 0, &psiYxy, &tmp, &psiYyz, &tmp, &psiYyy, &tmp);\nSecondDerivative(Xz, stnc, 0, &tmp, &psiZxz, &psiZyz, &tmp, &tmp, &psiZzz);\n\nnauxiliary = 1;\naindex = sindex + nauxiliary * stnc.npoints;\ncptr.ct_auxiliary[aindex] = ( -2.0 * pow(cptr.ct_psi[sindex]+a0[sindex], 6.0) * dxK[sindex] + psiXxx + psiYxy + psiZxz) / 3.0;\n\nnauxiliary = 2;\naindex = sindex + nauxiliary * stnc.npoints;\ncptr.ct_auxiliary[aindex] = ( -2.0 * pow(cptr.ct_psi[sindex]+a0[sindex], 6.0) * dyK[sindex] + psiXxy + psiYyy + psiZyz) / 3.0;\n\nnauxiliary = 3;\naindex = sindex + nauxiliary * stnc.npoints;\ncptr.ct_auxiliary[aindex] = ( -2.0 * pow(cptr.ct_psi[sindex]+a0[sindex], 6.0) * dzK[sindex] + psiXxz + psiYyz + psiZzz) / 3.0;\n\nCCTK_REAL mWxx, mWyy, mWzz;\nSecondDerivative(mW, stnc, 0, &tmp, &tmp, &tmp, &mWxx, &mWyy, &mWzz);\nnauxiliary = 4;\naindex = sindex + nauxiliary * stnc.npoints;\ncptr.ct_auxiliary[aindex] = - mWxx - mWyy - mWzz;\n", "auxiliaries/Lump.cc": "int nauxiliary = 0;\nint aindex = sindex + nauxiliary * stnc.npoints;\n\nCCTK_REAL *Xx = &cptr.ct_psi[stnc.npoints]; \nCCTK_REAL *Xy = &cptr.ct_psi[2*stnc.npoints];\nCCTK_REAL *Xz = &cptr.ct_psi[3*stnc.npoints];\nCCTK_REAL *dxK = cptr.extras[0];\nCCTK_REAL *dyK = cptr.extras[1];\nCCTK_REAL *dzK = cptr.extras[2];\n\nCCTK_REAL Lxx, Lxy, Lxz, Lyy, Lyz, Lzz, L2;\nCT_CalculateA(stnc, Xx, Xy, Xz, &Lxx, &Lxy, &Lxz, &Lyy, &Lyz, &Lzz, &L2);\n\ncptr.ct_auxiliary[aindex] = L2 / 8.0;\n\n//psi^6 dK term in momentum constraint\nCCTK_REAL psiXxy, psiXxz, psiYxy, psiYyz, psiZxz, psiZyz, psiXxx, psiYyy, psiZzz, tmp;\nSecondDerivative(Xx, stnc, 0, &psiXxy, &psiXxz, &tmp, &psiXxx, &tmp, &tmp);\nSecondDerivative(Xy, stnc, 0, &psiYxy, &tmp, &psiYyz, &tmp, &psiYyy, &tmp);\nSecondDerivative(Xz, stnc, 0, &tmp, &psiZxz, &psiZyz, &tmp, &tmp, &psiZzz);\n\nnauxiliary = 1;\naindex = sindex + nauxiliary * stnc.npoints;\ncptr.ct_auxiliary[aindex] = ( -2.0 * pow(cptr.ct_psi[sindex], 6.0) * dxK[sindex] + psiXxx + psiYxy + psiZxz) / 3.0;\n\nnauxiliary = 2;\naindex = sindex + nauxiliary * stnc.npoints;\ncptr.ct_auxiliary[aindex] = ( -2.0 * pow(cptr.ct_psi[sindex], 6.0) * dyK[sindex] + psiXxy + psiYyy + psiZyz) / 3.0;\n\nnauxiliary = 3;\naindex = sindex + nauxiliary * stnc.npoints;\ncptr.ct_auxiliary[aindex] = ( -2.0 * pow(cptr.ct_psi[sindex], 6.0) * dzK[sindex] + psiXxz + psiYyz + psiZzz) / 3.0;\n", "auxiliaries/BowenYork.cc": "CCTK_INT nauxiliary;\n\nnauxiliary = 0;\nint aindex = sindex + nauxiliary * stnc.npoints;\n\nCCTK_REAL *Axx = cptr.extras[0]; \nCCTK_REAL *Axy = cptr.extras[1];\nCCTK_REAL *Axz = cptr.extras[2];\nCCTK_REAL *Ayy = cptr.extras[3];\nCCTK_REAL *Ayz = cptr.extras[4];\nCCTK_REAL *Azz = cptr.extras[5];\n\nCCTK_REAL L2 = Axx[sindex]*Axx[sindex] + 2*Axy[sindex]*Axy[sindex] + 2*Axz[sindex]*Axz[sindex] + Ayy[sindex]*Ayy[sindex] + 2*Ayz[sindex]*Ayz[sindex] + Azz[sindex]*Azz[sindex];\n\ncptr.ct_auxiliary[aindex] = L2 / 8.0;\n", "extras/ExpLat.cc": "plist = (CCTK_REAL**) realloc(plist, 5*sizeof(CCTK_REAL*));\n\nplist[0] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdxK\");\nplist[1] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdyK\");\nplist[2] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdzK\");\nplist[3] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_MultiLevel::ct_a0[0]\");\nplist[4] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testc0\");\n", "extras/Lump.cc": "plist = (CCTK_REAL**) realloc(plist, 3*sizeof(CCTK_REAL*));\n\nplist[0] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdxK\");\nplist[1] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdyK\");\nplist[2] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdzK\");\n", "extras/BowenYork.cc": "plist = (CCTK_REAL**) realloc(plist, 6*sizeof(CCTK_REAL*));\n\nplist[0] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAxx\");\nplist[1] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAxy\");\nplist[2] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAxz\");\nplist[3] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAyy\");\nplist[4] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAyz\");\nplist[5] = (CCTK_REAL*) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testAzz\");\n", "SRJ/P6_256.dat": "CCTK_REAL omegaSRJ[] = 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"SRJ/P6_150.dat": "CCTK_REAL omegaSRJ[] = {\n6903.6,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n176.16,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n176.16,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n176.16,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n1362.5,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n176.16,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n176.16,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n176.16,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n176.16,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n176.16,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n1362.5,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n176.16,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n21.659,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n2.8579,\n2.8579,\n2.8579,\n2.8579,\n2.8579,\n0.62955,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n2.8579,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n0.62955,\n};\n", "SRJ/P6_64.dat": "CCTK_REAL omegaSRJ[] = {\n1349.25,\n0.59895,\n0.59895,\n2.01538,\n0.59895,\n2.01538,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n2.01538,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n66.1485,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n2.01538,\n0.59895,\n2.01538,\n0.59895,\n2.01538,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n2.01538,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n66.1485,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n2.01538,\n0.59895,\n2.01538,\n2.01538,\n0.59895,\n2.01538,\n0.59895,\n370.523,\n0.59895,\n0.59895,\n2.01538,\n0.59895,\n2.01538,\n0.59895,\n2.01538,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n2.01538,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n66.1485,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n0.59895,\n2.01538,\n2.01538,\n0.59895,\n2.01538,\n370.523,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n2.01538,\n0.59895,\n2.01538,\n0.59895,\n2.01538,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n66.1485,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n0.59895,\n2.01538,\n2.01538,\n0.59895,\n66.1485,\n0.59895,\n0.59895,\n2.01538,\n0.59895,\n2.01538,\n2.01538,\n0.59895,\n2.01538,\n66.1485,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n2.01538,\n0.59895,\n2.01538,\n0.59895,\n2.01538,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n11.0483,\n0.59895,\n0.59895,\n0.59895,\n2.01538,\n2.01538,\n2.01538,\n0.59895,\n2.01538,\n0.59895,\n0.59895\n};\n", "integral/ExpLatNewt.cc": "//FIXME: this below assumes that K is a constant\n//CCTK_REAL *K = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testK\");\n//CCTK_REAL *dxK = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdxK\");\n//CCTK_REAL *dyK = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdyK\");\n//CCTK_REAL *dzK = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdzK\");\n//CCTK_REAL *c1 = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testc1\");\n//CCTK_REAL *c2 = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testc2\");\n//CCTK_REAL *W = (CCTK_IREAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testW\");\n//CCTK_REAL *Kfac = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testc2\");\n\n//CCTK_REAL Kini = Kfac[CCTK_GFINDEX3D(cctkGH,0,0,0)];\nCCTK_REAL *massa = (CCTK_REAL *) CCTK_ParameterGet(\"massa\", \"CT_Analytic\", NULL); \nCCTK_REAL *massb = (CCTK_REAL *) CCTK_ParameterGet(\"massb\", \"CT_Analytic\", NULL); \nCCTK_REAL mass = *massa + *massb;\nCCTK_REAL pi = acos(-1);\nCCTK_REAL A=0;\n\nfor (int n=1; n<10; n++)\n{\n LC_LOOP3 (EL_ENF,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n {\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n ct_integrand1[index] = ct_c2[index] * pow(ct_psi[index]+ct_a2[index]+A, n2[0]);\n ct_integrand2[index] = ct_c1[index] * pow(ct_psi[index]+ct_a1[index]+A, n1[0]);\n ct_integrand3[index] = n2[0] * ct_c2[index] * pow(ct_psi[index]+ct_a2[index]+A, n2[0]-1);\n ct_integrand4[index] = n1[0] * ct_c1[index] * pow(ct_psi[index]+ct_a1[index]+A, n1[0]-1);\n } LC_ENDLOOP3 (EL_ENF);\n\n CCTK_REAL int_1, int_2, int_3, int_4;\n char name[100];\n sprintf(name, \"CT_MultiLevel::ct_integrand1[0]\");\n CT_Integral(CCTK_PASS_CTOC, name, &int_1, integral_refinement, 0);\n sprintf(name, \"CT_MultiLevel::ct_integrand2[0]\");\n CT_Integral(CCTK_PASS_CTOC, name, &int_2, integral_refinement, 0);\n sprintf(name, \"CT_MultiLevel::ct_integrand3[0]\");\n CT_Integral(CCTK_PASS_CTOC, name, &int_3, integral_refinement, 0);\n sprintf(name, \"CT_MultiLevel::ct_integrand4[0]\");\n CT_Integral(CCTK_PASS_CTOC, name, &int_4, integral_refinement, 0);\n\n A -= ( int_1 + int_2 + 2*pi*mass ) / (int_3 + int_4);\n\n// cout << int_1 + int_2 + 2*pi*mass << \"\\t\" << A << endl;\n}\n\nvalue[0] = A;\n\nCT_WriteTimeSeries(Carpet::reflevel, A, \"A.asc\"); \n\nif (CCTK_Equals(veryverbose, \"yes\")) CCTK_VInfo(CCTK_THORNSTRING, \"Evaluating the integral condition (reset value = %f)...\", value[0]);\n", "integral/ExpLat.cc": "//FIXME: this below assumes that K is a constant\nCCTK_REAL *K = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testK\"); \nCCTK_REAL *dxK = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdxK\"); \nCCTK_REAL *dyK = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdyK\"); \nCCTK_REAL *dzK = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testdzK\"); \nCCTK_REAL *c1 = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testc1\"); \nCCTK_REAL *c2 = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testc2\"); \nCCTK_REAL *W = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testW\"); \nCCTK_REAL *Kfac = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testc2\"); \n\nCCTK_REAL Kini = Kfac[CCTK_GFINDEX3D(cctkGH,0,0,0)];\nCCTK_REAL *massa = (CCTK_REAL *) CCTK_ParameterGet(\"massa\", \"CT_Analytic\", NULL); \nCCTK_REAL *massb = (CCTK_REAL *) CCTK_ParameterGet(\"massb\", \"CT_Analytic\", NULL); \nCCTK_REAL mass = *massa + *massb;\nCCTK_REAL pi = acos(-1);\n\nLC_LOOP3 (EL_ENF,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n{\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n ct_integrand1[index] = ct_c2[index] * pow(ct_psi[index]+ct_a2[index], n2[0]);\n ct_integrand2[index] = pow(W[index], 2.0) * pow(ct_psi[index]+ct_a1[index], n1[0]) / 12.0;\n} LC_ENDLOOP3 (EL_ENF);\n\nCCTK_REAL int_1, int_2;\nchar name[100];\nsprintf(name, \"CT_MultiLevel::ct_integrand1[0]\");\nCT_Integral(CCTK_PASS_CTOC, name, &int_1, integral_refinement, 0);\nsprintf(name, \"CT_MultiLevel::ct_integrand2[0]\");\nCT_Integral(CCTK_PASS_CTOC, name, &int_2, integral_refinement, 0);\n\nCCTK_REAL Kfin = -sqrt(abs((int_1+2*pi*mass)/int_2)); // FIXME: The argument of abs shouldn't be negative. If it is, setting Kfin this way is wrong.\nCCTK_REAL scale = Kfin / Kini;\nLC_LOOP3 (EL_ENF,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n{\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n K[index] *= scale;\n dxK[index] *= scale;\n dyK[index] *= scale;\n dzK[index] *= scale;\n c1[index] *= scale*scale;\n c2[index] *= scale;\n\n} LC_ENDLOOP3 (EL_ENF);\n\nCT_WriteTimeSeries(Carpet::reflevel, Kfin, \"k.asc\"); \n\nif (CCTK_Equals(veryverbose, \"yes\")) CCTK_VInfo(CCTK_THORNSTRING, \"Evaluating the integral condition (reset value = %f)...\", value[0]);\n", "integral/Lump.cc": "//FIXME: this below assumes that K is a constant\nCCTK_REAL *K = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testK\"); \nCCTK_REAL *c0 = (CCTK_REAL *) CCTK_VarDataPtr(cctkGH, 0, \"CT_Analytic::testc0\"); \n\nLC_LOOP3 (EL_ENF,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n{\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n ct_integrand1[index] = ct_c1[index] * pow(ct_psi[index]+ct_a1[index], n1[0]) + ct_c2[index] * pow(ct_psi[index]+ct_a2[index], n2[0]);\n ct_integrand2[index] = pow(ct_psi[index]+ct_a0[index], n0[0]) / 12.0;\n} LC_ENDLOOP3 (EL_ENF);\n\nCCTK_REAL int_1, int_2;\nchar name[100];\nsprintf(name, \"CT_MultiLevel::ct_integrand1[0]\");\nCT_Integral(CCTK_PASS_CTOC, name, &int_1, integral_refinement, 0);\nsprintf(name, \"CT_MultiLevel::ct_integrand2[0]\");\nCT_Integral(CCTK_PASS_CTOC, name, &int_2, integral_refinement, 0);\n\nCCTK_REAL Kfin = -sqrt(abs(int_1/int_2)); // FIXME: The argument of abs shouldn't be negative. If it is, setting Kfin this way is wrong.\nLC_LOOP3 (EL_ENF,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n{\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n K[index] = Kfin;\n c0[index] = - Kfin * Kfin / 12.0;\n\n} LC_ENDLOOP3 (EL_ENF);\n\nCT_WriteTimeSeries(Carpet::reflevel, Kfin, \"k.asc\"); \n\nif (CCTK_Equals(veryverbose, \"yes\")) CCTK_VInfo(CCTK_THORNSTRING, \"Evaluating the integral condition (reset value = %f)...\", value[0]);\n", "integral/IHelmholtzCoeff.cc": "LC_LOOP3 (EL_ENF,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n{\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n ct_integrand1[index] = ct_c0[index];\n ct_integrand2[index] = ct_psi[index];\n} LC_ENDLOOP3 (EL_ENF);\n\nCCTK_REAL int_1, int_2;\nchar name[100];\nsprintf(name, \"CT_MultiLevel::ct_integrand1[0]\");\nCT_Integral(CCTK_PASS_CTOC, name, &int_1, integral_refinement, 0);\nsprintf(name, \"CT_MultiLevel::ct_integrand2[0]\");\nCT_Integral(CCTK_PASS_CTOC, name, &int_2, integral_refinement, 0);\n\nLC_LOOP3 (EL_SET,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n{\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n ct_c1[index] = -int_1/int_2; \n} LC_ENDLOOP3 (EL_SET);\n\nif (CCTK_Equals(veryverbose, \"yes\")) CCTK_VInfo(CCTK_THORNSTRING, \"Evaluating the integral condition (reset value = %f)...\", value[0]);\n", "integral/IHelmholtz.cc": "LC_LOOP3 (EL_ENF,\n i, j, k, 0, 0, 0, cctk_lsh[0], cctk_lsh[1], cctk_lsh[2], \n cctk_lsh[0], cctk_lsh[1], cctk_lsh[2])\n{\n int index = CCTK_GFINDEX3D(cctkGH,i,j,k);\n\n ct_integrand1[index] = ct_c0[index];\n ct_integrand2[index] = ct_c1[index];\n ct_integrand3[index] = ct_psi[index];\n ct_integrand4[index] = 1;\n} LC_ENDLOOP3 (EL_ENF);\n\nCCTK_REAL int_1, int_2, int_3, int_4;\nchar name[100];\nsprintf(name, \"CT_MultiLevel::ct_integrand1[0]\");\nCT_Integral(CCTK_PASS_CTOC, name, &int_1, integral_refinement, 0);\nsprintf(name, \"CT_MultiLevel::ct_integrand2[0]\");\nCT_Integral(CCTK_PASS_CTOC, name, &int_2, integral_refinement, 0);\nsprintf(name, \"CT_MultiLevel::ct_integrand3[0]\");\nCT_Integral(CCTK_PASS_CTOC, name, &int_3, integral_refinement, 0);\nsprintf(name, \"CT_MultiLevel::ct_integrand4[0]\");\nCT_Integral(CCTK_PASS_CTOC, name, &int_4, integral_refinement, 0);\n\nvalue[0] = -int_1/int_2 - int_3/int_4;\n\nif (CCTK_Equals(veryverbose, \"yes\")) CCTK_VInfo(CCTK_THORNSTRING, \"Evaluating the integral condition (reset value = %f)...\", value[0]);\n" }, "test": { "test.ccl": "NPROCS 2\n\nTEST boostedpuncture\n{\n ABSTOL 1e-13 ham \n RELTOL 1e-08 ham\n\n RELTOL 1e+20 err # Do not test the relative change in this gridfunction\n}\n\nTEST constraints_spherical\n{\n ABSTOL 1e-05\n RELTOL 1e+06\n\n RELTOL 1e+20 err # Do not test the relative change in this gridfunction\n}\n\nTEST poisson\n{\n RELTOL 1e+20 err # Do not test the relative change in this gridfunction\n RELTOL 1e-05 residual\n}\n", "boostedpuncture.par": "######################################\n# Flesh parameters\n######################################\n\nCactus::cctk_run_title = \"Solving the constraint system for a single puncture with CT_MultiLevel (multigrid setup, FMG)\"\n\nCactus::cctk_full_warnings = yes\nCactus::highlight_warning_messages = no\nCactus::cctk_timer_output = \"off\"\n\nCactus::terminate = \"any\"\nCactus::cctk_initial_time = 0\nCactus::cctk_final_time = 0\nCactus::cctk_itlast = 0\n\n\n#############################################################################################\nActiveThorns = \"Boundary CartGrid3D CoordBase Slab SymBase\"\n#############################################################################################\n\nCoordBase::domainsize = \"minmax\"\n\nCoordBase::xmin = -16.00+1./8.\nCoordBase::ymin = -16.00+1./8.\nCoordBase::zmin = -16.00+1./8.\nCoordBase::xmax = +16.00+1./8.\nCoordBase::ymax = +16.00+1./8.\nCoordBase::zmax = +16.00+1./8.\nCoordBase::dx = 3.2\nCoordBase::dy = 3.2\nCoordBase::dz = 3.2\n\nCoordBase::boundary_size_x_lower = 3\nCoordBase::boundary_size_y_lower = 3\nCoordBase::boundary_size_z_lower = 3\nCoordBase::boundary_size_x_upper = 3\nCoordBase::boundary_size_y_upper = 3\nCoordBase::boundary_size_z_upper = 3\n\nCoordBase::boundary_shiftout_x_lower = 1\nCoordBase::boundary_shiftout_y_lower = 1\nCoordBase::boundary_shiftout_z_lower = 1\nCoordBase::boundary_shiftout_x_upper = 1\nCoordBase::boundary_shiftout_y_upper = 1\nCoordBase::boundary_shiftout_z_upper = 1\n\nCartGrid3D::type = \"coordbase\"\n\n##################################################################################\nActiveThorns = \"IOUtil Carpet CarpetLib CarpetInterp LoopControl CarpetReduce CarpetSlab\"\n##################################################################################\n\nCarpet::adaptive_stepsize = \"no\"\n\nCarpet::schedule_barriers = no\nCarpetLib::output_bboxes = no\nCarpet::init_fill_timelevels = \"yes\"\n\nCarpet::domain_from_coordbase = yes\nCarpet::max_refinement_levels = 5\n\ndriver::ghost_size = 3\nCarpet::use_buffer_zones = yes\n\nCarpet::prolongation_order_space = 5\nCarpet::prolongation_order_time = 2\n\nCarpet::convergence_level = 0\n\nCarpet::poison_new_timelevels = yes\nCarpetLib::poison_new_memory = yes\nCarpetLib::poison_value = 200\n\nCarpet::output_timers_every = 0\n\nCarpetLib::max_allowed_memory_MB = 8192\n\n##################################################################\nActiveThorns = \"CarpetRegrid2\"\n##################################################################\n\nCarpetRegrid2::num_centres = 1\nCarpetRegrid2::num_levels_1 = 3\nCarpetRegrid2::radius_1[1] = 16\nCarpetRegrid2::radius_1[2] = 16\n\n#################################\nActiveThorns = \"AEILocalInterp\"\nActiveThorns = \"Fortran\"\nActiveThorns = \"GenericFD\"\nActiveThorns = \"HDF5\"\nActiveThorns = \"InitBase\"\nActiveThorns = \"LocalInterp\"\n#################################\n\n#################################\nActiveThorns = \"MoL Time\"\n#################################\n\nMoL::ODE_Method = \"RK4\"\nMoL::MoL_Intermediate_Steps = 4\nMoL::MoL_Num_Scratch_Levels = 1\n\nTime::dtfac = 0.2\n\n###################################################################################################\nActiveThorns = \"CT_MultiLevel CT_Analytic ADMBase ML_BSSN ML_BSSN_Helper CoordGauge StaticConformal TmunuBase ADMMacros\"\n###################################################################################################\n\nCT_MultiLevel::cycle_type = \"FMG cycle\"\nCT_MultiLevel::tol = 1e-12\nCT_MultiLevel::omega = 1\nCT_MultiLevel::fd_order = 4\nCT_MultiLevel::output_norms = \"yes\"\nCT_MultiLevel::output_walk = \"no\"\nCT_MultiLevel::nrelsteps_down = 50\nCT_MultiLevel::nrelsteps_up = 10\nCT_MultiLevel::nrelsteps_bottom = 500\nCT_MultiLevel::nrelsteps_top = 10\nCT_MultiLevel::topMGlevel = 2\nCT_MultiLevel::number_of_equations = 1\nCT_MultiLevel::number_of_auxiliaries = 1\nCT_MultiLevel::fill_ADM = \"yes\"\nCT_MultiLevel::fill_Aij = \"Analytic Aij\"\n\nCT_MultiLevel::exact_solution_gfname[0] = \"CT_Analytic::epsi\"\nCT_MultiLevel::exact_solution_gfname[1] = \"CT_Analytic::testxx\"\nCT_MultiLevel::exact_solution_gfname[2] = \"CT_Analytic::testxy\"\nCT_MultiLevel::exact_solution_gfname[3] = \"CT_Analytic::testxz\"\n\nCT_MultiLevel::inipsi_gfname[0] = \"CT_Analytic::testinipsi\"\nCT_MultiLevel::cxx_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::cyy_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::n0[0] = -7\nCT_MultiLevel::c0_gfname[0] = \"CT_MultiLevel::ct_auxiliary[0]\"\nCT_MultiLevel::a0_gfname[0] = \"CT_Analytic::testa0\"\n\nCT_MultiLevel::model = \"Bowen-York\"\nCT_Analytic::free_data = \"Bowen-York\"\nCT_Analytic::ampI = 1\nCT_Analytic::ampC = 1\nCT_Analytic::massa = 1\nCT_Analytic::Pax = 1\n\nCT_Analytic::other_timelevels = 3\n\nADMBase::metric_timelevels = 3\nADMBase::lapse_timelevels = 3\nADMBase::shift_timelevels = 3\nADMBase::initial_dtlapse = \"zero\"\nADMBase::initial_dtshift = \"zero\"\nADMBase::admbase_boundary_condition = \"none\"\nML_BSSN::conformalMethod = 1\n\nADMBase::evolution_method = \"ML_BSSN\"\nADMBase::lapse_evolution_method = \"ML_BSSN\"\nADMBase::shift_evolution_method = \"ML_BSSN\"\nADMBase::dtlapse_evolution_method = \"ML_BSSN\"\nADMBase::dtshift_evolution_method = \"ML_BSSN\"\n\n#################################\nActiveThorns = \"CarpetIOBasic\"\n#################################\n\nIOBasic::outInfo_every = 1\nIOBasic::outInfo_reductions = \"norm2\"\nIOBasic::outInfo_vars = \"\n\tCT_MultiLevel::ct_psi[0]\n\tCT_MultiLevel::ct_residual[0]\n Carpet::physical_time_per_hour\n\"\n\n#################################\nActiveThorns = \"CarpetIOScalar\"\n#################################\n\nIO::out_dir = $parfile\nIO::out_fileinfo = \"none\"\n\nIOScalar::one_file_per_group = yes\n\nIOScalar::outScalar_every = 0\nIOScalar::outScalar_vars = \"\n\"\n\n#################################\nActiveThorns = \"CarpetIOASCII\"\n#################################\n\nIOASCII::one_file_per_group = yes\n\nIOASCII::output_symmetry_points = yes\nIOASCII::out3D_ghosts = yes\n\nIOASCII::output_all_timelevels = \"no\"\nIOASCII::out1D_criterion = \"divisor\"\nIOASCII::out1D_every = 1\nIOASCII::out1D_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::coeffs\n\tCT_MultiLevel::residual\n\tCT_MultiLevel::err\n\tCT_MultiLevel::auxiliaries\n\tCT_Analytic::testinipsi\n\tCT_Analytic::epsi\n\tCT_Analytic::testa0\n\tADMBase::metric\n\tADMBase::curv\n\"\n\n#################################\nActivethorns = \"CarpetIOHDF5\"\n#################################\n\nIOHDF5::out_criterion = \"divisor\"\nIOHDF5::out_every = 0\nIOHDF5::one_file_per_group = yes\nIOHDF5::compression_level = 0\nIOHDF5::out_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::err\n\tCT_MultiLevel::residual\n\tCT_Analytic::testW\n\"\n\nIOHDF5::checkpoint = \"no\"\n", "constraints_spherical.par": "######################################\n# Flesh parameters\n######################################\n\nCactus::cctk_run_title = \"Solving the constraint system for a general spherically-symmetric source with CT_MultiLevel (multigrid setup, FMG)\"\n\nCactus::cctk_full_warnings = \"yes\"\nCactus::highlight_warning_messages = \"no\"\nCactus::cctk_timer_output = \"off\"\n\nCactus::terminate = \"any\"\nCactus::cctk_initial_time = 0\nCactus::cctk_final_time = 0\nCactus::cctk_itlast = 0\n\n\n#############################################################################################\nActiveThorns = \"Boundary CartGrid3D CoordBase Slab SymBase\"\n#############################################################################################\n\nCoordBase::domainsize = \"minmax\"\n\nCoordBase::xmin = -1.00\nCoordBase::ymin = -1.00\nCoordBase::zmin = -1.00\nCoordBase::xmax = +1.00\nCoordBase::ymax = +1.00\nCoordBase::zmax = +1.00\nCoordBase::dx = 0.2\nCoordBase::dy = 0.2\nCoordBase::dz = 0.2\n\nCoordBase::boundary_size_x_lower = 3\nCoordBase::boundary_size_y_lower = 3\nCoordBase::boundary_size_z_lower = 3\nCoordBase::boundary_size_x_upper = 3\nCoordBase::boundary_size_y_upper = 3\nCoordBase::boundary_size_z_upper = 3\n\nCoordBase::boundary_shiftout_x_lower = 1\nCoordBase::boundary_shiftout_y_lower = 1\nCoordBase::boundary_shiftout_z_lower = 1\nCoordBase::boundary_shiftout_x_upper = 1\nCoordBase::boundary_shiftout_y_upper = 1\nCoordBase::boundary_shiftout_z_upper = 1\n\nCartGrid3D::type = \"coordbase\"\n\n\n##################################################################################\nActiveThorns = \"IOUtil Carpet CarpetLib CarpetInterp LoopControl CarpetReduce CarpetSlab\"\n##################################################################################\n\nCarpet::init_fill_timelevels = \"yes\"\n\nCarpet::domain_from_coordbase = \"yes\"\nCarpet::max_refinement_levels = 3\n\ndriver::ghost_size = 3\nCarpet::use_buffer_zones = \"yes\"\n\nCarpet::prolongation_order_space = 5\nCarpet::prolongation_order_time = 2\n\nCarpet::poison_new_timelevels = \"yes\"\nCarpetLib::poison_new_memory = \"yes\"\nCarpetLib::poison_value = 250\n\nCarpetLib::max_allowed_memory_MB = 8192\n\n##################################################################\nActiveThorns = \"CarpetRegrid2\"\n##################################################################\n\nCarpetRegrid2::num_centres = 1\nCarpetRegrid2::num_levels_1 = 3\nCarpetRegrid2::radius_1[1] = 1\nCarpetRegrid2::radius_1[2] = 1\n\n#################################\nActiveThorns = \"AEILocalInterp\"\nActiveThorns = \"Fortran\"\nActiveThorns = \"GenericFD\"\nActiveThorns = \"HDF5\"\nActiveThorns = \"InitBase\"\nActiveThorns = \"LocalInterp\"\n#################################\n\n#################################\nActiveThorns = \"MoL Time\"\n#################################\n\nMoL::ODE_Method = \"RK4\"\nMoL::MoL_Intermediate_Steps = 4\nMoL::MoL_Num_Scratch_Levels = 1\n\nTime::dtfac = 0.2\n\n###################################################################################################\nActiveThorns = \"CT_MultiLevel CT_Analytic CoordGauge StaticConformal ADMMacros\"\n###################################################################################################\n\nCT_MultiLevel::cycle_type = \"FMG cycle\"\nCT_MultiLevel::tol = 1e-12\nCT_MultiLevel::omega = 1\nCT_MultiLevel::fd_order = 4\nCT_MultiLevel::verbose = \"no\"\nCT_MultiLevel::output_norms = \"yes\"\nCT_MultiLevel::output_walk = \"no\"\nCT_MultiLevel::fill_ADM = \"no\"\nCT_MultiLevel::nrelsteps_down = 50\nCT_MultiLevel::nrelsteps_up = 50\nCT_MultiLevel::nrelsteps_bottom = 50\nCT_MultiLevel::nrelsteps_top = 10\nCT_MultiLevel::topMGlevel = 2\nCT_MultiLevel::number_of_equations = 4\nCT_MultiLevel::number_of_auxiliaries = 4\n\nCT_MultiLevel::compare_to_exact = \"yes\"\nCT_MultiLevel::exact_solution_gfname[0] = \"CT_Analytic::epsi\"\nCT_MultiLevel::exact_laplacian_gfname[0] = \"CT_Analytic::elaplacian\"\nCT_MultiLevel::exact_solution_gfname[1] = \"CT_Analytic::testxx\"\nCT_MultiLevel::exact_solution_gfname[2] = \"CT_Analytic::testxy\"\nCT_MultiLevel::exact_solution_gfname[3] = \"CT_Analytic::testxz\"\n\nCT_MultiLevel::inipsi_gfname[0] = \"CT_Analytic::testinipsi\"\nCT_MultiLevel::cxx_gfname[0] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[0] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[0] = 5\nCT_MultiLevel::c0_gfname[0] = \"CT_Analytic::testc0\"\nCT_MultiLevel::n1[0] = 0\nCT_MultiLevel::c1_gfname[0] = \"CT_Analytic::testc1\"\nCT_MultiLevel::n2[0] = -7\nCT_MultiLevel::c2_gfname[0] = \"CT_MultiLevel::ct_auxiliary[0]\"\n\nCT_MultiLevel::inipsi_gfname[1] = \"CT_Analytic::testinixx\"\nCT_MultiLevel::cxx_gfname[1] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[1] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[1] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[1] = 0\nCT_MultiLevel::c0_gfname[1] = \"CT_Analytic::testc2\"\nCT_MultiLevel::n1[1] = 0\nCT_MultiLevel::c1_gfname[1] = \"CT_MultiLevel::ct_auxiliary[1]\"\n\nCT_MultiLevel::inipsi_gfname[2] = \"CT_Analytic::testinixy\"\nCT_MultiLevel::cxx_gfname[2] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[2] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[2] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[2] = 0\nCT_MultiLevel::c0_gfname[2] = \"CT_Analytic::testc3\"\nCT_MultiLevel::n1[2] = 0\nCT_MultiLevel::c1_gfname[2] = \"CT_MultiLevel::ct_auxiliary[2]\"\n\nCT_MultiLevel::inipsi_gfname[3] = \"CT_Analytic::testinixz\"\nCT_MultiLevel::cxx_gfname[3] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[3] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[3] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[3] = 0\nCT_MultiLevel::c0_gfname[3] = \"CT_Analytic::testc4\"\nCT_MultiLevel::n1[3] = 0\nCT_MultiLevel::c1_gfname[3] = \"CT_MultiLevel::ct_auxiliary[3]\"\n\nCT_MultiLevel::fill_Aij = \"Solver\"\n\nCT_MultiLevel::model = \"Lump\"\nCT_Analytic::free_data = \"Lump\"\nCT_Analytic::Kc\t\t\t = -0.1\nCT_Analytic::Ke\t\t\t = -0.1\nCT_Analytic::ampG = 1\nCT_Analytic::ampC = 1\nCT_Analytic::ampI = 0.5\nCT_Analytic::ampVG = 0.1\nCT_Analytic::sigma = 0.2\nCT_Analytic::vecA = 0.6\n\nCT_Analytic::other_timelevels = 3\n\n#################################\nActiveThorns = \"CarpetIOBasic\"\n#################################\n\nIOBasic::outInfo_every = 1\nIOBasic::outInfo_reductions = \"norm2\"\nIOBasic::outInfo_vars = \"\n\tCT_MultiLevel::ct_residual[0]\n\tCT_MultiLevel::ct_residual[1]\n\tCT_MultiLevel::ct_terr[0]\n\tCT_MultiLevel::ct_terr[1]\n Carpet::physical_time_per_hour\n\"\n\nIO::out_dir = $parfile\nIO::out_fileinfo = \"none\"\n\n#################################\nActiveThorns = \"CarpetIOScalar\"\n#################################\n\n#################################\nActiveThorns = \"CarpetIOASCII\"\n#################################\n\nIOASCII::one_file_per_group = yes\n\nIOASCII::output_symmetry_points = no\nIOASCII::out3D_ghosts = no\nIOASCII::output_all_timelevels = yes\n\nIOASCII::out1D_criterion = \"divisor\"\nIOASCII::out1D_every = 1\nIOASCII::out1D_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::coeffs\n\tCT_MultiLevel::residual\n\tCT_MultiLevel::err\n\tCT_MultiLevel::auxiliaries\n\tCT_Analytic::epsi\n\"\n\n#################################\nActivethorns = \"CarpetIOHDF5\"\n#################################\n\nIOHDF5::out_criterion = \"divisor\"\nIOHDF5::out_every = 0\nIOHDF5::one_file_per_group = yes\nIOHDF5::compression_level = 0\nIOHDF5::out_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::err\n\tCT_MultiLevel::residual\n\"\n\nIOHDF5::checkpoint = \"no\"\n", "poisson.par": "######################################\n# Flesh parameters\n######################################\n\nCactus::cctk_run_title = \"Solving Poisson's equation with CT_MultiLevel (multigrid setup, FMG)\"\n\nCactus::cctk_full_warnings = yes\nCactus::highlight_warning_messages = no\nCactus::cctk_timer_output = \"off\"\n\nCactus::terminate = \"any\"\nCactus::cctk_initial_time = 0\nCactus::cctk_final_time = 0\nCactus::cctk_itlast = 0\n\n\n#############################################################################################\nActiveThorns = \"Boundary CartGrid3D CoordBase Slab SymBase\"\n#############################################################################################\n\nCoordBase::domainsize = \"minmax\"\n\nCoordBase::xmin = -1.00\nCoordBase::ymin = -1.00\nCoordBase::zmin = -1.00\nCoordBase::xmax = +1.00\nCoordBase::ymax = +1.00\nCoordBase::zmax = +1.00\nCoordBase::dx = 0.2\nCoordBase::dy = 0.2\nCoordBase::dz = 0.2\n\nCoordBase::boundary_size_x_lower = 3\nCoordBase::boundary_size_y_lower = 3\nCoordBase::boundary_size_z_lower = 3\nCoordBase::boundary_size_x_upper = 3\nCoordBase::boundary_size_y_upper = 3\nCoordBase::boundary_size_z_upper = 3\n\nCoordBase::boundary_shiftout_x_lower = 1\nCoordBase::boundary_shiftout_y_lower = 1\nCoordBase::boundary_shiftout_z_lower = 1\nCoordBase::boundary_shiftout_x_upper = 1\nCoordBase::boundary_shiftout_y_upper = 1\nCoordBase::boundary_shiftout_z_upper = 1\n\nCartGrid3D::type = \"coordbase\"\n\n##################################################################################\nActiveThorns = \"IOUtil Carpet CarpetLib CarpetInterp LoopControl CarpetReduce CarpetSlab\"\n##################################################################################\n\nCarpet::adaptive_stepsize = \"no\"\n\nCarpet::schedule_barriers = no\nCarpetLib::output_bboxes = no\nCarpet::init_fill_timelevels = \"yes\"\n\nCarpet::domain_from_coordbase = yes\nCarpet::max_refinement_levels = 5\n#Carpet::time_refinement_factors = \"[1,2,4,8]\"\n\ndriver::ghost_size = 3\nCarpet::use_buffer_zones = yes\n\nCarpet::prolongation_order_space = 5\nCarpet::prolongation_order_time = 2\n\nCarpet::convergence_level = 0\n\nCarpet::poison_new_timelevels = yes\nCarpetLib::poison_new_memory = yes\nCarpetLib::poison_value = 250\n\nCarpet::output_timers_every = 0\n\nCarpetLib::max_allowed_memory_MB = 8192\n\n##################################################################\nActiveThorns = \"CarpetRegrid2\"\n##################################################################\n\nCarpetRegrid2::num_centres = 1\nCarpetRegrid2::num_levels_1 = 4\nCarpetRegrid2::radius_1[1] = 1\nCarpetRegrid2::radius_1[2] = 1\nCarpetRegrid2::radius_1[3] = 1\n\n#################################\nActiveThorns = \"AEILocalInterp\"\nActiveThorns = \"Fortran\"\nActiveThorns = \"GenericFD\"\nActiveThorns = \"HDF5\"\nActiveThorns = \"InitBase\"\nActiveThorns = \"LocalInterp\"\n#################################\n\n#################################\nActiveThorns = \"MoL Time\"\n#################################\n\nMoL::ODE_Method = \"RK4\"\nMoL::MoL_Intermediate_Steps = 4\nMoL::MoL_Num_Scratch_Levels = 1\n\nTime::dtfac = 0.2\n\n\n###################################################################################################\nActiveThorns = \"CT_MultiLevel CT_Analytic\"\n###################################################################################################\n\nCT_MultiLevel::cycle_type = \"FMG cycle\"\nCT_MultiLevel::tol = 1e-12\nCT_MultiLevel::omega = 1\nCT_MultiLevel::fd_order = 4\nCT_MultiLevel::output_norms = \"yes\"\nCT_MultiLevel::nrelsteps_down = 50\nCT_MultiLevel::nrelsteps_up = 10\nCT_MultiLevel::nrelsteps_bottom = 50\nCT_MultiLevel::nrelsteps_top = 10\nCT_MultiLevel::topMGlevel = 3\nCT_MultiLevel::compare_to_exact = \"yes\"\nCT_MultiLevel::exact_solution_gfname[0] = \"CT_Analytic::epsi\"\nCT_MultiLevel::exact_laplacian_gfname[0] = \"CT_Analytic::elaplacian\"\n\nCT_MultiLevel::n0[0] = 0\nCT_MultiLevel::inipsi_gfname[0] = \"CT_Analytic::testinipsi\"\nCT_MultiLevel::cxx_gfname[0] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[0] = \"CT_Analytic::testczz\"\nCT_MultiLevel::c0_gfname[0] = \"CT_Analytic::testc0\"\n\nCT_Analytic::ampG = 1\nCT_Analytic::amp[0] = 1\nCT_Analytic::sigmax[0] = 0.5\nCT_Analytic::sigmay[0] = 0.5\nCT_Analytic::sigmaz[0] = 0.5\nCT_Analytic::free_data = \"exact\"\n\nCT_Analytic::other_timelevels = 3\n\n#################################\nActiveThorns = \"CarpetIOBasic\"\n#################################\n\nIOBasic::outInfo_every = 1\nIOBasic::outInfo_reductions = \"norm2\"\nIOBasic::outInfo_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::residual\n Carpet::physical_time_per_hour\n\"\n\n#################################\nActiveThorns = \"CarpetIOScalar\"\n#################################\n\nIO::out_dir = $parfile\nIO::out_fileinfo = \"none\"\n\nIOScalar::one_file_per_group = yes\n\nIOScalar::outScalar_every = 0\nIOScalar::outScalar_vars = \"\n\"\n\n#################################\nActiveThorns = \"CarpetIOASCII\"\n#################################\n\nIOASCII::one_file_per_group = yes\n\nIOASCII::output_symmetry_points = no\nIOASCII::out3D_ghosts = no\n\nIOASCII::out0D_criterion = \"divisor\"\nIOASCII::out0D_every = 0\nIOASCII::out0D_vars = \"\n\"\n\nIOASCII::output_all_timelevels = \"no\"\nIOASCII::out1D_criterion = \"divisor\"\nIOASCII::out1D_every = 1\nIOASCII::out1D_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::coeffs\n\tCT_MultiLevel::residual\n\tCT_MultiLevel::err\n\tCT_Analytic::testinipsi\n\tCT_Analytic::testc0\n\tCT_Analytic::epsi\n\"\n\nIOASCII::out2D_every = 0\nIOASCII::out2D_criterion = \"divisor\"\nIOASCII::out2D_vars = \"\n\"\n\nIOASCII::out3D_every = 0\nIOASCII::out3D_criterion = \"divisor\"\nIOASCII::out3D_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::coeffs\n\"\n\n#################################\nActivethorns = \"CarpetIOHDF5\"\n#################################\n\nIOHDF5::out_criterion = \"divisor\"\nIOHDF5::out_every = 0\nIOHDF5::one_file_per_group = yes\nIOHDF5::compression_level = 0\nIOHDF5::out_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::err\n\tCT_MultiLevel::residual\n\"\n\nIOHDF5::checkpoint = \"no\"\n", "boostedpuncture/ct_analytic-ct_epsi.y.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 0 128\t0\t0.125 -25.475 0.125\t1\n0\t0\t0 0 0\t128 16 128\t0\t0.125 -22.275 0.125\t1\n0\t0\t0 0 0\t128 32 128\t0\t0.125 -19.075 0.125\t1\n0\t0\t0 0 0\t128 48 128\t0\t0.125 -15.875 0.125\t1\n0\t0\t0 0 0\t128 64 128\t0\t0.125 -12.675 0.125\t1\n0\t0\t0 0 0\t128 80 128\t0\t0.125 -9.475 0.125\t1\n0\t0\t0 0 0\t128 96 128\t0\t0.125 -6.275 0.125\t1\n0\t0\t0 0 0\t128 112 128\t0\t0.125 -3.075 0.125\t1\n0\t0\t0 0 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t0 0 0\t128 144 128\t0\t0.125 3.325 0.125\t1\n0\t0\t0 0 0\t128 160 128\t0\t0.125 6.525 0.125\t1\n0\t0\t0 0 0\t128 176 128\t0\t0.125 9.725 0.125\t1\n0\t0\t0 0 0\t128 192 128\t0\t0.125 12.925 0.125\t1\n0\t0\t0 0 0\t128 208 128\t0\t0.125 16.125 0.125\t1\n0\t0\t0 0 0\t128 224 128\t0\t0.125 19.325 0.125\t1\n0\t0\t0 0 0\t128 240 128\t0\t0.125 22.525 0.125\t1\n0\t0\t0 0 0\t128 256 128\t0\t0.125 25.725 0.125\t1\n\n0\t0\t0 1 0\t128 0 128\t0\t0.125 -25.475 0.125\t1\n0\t0\t0 1 0\t128 16 128\t0\t0.125 -22.275 0.125\t1\n0\t0\t0 1 0\t128 32 128\t0\t0.125 -19.075 0.125\t1\n0\t0\t0 1 0\t128 48 128\t0\t0.125 -15.875 0.125\t1\n0\t0\t0 1 0\t128 64 128\t0\t0.125 -12.675 0.125\t1\n0\t0\t0 1 0\t128 80 128\t0\t0.125 -9.475 0.125\t1\n0\t0\t0 1 0\t128 96 128\t0\t0.125 -6.275 0.125\t1\n0\t0\t0 1 0\t128 112 128\t0\t0.125 -3.075 0.125\t1\n0\t0\t0 1 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t0 1 0\t128 144 128\t0\t0.125 3.325 0.125\t1\n0\t0\t0 1 0\t128 160 128\t0\t0.125 6.525 0.125\t1\n0\t0\t0 1 0\t128 176 128\t0\t0.125 9.725 0.125\t1\n0\t0\t0 1 0\t128 192 128\t0\t0.125 12.925 0.125\t1\n0\t0\t0 1 0\t128 208 128\t0\t0.125 16.125 0.125\t1\n0\t0\t0 1 0\t128 224 128\t0\t0.125 19.325 0.125\t1\n0\t0\t0 1 0\t128 240 128\t0\t0.125 22.525 0.125\t1\n0\t0\t0 1 0\t128 256 128\t0\t0.125 25.725 0.125\t1\n\n\n0\t0\t1 0 0\t128 24 128\t0\t0.125 -20.675 0.125\t1\n0\t0\t1 0 0\t128 32 128\t0\t0.125 -19.075 0.125\t1\n0\t0\t1 0 0\t128 40 128\t0\t0.125 -17.475 0.125\t1\n0\t0\t1 0 0\t128 48 128\t0\t0.125 -15.875 0.125\t1\n0\t0\t1 0 0\t128 56 128\t0\t0.125 -14.275 0.125\t1\n0\t0\t1 0 0\t128 64 128\t0\t0.125 -12.675 0.125\t1\n0\t0\t1 0 0\t128 72 128\t0\t0.125 -11.075 0.125\t1\n0\t0\t1 0 0\t128 80 128\t0\t0.125 -9.475 0.125\t1\n0\t0\t1 0 0\t128 88 128\t0\t0.125 -7.875 0.125\t1\n0\t0\t1 0 0\t128 96 128\t0\t0.125 -6.275 0.125\t1\n0\t0\t1 0 0\t128 104 128\t0\t0.125 -4.675 0.125\t1\n0\t0\t1 0 0\t128 112 128\t0\t0.125 -3.075 0.125\t1\n0\t0\t1 0 0\t128 120 128\t0\t0.125 -1.475 0.125\t1\n0\t0\t1 0 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t1 0 0\t128 136 128\t0\t0.125 1.725 0.125\t1\n0\t0\t1 0 0\t128 144 128\t0\t0.125 3.325 0.125\t1\n0\t0\t1 0 0\t128 152 128\t0\t0.125 4.925 0.125\t1\n0\t0\t1 0 0\t128 160 128\t0\t0.125 6.525 0.125\t1\n0\t0\t1 0 0\t128 168 128\t0\t0.125 8.125 0.125\t1\n0\t0\t1 0 0\t128 176 128\t0\t0.125 9.725 0.125\t1\n0\t0\t1 0 0\t128 184 128\t0\t0.125 11.325 0.125\t1\n0\t0\t1 0 0\t128 192 128\t0\t0.125 12.925 0.125\t1\n0\t0\t1 0 0\t128 200 128\t0\t0.125 14.525 0.125\t1\n0\t0\t1 0 0\t128 208 128\t0\t0.125 16.125 0.125\t1\n0\t0\t1 0 0\t128 216 128\t0\t0.125 17.725 0.125\t1\n0\t0\t1 0 0\t128 224 128\t0\t0.125 19.325 0.125\t1\n0\t0\t1 0 0\t128 232 128\t0\t0.125 20.925 0.125\t1\n\n0\t0\t1 1 0\t128 24 128\t0\t0.125 -20.675 0.125\t1\n0\t0\t1 1 0\t128 32 128\t0\t0.125 -19.075 0.125\t1\n0\t0\t1 1 0\t128 40 128\t0\t0.125 -17.475 0.125\t1\n0\t0\t1 1 0\t128 48 128\t0\t0.125 -15.875 0.125\t1\n0\t0\t1 1 0\t128 56 128\t0\t0.125 -14.275 0.125\t1\n0\t0\t1 1 0\t128 64 128\t0\t0.125 -12.675 0.125\t1\n0\t0\t1 1 0\t128 72 128\t0\t0.125 -11.075 0.125\t1\n0\t0\t1 1 0\t128 80 128\t0\t0.125 -9.475 0.125\t1\n0\t0\t1 1 0\t128 88 128\t0\t0.125 -7.875 0.125\t1\n0\t0\t1 1 0\t128 96 128\t0\t0.125 -6.275 0.125\t1\n0\t0\t1 1 0\t128 104 128\t0\t0.125 -4.675 0.125\t1\n0\t0\t1 1 0\t128 112 128\t0\t0.125 -3.075 0.125\t1\n0\t0\t1 1 0\t128 120 128\t0\t0.125 -1.475 0.125\t1\n0\t0\t1 1 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t1 1 0\t128 136 128\t0\t0.125 1.725 0.125\t1\n0\t0\t1 1 0\t128 144 128\t0\t0.125 3.325 0.125\t1\n0\t0\t1 1 0\t128 152 128\t0\t0.125 4.925 0.125\t1\n0\t0\t1 1 0\t128 160 128\t0\t0.125 6.525 0.125\t1\n0\t0\t1 1 0\t128 168 128\t0\t0.125 8.125 0.125\t1\n0\t0\t1 1 0\t128 176 128\t0\t0.125 9.725 0.125\t1\n0\t0\t1 1 0\t128 184 128\t0\t0.125 11.325 0.125\t1\n0\t0\t1 1 0\t128 192 128\t0\t0.125 12.925 0.125\t1\n0\t0\t1 1 0\t128 200 128\t0\t0.125 14.525 0.125\t1\n0\t0\t1 1 0\t128 208 128\t0\t0.125 16.125 0.125\t1\n0\t0\t1 1 0\t128 216 128\t0\t0.125 17.725 0.125\t1\n0\t0\t1 1 0\t128 224 128\t0\t0.125 19.325 0.125\t1\n0\t0\t1 1 0\t128 232 128\t0\t0.125 20.925 0.125\t1\n\n\n0\t0\t2 0 0\t128 36 128\t0\t0.125 -18.275 0.125\t1\n0\t0\t2 0 0\t128 40 128\t0\t0.125 -17.475 0.125\t1\n0\t0\t2 0 0\t128 44 128\t0\t0.125 -16.675 0.125\t1\n0\t0\t2 0 0\t128 48 128\t0\t0.125 -15.875 0.125\t1\n0\t0\t2 0 0\t128 52 128\t0\t0.125 -15.075 0.125\t1\n0\t0\t2 0 0\t128 56 128\t0\t0.125 -14.275 0.125\t1\n0\t0\t2 0 0\t128 60 128\t0\t0.125 -13.475 0.125\t1\n0\t0\t2 0 0\t128 64 128\t0\t0.125 -12.675 0.125\t1\n0\t0\t2 0 0\t128 68 128\t0\t0.125 -11.875 0.125\t1\n0\t0\t2 0 0\t128 72 128\t0\t0.125 -11.075 0.125\t1\n0\t0\t2 0 0\t128 76 128\t0\t0.125 -10.275 0.125\t1\n0\t0\t2 0 0\t128 80 128\t0\t0.125 -9.475 0.125\t1\n0\t0\t2 0 0\t128 84 128\t0\t0.125 -8.675 0.125\t1\n0\t0\t2 0 0\t128 88 128\t0\t0.125 -7.875 0.125\t1\n0\t0\t2 0 0\t128 92 128\t0\t0.125 -7.075 0.125\t1\n0\t0\t2 0 0\t128 96 128\t0\t0.125 -6.275 0.125\t1\n0\t0\t2 0 0\t128 100 128\t0\t0.125 -5.475 0.125\t1\n0\t0\t2 0 0\t128 104 128\t0\t0.125 -4.675 0.125\t1\n0\t0\t2 0 0\t128 108 128\t0\t0.125 -3.875 0.125\t1\n0\t0\t2 0 0\t128 112 128\t0\t0.125 -3.075 0.125\t1\n0\t0\t2 0 0\t128 116 128\t0\t0.125 -2.275 0.125\t1\n0\t0\t2 0 0\t128 120 128\t0\t0.125 -1.475 0.125\t1\n0\t0\t2 0 0\t128 124 128\t0\t0.125 -0.675 0.125\t1\n0\t0\t2 0 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t2 0 0\t128 132 128\t0\t0.125 0.925 0.125\t1\n0\t0\t2 0 0\t128 136 128\t0\t0.125 1.725 0.125\t1\n0\t0\t2 0 0\t128 140 128\t0\t0.125 2.525 0.125\t1\n0\t0\t2 0 0\t128 144 128\t0\t0.125 3.325 0.125\t1\n0\t0\t2 0 0\t128 148 128\t0\t0.125 4.125 0.125\t1\n0\t0\t2 0 0\t128 152 128\t0\t0.125 4.925 0.125\t1\n0\t0\t2 0 0\t128 156 128\t0\t0.125 5.725 0.125\t1\n0\t0\t2 0 0\t128 160 128\t0\t0.125 6.525 0.125\t1\n0\t0\t2 0 0\t128 164 128\t0\t0.125 7.325 0.125\t1\n0\t0\t2 0 0\t128 168 128\t0\t0.125 8.125 0.125\t1\n0\t0\t2 0 0\t128 172 128\t0\t0.125 8.925 0.125\t1\n0\t0\t2 0 0\t128 176 128\t0\t0.125 9.725 0.125\t1\n0\t0\t2 0 0\t128 180 128\t0\t0.125 10.525 0.125\t1\n0\t0\t2 0 0\t128 184 128\t0\t0.125 11.325 0.125\t1\n0\t0\t2 0 0\t128 188 128\t0\t0.125 12.125 0.125\t1\n0\t0\t2 0 0\t128 192 128\t0\t0.125 12.925 0.125\t1\n0\t0\t2 0 0\t128 196 128\t0\t0.125 13.725 0.125\t1\n0\t0\t2 0 0\t128 200 128\t0\t0.125 14.525 0.125\t1\n0\t0\t2 0 0\t128 204 128\t0\t0.125 15.325 0.125\t1\n0\t0\t2 0 0\t128 208 128\t0\t0.125 16.125 0.125\t1\n0\t0\t2 0 0\t128 212 128\t0\t0.125 16.925 0.125\t1\n0\t0\t2 0 0\t128 216 128\t0\t0.125 17.725 0.125\t1\n0\t0\t2 0 0\t128 220 128\t0\t0.125 18.525 0.125\t1\n\n0\t0\t2 1 0\t128 36 128\t0\t0.125 -18.275 0.125\t1\n0\t0\t2 1 0\t128 40 128\t0\t0.125 -17.475 0.125\t1\n0\t0\t2 1 0\t128 44 128\t0\t0.125 -16.675 0.125\t1\n0\t0\t2 1 0\t128 48 128\t0\t0.125 -15.875 0.125\t1\n0\t0\t2 1 0\t128 52 128\t0\t0.125 -15.075 0.125\t1\n0\t0\t2 1 0\t128 56 128\t0\t0.125 -14.275 0.125\t1\n0\t0\t2 1 0\t128 60 128\t0\t0.125 -13.475 0.125\t1\n0\t0\t2 1 0\t128 64 128\t0\t0.125 -12.675 0.125\t1\n0\t0\t2 1 0\t128 68 128\t0\t0.125 -11.875 0.125\t1\n0\t0\t2 1 0\t128 72 128\t0\t0.125 -11.075 0.125\t1\n0\t0\t2 1 0\t128 76 128\t0\t0.125 -10.275 0.125\t1\n0\t0\t2 1 0\t128 80 128\t0\t0.125 -9.475 0.125\t1\n0\t0\t2 1 0\t128 84 128\t0\t0.125 -8.675 0.125\t1\n0\t0\t2 1 0\t128 88 128\t0\t0.125 -7.875 0.125\t1\n0\t0\t2 1 0\t128 92 128\t0\t0.125 -7.075 0.125\t1\n0\t0\t2 1 0\t128 96 128\t0\t0.125 -6.275 0.125\t1\n0\t0\t2 1 0\t128 100 128\t0\t0.125 -5.475 0.125\t1\n0\t0\t2 1 0\t128 104 128\t0\t0.125 -4.675 0.125\t1\n0\t0\t2 1 0\t128 108 128\t0\t0.125 -3.875 0.125\t1\n0\t0\t2 1 0\t128 112 128\t0\t0.125 -3.075 0.125\t1\n0\t0\t2 1 0\t128 116 128\t0\t0.125 -2.275 0.125\t1\n0\t0\t2 1 0\t128 120 128\t0\t0.125 -1.475 0.125\t1\n0\t0\t2 1 0\t128 124 128\t0\t0.125 -0.675 0.125\t1\n0\t0\t2 1 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t2 1 0\t128 132 128\t0\t0.125 0.925 0.125\t1\n0\t0\t2 1 0\t128 136 128\t0\t0.125 1.725 0.125\t1\n0\t0\t2 1 0\t128 140 128\t0\t0.125 2.525 0.125\t1\n0\t0\t2 1 0\t128 144 128\t0\t0.125 3.325 0.125\t1\n0\t0\t2 1 0\t128 148 128\t0\t0.125 4.125 0.125\t1\n0\t0\t2 1 0\t128 152 128\t0\t0.125 4.925 0.125\t1\n0\t0\t2 1 0\t128 156 128\t0\t0.125 5.725 0.125\t1\n0\t0\t2 1 0\t128 160 128\t0\t0.125 6.525 0.125\t1\n0\t0\t2 1 0\t128 164 128\t0\t0.125 7.325 0.125\t1\n0\t0\t2 1 0\t128 168 128\t0\t0.125 8.125 0.125\t1\n0\t0\t2 1 0\t128 172 128\t0\t0.125 8.925 0.125\t1\n0\t0\t2 1 0\t128 176 128\t0\t0.125 9.725 0.125\t1\n0\t0\t2 1 0\t128 180 128\t0\t0.125 10.525 0.125\t1\n0\t0\t2 1 0\t128 184 128\t0\t0.125 11.325 0.125\t1\n0\t0\t2 1 0\t128 188 128\t0\t0.125 12.125 0.125\t1\n0\t0\t2 1 0\t128 192 128\t0\t0.125 12.925 0.125\t1\n0\t0\t2 1 0\t128 196 128\t0\t0.125 13.725 0.125\t1\n0\t0\t2 1 0\t128 200 128\t0\t0.125 14.525 0.125\t1\n0\t0\t2 1 0\t128 204 128\t0\t0.125 15.325 0.125\t1\n0\t0\t2 1 0\t128 208 128\t0\t0.125 16.125 0.125\t1\n0\t0\t2 1 0\t128 212 128\t0\t0.125 16.925 0.125\t1\n0\t0\t2 1 0\t128 216 128\t0\t0.125 17.725 0.125\t1\n0\t0\t2 1 0\t128 220 128\t0\t0.125 18.525 0.125\t1\n\n\n", "boostedpuncture/ct_multilevel-psi.d.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0 0 0 0\t0 0 0\t0\t-25.475 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0.125 0.125\t1\n0\t0\t2 1 0\t96 128 128\t0\t-6.275 0.125 0.125\t1\n0\t0\t2 1 0\t100 128 128\t0\t-5.475 0.125 0.125\t1\n0\t0\t2 1 0\t104 128 128\t0\t-4.675 0.125 0.125\t1\n0\t0\t2 1 0\t108 128 128\t0\t-3.875 0.125 0.125\t1\n0\t0\t2 1 0\t112 128 128\t0\t-3.075 0.125 0.125\t1\n0\t0\t2 1 0\t116 128 128\t0\t-2.275 0.125 0.125\t1\n0\t0\t2 1 0\t120 128 128\t0\t-1.475 0.125 0.125\t1\n0\t0\t2 1 0\t124 128 128\t0\t-0.675 0.125 0.125\t1\n0\t0\t2 1 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t2 1 0\t132 128 128\t0\t0.925 0.125 0.125\t1\n0\t0\t2 1 0\t136 128 128\t0\t1.725 0.125 0.125\t1\n0\t0\t2 1 0\t140 128 128\t0\t2.525 0.125 0.125\t1\n0\t0\t2 1 0\t144 128 128\t0\t3.325 0.125 0.125\t1\n0\t0\t2 1 0\t148 128 128\t0\t4.125 0.125 0.125\t1\n0\t0\t2 1 0\t152 128 128\t0\t4.925 0.125 0.125\t1\n0\t0\t2 1 0\t156 128 128\t0\t5.725 0.125 0.125\t1\n0\t0\t2 1 0\t160 128 128\t0\t6.525 0.125 0.125\t1\n0\t0\t2 1 0\t164 128 128\t0\t7.325 0.125 0.125\t1\n0\t0\t2 1 0\t168 128 128\t0\t8.125 0.125 0.125\t1\n0\t0\t2 1 0\t172 128 128\t0\t8.925 0.125 0.125\t1\n0\t0\t2 1 0\t176 128 128\t0\t9.725 0.125 0.125\t1\n0\t0\t2 1 0\t180 128 128\t0\t10.525 0.125 0.125\t1\n0\t0\t2 1 0\t184 128 128\t0\t11.325 0.125 0.125\t1\n0\t0\t2 1 0\t188 128 128\t0\t12.125 0.125 0.125\t1\n0\t0\t2 1 0\t192 128 128\t0\t12.925 0.125 0.125\t1\n0\t0\t2 1 0\t196 128 128\t0\t13.725 0.125 0.125\t1\n0\t0\t2 1 0\t200 128 128\t0\t14.525 0.125 0.125\t1\n0\t0\t2 1 0\t204 128 128\t0\t15.325 0.125 0.125\t1\n0\t0\t2 1 0\t208 128 128\t0\t16.125 0.125 0.125\t1\n0\t0\t2 1 0\t212 128 128\t0\t16.925 0.125 0.125\t1\n0\t0\t2 1 0\t216 128 128\t0\t17.725 0.125 0.125\t1\n0\t0\t2 1 0\t220 128 128\t0\t18.525 0.125 0.125\t1\n\n\n", "boostedpuncture/ct_multilevel-err.x.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t0 128 128\t0\t-25.475 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t16 128 128\t0\t-22.275 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t32 128 128\t0\t-19.075 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t48 128 128\t0\t-15.875 0.125 0.125\t-0.000232394678646203 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t64 128 128\t0\t-12.675 0.125 0.125\t-0.000450736613707514 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t80 128 128\t0\t-9.475 0.125 0.125\t-0.000495250971037625 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t96 128 128\t0\t-6.275 0.125 0.125\t-0.000622731843058589 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t112 128 128\t0\t-3.075 0.125 0.125\t-0.000888883090698921 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 128 128\t0\t0.125 0.125 0.125\t-0.000915788594690242 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t144 128 128\t0\t3.325 0.125 0.125\t-0.000742613200541261 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t160 128 128\t0\t6.525 0.125 0.125\t-0.000535205664627415 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t176 128 128\t0\t9.725 0.125 0.125\t-0.000431976586214103 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t192 128 128\t0\t12.925 0.125 0.125\t-0.000463058999657356 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t208 128 128\t0\t16.125 0.125 0.125\t-0.00020998175271576 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t224 128 128\t0\t19.325 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t240 128 128\t0\t22.525 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t256 128 128\t0\t25.725 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n\n0\t0\t0 1 0\t0 128 128\t0\t-25.475 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t16 128 128\t0\t-22.275 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t32 128 128\t0\t-19.075 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t48 128 128\t0\t-15.875 0.125 0.125\t-0.000232394678646203 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t64 128 128\t0\t-12.675 0.125 0.125\t-0.000450736613707514 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t80 128 128\t0\t-9.475 0.125 0.125\t-0.000495250971037625 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t96 128 128\t0\t-6.275 0.125 0.125\t-0.000622731843058589 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t112 128 128\t0\t-3.075 0.125 0.125\t-0.000888883090698921 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 128 128\t0\t0.125 0.125 0.125\t-0.000915788594690242 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t144 128 128\t0\t3.325 0.125 0.125\t-0.000742613200541261 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t160 128 128\t0\t6.525 0.125 0.125\t-0.000535205664627415 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t176 128 128\t0\t9.725 0.125 0.125\t-0.000431976586214103 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t192 128 128\t0\t12.925 0.125 0.125\t-0.000463058999657356 -4.3180364477547e+42 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0.125\t-0.000450736613707514 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t72 128 128\t0\t-11.075 0.125 0.125\t-0.000470086700629716 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t80 128 128\t0\t-9.475 0.125 0.125\t-0.000495250971037625 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t88 128 128\t0\t-7.875 0.125 0.125\t-0.000543862967846409 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t96 128 128\t0\t-6.275 0.125 0.125\t-0.000622731843058589 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t104 128 128\t0\t-4.675 0.125 0.125\t-0.000742287368445082 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t112 128 128\t0\t-3.075 0.125 0.125\t-0.000888883090698921 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t120 128 128\t0\t-1.475 0.125 0.125\t-0.000938425691646004 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 128 128\t0\t0.125 0.125 0.125\t-0.000915788594690242 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t136 128 128\t0\t1.725 0.125 0.125\t-0.000837591854216601 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t144 128 128\t0\t3.325 0.125 0.125\t-0.000742613200541261 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t152 128 128\t0\t4.925 0.125 0.125\t-0.000631086617063006 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t160 128 128\t0\t6.525 0.125 0.125\t-0.000535205664627415 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t168 128 128\t0\t8.125 0.125 0.125\t-0.000466485879425366 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t176 128 128\t0\t9.725 0.125 0.125\t-0.000431976586214103 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t184 128 128\t0\t11.325 0.125 0.125\t-0.0004385926179997 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t192 128 128\t0\t12.925 0.125 0.125\t-0.000463058999657356 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t200 128 128\t0\t14.525 0.125 0.125\t-0.000404011024274121 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t208 128 128\t0\t16.125 0.125 0.125\t-0.00020998175271576 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t216 128 128\t0\t17.725 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t224 128 128\t0\t19.325 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t232 128 128\t0\t20.925 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n\n0\t0\t1 1 0\t24 128 128\t0\t-20.675 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t32 128 128\t0\t-19.075 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t40 128 128\t0\t-17.475 0.125 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t48 128 128\t0\t-15.875 0.125 0.125\t-0.000232394678646203 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t56 128 128\t0\t-14.275 0.125 0.125\t-0.000390736800783362 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t64 128 128\t0\t-12.675 0.125 0.125\t-0.000450736613707514 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0.27656146924122 -0.0198334830526559 0.00142970155728458 -0.000207203124250775\n0\t0\t1 0 0\t128 128 144\t0\t0.125 0.125 3.325\t0.00361659516248226 0.00361659516248226 0.0962014313220281 -0.00360641559942641 0.000135388188642788 -1.01795630561748e-05\n0\t0\t1 0 0\t128 128 152\t0\t0.125 0.125 4.925\t0.00123556754382831 0.00123556754382831 0.0486813612268355 -0.00123397875725308 3.1299095532117e-05 -1.58878657528471e-06\n\n0\t0\t1 1 0\t128 128 112\t0\t0.125 0.125 -3.075\t0.00446133838785496 0.00446133838785496 -0.109748924341232 -0.00444666679357761 -0.00018046060961132 -1.46715942778127e-05\n0\t0\t1 1 0\t128 128 120\t0\t0.125 0.125 -1.475\t0.0295853279511044 0.0295853279511044 -0.349106869823033 -0.0291693362757517 -0.00245435088458152 -0.000415991675366106\n0\t0\t1 1 0\t128 128 128\t0\t0.125 0.125 0.125\t2.14197205277118 2.14197205277118 2.14197205277118 -1.07098602640273 0.535493013184228 -1.07098602640273\n0\t0\t1 1 0\t128 128 136\t0\t0.125 0.125 1.725\t0.0200406861769 0.0200406861769 0.27656146924122 -0.0198334830526559 0.00142970155728458 -0.000207203124250775\n0\t0\t1 1 0\t128 128 144\t0\t0.125 0.125 3.325\t0.00361659516248226 0.00361659516248226 0.0962014313220281 -0.00360641559942641 0.000135388188642788 -1.01795630561748e-05\n0\t0\t1 1 0\t128 128 152\t0\t0.125 0.125 4.925\t0.00123556754382831 0.00123556754382831 0.0486813612268355 -0.00123397875725308 3.1299095532117e-05 -1.58878657528471e-06\n0\t0\t1 1 0\t128 128 160\t0\t0.125 0.125 6.525\t0.000562896615225789 0.000562896615225789 0.0293832033147862 -0.000562483910217265 1.07716007224711e-05 -4.12705008536901e-07\n0\t0\t1 1 0\t128 128 168\t0\t0.125 0.125 8.125\t0.000302498302362746 0.000302498302362746 0.0196623896535785 -0.000302355209504486 4.65051789346694e-06 -1.43092858265141e-07\n0\t0\t1 1 0\t128 128 176\t0\t0.125 0.125 9.725\t0.000181010245271601 0.000181010245271601 0.0140825970821306 -0.000180950464879361 2.32545725813932e-06 -5.97803922419768e-08\n0\t0\t1 1 0\t128 128 184\t0\t0.125 0.125 11.325\t0.000116829642832883 0.000116829642832883 0.0105847656406592 -0.000116801187219481 1.28903928711677e-06 -2.84556134030613e-08\n0\t0\t1 1 0\t128 128 192\t0\t0.125 0.125 12.925\t7.97685934347867e-05 7.97685934347867e-05 0.00824807256115694 -7.97536758330462e-05 7.71240009982355e-07 -1.49176017409425e-08\n0\t0\t1 1 0\t128 128 200\t0\t0.125 0.125 14.525\t5.68854883085422e-05 5.68854883085422e-05 0.00661009374145261 -5.68770642233871e-05 4.89439347511267e-07 -8.42408515538128e-09\n0\t0\t1 1 0\t128 128 208\t0\t0.125 0.125 16.125\t4.1999233684949e-05 4.1999233684949e-05 0.00541790114535841 -4.19941869132973e-05 3.25516771530786e-07 -5.04677165180574e-09\n0\t0\t1 1 0\t128 128 216\t0\t0.125 0.125 17.725\t3.18447572015661e-05 3.18447572015661e-05 0.00451558657118208 -3.18415901824553e-05 2.2454165495698e-07 -3.16701911091898e-09\n0\t0\t1 1 0\t128 128 224\t0\t0.125 0.125 19.325\t2.46842509790637e-05 2.46842509790637e-05 0.00381618520136325 -2.46821857108444e-05 1.59645233355334e-07 -2.06526821941067e-09\n0\t0\t1 1 0\t128 128 232\t0\t0.125 0.125 20.925\t1.95192835051207e-05 1.95192835051207e-05 0.0032675280587572 -1.95178905521014e-05 1.16590167715601e-07 -1.39295301935119e-09\n\n\n0\t0\t2 0 0\t128 128 36\t0\t0.125 0.125 -18.275\t2.91034477501061e-05 2.91034477501061e-05 -0.00425492406106551 -2.91007249313074e-05 -1.99038054185417e-07 -2.72281879879982e-09\n0\t0\t2 0 0\t128 128 40\t0\t0.125 0.125 -17.475\t3.32049693420959e-05 3.32049693420959e-05 -0.004642054714025 -3.32015718998906e-05 -2.37481210148697e-07 -3.39744220538058e-09\n0\t0\t2 0 0\t128 128 44\t0\t0.125 0.125 -16.675\t3.81148794230926e-05 3.81148794230926e-05 -0.00508452491504056 -3.81105965058877e-05 -2.85670577565856e-07 -4.2829172050388e-09\n0\t0\t2 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t4.39702736290542e-05 4.39702736290542e-05 -0.00558422475088988 -4.39648223181654e-05 -3.46158241438746e-07 -5.45131088898197e-09\n0\t0\t2 0 0\t128 128 52\t0\t0.125 0.125 -15.075\t5.10909347420875e-05 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9.725\t6.28666852486174e-05\n0\t0\t0 1 0\t128 128 192\t0\t0.125 0.125 12.925\t2.0152042551119e-05\n0\t0\t0 1 0\t128 128 208\t0\t0.125 0.125 16.125\t8.31900594581803e-06\n0\t0\t0 1 0\t128 128 224\t0\t0.125 0.125 19.325\t-4.3180364477547e+42\n0\t0\t0 1 0\t128 128 240\t0\t0.125 0.125 22.525\t-4.3180364477547e+42\n0\t0\t0 1 0\t128 128 256\t0\t0.125 0.125 25.725\t-4.3180364477547e+42\n\n\n0\t0\t1 0 0\t128 128 24\t0\t0.125 0.125 -20.675\t-4.3180364477547e+42\n0\t0\t1 0 0\t128 128 32\t0\t0.125 0.125 -19.075\t-4.3180364477547e+42\n0\t0\t1 0 0\t128 128 40\t0\t0.125 0.125 -17.475\t-4.3180364477547e+42\n0\t0\t1 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t8.85551320443061e-06\n0\t0\t1 0 0\t128 128 56\t0\t0.125 0.125 -14.275\t1.35441405788159e-05\n0\t0\t1 0 0\t128 128 64\t0\t0.125 0.125 -12.675\t2.1789445056007e-05\n0\t0\t1 0 0\t128 128 72\t0\t0.125 0.125 -11.075\t3.73797957753659e-05\n0\t0\t1 0 0\t128 128 80\t0\t0.125 0.125 -9.475\t6.97677074437805e-05\n0\t0\t1 0 0\t128 128 88\t0\t0.125 0.125 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4.925\t0.000954855602268479\n0\t0\t1 1 0\t128 128 160\t0\t0.125 0.125 6.525\t0.000310085586067534\n0\t0\t1 1 0\t128 128 168\t0\t0.125 0.125 8.125\t0.000129010012232095\n0\t0\t1 1 0\t128 128 176\t0\t0.125 0.125 9.725\t6.28666852486174e-05\n0\t0\t1 1 0\t128 128 184\t0\t0.125 0.125 11.325\t3.41872252605005e-05\n0\t0\t1 1 0\t128 128 192\t0\t0.125 0.125 12.925\t2.01520425511191e-05\n0\t0\t1 1 0\t128 128 200\t0\t0.125 0.125 14.525\t1.26355348373185e-05\n0\t0\t1 1 0\t128 128 208\t0\t0.125 0.125 16.125\t8.31900594581802e-06\n0\t0\t1 1 0\t128 128 216\t0\t0.125 0.125 17.725\t-4.3180364477547e+42\n0\t0\t1 1 0\t128 128 224\t0\t0.125 0.125 19.325\t-4.3180364477547e+42\n0\t0\t1 1 0\t128 128 232\t0\t0.125 0.125 20.925\t-4.3180364477547e+42\n\n\n0\t0\t2 0 0\t128 128 36\t0\t0.125 0.125 -18.275\t-4.3180364477547e+42\n0\t0\t2 0 0\t128 128 40\t0\t0.125 0.125 -17.475\t-4.3180364477547e+42\n0\t0\t2 0 0\t128 128 44\t0\t0.125 0.125 -16.675\t-4.3180364477547e+42\n0\t0\t2 0 0\t128 128 48\t0\t0.125 0.125 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1.725\t0.0628611095586297\n0\t0\t2 1 0\t128 128 140\t0\t0.125 0.125 2.525\t0.0137702929230553\n0\t0\t2 1 0\t128 128 144\t0\t0.125 0.125 3.325\t0.00458909053901706\n0\t0\t2 1 0\t128 128 148\t0\t0.125 0.125 4.125\t0.00193922581980971\n0\t0\t2 1 0\t128 128 152\t0\t0.125 0.125 4.925\t0.000954855602268479\n0\t0\t2 1 0\t128 128 156\t0\t0.125 0.125 5.725\t0.000523125977465451\n0\t0\t2 1 0\t128 128 160\t0\t0.125 0.125 6.525\t0.000310085586067535\n0\t0\t2 1 0\t128 128 164\t0\t0.125 0.125 7.325\t0.000195271560204326\n0\t0\t2 1 0\t128 128 168\t0\t0.125 0.125 8.125\t0.000129010012232095\n0\t0\t2 1 0\t128 128 172\t0\t0.125 0.125 8.925\t8.86174429939712e-05\n0\t0\t2 1 0\t128 128 176\t0\t0.125 0.125 9.725\t6.28666852486175e-05\n0\t0\t2 1 0\t128 128 180\t0\t0.125 0.125 10.525\t4.58259604808392e-05\n0\t0\t2 1 0\t128 128 184\t0\t0.125 0.125 11.325\t3.41872252605005e-05\n0\t0\t2 1 0\t128 128 188\t0\t0.125 0.125 12.125\t2.60197556126309e-05\n0\t0\t2 1 0\t128 128 192\t0\t0.125 0.125 12.925\t2.01520425511191e-05\n0\t0\t2 1 0\t128 128 196\t0\t0.125 0.125 13.725\t1.58489706940265e-05\n0\t0\t2 1 0\t128 128 200\t0\t0.125 0.125 14.525\t1.26355348373185e-05\n0\t0\t2 1 0\t128 128 204\t0\t0.125 0.125 15.325\t1.0196774211045e-05\n0\t0\t2 1 0\t128 128 208\t0\t0.125 0.125 16.125\t8.31900594581804e-06\n0\t0\t2 1 0\t128 128 212\t0\t0.125 0.125 16.925\t-4.3180364477547e+42\n0\t0\t2 1 0\t128 128 216\t0\t0.125 0.125 17.725\t-4.3180364477547e+42\n0\t0\t2 1 0\t128 128 220\t0\t0.125 0.125 18.525\t-4.3180364477547e+42\n\n\n", "boostedpuncture/admbase-metric.z.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 128 0\t0\t0.125 0.125 -25.475\t1.08084806434739 0 0 1.08084806434739 0 1.08084806434739\n0\t0\t0 0 0\t128 128 16\t0\t0.125 0.125 -22.275\t1.09285235081395 0 0 1.09285235081395 0 1.09285235081395\n0\t0\t0 0 0\t128 128 32\t0\t0.125 0.125 -19.075\t1.1090394403088 0 0 1.1090394403088 0 1.1090394403088\n0\t0\t0 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t1.13577969489835 0 0 1.13577969489835 0 1.13577969489835\n0\t0\t0 0 0\t128 128 64\t0\t0.125 0.125 -12.675\t1.18899142563364 0 0 1.18899142563364 0 1.18899142563364\n0\t0\t0 0 0\t128 128 80\t0\t0.125 0.125 -9.475\t1.27598121596437 0 0 1.27598121596437 0 1.27598121596437\n0\t0\t0 0 0\t128 128 96\t0\t0.125 0.125 -6.275\t1.45609721471015 0 0 1.45609721471015 0 1.45609721471015\n0\t0\t0 0 0\t128 128 112\t0\t0.125 0.125 -3.075\t2.07554464058623 0 0 2.07554464058623 0 2.07554464058623\n0\t0\t0 0 0\t128 128 128\t0\t0.125 0.125 0.125\t132.260017213756 0 0 132.260017213756 0 132.260017213756\n0\t0\t0 0 0\t128 128 144\t0\t0.125 0.125 3.325\t1.97787371253273 0 0 1.97787371253273 0 1.97787371253273\n0\t0\t0 0 0\t128 128 160\t0\t0.125 0.125 6.525\t1.43557107202093 0 0 1.43557107202093 0 1.43557107202093\n0\t0\t0 0 0\t128 128 176\t0\t0.125 0.125 9.725\t1.26756891462265 0 0 1.26756891462265 0 1.26756891462265\n\n0\t0\t0 1 0\t128 128 96\t0\t0.125 0.125 -6.275\t1.45609721471015 0 0 1.45609721471015 0 1.45609721471015\n0\t0\t0 1 0\t128 128 112\t0\t0.125 0.125 -3.075\t2.07554464058623 0 0 2.07554464058623 0 2.07554464058623\n0\t0\t0 1 0\t128 128 128\t0\t0.125 0.125 0.125\t132.260017213756 0 0 132.260017213756 0 132.260017213756\n0\t0\t0 1 0\t128 128 144\t0\t0.125 0.125 3.325\t1.97787371253273 0 0 1.97787371253273 0 1.97787371253273\n0\t0\t0 1 0\t128 128 160\t0\t0.125 0.125 6.525\t1.43557107202093 0 0 1.43557107202093 0 1.43557107202093\n0\t0\t0 1 0\t128 128 176\t0\t0.125 0.125 9.725\t1.26756891462265 0 0 1.26756891462265 0 1.26756891462265\n0\t0\t0 1 0\t128 128 192\t0\t0.125 0.125 12.925\t1.18465771679025 0 0 1.18465771679025 0 1.18465771679025\n0\t0\t0 1 0\t128 128 208\t0\t0.125 0.125 16.125\t1.13348840450152 0 0 1.13348840450152 0 1.13348840450152\n0\t0\t0 1 0\t128 128 224\t0\t0.125 0.125 19.325\t1.10757448042362 0 0 1.10757448042362 0 1.10757448042362\n0\t0\t0 1 0\t128 128 240\t0\t0.125 0.125 22.525\t1.09178769478843 0 0 1.09178769478843 0 1.09178769478843\n0\t0\t0 1 0\t128 128 256\t0\t0.125 0.125 25.725\t1.08003958115846 0 0 1.08003958115846 0 1.08003958115846\n\n\n0\t0\t1 0 0\t128 128 24\t0\t0.125 0.125 -20.675\t1.1002974432277 0 0 1.1002974432277 0 1.1002974432277\n0\t0\t1 0 0\t128 128 32\t0\t0.125 0.125 -19.075\t1.1090394403088 0 0 1.1090394403088 0 1.1090394403088\n0\t0\t1 0 0\t128 128 40\t0\t0.125 0.125 -17.475\t1.11944918956933 0 0 1.11944918956933 0 1.11944918956933\n0\t0\t1 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t1.13577969489835 0 0 1.13577969489835 0 1.13577969489835\n0\t0\t1 0 0\t128 128 56\t0\t0.125 0.125 -14.275\t1.15975559787459 0 0 1.15975559787459 0 1.15975559787459\n0\t0\t1 0 0\t128 128 64\t0\t0.125 0.125 -12.675\t1.18899142563364 0 0 1.18899142563364 0 1.18899142563364\n0\t0\t1 0 0\t128 128 72\t0\t0.125 0.125 -11.075\t1.2262097154389 0 0 1.2262097154389 0 1.2262097154389\n0\t0\t1 0 0\t128 128 80\t0\t0.125 0.125 -9.475\t1.27598121596437 0 0 1.27598121596437 0 1.27598121596437\n0\t0\t1 0 0\t128 128 88\t0\t0.125 0.125 -7.875\t1.34673533738322 0 0 1.34673533738322 0 1.34673533738322\n0\t0\t1 0 0\t128 128 96\t0\t0.125 0.125 -6.275\t1.45609721471015 0 0 1.45609721471015 0 1.45609721471015\n0\t0\t1 0 0\t128 128 104\t0\t0.125 0.125 -4.675\t1.64836363188025 0 0 1.64836363188025 0 1.64836363188025\n0\t0\t1 0 0\t128 128 112\t0\t0.125 0.125 -3.075\t2.07554464058623 0 0 2.07554464058623 0 2.07554464058623\n0\t0\t1 0 0\t128 128 120\t0\t0.125 0.125 -1.475\t3.79004732908333 0 0 3.79004732908333 0 3.79004732908333\n0\t0\t1 0 0\t128 128 128\t0\t0.125 0.125 0.125\t132.260017213756 0 0 132.260017213756 0 132.260017213756\n0\t0\t1 0 0\t128 128 136\t0\t0.125 0.125 1.725\t3.2533674503381 0 0 3.2533674503381 0 3.2533674503381\n0\t0\t1 0 0\t128 128 144\t0\t0.125 0.125 3.325\t1.97787371253273 0 0 1.97787371253273 0 1.97787371253273\n0\t0\t1 0 0\t128 128 152\t0\t0.125 0.125 4.925\t1.60958262947637 0 0 1.60958262947637 0 1.60958262947637\n\n0\t0\t1 1 0\t128 128 112\t0\t0.125 0.125 -3.075\t2.07554464058623 0 0 2.07554464058623 0 2.07554464058623\n0\t0\t1 1 0\t128 128 120\t0\t0.125 0.125 -1.475\t3.79004732908333 0 0 3.79004732908333 0 3.79004732908333\n0\t0\t1 1 0\t128 128 128\t0\t0.125 0.125 0.125\t132.260017213756 0 0 132.260017213756 0 132.260017213756\n0\t0\t1 1 0\t128 128 136\t0\t0.125 0.125 1.725\t3.2533674503381 0 0 3.2533674503381 0 3.2533674503381\n0\t0\t1 1 0\t128 128 144\t0\t0.125 0.125 3.325\t1.97787371253273 0 0 1.97787371253273 0 1.97787371253273\n0\t0\t1 1 0\t128 128 152\t0\t0.125 0.125 4.925\t1.60958262947637 0 0 1.60958262947637 0 1.60958262947637\n0\t0\t1 1 0\t128 128 160\t0\t0.125 0.125 6.525\t1.43557107202093 0 0 1.43557107202093 0 1.43557107202093\n0\t0\t1 1 0\t128 128 168\t0\t0.125 0.125 8.125\t1.33415196680261 0 0 1.33415196680261 0 1.33415196680261\n0\t0\t1 1 0\t128 128 176\t0\t0.125 0.125 9.725\t1.26756891462265 0 0 1.26756891462265 0 1.26756891462265\n0\t0\t1 1 0\t128 128 184\t0\t0.125 0.125 11.325\t1.22026892918984 0 0 1.22026892918984 0 1.22026892918984\n0\t0\t1 1 0\t128 128 192\t0\t0.125 0.125 12.925\t1.18465771679025 0 0 1.18465771679025 0 1.18465771679025\n0\t0\t1 1 0\t128 128 200\t0\t0.125 0.125 14.525\t1.15657569797113 0 0 1.15657569797113 0 1.15657569797113\n0\t0\t1 1 0\t128 128 208\t0\t0.125 0.125 16.125\t1.13348840450152 0 0 1.13348840450152 0 1.13348840450152\n0\t0\t1 1 0\t128 128 216\t0\t0.125 0.125 17.725\t1.11769369864406 0 0 1.11769369864406 0 1.11769369864406\n0\t0\t1 1 0\t128 128 224\t0\t0.125 0.125 19.325\t1.10757448042362 0 0 1.10757448042362 0 1.10757448042362\n0\t0\t1 1 0\t128 128 232\t0\t0.125 0.125 20.925\t1.09905647467317 0 0 1.09905647467317 0 1.09905647467317\n\n\n0\t0\t2 0 0\t128 128 36\t0\t0.125 0.125 -18.275\t1.11400740050457 0 0 1.11400740050457 0 1.11400740050457\n0\t0\t2 0 0\t128 128 40\t0\t0.125 0.125 -17.475\t1.11944918956933 0 0 1.11944918956933 0 1.11944918956933\n0\t0\t2 0 0\t128 128 44\t0\t0.125 0.125 -16.675\t1.12543591668213 0 0 1.12543591668213 0 1.12543591668213\n0\t0\t2 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t1.13577969489835 0 0 1.13577969489835 0 1.13577969489835\n0\t0\t2 0 0\t128 128 52\t0\t0.125 0.125 -15.075\t1.14723261300426 0 0 1.14723261300426 0 1.14723261300426\n0\t0\t2 0 0\t128 128 56\t0\t0.125 0.125 -14.275\t1.15975559787459 0 0 1.15975559787459 0 1.15975559787459\n0\t0\t2 0 0\t128 128 60\t0\t0.125 0.125 -13.475\t1.17357612443233 0 0 1.17357612443233 0 1.17357612443233\n0\t0\t2 0 0\t128 128 64\t0\t0.125 0.125 -12.675\t1.18899142563364 0 0 1.18899142563364 0 1.18899142563364\n0\t0\t2 0 0\t128 128 68\t0\t0.125 0.125 -11.875\t1.20637559339713 0 0 1.20637559339713 0 1.20637559339713\n0\t0\t2 0 0\t128 128 72\t0\t0.125 0.125 -11.075\t1.2262097154389 0 0 1.2262097154389 0 1.2262097154389\n0\t0\t2 0 0\t128 128 76\t0\t0.125 0.125 -10.275\t1.24912700899827 0 0 1.24912700899827 0 1.24912700899827\n0\t0\t2 0 0\t128 128 80\t0\t0.125 0.125 -9.475\t1.27598121596437 0 0 1.27598121596437 0 1.27598121596437\n0\t0\t2 0 0\t128 128 84\t0\t0.125 0.125 -8.675\t1.30795453665283 0 0 1.30795453665283 0 1.30795453665283\n0\t0\t2 0 0\t128 128 88\t0\t0.125 0.125 -7.875\t1.34673533738322 0 0 1.34673533738322 0 1.34673533738322\n0\t0\t2 0 0\t128 128 92\t0\t0.125 0.125 -7.075\t1.39482486929891 0 0 1.39482486929891 0 1.39482486929891\n0\t0\t2 0 0\t128 128 96\t0\t0.125 0.125 -6.275\t1.45609721471015 0 0 1.45609721471015 0 1.45609721471015\n0\t0\t2 0 0\t128 128 100\t0\t0.125 0.125 -5.475\t1.53689448414302 0 0 1.53689448414302 0 1.53689448414302\n0\t0\t2 0 0\t128 128 104\t0\t0.125 0.125 -4.675\t1.64836363188025 0 0 1.64836363188025 0 1.64836363188025\n0\t0\t2 0 0\t128 128 108\t0\t0.125 0.125 -3.875\t1.8120471120066 0 0 1.8120471120066 0 1.8120471120066\n0\t0\t2 0 0\t128 128 112\t0\t0.125 0.125 -3.075\t2.07554464058623 0 0 2.07554464058623 0 2.07554464058623\n0\t0\t2 0 0\t128 128 116\t0\t0.125 0.125 -2.275\t2.56792322277305 0 0 2.56792322277305 0 2.56792322277305\n0\t0\t2 0 0\t128 128 120\t0\t0.125 0.125 -1.475\t3.79004732908333 0 0 3.79004732908333 0 3.79004732908333\n0\t0\t2 0 0\t128 128 124\t0\t0.125 0.125 -0.675\t10.2695176654954 0 0 10.2695176654954 0 10.2695176654954\n0\t0\t2 0 0\t128 128 128\t0\t0.125 0.125 0.125\t132.260017213756 0 0 132.260017213756 0 132.260017213756\n0\t0\t2 0 0\t128 128 132\t0\t0.125 0.125 0.925\t6.55181751564695 0 0 6.55181751564695 0 6.55181751564695\n0\t0\t2 0 0\t128 128 136\t0\t0.125 0.125 1.725\t3.2533674503381 0 0 3.2533674503381 0 3.2533674503381\n0\t0\t2 0 0\t128 128 140\t0\t0.125 0.125 2.525\t2.37432590121208 0 0 2.37432590121208 0 2.37432590121208\n\n0\t0\t2 1 0\t128 128 120\t0\t0.125 0.125 -1.475\t3.79004732908333 0 0 3.79004732908333 0 3.79004732908333\n0\t0\t2 1 0\t128 128 124\t0\t0.125 0.125 -0.675\t10.2695176654954 0 0 10.2695176654954 0 10.2695176654954\n0\t0\t2 1 0\t128 128 128\t0\t0.125 0.125 0.125\t132.260017213756 0 0 132.260017213756 0 132.260017213756\n0\t0\t2 1 0\t128 128 132\t0\t0.125 0.125 0.925\t6.55181751564695 0 0 6.55181751564695 0 6.55181751564695\n0\t0\t2 1 0\t128 128 136\t0\t0.125 0.125 1.725\t3.2533674503381 0 0 3.2533674503381 0 3.2533674503381\n0\t0\t2 1 0\t128 128 140\t0\t0.125 0.125 2.525\t2.37432590121208 0 0 2.37432590121208 0 2.37432590121208\n0\t0\t2 1 0\t128 128 144\t0\t0.125 0.125 3.325\t1.97787371253273 0 0 1.97787371253273 0 1.97787371253273\n0\t0\t2 1 0\t128 128 148\t0\t0.125 0.125 4.125\t1.75358507776273 0 0 1.75358507776273 0 1.75358507776273\n0\t0\t2 1 0\t128 128 152\t0\t0.125 0.125 4.925\t1.60958262947637 0 0 1.60958262947637 0 1.60958262947637\n0\t0\t2 1 0\t128 128 156\t0\t0.125 0.125 5.725\t1.50935331849972 0 0 1.50935331849972 0 1.50935331849972\n0\t0\t2 1 0\t128 128 160\t0\t0.125 0.125 6.525\t1.43557107202093 0 0 1.43557107202093 0 1.43557107202093\n0\t0\t2 1 0\t128 128 164\t0\t0.125 0.125 7.325\t1.37897096043936 0 0 1.37897096043936 0 1.37897096043936\n0\t0\t2 1 0\t128 128 168\t0\t0.125 0.125 8.125\t1.33415196680261 0 0 1.33415196680261 0 1.33415196680261\n0\t0\t2 1 0\t128 128 172\t0\t0.125 0.125 8.925\t1.29775237642283 0 0 1.29775237642283 0 1.29775237642283\n0\t0\t2 1 0\t128 128 176\t0\t0.125 0.125 9.725\t1.26756891462265 0 0 1.26756891462265 0 1.26756891462265\n0\t0\t2 1 0\t128 128 180\t0\t0.125 0.125 10.525\t1.24209592350667 0 0 1.24209592350667 0 1.24209592350667\n0\t0\t2 1 0\t128 128 184\t0\t0.125 0.125 11.325\t1.22026892918984 0 0 1.22026892918984 0 1.22026892918984\n0\t0\t2 1 0\t128 128 188\t0\t0.125 0.125 12.125\t1.20131456880834 0 0 1.20131456880834 0 1.20131456880834\n0\t0\t2 1 0\t128 128 192\t0\t0.125 0.125 12.925\t1.18465771679025 0 0 1.18465771679025 0 1.18465771679025\n0\t0\t2 1 0\t128 128 196\t0\t0.125 0.125 13.725\t1.16985980081382 0 0 1.16985980081382 0 1.16985980081382\n0\t0\t2 1 0\t128 128 200\t0\t0.125 0.125 14.525\t1.15657569797113 0 0 1.15657569797113 0 1.15657569797113\n0\t0\t2 1 0\t128 128 204\t0\t0.125 0.125 15.325\t1.14452506493855 0 0 1.14452506493855 0 1.14452506493855\n0\t0\t2 1 0\t128 128 208\t0\t0.125 0.125 16.125\t1.13348840450152 0 0 1.13348840450152 0 1.13348840450152\n0\t0\t2 1 0\t128 128 212\t0\t0.125 0.125 16.925\t1.12350166120888 0 0 1.12350166120888 0 1.12350166120888\n0\t0\t2 1 0\t128 128 216\t0\t0.125 0.125 17.725\t1.11769369864406 0 0 1.11769369864406 0 1.11769369864406\n0\t0\t2 1 0\t128 128 220\t0\t0.125 0.125 18.525\t1.11240700904253 0 0 1.11240700904253 0 1.11240700904253\n\n\n", "boostedpuncture/boostedpuncture.par": "######################################\n# Flesh parameters\n######################################\n\nCactus::cctk_run_title = \"Solving the constraint system for a single puncture with CT_MultiLevel (multigrid setup, FMG)\"\n\nCactus::cctk_full_warnings = yes\nCactus::highlight_warning_messages = no\nCactus::cctk_timer_output = \"off\"\n\nCactus::terminate = \"any\"\nCactus::cctk_initial_time = 0\nCactus::cctk_final_time = 0\nCactus::cctk_itlast = 0\n\n\n#############################################################################################\nActiveThorns = \"Boundary CartGrid3D CoordBase Slab SymBase\"\n#############################################################################################\n\nCoordBase::domainsize = \"minmax\"\n\nCoordBase::xmin = -16.00+1./8.\nCoordBase::ymin = -16.00+1./8.\nCoordBase::zmin = -16.00+1./8.\nCoordBase::xmax = +16.00+1./8.\nCoordBase::ymax = +16.00+1./8.\nCoordBase::zmax = +16.00+1./8.\nCoordBase::dx = 3.2\nCoordBase::dy = 3.2\nCoordBase::dz = 3.2\n\nCoordBase::boundary_size_x_lower = 3\nCoordBase::boundary_size_y_lower = 3\nCoordBase::boundary_size_z_lower = 3\nCoordBase::boundary_size_x_upper = 3\nCoordBase::boundary_size_y_upper = 3\nCoordBase::boundary_size_z_upper = 3\n\nCoordBase::boundary_shiftout_x_lower = 1\nCoordBase::boundary_shiftout_y_lower = 1\nCoordBase::boundary_shiftout_z_lower = 1\nCoordBase::boundary_shiftout_x_upper = 1\nCoordBase::boundary_shiftout_y_upper = 1\nCoordBase::boundary_shiftout_z_upper = 1\n\nCartGrid3D::type = \"coordbase\"\n\n##################################################################################\nActiveThorns = \"IOUtil Carpet CarpetLib CarpetInterp LoopControl CarpetReduce CarpetSlab\"\n##################################################################################\n\nCarpet::adaptive_stepsize = \"no\"\n\nCarpet::schedule_barriers = no\nCarpetLib::output_bboxes = no\nCarpet::init_fill_timelevels = \"yes\"\n\nCarpet::domain_from_coordbase = yes\nCarpet::max_refinement_levels = 5\n\ndriver::ghost_size = 3\nCarpet::use_buffer_zones = yes\n\nCarpet::prolongation_order_space = 5\nCarpet::prolongation_order_time = 2\n\nCarpet::convergence_level = 0\n\nCarpet::poison_new_timelevels = yes\nCarpetLib::poison_new_memory = yes\nCarpetLib::poison_value = 200\n\nCarpet::output_timers_every = 0\n\nCarpetLib::max_allowed_memory_MB = 8192\n\n##################################################################\nActiveThorns = \"CarpetRegrid2\"\n##################################################################\n\nCarpetRegrid2::num_centres = 1\nCarpetRegrid2::num_levels_1 = 3\nCarpetRegrid2::radius_1[1] = 16\nCarpetRegrid2::radius_1[2] = 16\n\n#################################\nActiveThorns = \"AEILocalInterp\"\nActiveThorns = \"Fortran\"\nActiveThorns = \"GenericFD\"\nActiveThorns = \"HDF5\"\nActiveThorns = \"InitBase\"\nActiveThorns = \"LocalInterp\"\n#################################\n\n#################################\nActiveThorns = \"MoL Time\"\n#################################\n\nMoL::ODE_Method = \"RK4\"\nMoL::MoL_Intermediate_Steps = 4\nMoL::MoL_Num_Scratch_Levels = 1\n\nTime::dtfac = 0.2\n\n###################################################################################################\nActiveThorns = \"CT_MultiLevel CT_Analytic ADMBase ML_BSSN ML_BSSN_Helper CoordGauge StaticConformal TmunuBase ADMMacros\"\n###################################################################################################\n\nCT_MultiLevel::cycle_type = \"FMG cycle\"\nCT_MultiLevel::tol = 1e-12\nCT_MultiLevel::omega = 1\nCT_MultiLevel::fd_order = 4\nCT_MultiLevel::output_norms = \"yes\"\nCT_MultiLevel::output_walk = \"no\"\nCT_MultiLevel::nrelsteps_down = 50\nCT_MultiLevel::nrelsteps_up = 10\nCT_MultiLevel::nrelsteps_bottom = 500\nCT_MultiLevel::nrelsteps_top = 10\nCT_MultiLevel::topMGlevel = 2\nCT_MultiLevel::number_of_equations = 1\nCT_MultiLevel::number_of_auxiliaries = 1\nCT_MultiLevel::fill_ADM = \"yes\"\nCT_MultiLevel::fill_Aij = \"Analytic Aij\"\n\nCT_MultiLevel::exact_solution_gfname[0] = \"CT_Analytic::epsi\"\nCT_MultiLevel::exact_solution_gfname[1] = \"CT_Analytic::testxx\"\nCT_MultiLevel::exact_solution_gfname[2] = \"CT_Analytic::testxy\"\nCT_MultiLevel::exact_solution_gfname[3] = \"CT_Analytic::testxz\"\n\nCT_MultiLevel::inipsi_gfname[0] = \"CT_Analytic::testinipsi\"\nCT_MultiLevel::cxx_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::cyy_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::n0[0] = -7\nCT_MultiLevel::c0_gfname[0] = \"CT_MultiLevel::ct_auxiliary[0]\"\nCT_MultiLevel::a0_gfname[0] = \"CT_Analytic::testa0\"\n\nCT_MultiLevel::model = \"Bowen-York\"\nCT_Analytic::free_data = \"Bowen-York\"\nCT_Analytic::ampI = 1\nCT_Analytic::ampC = 1\nCT_Analytic::massa = 1\nCT_Analytic::Pax = 1\n\nCT_Analytic::other_timelevels = 3\n\nADMBase::metric_timelevels = 3\nADMBase::lapse_timelevels = 3\nADMBase::shift_timelevels = 3\nADMBase::initial_dtlapse = \"zero\"\nADMBase::initial_dtshift = \"zero\"\nADMBase::admbase_boundary_condition = \"none\"\nML_BSSN::conformalMethod = 1\n\nADMBase::evolution_method = \"ML_BSSN\"\nADMBase::lapse_evolution_method = \"ML_BSSN\"\nADMBase::shift_evolution_method = \"ML_BSSN\"\nADMBase::dtlapse_evolution_method = \"ML_BSSN\"\nADMBase::dtshift_evolution_method = \"ML_BSSN\"\n\n#################################\nActiveThorns = \"CarpetIOBasic\"\n#################################\n\nIOBasic::outInfo_every = 1\nIOBasic::outInfo_reductions = \"norm2\"\nIOBasic::outInfo_vars = \"\n\tCT_MultiLevel::ct_psi[0]\n\tCT_MultiLevel::ct_residual[0]\n Carpet::physical_time_per_hour\n\"\n\n#################################\nActiveThorns = \"CarpetIOScalar\"\n#################################\n\nIO::out_dir = $parfile\nIO::out_fileinfo = \"none\"\n\nIOScalar::one_file_per_group = yes\n\nIOScalar::outScalar_every = 0\nIOScalar::outScalar_vars = \"\n\"\n\n#################################\nActiveThorns = \"CarpetIOASCII\"\n#################################\n\nIOASCII::one_file_per_group = yes\n\nIOASCII::output_symmetry_points = yes\nIOASCII::out3D_ghosts = yes\n\nIOASCII::output_all_timelevels = \"no\"\nIOASCII::out1D_criterion = \"divisor\"\nIOASCII::out1D_every = 1\nIOASCII::out1D_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::coeffs\n\tCT_MultiLevel::residual\n\tCT_MultiLevel::err\n\tCT_MultiLevel::auxiliaries\n\tCT_Analytic::testinipsi\n\tCT_Analytic::epsi\n\tCT_Analytic::testa0\n\tADMBase::metric\n\tADMBase::curv\n\"\n\n#################################\nActivethorns = \"CarpetIOHDF5\"\n#################################\n\nIOHDF5::out_criterion = \"divisor\"\nIOHDF5::out_every = 0\nIOHDF5::one_file_per_group = yes\nIOHDF5::compression_level = 0\nIOHDF5::out_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::err\n\tCT_MultiLevel::residual\n\tCT_Analytic::testW\n\"\n\nIOHDF5::checkpoint = \"no\"\n", "boostedpuncture/ct_multilevel-err.y.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 0 128\t0\t0.125 -25.475 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 16 128\t0\t0.125 -22.275 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 32 128\t0\t0.125 -19.075 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 48 128\t0\t0.125 -15.875 0.125\t-0.000204928031463134 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 64 128\t0\t0.125 -12.675 0.125\t-0.000399233428944872 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 80 128\t0\t0.125 -9.475 0.125\t-0.000441668706923831 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 96 128\t0\t0.125 -6.275 0.125\t-0.000531013858562239 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 112 128\t0\t0.125 -3.075 0.125\t-0.000778717926325955 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 128 128\t0\t0.125 0.125 0.125\t-0.000915788594690242 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 144 128\t0\t0.125 3.325 0.125\t-0.00078899719006899 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 160 128\t0\t0.125 6.525 0.125\t-0.000553492178934178 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 176 128\t0\t0.125 9.725 0.125\t-0.000424094691326332 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 192 128\t0\t0.125 12.925 0.125\t-0.000428339054528214 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 208 128\t0\t0.125 16.125 0.125\t-0.000191318260327576 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 224 128\t0\t0.125 19.325 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 240 128\t0\t0.125 22.525 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 0 0\t128 256 128\t0\t0.125 25.725 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n\n0\t0\t0 1 0\t128 0 128\t0\t0.125 -25.475 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 16 128\t0\t0.125 -22.275 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 32 128\t0\t0.125 -19.075 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 48 128\t0\t0.125 -15.875 0.125\t-0.000204928031463134 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 64 128\t0\t0.125 -12.675 0.125\t-0.000399233428944872 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 80 128\t0\t0.125 -9.475 0.125\t-0.000441668706923831 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 96 128\t0\t0.125 -6.275 0.125\t-0.000531013858562239 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 112 128\t0\t0.125 -3.075 0.125\t-0.000778717926325955 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 128 128\t0\t0.125 0.125 0.125\t-0.000915788594690242 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 144 128\t0\t0.125 3.325 0.125\t-0.00078899719006899 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 160 128\t0\t0.125 6.525 0.125\t-0.000553492178934178 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 176 128\t0\t0.125 9.725 0.125\t-0.000424094691326332 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 192 128\t0\t0.125 12.925 0.125\t-0.000428339054528214 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 208 128\t0\t0.125 16.125 0.125\t-0.000191318260327576 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 224 128\t0\t0.125 19.325 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 240 128\t0\t0.125 22.525 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t0 1 0\t128 256 128\t0\t0.125 25.725 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n\n\n0\t0\t1 0 0\t128 24 128\t0\t0.125 -20.675 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 32 128\t0\t0.125 -19.075 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 40 128\t0\t0.125 -17.475 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 48 128\t0\t0.125 -15.875 0.125\t-0.000204928031463134 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 56 128\t0\t0.125 -14.275 0.125\t-0.000345016269044316 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 64 128\t0\t0.125 -12.675 0.125\t-0.000399233428944872 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 72 128\t0\t0.125 -11.075 0.125\t-0.000418263445438117 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 80 128\t0\t0.125 -9.475 0.125\t-0.000441668706923831 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 88 128\t0\t0.125 -7.875 0.125\t-0.000481273383606361 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 96 128\t0\t0.125 -6.275 0.125\t-0.000531013858562239 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 104 128\t0\t0.125 -4.675 0.125\t-0.000610150822801182 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 112 128\t0\t0.125 -3.075 0.125\t-0.000778717926325955 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 120 128\t0\t0.125 -1.475 0.125\t-0.000922393846849138 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 128 128\t0\t0.125 0.125 0.125\t-0.000915788594690242 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 136 128\t0\t0.125 1.725 0.125\t-0.00089359506231787 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 144 128\t0\t0.125 3.325 0.125\t-0.00078899719006899 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 152 128\t0\t0.125 4.925 0.125\t-0.000662770813488803 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 160 128\t0\t0.125 6.525 0.125\t-0.000553492178934178 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 168 128\t0\t0.125 8.125 0.125\t-0.000471862571955281 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 176 128\t0\t0.125 9.725 0.125\t-0.000424094691326332 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 184 128\t0\t0.125 11.325 0.125\t-0.000416513689171645 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 192 128\t0\t0.125 12.925 0.125\t-0.000428339054528214 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 200 128\t0\t0.125 14.525 0.125\t-0.000368948044000386 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 208 128\t0\t0.125 16.125 0.125\t-0.000191318260327576 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 216 128\t0\t0.125 17.725 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 224 128\t0\t0.125 19.325 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 0 0\t128 232 128\t0\t0.125 20.925 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n\n0\t0\t1 1 0\t128 24 128\t0\t0.125 -20.675 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 32 128\t0\t0.125 -19.075 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 40 128\t0\t0.125 -17.475 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 48 128\t0\t0.125 -15.875 0.125\t-0.000204928031463134 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 56 128\t0\t0.125 -14.275 0.125\t-0.000345016269044316 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 64 128\t0\t0.125 -12.675 0.125\t-0.000399233428944872 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 72 128\t0\t0.125 -11.075 0.125\t-0.000418263445438117 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 80 128\t0\t0.125 -9.475 0.125\t-0.000441668706923831 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 88 128\t0\t0.125 -7.875 0.125\t-0.000481273383606361 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 96 128\t0\t0.125 -6.275 0.125\t-0.000531013858562239 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 104 128\t0\t0.125 -4.675 0.125\t-0.000610150822801182 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 112 128\t0\t0.125 -3.075 0.125\t-0.000778717926325955 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 120 128\t0\t0.125 -1.475 0.125\t-0.000922393846849138 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 128 128\t0\t0.125 0.125 0.125\t-0.000915788594690242 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 136 128\t0\t0.125 1.725 0.125\t-0.00089359506231787 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 144 128\t0\t0.125 3.325 0.125\t-0.00078899719006899 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 152 128\t0\t0.125 4.925 0.125\t-0.000662770813488803 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 160 128\t0\t0.125 6.525 0.125\t-0.000553492178934178 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 168 128\t0\t0.125 8.125 0.125\t-0.000471862571955281 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 176 128\t0\t0.125 9.725 0.125\t-0.000424094691326332 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 184 128\t0\t0.125 11.325 0.125\t-0.000416513689171645 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 192 128\t0\t0.125 12.925 0.125\t-0.000428339054528214 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 200 128\t0\t0.125 14.525 0.125\t-0.000368948044000386 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 208 128\t0\t0.125 16.125 0.125\t-0.000191318260327576 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 216 128\t0\t0.125 17.725 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 224 128\t0\t0.125 19.325 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t1 1 0\t128 232 128\t0\t0.125 20.925 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n\n\n0\t0\t2 0 0\t128 36 128\t0\t0.125 -18.275 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 40 128\t0\t0.125 -17.475 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 44 128\t0\t0.125 -16.675 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 48 128\t0\t0.125 -15.875 0.125\t-0.000204928031463134 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 52 128\t0\t0.125 -15.075 0.125\t-0.000288146873784414 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 56 128\t0\t0.125 -14.275 0.125\t-0.000345016269044316 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 60 128\t0\t0.125 -13.475 0.125\t-0.000380401069908666 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 64 128\t0\t0.125 -12.675 0.125\t-0.000399233428944872 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 68 128\t0\t0.125 -11.875 0.125\t-0.000410218792982239 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 72 128\t0\t0.125 -11.075 0.125\t-0.000418263445438117 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 76 128\t0\t0.125 -10.275 0.125\t-0.000428145480169262 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 80 128\t0\t0.125 -9.475 0.125\t-0.000441668706923831 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 84 128\t0\t0.125 -8.675 0.125\t-0.000459912241151399 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 88 128\t0\t0.125 -7.875 0.125\t-0.000481273383606361 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 92 128\t0\t0.125 -7.075 0.125\t-0.000504447430458816 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 96 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128\t0\t0.125 -15.075 0.125\t-0.000288146873784414 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 56 128\t0\t0.125 -14.275 0.125\t-0.000345016269044316 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 60 128\t0\t0.125 -13.475 0.125\t-0.000380401069908666 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 64 128\t0\t0.125 -12.675 0.125\t-0.000399233428944872 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 68 128\t0\t0.125 -11.875 0.125\t-0.000410218792982239 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 72 128\t0\t0.125 -11.075 0.125\t-0.000418263445438117 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 76 128\t0\t0.125 -10.275 0.125\t-0.000428145480169262 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 80 128\t0\t0.125 -9.475 0.125\t-0.000441668706923831 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 84 128\t0\t0.125 -8.675 0.125\t-0.000459912241151399 -4.3180364477547e+42 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0.125\t-0.000922393846849138 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 124 128\t0\t0.125 -0.675 0.125\t-0.000930144474818054 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 128\t0\t0.125 0.125 0.125\t-0.000915788594690242 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 132 128\t0\t0.125 0.925 0.125\t-0.000909950151748859 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 136 128\t0\t0.125 1.725 0.125\t-0.00089359506231787 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 140 128\t0\t0.125 2.525 0.125\t-0.000849033245042589 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 144 128\t0\t0.125 3.325 0.125\t-0.00078899719006899 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 148 128\t0\t0.125 4.125 0.125\t-0.000725589738290252 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 152 128\t0\t0.125 4.925 0.125\t-0.000662770813488803 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 156 128\t0\t0.125 5.725 0.125\t-0.000604964937788176 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 160 128\t0\t0.125 6.525 0.125\t-0.000553492178934178 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 164 128\t0\t0.125 7.325 0.125\t-0.00050878167051079 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 168 128\t0\t0.125 8.125 0.125\t-0.000471862571955281 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 172 128\t0\t0.125 8.925 0.125\t-0.000443034267162685 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 176 128\t0\t0.125 9.725 0.125\t-0.000424094691326332 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 180 128\t0\t0.125 10.525 0.125\t-0.000415443504224269 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 184 128\t0\t0.125 11.325 0.125\t-0.000416513689171645 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 188 128\t0\t0.125 12.125 0.125\t-0.000425356975268201 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 192 128\t0\t0.125 12.925 0.125\t-0.000428339054528214 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 196 128\t0\t0.125 13.725 0.125\t-0.000412771680139799 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 200 128\t0\t0.125 14.525 0.125\t-0.000368948044000386 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 204 128\t0\t0.125 15.325 0.125\t-0.000291332071693375 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 208 128\t0\t0.125 16.125 0.125\t-0.000191318260327576 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 212 128\t0\t0.125 16.925 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 216 128\t0\t0.125 17.725 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 220 128\t0\t0.125 18.525 0.125\t0 -4.3180364477547e+42 -4.3180364477547e+42\n\n\n", "boostedpuncture/ct_multilevel-err.z.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 128 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1.725\t-0.000904657020542953 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 0 0\t128 128 140\t0\t0.125 0.125 2.525\t-0.000866351237572991 -4.3180364477547e+42 -4.3180364477547e+42\n\n0\t0\t2 1 0\t128 128 120\t0\t0.125 0.125 -1.475\t-0.000884871376331727 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 124\t0\t0.125 0.125 -0.675\t-0.000912017616799128 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 128\t0\t0.125 0.125 0.125\t-0.000915788594690242 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 132\t0\t0.125 0.125 0.925\t-0.000917469889590349 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 136\t0\t0.125 0.125 1.725\t-0.000904657020542953 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 140\t0\t0.125 0.125 2.525\t-0.000866351237572991 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 144\t0\t0.125 0.125 3.325\t-0.00081163252965036 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 148\t0\t0.125 0.125 4.125\t-0.000749371524288424 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 152\t0\t0.125 0.125 4.925\t-0.000685062254826821 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 156\t0\t0.125 0.125 5.725\t-0.000624529734094547 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 160\t0\t0.125 0.125 6.525\t-0.000569713799540045 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 164\t0\t0.125 0.125 7.325\t-0.000521801115924814 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 168\t0\t0.125 0.125 8.125\t-0.000482265754754522 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 172\t0\t0.125 0.125 8.925\t-0.000451658091127086 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 176\t0\t0.125 0.125 9.725\t-0.000432229940555784 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 180\t0\t0.125 0.125 10.525\t-0.000424629926076198 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 184\t0\t0.125 0.125 11.325\t-0.000427186609393766 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 188\t0\t0.125 0.125 12.125\t-0.000436889883842065 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 192\t0\t0.125 0.125 12.925\t-0.000439146830284267 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 196\t0\t0.125 0.125 13.725\t-0.000420411874231291 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 200\t0\t0.125 0.125 14.525\t-0.000372983936807943 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 204\t0\t0.125 0.125 15.325\t-0.000293428432331766 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 208\t0\t0.125 0.125 16.125\t-0.000192447993897774 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 212\t0\t0.125 0.125 16.925\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 216\t0\t0.125 0.125 17.725\t0 -4.3180364477547e+42 -4.3180364477547e+42\n0\t0\t2 1 0\t128 128 220\t0\t0.125 0.125 18.525\t0 -4.3180364477547e+42 -4.3180364477547e+42\n\n\n", "boostedpuncture/ct_analytic-ct_testinipsi.z.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 128 0\t0\t0.125 0.125 -25.475\t1\n0\t0\t0 0 0\t128 128 16\t0\t0.125 0.125 -22.275\t1\n0\t0\t0 0 0\t128 128 32\t0\t0.125 0.125 -19.075\t1\n0\t0\t0 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t1\n0\t0\t0 0 0\t128 128 64\t0\t0.125 0.125 -12.675\t1\n0\t0\t0 0 0\t128 128 80\t0\t0.125 0.125 -9.475\t1\n0\t0\t0 0 0\t128 128 96\t0\t0.125 0.125 -6.275\t1\n0\t0\t0 0 0\t128 128 112\t0\t0.125 0.125 -3.075\t1\n0\t0\t0 0 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t0 0 0\t128 128 144\t0\t0.125 0.125 3.325\t1\n0\t0\t0 0 0\t128 128 160\t0\t0.125 0.125 6.525\t1\n0\t0\t0 0 0\t128 128 176\t0\t0.125 0.125 9.725\t1\n\n0\t0\t0 1 0\t128 128 96\t0\t0.125 0.125 -6.275\t1\n0\t0\t0 1 0\t128 128 112\t0\t0.125 0.125 -3.075\t1\n0\t0\t0 1 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t0 1 0\t128 128 144\t0\t0.125 0.125 3.325\t1\n0\t0\t0 1 0\t128 128 160\t0\t0.125 0.125 6.525\t1\n0\t0\t0 1 0\t128 128 176\t0\t0.125 0.125 9.725\t1\n0\t0\t0 1 0\t128 128 192\t0\t0.125 0.125 12.925\t1\n0\t0\t0 1 0\t128 128 208\t0\t0.125 0.125 16.125\t1\n0\t0\t0 1 0\t128 128 224\t0\t0.125 0.125 19.325\t1\n0\t0\t0 1 0\t128 128 240\t0\t0.125 0.125 22.525\t1\n0\t0\t0 1 0\t128 128 256\t0\t0.125 0.125 25.725\t1\n\n\n0\t0\t1 0 0\t128 128 24\t0\t0.125 0.125 -20.675\t1\n0\t0\t1 0 0\t128 128 32\t0\t0.125 0.125 -19.075\t1\n0\t0\t1 0 0\t128 128 40\t0\t0.125 0.125 -17.475\t1\n0\t0\t1 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t1\n0\t0\t1 0 0\t128 128 56\t0\t0.125 0.125 -14.275\t1\n0\t0\t1 0 0\t128 128 64\t0\t0.125 0.125 -12.675\t1\n0\t0\t1 0 0\t128 128 72\t0\t0.125 0.125 -11.075\t1\n0\t0\t1 0 0\t128 128 80\t0\t0.125 0.125 -9.475\t1\n0\t0\t1 0 0\t128 128 88\t0\t0.125 0.125 -7.875\t1\n0\t0\t1 0 0\t128 128 96\t0\t0.125 0.125 -6.275\t1\n0\t0\t1 0 0\t128 128 104\t0\t0.125 0.125 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0\t128 128 216\t0\t0.125 0.125 17.725\t1\n0\t0\t1 1 0\t128 128 224\t0\t0.125 0.125 19.325\t1\n0\t0\t1 1 0\t128 128 232\t0\t0.125 0.125 20.925\t1\n\n\n0\t0\t2 0 0\t128 128 36\t0\t0.125 0.125 -18.275\t1\n0\t0\t2 0 0\t128 128 40\t0\t0.125 0.125 -17.475\t1\n0\t0\t2 0 0\t128 128 44\t0\t0.125 0.125 -16.675\t1\n0\t0\t2 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t1\n0\t0\t2 0 0\t128 128 52\t0\t0.125 0.125 -15.075\t1\n0\t0\t2 0 0\t128 128 56\t0\t0.125 0.125 -14.275\t1\n0\t0\t2 0 0\t128 128 60\t0\t0.125 0.125 -13.475\t1\n0\t0\t2 0 0\t128 128 64\t0\t0.125 0.125 -12.675\t1\n0\t0\t2 0 0\t128 128 68\t0\t0.125 0.125 -11.875\t1\n0\t0\t2 0 0\t128 128 72\t0\t0.125 0.125 -11.075\t1\n0\t0\t2 0 0\t128 128 76\t0\t0.125 0.125 -10.275\t1\n0\t0\t2 0 0\t128 128 80\t0\t0.125 0.125 -9.475\t1\n0\t0\t2 0 0\t128 128 84\t0\t0.125 0.125 -8.675\t1\n0\t0\t2 0 0\t128 128 88\t0\t0.125 0.125 -7.875\t1\n0\t0\t2 0 0\t128 128 92\t0\t0.125 0.125 -7.075\t1\n0\t0\t2 0 0\t128 128 96\t0\t0.125 0.125 -6.275\t1\n0\t0\t2 0 0\t128 128 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4.925\t1\n0\t0\t2 1 0\t128 128 156\t0\t0.125 0.125 5.725\t1\n0\t0\t2 1 0\t128 128 160\t0\t0.125 0.125 6.525\t1\n0\t0\t2 1 0\t128 128 164\t0\t0.125 0.125 7.325\t1\n0\t0\t2 1 0\t128 128 168\t0\t0.125 0.125 8.125\t1\n0\t0\t2 1 0\t128 128 172\t0\t0.125 0.125 8.925\t1\n0\t0\t2 1 0\t128 128 176\t0\t0.125 0.125 9.725\t1\n0\t0\t2 1 0\t128 128 180\t0\t0.125 0.125 10.525\t1\n0\t0\t2 1 0\t128 128 184\t0\t0.125 0.125 11.325\t1\n0\t0\t2 1 0\t128 128 188\t0\t0.125 0.125 12.125\t1\n0\t0\t2 1 0\t128 128 192\t0\t0.125 0.125 12.925\t1\n0\t0\t2 1 0\t128 128 196\t0\t0.125 0.125 13.725\t1\n0\t0\t2 1 0\t128 128 200\t0\t0.125 0.125 14.525\t1\n0\t0\t2 1 0\t128 128 204\t0\t0.125 0.125 15.325\t1\n0\t0\t2 1 0\t128 128 208\t0\t0.125 0.125 16.125\t1\n0\t0\t2 1 0\t128 128 212\t0\t0.125 0.125 16.925\t1\n0\t0\t2 1 0\t128 128 216\t0\t0.125 0.125 17.725\t1\n0\t0\t2 1 0\t128 128 220\t0\t0.125 0.125 18.525\t1\n\n\n", "boostedpuncture/admbase-metric.y.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 0 128\t0\t0.125 -25.475 0.125\t1.08084806434739 0 0 1.08084806434739 0 1.08084806434739\n0\t0\t0 0 0\t128 16 128\t0\t0.125 -22.275 0.125\t1.09285235081395 0 0 1.09285235081395 0 1.09285235081395\n0\t0\t0 0 0\t128 32 128\t0\t0.125 -19.075 0.125\t1.1090394403088 0 0 1.1090394403088 0 1.1090394403088\n0\t0\t0 0 0\t128 48 128\t0\t0.125 -15.875 0.125\t1.13578702654672 0 0 1.13578702654672 0 1.13578702654672\n0\t0\t0 0 0\t128 64 128\t0\t0.125 -12.675 0.125\t1.18904008943974 0 0 1.18904008943974 0 1.18904008943974\n0\t0\t0 0 0\t128 80 128\t0\t0.125 -9.475 0.125\t1.27605831228675 0 0 1.27605831228675 0 1.27605831228675\n0\t0\t0 0 0\t128 96 128\t0\t0.125 -6.275 0.125\t1.4561876751216 0 0 1.4561876751216 0 1.4561876751216\n0\t0\t0 0 0\t128 112 128\t0\t0.125 -3.075 0.125\t2.07563795961048 0 0 2.07563795961048 0 2.07563795961048\n0\t0\t0 0 0\t128 128 128\t0\t0.125 0.125 0.125\t132.260017213756 0 0 132.260017213756 0 132.260017213756\n0\t0\t0 0 0\t128 144 128\t0\t0.125 3.325 0.125\t1.97789192125294 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112\t0\t0.125 0.125 -3.075\t1\n0\t0\t0 0 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t0 0 0\t128 128 144\t0\t0.125 0.125 3.325\t1\n0\t0\t0 0 0\t128 128 160\t0\t0.125 0.125 6.525\t1\n0\t0\t0 0 0\t128 128 176\t0\t0.125 0.125 9.725\t1\n\n0\t0\t0 1 0\t128 128 96\t0\t0.125 0.125 -6.275\t1\n0\t0\t0 1 0\t128 128 112\t0\t0.125 0.125 -3.075\t1\n0\t0\t0 1 0\t128 128 128\t0\t0.125 0.125 0.125\t1\n0\t0\t0 1 0\t128 128 144\t0\t0.125 0.125 3.325\t1\n0\t0\t0 1 0\t128 128 160\t0\t0.125 0.125 6.525\t1\n0\t0\t0 1 0\t128 128 176\t0\t0.125 0.125 9.725\t1\n0\t0\t0 1 0\t128 128 192\t0\t0.125 0.125 12.925\t1\n0\t0\t0 1 0\t128 128 208\t0\t0.125 0.125 16.125\t1\n0\t0\t0 1 0\t128 128 224\t0\t0.125 0.125 19.325\t1\n0\t0\t0 1 0\t128 128 240\t0\t0.125 0.125 22.525\t1\n0\t0\t0 1 0\t128 128 256\t0\t0.125 0.125 25.725\t1\n\n\n0\t0\t1 0 0\t128 128 24\t0\t0.125 0.125 -20.675\t1\n0\t0\t1 0 0\t128 128 32\t0\t0.125 0.125 -19.075\t1\n0\t0\t1 0 0\t128 128 40\t0\t0.125 0.125 -17.475\t1\n0\t0\t1 0 0\t128 128 48\t0\t0.125 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4.925\t1\n0\t0\t1 1 0\t128 128 160\t0\t0.125 0.125 6.525\t1\n0\t0\t1 1 0\t128 128 168\t0\t0.125 0.125 8.125\t1\n0\t0\t1 1 0\t128 128 176\t0\t0.125 0.125 9.725\t1\n0\t0\t1 1 0\t128 128 184\t0\t0.125 0.125 11.325\t1\n0\t0\t1 1 0\t128 128 192\t0\t0.125 0.125 12.925\t1\n0\t0\t1 1 0\t128 128 200\t0\t0.125 0.125 14.525\t1\n0\t0\t1 1 0\t128 128 208\t0\t0.125 0.125 16.125\t1\n0\t0\t1 1 0\t128 128 216\t0\t0.125 0.125 17.725\t1\n0\t0\t1 1 0\t128 128 224\t0\t0.125 0.125 19.325\t1\n0\t0\t1 1 0\t128 128 232\t0\t0.125 0.125 20.925\t1\n\n\n0\t0\t2 0 0\t128 128 36\t0\t0.125 0.125 -18.275\t1\n0\t0\t2 0 0\t128 128 40\t0\t0.125 0.125 -17.475\t1\n0\t0\t2 0 0\t128 128 44\t0\t0.125 0.125 -16.675\t1\n0\t0\t2 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t1\n0\t0\t2 0 0\t128 128 52\t0\t0.125 0.125 -15.075\t1\n0\t0\t2 0 0\t128 128 56\t0\t0.125 0.125 -14.275\t1\n0\t0\t2 0 0\t128 128 60\t0\t0.125 0.125 -13.475\t1\n0\t0\t2 0 0\t128 128 64\t0\t0.125 0.125 -12.675\t1\n0\t0\t2 0 0\t128 128 68\t0\t0.125 0.125 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0.125\t1\n0\t0\t2 1 0\t128 216 128\t0\t0.125 17.725 0.125\t1\n0\t0\t2 1 0\t128 220 128\t0\t0.125 18.525 0.125\t1\n\n\n", "boostedpuncture/ct_multilevel-residual.z.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 128 0\t0\t0.125 0.125 -25.475\t0 0\n0\t0\t0 0 0\t128 128 16\t0\t0.125 0.125 -22.275\t0 0\n0\t0\t0 0 0\t128 128 32\t0\t0.125 0.125 -19.075\t0 0\n0\t0\t0 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t-4.69866885950436e-06 0\n0\t0\t0 0 0\t128 128 64\t0\t0.125 0.125 -12.675\t-2.54064590445307e-06 0\n0\t0\t0 0 0\t128 128 80\t0\t0.125 0.125 -9.475\t1.80599361263661e-06 0\n0\t0\t0 0 0\t128 128 96\t0\t0.125 0.125 -6.275\t2.88579681813008e-06 0\n0\t0\t0 0 0\t128 128 112\t0\t0.125 0.125 -3.075\t3.84591267164436e-06 0\n0\t0\t0 0 0\t128 128 128\t0\t0.125 0.125 0.125\t8.90987937324228e-06 0\n0\t0\t0 0 0\t128 128 144\t0\t0.125 0.125 3.325\t6.67616812426966e-06 0\n0\t0\t0 0 0\t128 128 160\t0\t0.125 0.125 6.525\t3.36975477918834e-06 0\n0\t0\t0 0 0\t128 128 176\t0\t0.125 0.125 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224\t0\t0.125 0.125 19.325\t0 0\n0\t0\t1 1 0\t128 128 232\t0\t0.125 0.125 20.925\t0 0\n\n\n0\t0\t2 0 0\t128 128 36\t0\t0.125 0.125 -18.275\t0 0\n0\t0\t2 0 0\t128 128 40\t0\t0.125 0.125 -17.475\t0 0\n0\t0\t2 0 0\t128 128 44\t0\t0.125 0.125 -16.675\t0 0\n0\t0\t2 0 0\t128 128 48\t0\t0.125 0.125 -15.875\t-4.69866885950436e-06 0\n0\t0\t2 0 0\t128 128 52\t0\t0.125 0.125 -15.075\t-5.84342358837686e-06 0\n0\t0\t2 0 0\t128 128 56\t0\t0.125 0.125 -14.275\t-5.46137472939007e-06 0\n0\t0\t2 0 0\t128 128 60\t0\t0.125 0.125 -13.475\t-4.15969853721376e-06 0\n0\t0\t2 0 0\t128 128 64\t0\t0.125 0.125 -12.675\t-2.54064590445307e-06 0\n0\t0\t2 0 0\t128 128 68\t0\t0.125 0.125 -11.875\t-1.01176644507668e-06 0\n0\t0\t2 0 0\t128 128 72\t0\t0.125 0.125 -11.075\t2.33094713483739e-07 0\n0\t0\t2 0 0\t128 128 76\t0\t0.125 0.125 -10.275\t1.1568346636524e-06 0\n0\t0\t2 0 0\t128 128 80\t0\t0.125 0.125 -9.475\t1.80599361263661e-06 0\n0\t0\t2 0 0\t128 128 84\t0\t0.125 0.125 -8.675\t2.25371120628758e-06 0\n0\t0\t2 0 0\t128 128 88\t0\t0.125 0.125 -7.875\t2.57292531280612e-06 0\n0\t0\t2 0 0\t128 128 92\t0\t0.125 0.125 -7.075\t2.80213650653743e-06 0\n0\t0\t2 0 0\t128 128 96\t0\t0.125 0.125 -6.275\t2.88579681813008e-06 0\n0\t0\t2 0 0\t128 128 100\t0\t0.125 0.125 -5.475\t2.77672542951357e-06 0\n0\t0\t2 0 0\t128 128 104\t0\t0.125 0.125 -4.675\t2.68065021742951e-06 0\n0\t0\t2 0 0\t128 128 108\t0\t0.125 0.125 -3.875\t2.95535156234164e-06 0\n0\t0\t2 0 0\t128 128 112\t0\t0.125 0.125 -3.075\t3.84591267164436e-06 0\n0\t0\t2 0 0\t128 128 116\t0\t0.125 0.125 -2.275\t5.25554227444412e-06 0\n0\t0\t2 0 0\t128 128 120\t0\t0.125 0.125 -1.475\t6.74918956186481e-06 0\n0\t0\t2 0 0\t128 128 124\t0\t0.125 0.125 -0.675\t7.89889393109505e-06 0\n0\t0\t2 0 0\t128 128 128\t0\t0.125 0.125 0.125\t8.90987937324228e-06 0\n0\t0\t2 0 0\t128 128 132\t0\t0.125 0.125 0.925\t1.41473457502331e-05 0\n0\t0\t2 0 0\t128 128 136\t0\t0.125 0.125 1.725\t8.50109503686657e-06 0\n0\t0\t2 0 0\t128 128 140\t0\t0.125 0.125 2.525\t7.83813545238285e-06 0\n\n0\t0\t2 1 0\t128 128 120\t0\t0.125 0.125 -1.475\t6.74918956186481e-06 0\n0\t0\t2 1 0\t128 128 124\t0\t0.125 0.125 -0.675\t7.89889393109505e-06 0\n0\t0\t2 1 0\t128 128 128\t0\t0.125 0.125 0.125\t8.90987937324228e-06 0\n0\t0\t2 1 0\t128 128 132\t0\t0.125 0.125 0.925\t1.41473457502331e-05 0\n0\t0\t2 1 0\t128 128 136\t0\t0.125 0.125 1.725\t8.50109503686657e-06 0\n0\t0\t2 1 0\t128 128 140\t0\t0.125 0.125 2.525\t7.83813545238285e-06 0\n0\t0\t2 1 0\t128 128 144\t0\t0.125 0.125 3.325\t6.67616812426966e-06 0\n0\t0\t2 1 0\t128 128 148\t0\t0.125 0.125 4.125\t5.57066402817217e-06 0\n0\t0\t2 1 0\t128 128 152\t0\t0.125 0.125 4.925\t4.63791202341809e-06 0\n0\t0\t2 1 0\t128 128 156\t0\t0.125 0.125 5.725\t3.91018718287313e-06 0\n0\t0\t2 1 0\t128 128 160\t0\t0.125 0.125 6.525\t3.36975477918834e-06 0\n0\t0\t2 1 0\t128 128 164\t0\t0.125 0.125 7.325\t2.97293865294047e-06 0\n0\t0\t2 1 0\t128 128 168\t0\t0.125 0.125 8.125\t2.67863708180372e-06 0\n0\t0\t2 1 0\t128 128 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0.125\t1.03521128489311\n0\t0\t2 0 0\t112 128 128\t0\t-3.075 0.125 0.125\t1.04270787095349\n0\t0\t2 0 0\t116 128 128\t0\t-2.275 0.125 0.125\t1.05269938529257\n0\t0\t2 0 0\t120 128 128\t0\t-1.475 0.125 0.125\t1.0661593174715\n0\t0\t2 0 0\t124 128 128\t0\t-0.675 0.125 0.125\t1.08191759216997\n0\t0\t2 0 0\t128 128 128\t0\t0.125 0.125 0.125\t1.08182812855231\n0\t0\t2 0 0\t132 128 128\t0\t0.925 0.125 0.125\t1.07572821713297\n0\t0\t2 0 0\t136 128 128\t0\t1.725 0.125 0.125\t1.06107921492626\n0\t0\t2 0 0\t140 128 128\t0\t2.525 0.125 0.125\t1.049055069298\n0\t0\t2 0 0\t144 128 128\t0\t3.325 0.125 0.125\t1.04004289337249\n0\t0\t2 0 0\t148 128 128\t0\t4.125 0.125 0.125\t1.03319941501573\n0\t0\t2 0 0\t152 128 128\t0\t4.925 0.125 0.125\t1.02786655640952\n0\t0\t2 0 0\t156 128 128\t0\t5.725 0.125 0.125\t1.02360642063694\n0\t0\t2 0 0\t160 128 128\t0\t6.525 0.125 0.125\t1.02012769263959\n0\t0\t2 0 0\t164 128 128\t0\t7.325 0.125 0.125\t1.01723177790244\n0\t0\t2 0 0\t168 128 128\t0\t8.125 0.125 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0.125\t1.02942769276301\n0\t0\t2 1 0\t108 128 128\t0\t-3.875 0.125 0.125\t1.03521128489311\n0\t0\t2 1 0\t112 128 128\t0\t-3.075 0.125 0.125\t1.04270787095349\n0\t0\t2 1 0\t116 128 128\t0\t-2.275 0.125 0.125\t1.05269938529257\n0\t0\t2 1 0\t120 128 128\t0\t-1.475 0.125 0.125\t1.0661593174715\n0\t0\t2 1 0\t124 128 128\t0\t-0.675 0.125 0.125\t1.08191759216997\n0\t0\t2 1 0\t128 128 128\t0\t0.125 0.125 0.125\t1.08182812855231\n0\t0\t2 1 0\t132 128 128\t0\t0.925 0.125 0.125\t1.07572821713297\n0\t0\t2 1 0\t136 128 128\t0\t1.725 0.125 0.125\t1.06107921492626\n0\t0\t2 1 0\t140 128 128\t0\t2.525 0.125 0.125\t1.049055069298\n0\t0\t2 1 0\t144 128 128\t0\t3.325 0.125 0.125\t1.04004289337249\n0\t0\t2 1 0\t148 128 128\t0\t4.125 0.125 0.125\t1.03319941501573\n0\t0\t2 1 0\t152 128 128\t0\t4.925 0.125 0.125\t1.02786655640952\n0\t0\t2 1 0\t156 128 128\t0\t5.725 0.125 0.125\t1.02360642063694\n0\t0\t2 1 0\t160 128 128\t0\t6.525 0.125 0.125\t1.02012769263959\n0\t0\t2 1 0\t164 128 128\t0\t7.325 0.125 0.125\t1.01723177790244\n0\t0\t2 1 0\t168 128 128\t0\t8.125 0.125 0.125\t1.01477938008328\n0\t0\t2 1 0\t172 128 128\t0\t8.925 0.125 0.125\t1.01266999466148\n0\t0\t2 1 0\t176 128 128\t0\t9.725 0.125 0.125\t1.01082909180342\n0\t0\t2 1 0\t180 128 128\t0\t10.525 0.125 0.125\t1.00919994037544\n0\t0\t2 1 0\t184 128 128\t0\t11.325 0.125 0.125\t1.0077383748897\n0\t0\t2 1 0\t188 128 128\t0\t12.125 0.125 0.125\t1.00640955529314\n0\t0\t2 1 0\t192 128 128\t0\t12.925 0.125 0.125\t1.00518579466202\n0\t0\t2 1 0\t196 128 128\t0\t13.725 0.125 0.125\t1.00404457953267\n0\t0\t2 1 0\t200 128 128\t0\t14.525 0.125 0.125\t1.00296636250152\n0\t0\t2 1 0\t204 128 128\t0\t15.325 0.125 0.125\t1.00193280283504\n0\t0\t2 1 0\t208 128 128\t0\t16.125 0.125 0.125\t1.00092949159805\n0\t0\t2 1 0\t212 128 128\t0\t16.925 0.125 0.125\t1\n0\t0\t2 1 0\t216 128 128\t0\t17.725 0.125 0.125\t1\n0\t0\t2 1 0\t220 128 128\t0\t18.525 0.125 0.125\t1\n\n\n", "boostedpuncture/ct_analytic-ct_testa0.x.asc": "# 1D ASCII output created by 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128\t0\t19.325 0.125 0.125\t0.0258721387749563\n0\t0\t0 0 0\t240 128 128\t0\t22.525 0.125 0.125\t0.0221968747102758\n0\t0\t0 0 0\t256 128 128\t0\t25.725 0.125 0.125\t0.0194358870770579\n\n0\t0\t0 1 0\t0 128 128\t0\t-25.475 0.125 0.125\t0.0196266128452296\n0\t0\t0 1 0\t16 128 128\t0\t-22.275 0.125 0.125\t0.0224459822810701\n0\t0\t0 1 0\t32 128 128\t0\t-19.075 0.125 0.125\t0.0262111942309079\n0\t0\t0 1 0\t48 128 128\t0\t-15.875 0.125 0.125\t0.0314941104139031\n0\t0\t0 1 0\t64 128 128\t0\t-12.675 0.125 0.125\t0.0394438957185406\n0\t0\t0 1 0\t80 128 128\t0\t-9.475 0.125 0.125\t0.052761266512365\n0\t0\t0 1 0\t96 128 128\t0\t-6.275 0.125 0.125\t0.0796496746568819\n0\t0\t0 1 0\t112 128 128\t0\t-3.075 0.125 0.125\t0.162333598230408\n0\t0\t0 1 0\t128 128 128\t0\t0.125 0.125 0.125\t2.30940107673387\n0\t0\t0 1 0\t144 128 128\t0\t3.325 0.125 0.125\t0.150163861866546\n0\t0\t0 1 0\t160 128 128\t0\t6.525 0.125 0.125\t0.0766002458144124\n0\t0\t0 1 0\t176 128 128\t0\t9.725 0.125 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0.125\t0.0682395165978892\n0\t0\t2 0 0\t128 168 128\t0\t0.125 8.125 0.125\t0.0615239013911998\n0\t0\t2 0 0\t128 172 128\t0\t0.125 8.925 0.125\t0.05601142301419\n0\t0\t2 0 0\t128 176 128\t0\t0.125 9.725 0.125\t0.0514053896775737\n0\t0\t2 0 0\t128 180 128\t0\t0.125 10.525 0.125\t0.0474992389050115\n0\t0\t2 0 0\t128 184 128\t0\t0.125 11.325 0.125\t0.0441447326818024\n0\t0\t2 0 0\t128 188 128\t0\t0.125 12.125 0.125\t0.0412327313699148\n0\t0\t2 0 0\t128 192 128\t0\t0.125 12.925 0.125\t0.0386811017949663\n0\t0\t2 0 0\t128 196 128\t0\t0.125 13.725 0.125\t0.0364268511600363\n0\t0\t2 0 0\t128 200 128\t0\t0.125 14.525 0.125\t0.034420858779283\n0\t0\t2 0 0\t128 204 128\t0\t0.125 15.325 0.125\t0.0326242569789018\n0\t0\t2 0 0\t128 208 128\t0\t0.125 16.125 0.125\t0.0310058887712748\n0\t0\t2 0 0\t128 212 128\t0\t0.125 16.925 0.125\t0.0295404862183821\n0\t0\t2 0 0\t128 216 128\t0\t0.125 17.725 0.125\t0.0282073419007027\n0\t0\t2 0 0\t128 220 128\t0\t0.125 18.525 0.125\t0.0269893244935582\n\n0\t0\t2 1 0\t128 36 128\t0\t0.125 -18.275 0.125\t0.0273585011882773\n0\t0\t2 1 0\t128 40 128\t0\t0.125 -17.475 0.125\t0.0286108394115295\n0\t0\t2 1 0\t128 44 128\t0\t0.125 -16.675 0.125\t0.0299833226669868\n0\t0\t2 1 0\t128 48 128\t0\t0.125 -15.875 0.125\t0.0314941104139031\n0\t0\t2 1 0\t128 52 128\t0\t0.125 -15.075 0.125\t0.0331652156522809\n0\t0\t2 1 0\t128 56 128\t0\t0.125 -14.275 0.125\t0.035023584285287\n0\t0\t2 1 0\t128 60 128\t0\t0.125 -13.475 0.125\t0.0371025587683398\n0\t0\t2 1 0\t128 64 128\t0\t0.125 -12.675 0.125\t0.0394438957185406\n0\t0\t2 1 0\t128 68 128\t0\t0.125 -11.875 0.125\t0.0421005985300447\n0\t0\t2 1 0\t128 72 128\t0\t0.125 -11.075 0.125\t0.045140976756329\n0\t0\t2 1 0\t128 76 128\t0\t0.125 -10.275 0.125\t0.0486546002272711\n0\t0\t2 1 0\t128 80 128\t0\t0.125 -9.475 0.125\t0.052761266512365\n0\t0\t2 1 0\t128 84 128\t0\t0.125 -8.675 0.125\t0.0576249244359905\n0\t0\t2 1 0\t128 88 128\t0\t0.125 -7.875 0.125\t0.0634760725426866\n0\t0\t2 1 0\t128 92 128\t0\t0.125 -7.075 0.125\t0.070649328152148\n0\t0\t2 1 0\t128 96 128\t0\t0.125 -6.275 0.125\t0.0796496746568819\n0\t0\t2 1 0\t128 100 128\t0\t0.125 -5.475 0.125\t0.091276634735595\n0\t0\t2 1 0\t128 104 128\t0\t0.125 -4.675 0.125\t0.106875491638827\n0\t0\t2 1 0\t128 108 128\t0\t0.125 -3.875 0.125\t0.128898198539417\n0\t0\t2 1 0\t128 112 128\t0\t0.125 -3.075 0.125\t0.162333598230408\n0\t0\t2 1 0\t128 116 128\t0\t0.125 -2.275 0.125\t0.219119701907986\n0\t0\t2 1 0\t128 120 128\t0\t0.125 -1.475 0.125\t0.336574443879744\n0\t0\t2 1 0\t128 124 128\t0\t0.125 -0.675 0.125\t0.716574363899282\n0\t0\t2 1 0\t128 128 128\t0\t0.125 0.125 0.125\t2.30940107673387\n0\t0\t2 1 0\t128 132 128\t0\t0.125 0.925 0.125\t0.530931873201599\n0\t0\t2 1 0\t128 136 128\t0\t0.125 1.725 0.125\t0.288344928436616\n0\t0\t2 1 0\t128 140 128\t0\t0.125 2.525 0.125\t0.197536283648638\n0\t0\t2 1 0\t128 144 128\t0\t0.125 3.325 0.125\t0.150163861866546\n0\t0\t2 1 0\t128 148 128\t0\t0.125 4.125 0.125\t0.121100968395331\n0\t0\t2 1 0\t128 152 128\t0\t0.125 4.925 0.125\t0.101457506732139\n0\t0\t2 1 0\t128 156 128\t0\t0.125 5.725 0.125\t0.0872946388127098\n0\t0\t2 1 0\t128 160 128\t0\t0.125 6.525 0.125\t0.0766002458144124\n0\t0\t2 1 0\t128 164 128\t0\t0.125 7.325 0.125\t0.0682395165978892\n0\t0\t2 1 0\t128 168 128\t0\t0.125 8.125 0.125\t0.0615239013911998\n0\t0\t2 1 0\t128 172 128\t0\t0.125 8.925 0.125\t0.05601142301419\n0\t0\t2 1 0\t128 176 128\t0\t0.125 9.725 0.125\t0.0514053896775737\n0\t0\t2 1 0\t128 180 128\t0\t0.125 10.525 0.125\t0.0474992389050115\n0\t0\t2 1 0\t128 184 128\t0\t0.125 11.325 0.125\t0.0441447326818024\n0\t0\t2 1 0\t128 188 128\t0\t0.125 12.125 0.125\t0.0412327313699148\n0\t0\t2 1 0\t128 192 128\t0\t0.125 12.925 0.125\t0.0386811017949663\n0\t0\t2 1 0\t128 196 128\t0\t0.125 13.725 0.125\t0.0364268511600363\n0\t0\t2 1 0\t128 200 128\t0\t0.125 14.525 0.125\t0.034420858779283\n0\t0\t2 1 0\t128 204 128\t0\t0.125 15.325 0.125\t0.0326242569789018\n0\t0\t2 1 0\t128 208 128\t0\t0.125 16.125 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148 148\t0\t4.125 4.125 4.125\t0.0191562214688938 0.0191562214688938 0.0191562214688938 -0.00957811073444702 0.00478905536722337 -0.00957811073444702\n0\t0 2 1 0\t152 152 152\t0\t4.925 4.925 4.925\t0.0138215087612639 0.0138215087612639 0.0138215087612639 -0.006910754380632 0.00345537719031593 -0.006910754380632\n0\t0 2 1 0\t156 156 156\t0\t5.725 5.725 5.725\t0.0104436899737676 0.0104436899737676 0.0104436899737676 -0.00522184498688384 0.00261092249344188 -0.00522184498688384\n0\t0 2 1 0\t160 160 160\t0\t6.525 6.525 6.525\t0.00816943607233711 0.0081694360723371 0.0081694360723371 -0.00408471803616858 0.00204235901808426 -0.00408471803616858\n0\t0 2 1 0\t164 164 164\t0\t7.325 7.325 7.325\t0.00656494120981061 0.00656494120981061 0.00656494120981061 -0.00328247060490532 0.00164123530245264 -0.00328247060490532\n0\t0 2 1 0\t168 168 168\t0\t8.125 8.125 8.125\t0.00539054180332274 0.00539054180332274 0.00539054180332274 -0.00269527090166138 0.00134763545083068 -0.00269527090166138\n0\t0 2 1 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0.000550684444628066 -0.00110136888925614\n0\t0 2 1 0\t196 196 196\t0\t13.725 13.725 13.725\t0.00195916873890177 0.00195916873890177 0.00195916873890177 -0.000979584369450885 0.000489792184725441 -0.000979584369450885\n0\t0 2 1 0\t200 200 200\t0\t14.525 14.525 14.525\t0.00175367829252212 0.00175367829252212 0.00175367829252212 -0.000876839146261061 0.000438419573130529 -0.000876839146261061\n0\t0 2 1 0\t204 204 204\t0\t15.325 15.325 15.325\t0.00157876076856598 0.00157876076856598 0.00157876076856598 -0.000789380384282989 0.000394690192141494 -0.000789380384282989\n0\t0 2 1 0\t208 208 208\t0\t16.125 16.125 16.125\t0.00142867613191502 0.00142867613191502 0.00142867613191502 -0.000714338065957512 0.000357169032978755 -0.000714338065957512\n0\t0 2 1 0\t212 212 212\t0\t16.925 16.925 16.925\t0.00129897534661432 0.00129897534661432 0.00129897534661432 -0.000649487673307162 0.000324743836653581 -0.000649487673307162\n0\t0 2 1 0\t216 216 216\t0\t17.725 17.725 17.725\t0.00118616050947668 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0.125\t426.666666635719\n0\t0\t0 0 0\t144 128 128\t0\t3.325 0.125 0.125\t0.0137027782427879\n0\t0\t0 0 0\t160 128 128\t0\t6.525 0.125 0.125\t0.000929120430729863\n0\t0\t0 0 0\t176 128 128\t0\t9.725 0.125 0.125\t0.000188496261217271\n0\t0\t0 0 0\t192 128 128\t0\t12.925 0.125 0.125\t6.04372861503864e-05\n0\t0\t0 0 0\t208 128 128\t0\t16.125 0.125 0.125\t2.49520199366154e-05\n0\t0\t0 0 0\t224 128 128\t0\t19.325 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 0 0\t240 128 128\t0\t22.525 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 0 0\t256 128 128\t0\t25.725 0.125 0.125\t-4.3180364477547e+42\n\n0\t0\t0 1 0\t0 128 128\t0\t-25.475 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t16 128 128\t0\t-22.275 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t32 128 128\t0\t-19.075 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t48 128 128\t0\t-15.875 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t64 128 128\t0\t-12.675 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t80 128 128\t0\t-9.475 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t96 128 128\t0\t-6.275 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t112 128 128\t0\t-3.075 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t128 128 128\t0\t0.125 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t144 128 128\t0\t3.325 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t160 128 128\t0\t6.525 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t176 128 128\t0\t9.725 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t192 128 128\t0\t12.925 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t208 128 128\t0\t16.125 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t224 128 128\t0\t19.325 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t240 128 128\t0\t22.525 0.125 0.125\t-4.3180364477547e+42\n0\t0\t0 1 0\t256 128 128\t0\t25.725 0.125 0.125\t-4.3180364477547e+42\n\n\n0\t0\t1 0 0\t24 128 128\t0\t-20.675 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 0 0\t32 128 128\t0\t-19.075 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 0 0\t40 128 128\t0\t-17.475 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 0 0\t48 128 128\t0\t-15.875 0.125 0.125\t2.65610505454157e-05\n0\t0\t1 0 0\t56 128 128\t0\t-14.275 0.125 0.125\t4.06220396160007e-05\n0\t0\t1 0 0\t64 128 128\t0\t-12.675 0.125 0.125\t6.53471514913818e-05\n0\t0\t1 0 0\t72 128 128\t0\t-11.075 0.125 0.125\t0.000112091793760844\n0\t0\t1 0 0\t80 128 128\t0\t-9.475 0.125 0.125\t0.000209181779590849\n0\t0\t1 0 0\t88 128 128\t0\t-7.875 0.125 0.125\t0.000438185607554238\n0\t0\t1 0 0\t96 128 128\t0\t-6.275 0.125 0.125\t0.00108610078759086\n0\t0\t1 0 0\t104 128 128\t0\t-4.675 0.125 0.125\t0.00351935178627008\n0\t0\t1 0 0\t112 128 128\t0\t-3.075 0.125 0.125\t0.0187086589612162\n0\t0\t1 0 0\t120 128 128\t0\t-1.475 0.125 0.125\t0.343217174944214\n0\t0\t1 0 0\t128 128 128\t0\t0.125 0.125 0.125\t426.666666635719\n0\t0\t1 0 0\t136 128 128\t0\t1.725 0.125 0.125\t0.185350397717267\n0\t0\t1 0 0\t144 128 128\t0\t3.325 0.125 0.125\t0.0137027782427879\n0\t0\t1 0 0\t152 128 128\t0\t4.925 0.125 0.125\t0.00285843162212914\n0\t0\t1 0 0\t160 128 128\t0\t6.525 0.125 0.125\t0.000929120430729861\n0\t0\t1 0 0\t168 128 128\t0\t8.125 0.125 0.125\t0.000386724976369413\n0\t0\t1 0 0\t176 128 128\t0\t9.725 0.125 0.125\t0.000188496261217271\n0\t0\t1 0 0\t184 128 128\t0\t11.325 0.125 0.125\t0.000102520046791466\n0\t0\t1 0 0\t192 128 128\t0\t12.925 0.125 0.125\t6.04372861503864e-05\n0\t0\t1 0 0\t200 128 128\t0\t14.525 0.125 0.125\t3.78972493192936e-05\n0\t0\t1 0 0\t208 128 128\t0\t16.125 0.125 0.125\t2.49520199366154e-05\n0\t0\t1 0 0\t216 128 128\t0\t17.725 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 0 0\t224 128 128\t0\t19.325 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 0 0\t232 128 128\t0\t20.925 0.125 0.125\t-4.3180364477547e+42\n\n0\t0\t1 1 0\t24 128 128\t0\t-20.675 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t32 128 128\t0\t-19.075 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t40 128 128\t0\t-17.475 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t48 128 128\t0\t-15.875 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t56 128 128\t0\t-14.275 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t64 128 128\t0\t-12.675 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t72 128 128\t0\t-11.075 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t80 128 128\t0\t-9.475 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t88 128 128\t0\t-7.875 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t96 128 128\t0\t-6.275 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t104 128 128\t0\t-4.675 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t112 128 128\t0\t-3.075 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t120 128 128\t0\t-1.475 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t128 128 128\t0\t0.125 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t136 128 128\t0\t1.725 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t144 128 128\t0\t3.325 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t152 128 128\t0\t4.925 0.125 0.125\t-4.3180364477547e+42\n0\t0\t1 1 0\t160 128 128\t0\t6.525 0.125 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0.125\t4.39701317119968e-05 -0.0055842067274236 4.39701317119968e-05 -5.45129329450424e-09 -3.46157124189411e-07 -4.39646804187025e-05\n0\t0\t1 0 0\t128 56 128\t0\t0.125 -14.275 0.125\t5.98436432931458e-05 -0.00683414406407725 5.98436432931458e-05 -9.17520810004572e-09 -5.23904382495585e-07 -5.9834468085046e-05\n0\t0\t1 0 0\t128 64 128\t0\t0.125 -12.675 0.125\t8.44256949843109e-05 -0.00856076547140913 8.44256949843109e-05 -1.64173112947354e-08 -8.32357682617052e-07 -8.44092776730167e-05\n0\t0\t1 0 0\t128 72 128\t0\t0.125 -11.075 0.125\t0.000124613584118276 -0.0110407635528792 0.000124613584118276 -3.17367168869343e-08 -1.40593655804679e-06 -0.00012458184740139\n0\t0\t1 0 0\t128 80 128\t0\t0.125 -9.475 0.125\t0.000195064028321238 -0.0147858533467498 0.000195064028321238 -6.78644090871893e-08 -2.572061104322e-06 -0.000194996163912153\n0\t0\t1 0 0\t128 88 128\t0\t0.125 -7.875 0.125\t0.000330655733944236 -0.0208313112384869 0.000330655733944236 -1.66493320218906e-07 -5.24453958672874e-06 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0.00142970339648587 -0.0198335085669092\n0\t0\t1 0 0\t128 144 128\t0\t0.125 3.325 0.125\t0.00361657851503042 0.0962009884998093 0.00361657851503042 -1.01795161989023e-05 0.000135387565441061 -0.00360639899883185\n0\t0\t1 0 0\t128 152 128\t0\t0.125 4.925 0.125\t0.0012355541323219 0.048680832813483 0.0012355541323219 -1.58876932975138e-06 3.12987557951092e-05 -0.0012339653629922\n0\t0\t1 0 0\t128 160 128\t0\t0.125 6.525 0.125\t0.000562888011751835 0.0293827542134458 0.000562888011751835 -4.12698700634737e-07 1.07714360862239e-05 -0.000562475313051213\n0\t0\t1 0 0\t128 168 128\t0\t0.125 8.125 0.125\t0.000302492775727382 0.0196620304222798 0.000302492775727382 -1.4309024396271e-07 4.65043292863754e-06 -0.000302349685483424\n0\t0\t1 0 0\t128 176 128\t0\t0.125 9.725 0.125\t0.000181006404201312 0.0140822982468621 0.000181006404201312 -5.97791236912159e-08 2.32540791151384e-06 -0.000180946625077623\n0\t0\t1 0 0\t128 184 128\t0\t0.125 11.325 0.125\t0.000116826821312474 0.0105845100109102 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128\t0\t0.125 -13.475 0.125\t7.07257447048102e-05 -0.00762423527917854 7.07257447048102e-05 -1.21690843485493e-08 -6.55913646366304e-07 -7.07135756204621e-05\n0\t0\t2 0 0\t128 64 128\t0\t0.125 -12.675 0.125\t8.44256949843109e-05 -0.00856076547140913 8.44256949843109e-05 -1.64173112947354e-08 -8.32357682617052e-07 -8.44092776730167e-05\n0\t0\t2 0 0\t128 68 128\t0\t0.125 -11.875 0.125\t0.000101918368595281 -0.00968224501655172 0.000101918368595281 -2.25782828087095e-08 -1.07246843337967e-06 -0.000101895790312473\n0\t0\t2 0 0\t128 72 128\t0\t0.125 -11.075 0.125\t0.000124613584118276 -0.0110407635528792 0.000124613584118276 -3.17367168869343e-08 -1.40593655804679e-06 -0.00012458184740139\n0\t0\t2 0 0\t128 76 128\t0\t0.125 -10.275 0.125\t0.000154600678840203 -0.0127081758006647 0.000154600678840203 -4.57409284376553e-08 -1.87995215872929e-06 -0.000154554937911767\n0\t0\t2 0 0\t128 80 128\t0\t0.125 -9.475 0.125\t0.000195064028321238 -0.0147858533467498 0.000195064028321238 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-3.21221804541426e-20\n0\t2\t2 0 0\t32 52 32\t0\t0 1 0\t-0.000109348522960795 9.13182280740785e-06 2.81674599515712e-06 9.69422223453788e-06 9.49336582589666e-06 -4.17389218357369e-07 -4.04765574623343e-06 -5.46401953610776e-07 -3.41060513164848e-13 -4.57982332483525e-21 -0.338903730926754 -4.57982332483525e-21\n0\t2\t2 0 0\t32 53 32\t0\t0 1.05 0\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t2\t2 0 0\t32 54 32\t0\t0 1.1 0\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t2\t2 0 0\t32 55 32\t0\t0 1.15 0\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n\n#\n#\n#\n\n", "constraints_spherical/terr_norm_eqn2.asc": "0\t2.319280651244e-03\n0\t2.073982267990e-03\n0\t1.767861005394e-03\n0\t1.480347720631e-03\n0\t1.235511501435e-03\n0\t1.025757185401e-03\n0\t8.455514217579e-04\n0\t6.946374438371e-04\n0\t5.751891544823e-04\n0\t4.812334642094e-04\n0\t4.087545244956e-04\n0\t3.543733201265e-04\n0\t3.150086400861e-04\n0\t2.858854707920e-04\n0\t2.642865567795e-04\n0\t2.476655084059e-04\n0\t2.340276344216e-04\n0\t2.222350791780e-04\n0\t2.118059840584e-04\n0\t2.024523173891e-04\n0\t1.942352572189e-04\n0\t1.872310689107e-04\n0\t1.812200138369e-04\n0\t1.761138990036e-04\n0\t1.717347320478e-04\n0\t1.680535862692e-04\n0\t1.649399663170e-04\n0\t1.622494492278e-04\n0\t1.600019662557e-04\n0\t1.581593108118e-04\n0\t1.566181578064e-04\n0\t1.553201308896e-04\n0\t1.542737376717e-04\n0\t1.533866944214e-04\n0\t1.526635070175e-04\n0\t1.520632442964e-04\n0\t1.515546556061e-04\n0\t1.511243808800e-04\n0\t1.507562689789e-04\n0\t1.504427921688e-04\n0\t1.501811260843e-04\n0\t1.499568331875e-04\n0\t1.497667237309e-04\n0\t1.496005292904e-04\n0\t1.494572588155e-04\n0\t1.493331662486e-04\n0\t1.492277551987e-04\n0\t1.491364880392e-04\n0\t1.490559669771e-04\n0\t1.489851319894e-04\n1\t1.162101275179e-04\n1\t9.420201054435e-05\n1\t8.030047850633e-05\n1\t7.008632165355e-05\n1\t6.267046623804e-05\n1\t5.737030159653e-05\n1\t5.355307516177e-05\n1\t5.064721034994e-05\n1\t4.838434590325e-05\n1\t4.659005842849e-05\n0\t3.527188117626e-05\n0\t3.354324862844e-05\n0\t3.254416392917e-05\n0\t3.188526768308e-05\n0\t3.142908220584e-05\n0\t3.104636702971e-05\n0\t3.073223027532e-05\n0\t3.046279442755e-05\n0\t3.024144791068e-05\n0\t3.006554344550e-05\n0\t2.992663412509e-05\n0\t2.982334716925e-05\n0\t2.974337152084e-05\n0\t2.968587580921e-05\n0\t2.964791137988e-05\n0\t2.961887533442e-05\n0\t2.959657973386e-05\n0\t2.958025056470e-05\n0\t2.956880012920e-05\n0\t2.956056568469e-05\n0\t2.955517796764e-05\n0\t2.955113271997e-05\n0\t2.954808729558e-05\n0\t2.954575499086e-05\n0\t2.954413922676e-05\n0\t2.954302247071e-05\n0\t2.954221544745e-05\n0\t2.954171863800e-05\n0\t2.954145888212e-05\n0\t2.954133711089e-05\n0\t2.954130246208e-05\n0\t2.954135545553e-05\n0\t2.954145732135e-05\n0\t2.954159326334e-05\n0\t2.954175356878e-05\n0\t2.954192839594e-05\n0\t2.954212106468e-05\n0\t2.954231833019e-05\n0\t2.954251942621e-05\n0\t2.954271419422e-05\n0\t2.954290129348e-05\n0\t2.954307982876e-05\n0\t2.954324925301e-05\n0\t2.954340928919e-05\n0\t2.954355986755e-05\n0\t2.954370107549e-05\n0\t2.954383311754e-05\n0\t2.954395628347e-05\n0\t2.954407092315e-05\n0\t2.954417742656e-05\n1\t3.649773044028e-05\n1\t3.645145076901e-05\n1\t3.644912776765e-05\n1\t3.646845176151e-05\n1\t3.649769433868e-05\n1\t3.652999026567e-05\n1\t3.656120438059e-05\n1\t3.658685664301e-05\n1\t3.660769132884e-05\n1\t3.662356346738e-05\n2\t3.572235969168e-05\n2\t3.325953459195e-05\n2\t3.110938854660e-05\n2\t2.920746366813e-05\n2\t2.750881359531e-05\n2\t2.598650348912e-05\n2\t2.462329502830e-05\n2\t2.339849312372e-05\n2\t2.229503184832e-05\n2\t2.129688421538e-05\n1\t1.744777069949e-05\n1\t1.557922044853e-05\n1\t1.412156480069e-05\n1\t1.300048835890e-05\n1\t1.214494201818e-05\n1\t1.150153137736e-05\n1\t1.101416725208e-05\n1\t1.063789916683e-05\n1\t1.035087194353e-05\n1\t1.013507112579e-05\n1\t9.975547542645e-06\n1\t9.858233895045e-06\n1\t9.770062284746e-06\n1\t9.703863234038e-06\n1\t9.652503359945e-06\n1\t9.609805897955e-06\n1\t9.571784947342e-06\n1\t9.537016339442e-06\n1\t9.503782183436e-06\n1\t9.471869942085e-06\n1\t9.441154575332e-06\n1\t9.411375023456e-06\n1\t9.382131024412e-06\n1\t9.353244738363e-06\n1\t9.324566061776e-06\n1\t9.296224919126e-06\n1\t9.268179937095e-06\n1\t9.240691799508e-06\n1\t9.213694598611e-06\n1\t9.187413513699e-06\n1\t9.162035106434e-06\n1\t9.137423862691e-06\n1\t9.113657099928e-06\n1\t9.090635835968e-06\n1\t9.068500657111e-06\n1\t9.047366332990e-06\n1\t9.026988144709e-06\n1\t9.007554664890e-06\n1\t8.988882196849e-06\n1\t8.971013723423e-06\n1\t8.953896653701e-06\n1\t8.937558865963e-06\n1\t8.922008060160e-06\n1\t8.907222543460e-06\n1\t8.893154772148e-06\n1\t8.879746503746e-06\n1\t8.866974233044e-06\n1\t8.854844949936e-06\n1\t8.843359063975e-06\n1\t8.832473155658e-06\n0\t7.098682695807e-06\n0\t7.063535290331e-06\n0\t7.033438083724e-06\n0\t7.007979088171e-06\n0\t6.986782389212e-06\n0\t6.969060012655e-06\n0\t6.954673939285e-06\n0\t6.943167734926e-06\n0\t6.934022207297e-06\n0\t6.926798908253e-06\n0\t6.921008757533e-06\n0\t6.916430679354e-06\n0\t6.912983172695e-06\n0\t6.910415916577e-06\n0\t6.908493006540e-06\n0\t6.907133396066e-06\n0\t6.906159247667e-06\n0\t6.905485791906e-06\n0\t6.905074683597e-06\n0\t6.904860779343e-06\n0\t6.904823515120e-06\n0\t6.904909835253e-06\n0\t6.905120709038e-06\n0\t6.905398940341e-06\n0\t6.905730712928e-06\n0\t6.906087561667e-06\n0\t6.906455155476e-06\n0\t6.906828708442e-06\n0\t6.907200591642e-06\n0\t6.907570737633e-06\n0\t6.907930300364e-06\n0\t6.908275633788e-06\n0\t6.908605423261e-06\n0\t6.908918438074e-06\n0\t6.909214205442e-06\n0\t6.909492611910e-06\n0\t6.909753819273e-06\n0\t6.909998456644e-06\n0\t6.910227895727e-06\n0\t6.910446531562e-06\n0\t6.910649819959e-06\n0\t6.910838389517e-06\n0\t6.911013229801e-06\n0\t6.911174966098e-06\n0\t6.911324412735e-06\n0\t6.911462365465e-06\n0\t6.911589641409e-06\n0\t6.911706955908e-06\n0\t6.911814986465e-06\n0\t6.911914403835e-06\n1\t8.613584478216e-06\n1\t8.605787920843e-06\n1\t8.598433182587e-06\n1\t8.591491863300e-06\n1\t8.584972230602e-06\n1\t8.578857834017e-06\n1\t8.573102445815e-06\n1\t8.567701262886e-06\n1\t8.562637883082e-06\n1\t8.557895355974e-06\n1\t8.553436348140e-06\n1\t8.549252463830e-06\n1\t8.545328302975e-06\n1\t8.541652073316e-06\n1\t8.538213269307e-06\n1\t8.534994533134e-06\n1\t8.531979704261e-06\n1\t8.529162108824e-06\n1\t8.526537607183e-06\n1\t8.524081913340e-06\n1\t8.521787451864e-06\n1\t8.519641476965e-06\n1\t8.517644575372e-06\n1\t8.515784642025e-06\n1\t8.514059282807e-06\n1\t8.512456785613e-06\n1\t8.510972201692e-06\n1\t8.509604886719e-06\n1\t8.508340727267e-06\n1\t8.507170201339e-06\n1\t8.506089443411e-06\n1\t8.505090254703e-06\n1\t8.504165972954e-06\n1\t8.503312994213e-06\n1\t8.502529316556e-06\n1\t8.501811188252e-06\n1\t8.501154584448e-06\n1\t8.500554800101e-06\n1\t8.500008843400e-06\n1\t8.499510598407e-06\n1\t8.499061788298e-06\n1\t8.498656419637e-06\n1\t8.498290089373e-06\n1\t8.497961018789e-06\n1\t8.497666382653e-06\n1\t8.497403962319e-06\n1\t8.497170659706e-06\n1\t8.496965385560e-06\n1\t8.496788129074e-06\n1\t8.496635772507e-06\n2\t9.382151966618e-06\n2\t9.425006669468e-06\n2\t9.468743922985e-06\n2\t9.508685539129e-06\n2\t9.544348561671e-06\n2\t9.575497294463e-06\n2\t9.602270965833e-06\n2\t9.625767364395e-06\n2\t9.646385606904e-06\n2\t9.664309054857e-06\n", "constraints_spherical/constraints_spherical.par": "######################################\n# Flesh parameters\n######################################\n\nCactus::cctk_run_title = \"Solving the constraint system for a general spherically-symmetric source with CT_MultiLevel (multigrid setup, FMG)\"\n\nCactus::cctk_full_warnings = \"yes\"\nCactus::highlight_warning_messages = \"no\"\nCactus::cctk_timer_output = \"off\"\n\nCactus::terminate = \"any\"\nCactus::cctk_initial_time = 0\nCactus::cctk_final_time = 0\nCactus::cctk_itlast = 0\n\n\n#############################################################################################\nActiveThorns = \"Boundary CartGrid3D CoordBase Slab SymBase\"\n#############################################################################################\n\nCoordBase::domainsize = \"minmax\"\n\nCoordBase::xmin = -1.00\nCoordBase::ymin = -1.00\nCoordBase::zmin = -1.00\nCoordBase::xmax = +1.00\nCoordBase::ymax = +1.00\nCoordBase::zmax = +1.00\nCoordBase::dx = 0.2\nCoordBase::dy = 0.2\nCoordBase::dz = 0.2\n\nCoordBase::boundary_size_x_lower = 3\nCoordBase::boundary_size_y_lower = 3\nCoordBase::boundary_size_z_lower = 3\nCoordBase::boundary_size_x_upper = 3\nCoordBase::boundary_size_y_upper = 3\nCoordBase::boundary_size_z_upper = 3\n\nCoordBase::boundary_shiftout_x_lower = 1\nCoordBase::boundary_shiftout_y_lower = 1\nCoordBase::boundary_shiftout_z_lower = 1\nCoordBase::boundary_shiftout_x_upper = 1\nCoordBase::boundary_shiftout_y_upper = 1\nCoordBase::boundary_shiftout_z_upper = 1\n\nCartGrid3D::type = \"coordbase\"\n\n\n##################################################################################\nActiveThorns = \"IOUtil Carpet CarpetLib CarpetInterp LoopControl CarpetReduce CarpetSlab\"\n##################################################################################\n\nCarpet::init_fill_timelevels = \"yes\"\n\nCarpet::domain_from_coordbase = \"yes\"\nCarpet::max_refinement_levels = 3\n\ndriver::ghost_size = 3\nCarpet::use_buffer_zones = \"yes\"\n\nCarpet::prolongation_order_space = 5\nCarpet::prolongation_order_time = 2\n\nCarpet::poison_new_timelevels = \"yes\"\nCarpetLib::poison_new_memory = \"yes\"\nCarpetLib::poison_value = 250\n\nCarpetLib::max_allowed_memory_MB = 8192\n\n##################################################################\nActiveThorns = \"CarpetRegrid2\"\n##################################################################\n\nCarpetRegrid2::num_centres = 1\nCarpetRegrid2::num_levels_1 = 3\nCarpetRegrid2::radius_1[1] = 1\nCarpetRegrid2::radius_1[2] = 1\n\n#################################\nActiveThorns = \"AEILocalInterp\"\nActiveThorns = \"Fortran\"\nActiveThorns = \"GenericFD\"\nActiveThorns = \"HDF5\"\nActiveThorns = \"InitBase\"\nActiveThorns = \"LocalInterp\"\n#################################\n\n#################################\nActiveThorns = \"MoL Time\"\n#################################\n\nMoL::ODE_Method = \"RK4\"\nMoL::MoL_Intermediate_Steps = 4\nMoL::MoL_Num_Scratch_Levels = 1\n\nTime::dtfac = 0.2\n\n###################################################################################################\nActiveThorns = \"CT_MultiLevel CT_Analytic CoordGauge StaticConformal ADMCoupling ADMMacros\"\n###################################################################################################\n\nCT_MultiLevel::cycle_type = \"FMG cycle\"\nCT_MultiLevel::tol = 1e-12\nCT_MultiLevel::omega = 1\nCT_MultiLevel::fd_order = 4\nCT_MultiLevel::verbose = \"no\"\nCT_MultiLevel::output_norms = \"yes\"\nCT_MultiLevel::output_walk = \"no\"\nCT_MultiLevel::fill_ADM = \"no\"\nCT_MultiLevel::nrelsteps_down = 50\nCT_MultiLevel::nrelsteps_up = 50\nCT_MultiLevel::nrelsteps_bottom = 50\nCT_MultiLevel::nrelsteps_top = 10\nCT_MultiLevel::topMGlevel = 2\nCT_MultiLevel::number_of_equations = 4\nCT_MultiLevel::number_of_auxiliaries = 4\n\nCT_MultiLevel::compare_to_exact = \"yes\"\nCT_MultiLevel::exact_solution_gfname[0] = \"CT_Analytic::epsi\"\nCT_MultiLevel::exact_laplacian_gfname[0] = \"CT_Analytic::elaplacian\"\nCT_MultiLevel::exact_solution_gfname[1] = \"CT_Analytic::testxx\"\nCT_MultiLevel::exact_solution_gfname[2] = \"CT_Analytic::testxy\"\nCT_MultiLevel::exact_solution_gfname[3] = \"CT_Analytic::testxz\"\n\nCT_MultiLevel::inipsi_gfname[0] = \"CT_Analytic::testinipsi\"\nCT_MultiLevel::cxx_gfname[0] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[0] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[0] = 5\nCT_MultiLevel::c0_gfname[0] = \"CT_Analytic::testc0\"\nCT_MultiLevel::n1[0] = 0\nCT_MultiLevel::c1_gfname[0] = \"CT_Analytic::testc1\"\nCT_MultiLevel::n2[0] = -7\nCT_MultiLevel::c2_gfname[0] = \"CT_MultiLevel::ct_auxiliary[0]\"\n\nCT_MultiLevel::inipsi_gfname[1] = \"CT_Analytic::testinixx\"\nCT_MultiLevel::cxx_gfname[1] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[1] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[1] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[1] = 0\nCT_MultiLevel::c0_gfname[1] = \"CT_Analytic::testc2\"\nCT_MultiLevel::n1[1] = 0\nCT_MultiLevel::c1_gfname[1] = \"CT_MultiLevel::ct_auxiliary[1]\"\n\nCT_MultiLevel::inipsi_gfname[2] = \"CT_Analytic::testinixy\"\nCT_MultiLevel::cxx_gfname[2] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[2] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[2] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[2] = 0\nCT_MultiLevel::c0_gfname[2] = \"CT_Analytic::testc3\"\nCT_MultiLevel::n1[2] = 0\nCT_MultiLevel::c1_gfname[2] = \"CT_MultiLevel::ct_auxiliary[2]\"\n\nCT_MultiLevel::inipsi_gfname[3] = \"CT_Analytic::testinixz\"\nCT_MultiLevel::cxx_gfname[3] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[3] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[3] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[3] = 0\nCT_MultiLevel::c0_gfname[3] = \"CT_Analytic::testc4\"\nCT_MultiLevel::n1[3] = 0\nCT_MultiLevel::c1_gfname[3] = \"CT_MultiLevel::ct_auxiliary[3]\"\n\nCT_MultiLevel::fill_Aij = \"Solver\"\n\nCT_MultiLevel::model = \"Lump\"\nCT_Analytic::free_data = \"Lump\"\nCT_Analytic::Kc\t\t\t = -0.1\nCT_Analytic::Ke\t\t\t = -0.1\nCT_Analytic::ampG = 1\nCT_Analytic::ampC = 1\nCT_Analytic::ampI = 0.5\nCT_Analytic::ampVG = 0.1\nCT_Analytic::sigma = 0.2\nCT_Analytic::vecA = 0.6\n\nCT_Analytic::other_timelevels = 3\n\n#################################\nActiveThorns = \"CarpetIOBasic\"\n#################################\n\nIOBasic::outInfo_every = 1\nIOBasic::outInfo_reductions = \"norm2\"\nIOBasic::outInfo_vars = \"\n\tCT_MultiLevel::ct_residual[0]\n\tCT_MultiLevel::ct_residual[1]\n\tCT_MultiLevel::ct_terr[0]\n\tCT_MultiLevel::ct_terr[1]\n Carpet::physical_time_per_hour\n\"\n\nIO::out_dir = $parfile\nIO::out_fileinfo = \"none\"\n\n#################################\nActiveThorns = \"CarpetIOScalar\"\n#################################\n\n#################################\nActiveThorns = \"CarpetIOASCII\"\n#################################\n\nIOASCII::one_file_per_group = yes\n\nIOASCII::output_symmetry_points = no\nIOASCII::out3D_ghosts = no\nIOASCII::output_all_timelevels = yes\n\nIOASCII::out1D_criterion = \"divisor\"\nIOASCII::out1D_every = 1\nIOASCII::out1D_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::coeffs\n\tCT_MultiLevel::residual\n\tCT_MultiLevel::err\n\tCT_MultiLevel::auxiliaries\n\tCT_Analytic::epsi\n\"\n\n#################################\nActivethorns = \"CarpetIOHDF5\"\n#################################\n\nIOHDF5::out_criterion = \"divisor\"\nIOHDF5::out_every = 0\nIOHDF5::one_file_per_group = yes\nIOHDF5::compression_level = 0\nIOHDF5::out_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::err\n\tCT_MultiLevel::residual\n\"\n\nIOHDF5::checkpoint = \"no\"\n", "constraints_spherical/ct_multilevel-err.z.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t32 32 0\t0\t0 0 -1.6\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t0 0 0\t32 32 4\t0\t0 0 -1.4\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t0 0 0\t32 32 8\t0\t0 0 -1.2\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t0 0 0\t32 32 12\t0\t0 0 -1\t-0.000167874737626065 1.11635993512642e-05 1.16781803916785e-05 8.36963922700914e-07 1.47356208058946e-05 -8.31911916830268e-07 -8.49403623254768e-07 3.21504594701615e-06 -3.41060513164848e-13 2.06795153138263e-22 2.06795153138263e-22 0.338903730926765\n0\t0\t0 0 0\t32 32 16\t0\t0 0 -0.8\t-0.000425362704520865 2.5682802370021e-05 2.69239967940238e-05 8.57916792861973e-06 4.43598871826545e-05 -1.6867286735372e-06 -1.7234456465019e-06 -8.22656245180048e-06 -3.41060513164848e-13 -2.72709315976416e-18 -2.72709315976416e-18 -3.03175986289953\n0\t0\t0 0 0\t32 32 20\t0\t0 0 -0.6\t-0.000505679127084289 -1.69995427970685e-06 -1.60810906470596e-06 1.22183237283919e-05 3.6044818468417e-05 -1.51208899360844e-07 -1.801462278307e-07 -1.97928320102847e-05 -3.41060513164848e-13 -5.93826564888415e-17 -5.93826564888415e-17 -7.49530422205717\n0\t0\t0 0 0\t32 32 24\t0\t0 0 -0.4\t-0.000464781538814207 -2.41692878850323e-05 -2.5164193741776e-05 4.27291311506717e-05 2.60302530189493e-05 3.9293001134695e-07 3.61387690722566e-07 -2.38693468892492e-05 -3.41060513164848e-13 3.65737532851777e-16 3.65737532851777e-16 -3.03196169392216\n0\t0\t0 0 0\t32 32 28\t0\t0 0 -0.2\t-0.000379233606173885 -1.31317335904227e-05 -1.37339230159975e-05 5.83655426504988e-05 1.90626943054051e-05 6.0380681307291e-07 5.99869208712752e-07 -1.57226121871509e-06 -3.41060513164848e-13 -1.76652673970305e-15 -1.76652673970305e-15 0.328034687641489\n0\t0\t0 0 0\t32 32 32\t0\t0 0 0\t-0.00031356144804553 -5.96069462398147e-06 -6.2187795542979e-06 -4.22582651823588e-06 1.65181942888282e-05 1.64765026347146e-06 1.64400321659066e-06 1.2534952766224e-06 -3.41060513164848e-13 -1.54390389361936e-15 -1.54390389361936e-15 -1.54390389361936e-15\n\n0\t1\t0 0 0\t32 32 0\t0\t0 0 -1.6\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t1\t0 0 0\t32 32 4\t0\t0 0 -1.4\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t1\t0 0 0\t32 32 8\t0\t0 0 -1.2\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t1\t0 0 0\t32 32 12\t0\t0 0 -1\t-0.000167874737626065 1.11635993512642e-05 1.16781803916785e-05 8.36963922700914e-07 1.47356208058946e-05 -8.31911916830268e-07 -8.49403623254768e-07 3.21504594701615e-06 -3.41060513164848e-13 2.06795153138263e-22 2.06795153138263e-22 0.338903730926765\n0\t1\t0 0 0\t32 32 16\t0\t0 0 -0.8\t-0.000425362704520865 2.5682802370021e-05 2.69239967940238e-05 8.57916792861973e-06 4.43598871826545e-05 -1.6867286735372e-06 -1.7234456465019e-06 -8.22656245180048e-06 -3.41060513164848e-13 -2.72709315976416e-18 -2.72709315976416e-18 -3.03175986289953\n0\t1\t0 0 0\t32 32 20\t0\t0 0 -0.6\t-0.000505679127084289 -1.69995427970685e-06 -1.60810906470596e-06 1.22183237283919e-05 3.6044818468417e-05 -1.51208899360844e-07 -1.801462278307e-07 -1.97928320102847e-05 -3.41060513164848e-13 -5.93826564888415e-17 -5.93826564888415e-17 -7.49530422205717\n0\t1\t0 0 0\t32 32 24\t0\t0 0 -0.4\t-0.000464781538814207 -2.41692878850323e-05 -2.5164193741776e-05 4.27291311506717e-05 2.60302530189493e-05 3.9293001134695e-07 3.61387690722566e-07 -2.38693468892492e-05 -3.41060513164848e-13 3.65737532851777e-16 3.65737532851777e-16 -3.03196169392216\n0\t1\t0 0 0\t32 32 28\t0\t0 0 -0.2\t-0.000379233606173885 -1.31317335904227e-05 -1.37339230159975e-05 5.83655426504988e-05 1.90626943054051e-05 6.0380681307291e-07 5.99869208712752e-07 -1.57226121871509e-06 -3.41060513164848e-13 -1.76652673970305e-15 -1.76652673970305e-15 0.328034687641489\n0\t1\t0 0 0\t32 32 32\t0\t0 0 0\t-0.00031356144804553 -5.96069462398147e-06 -6.2187795542979e-06 -4.22582651823588e-06 1.65181942888282e-05 1.64765026347146e-06 1.64400321659066e-06 1.2534952766224e-06 -3.41060513164848e-13 -1.54390389361936e-15 -1.54390389361936e-15 -1.54390389361936e-15\n\n0\t2\t0 0 0\t32 32 0\t0\t0 0 -1.6\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t2\t0 0 0\t32 32 4\t0\t0 0 -1.4\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t2\t0 0 0\t32 32 8\t0\t0 0 -1.2\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t2\t0 0 0\t32 32 12\t0\t0 0 -1\t-0.000167874737626065 1.11635993512642e-05 1.16781803916785e-05 8.36963922700914e-07 1.47356208058946e-05 -8.31911916830268e-07 -8.49403623254768e-07 3.21504594701615e-06 -3.41060513164848e-13 2.06795153138263e-22 2.06795153138263e-22 0.338903730926765\n0\t2\t0 0 0\t32 32 16\t0\t0 0 -0.8\t-0.000425362704520865 2.5682802370021e-05 2.69239967940238e-05 8.57916792861973e-06 4.43598871826545e-05 -1.6867286735372e-06 -1.7234456465019e-06 -8.22656245180048e-06 -3.41060513164848e-13 -2.72709315976416e-18 -2.72709315976416e-18 -3.03175986289953\n0\t2\t0 0 0\t32 32 20\t0\t0 0 -0.6\t-0.000505679127084289 -1.69995427970685e-06 -1.60810906470596e-06 1.22183237283919e-05 3.6044818468417e-05 -1.51208899360844e-07 -1.801462278307e-07 -1.97928320102847e-05 -3.41060513164848e-13 -5.93826564888415e-17 -5.93826564888415e-17 -7.49530422205717\n0\t2\t0 0 0\t32 32 24\t0\t0 0 -0.4\t-0.000464781538814207 -2.41692878850323e-05 -2.5164193741776e-05 4.27291311506717e-05 2.60302530189493e-05 3.9293001134695e-07 3.61387690722566e-07 -2.38693468892492e-05 -3.41060513164848e-13 3.65737532851777e-16 3.65737532851777e-16 -3.03196169392216\n0\t2\t0 0 0\t32 32 28\t0\t0 0 -0.2\t-0.000379233606173885 -1.31317335904227e-05 -1.37339230159975e-05 5.83655426504988e-05 1.90626943054051e-05 6.0380681307291e-07 5.99869208712752e-07 -1.57226121871509e-06 -3.41060513164848e-13 -1.76652673970305e-15 -1.76652673970305e-15 0.328034687641489\n0\t2\t0 0 0\t32 32 32\t0\t0 0 0\t-0.00031356144804553 -5.96069462398147e-06 -6.2187795542979e-06 -4.22582651823588e-06 1.65181942888282e-05 1.64765026347146e-06 1.64400321659066e-06 1.2534952766224e-06 -3.41060513164848e-13 -1.54390389361936e-15 -1.54390389361936e-15 -1.54390389361936e-15\n\n0\t0\t0 1 0\t32 32 36\t0\t0 0 0.2\t-0.000310873205474871 -1.53735654010036e-05 -1.59127646644917e-05 -5.9172644329818e-05 1.66098279873461e-05 2.98378096791067e-06 2.98618769899075e-06 3.12208474801019e-06 -3.41060513164848e-13 -8.73144149574994e-16 -8.73144149574994e-16 -0.32803468764148\n0\t0\t0 1 0\t32 32 40\t0\t0 0 0.4\t-0.000359797431202764 -2.7534503512701e-05 -2.87650977021453e-05 -6.22575577732918e-05 2.02802154284365e-05 2.40684073468417e-06 2.41278339513728e-06 2.39217590255122e-05 -3.41060513164848e-13 2.13226427255483e-16 2.13226427255483e-16 3.03196169392214\n0\t0\t0 1 0\t32 32 44\t0\t0 0 0.6\t-0.000392599263658392 -2.23648840675577e-06 -2.40214894038498e-06 -2.23844191994291e-05 2.69583078423841e-05 -3.48136751559235e-08 -3.82686465399766e-08 1.77475068702526e-05 -3.41060513164848e-13 9.04631187667593e-18 9.04631187667593e-18 7.49530422205717\n0\t0\t0 1 0\t32 32 48\t0\t0 0 0.8\t-0.00032387625922251 2.40229045939363e-05 2.51338754833151e-05 8.506673640975e-06 3.64801602698028e-05 -1.89096702970281e-06 -1.92970981802356e-06 4.87727522330977e-06 -3.41060513164848e-13 -7.13978188456437e-19 -7.13978188456437e-19 3.03175986289958\n0\t0\t0 1 0\t32 32 52\t0\t0 0 1\t-0.000116805327436363 9.99294462581395e-06 1.04846962085987e-05 4.88542691429466e-06 1.05265255410103e-05 -5.68039804542572e-07 -5.82353461023069e-07 -3.98238975996175e-06 -3.41060513164848e-13 -4.57982332483525e-21 -4.57982332483525e-21 -0.338903730926754\n0\t0\t0 1 0\t32 32 56\t0\t0 0 1.2\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t0 1 0\t32 32 60\t0\t0 0 1.4\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t0 1 0\t32 32 64\t0\t0 0 1.6\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n\n0\t1\t0 1 0\t32 32 36\t0\t0 0 0.2\t-0.000310873205474871 -1.53735654010036e-05 -1.59127646644917e-05 -5.9172644329818e-05 1.66098279873461e-05 2.98378096791067e-06 2.98618769899075e-06 3.12208474801019e-06 -3.41060513164848e-13 -8.73144149574994e-16 -8.73144149574994e-16 -0.32803468764148\n0\t1\t0 1 0\t32 32 40\t0\t0 0 0.4\t-0.000359797431202764 -2.7534503512701e-05 -2.87650977021453e-05 -6.22575577732918e-05 2.02802154284365e-05 2.40684073468417e-06 2.41278339513728e-06 2.39217590255122e-05 -3.41060513164848e-13 2.13226427255483e-16 2.13226427255483e-16 3.03196169392214\n0\t1\t0 1 0\t32 32 44\t0\t0 0 0.6\t-0.000392599263658392 -2.23648840675577e-06 -2.40214894038498e-06 -2.23844191994291e-05 2.69583078423841e-05 -3.48136751559235e-08 -3.82686465399766e-08 1.77475068702526e-05 -3.41060513164848e-13 9.04631187667593e-18 9.04631187667593e-18 7.49530422205717\n0\t1\t0 1 0\t32 32 48\t0\t0 0 0.8\t-0.00032387625922251 2.40229045939363e-05 2.51338754833151e-05 8.506673640975e-06 3.64801602698028e-05 -1.89096702970281e-06 -1.92970981802356e-06 4.87727522330977e-06 -3.41060513164848e-13 -7.13978188456437e-19 -7.13978188456437e-19 3.03175986289958\n0\t1\t0 1 0\t32 32 52\t0\t0 0 1\t-0.000116805327436363 9.99294462581395e-06 1.04846962085987e-05 4.88542691429466e-06 1.05265255410103e-05 -5.68039804542572e-07 -5.82353461023069e-07 -3.98238975996175e-06 -3.41060513164848e-13 -4.57982332483525e-21 -4.57982332483525e-21 -0.338903730926754\n0\t1\t0 1 0\t32 32 56\t0\t0 0 1.2\t0 0 0 0 0 0 0 0 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t1\t0 1 0\t32 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1.025\t0.00182943152950874\n0\t0 3 1 0\t212 212 212\t0\t1.05 1.05 1.05\t0.00134011479604282\n0\t0 3 1 0\t214 214 214\t0\t1.075 1.075 1.075\t0.000974340233119859\n\n\n", "poisson/ct_analytic-ct_testinipsi.x.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t0 128 128\t0\t-1.6 0 0\t0.00597602289500594\n0\t0\t0 0 0\t16 128 128\t0\t-1.4 0 0\t0.0198410947443703\n0\t0\t0 0 0\t32 128 128\t0\t-1.2 0 0\t0.0561347628341337\n0\t0\t0 0 0\t48 128 128\t0\t-1 0 0\t0\n0\t0\t0 0 0\t64 128 128\t0\t-0.8 0 0\t0\n0\t0\t0 0 0\t80 128 128\t0\t-0.6 0 0\t0\n0\t0\t0 0 0\t96 128 128\t0\t-0.4 0 0\t0\n0\t0\t0 0 0\t112 128 128\t0\t-0.2 0 0\t0\n0\t0\t0 0 0\t128 128 128\t0\t0 0 0\t0\n0\t0\t0 0 0\t144 128 128\t0\t0.2 0 0\t0\n0\t0\t0 0 0\t160 128 128\t0\t0.4 0 0\t0\n0\t0\t0 0 0\t176 128 128\t0\t0.6 0 0\t0\n0\t0\t0 0 0\t192 128 128\t0\t0.8 0 0\t0\n0\t0\t0 0 0\t208 128 128\t0\t1 0 0\t0\n0\t0\t0 0 0\t224 128 128\t0\t1.2 0 0\t0.0561347628341337\n0\t0\t0 0 0\t240 128 128\t0\t1.4 0 0\t0.0198410947443703\n0\t0\t0 0 0\t256 128 128\t0\t1.6 0 0\t0.00597602289500594\n\n#\n\n0\t0\t1 0 0\t24 128 128\t0\t-1.3 0 0\t0.0340474547345993\n0\t0\t1 0 0\t32 128 128\t0\t-1.2 0 0\t0.0561347628341337\n0\t0\t1 0 0\t40 128 128\t0\t-1.1 0 0\t0.0889216174593863\n0\t0\t1 0 0\t48 128 128\t0\t-1 0 0\t0\n0\t0\t1 0 0\t56 128 128\t0\t-0.9 0 0\t0\n0\t0\t1 0 0\t64 128 128\t0\t-0.8 0 0\t0\n0\t0\t1 0 0\t72 128 128\t0\t-0.7 0 0\t0\n0\t0\t1 0 0\t80 128 128\t0\t-0.6 0 0\t0\n0\t0\t1 0 0\t88 128 128\t0\t-0.5 0 0\t0\n0\t0\t1 0 0\t96 128 128\t0\t-0.4 0 0\t0\n0\t0\t1 0 0\t104 128 128\t0\t-0.3 0 0\t0\n0\t0\t1 0 0\t112 128 128\t0\t-0.2 0 0\t0\n0\t0\t1 0 0\t120 128 128\t0\t-0.1 0 0\t0\n0\t0\t1 0 0\t128 128 128\t0\t0 0 0\t0\n0\t0\t1 0 0\t136 128 128\t0\t0.1 0 0\t0\n0\t0\t1 0 0\t144 128 128\t0\t0.2 0 0\t0\n0\t0\t1 0 0\t152 128 128\t0\t0.3 0 0\t0\n0\t0\t1 0 0\t160 128 128\t0\t0.4 0 0\t0\n0\t0\t1 0 0\t168 128 128\t0\t0.5 0 0\t0\n0\t0\t1 0 0\t176 128 128\t0\t0.6 0 0\t0\n0\t0\t1 0 0\t184 128 128\t0\t0.7 0 0\t0\n0\t0\t1 0 0\t192 128 128\t0\t0.8 0 0\t0\n0\t0\t1 0 0\t200 128 128\t0\t0.9 0 0\t0\n0\t0\t1 0 0\t208 128 128\t0\t1 0 0\t0\n0\t0\t1 0 0\t216 128 128\t0\t1.1 0 0\t0.0889216174593863\n0\t0\t1 0 0\t224 128 128\t0\t1.2 0 0\t0.0561347628341337\n0\t0\t1 0 0\t232 128 128\t0\t1.3 0 0\t0.0340474547345993\n\n#\n\n0\t0\t2 0 0\t36 128 128\t0\t-1.15 0 0\t0.0710053537396369\n0\t0\t2 0 0\t40 128 128\t0\t-1.1 0 0\t0.0889216174593863\n0\t0\t2 0 0\t44 128 128\t0\t-1.05 0 0\t0.110250525304485\n0\t0\t2 0 0\t48 128 128\t0\t-1 0 0\t0\n0\t0\t2 0 0\t52 128 128\t0\t-0.95 0 0\t0\n0\t0\t2 0 0\t56 128 128\t0\t-0.9 0 0\t0\n0\t0\t2 0 0\t60 128 128\t0\t-0.85 0 0\t0\n0\t0\t2 0 0\t64 128 128\t0\t-0.8 0 0\t0\n0\t0\t2 0 0\t68 128 128\t0\t-0.75 0 0\t0\n0\t0\t2 0 0\t72 128 128\t0\t-0.7 0 0\t0\n0\t0\t2 0 0\t76 128 128\t0\t-0.65 0 0\t0\n0\t0\t2 0 0\t80 128 128\t0\t-0.6 0 0\t0\n0\t0\t2 0 0\t84 128 128\t0\t-0.55 0 0\t0\n0\t0\t2 0 0\t88 128 128\t0\t-0.5 0 0\t0\n0\t0\t2 0 0\t92 128 128\t0\t-0.45 0 0\t0\n0\t0\t2 0 0\t96 128 128\t0\t-0.4 0 0\t0\n0\t0\t2 0 0\t100 128 128\t0\t-0.35 0 0\t0\n0\t0\t2 0 0\t104 128 128\t0\t-0.3 0 0\t0\n0\t0\t2 0 0\t108 128 128\t0\t-0.25 0 0\t0\n0\t0\t2 0 0\t112 128 128\t0\t-0.2 0 0\t0\n0\t0\t2 0 0\t116 128 128\t0\t-0.15 0 0\t0\n0\t0\t2 0 0\t120 128 128\t0\t-0.1 0 0\t0\n0\t0\t2 0 0\t124 128 128\t0\t-0.05 0 0\t0\n0\t0\t2 0 0\t128 128 128\t0\t0 0 0\t0\n0\t0\t2 0 0\t132 128 128\t0\t0.05 0 0\t0\n0\t0\t2 0 0\t136 128 128\t0\t0.1 0 0\t0\n0\t0\t2 0 0\t140 128 128\t0\t0.15 0 0\t0\n0\t0\t2 0 0\t144 128 128\t0\t0.2 0 0\t0\n0\t0\t2 0 0\t148 128 128\t0\t0.25 0 0\t0\n0\t0\t2 0 0\t152 128 128\t0\t0.3 0 0\t0\n0\t0\t2 0 0\t156 128 128\t0\t0.35 0 0\t0\n0\t0\t2 0 0\t160 128 128\t0\t0.4 0 0\t0\n0\t0\t2 0 0\t164 128 128\t0\t0.45 0 0\t0\n0\t0\t2 0 0\t168 128 128\t0\t0.5 0 0\t0\n0\t0\t2 0 0\t172 128 128\t0\t0.55 0 0\t0\n0\t0\t2 0 0\t176 128 128\t0\t0.6 0 0\t0\n0\t0\t2 0 0\t180 128 128\t0\t0.65 0 0\t0\n0\t0\t2 0 0\t184 128 128\t0\t0.7 0 0\t0\n0\t0\t2 0 0\t188 128 128\t0\t0.75 0 0\t0\n0\t0\t2 0 0\t192 128 128\t0\t0.8 0 0\t0\n0\t0\t2 0 0\t196 128 128\t0\t0.85 0 0\t0\n0\t0\t2 0 0\t200 128 128\t0\t0.9 0 0\t0\n0\t0\t2 0 0\t204 128 128\t0\t0.95 0 0\t0\n0\t0\t2 0 0\t208 128 128\t0\t1 0 0\t0\n0\t0\t2 0 0\t212 128 128\t0\t1.05 0 0\t0.110250525304485\n0\t0\t2 0 0\t216 128 128\t0\t1.1 0 0\t0.0889216174593863\n0\t0\t2 0 0\t220 128 128\t0\t1.15 0 0\t0.071005353739637\n\n#\n\n0\t0\t3 0 0\t42 128 128\t0\t-1.075 0 0\t0.0991372525107473\n0\t0\t3 0 0\t44 128 128\t0\t-1.05 0 0\t0.110250525304485\n0\t0\t3 0 0\t46 128 128\t0\t-1.025 0 0\t0.122303453346901\n0\t0\t3 0 0\t48 128 128\t0\t-1 0 0\t0\n0\t0\t3 0 0\t50 128 128\t0\t-0.975 0 0\t0\n0\t0\t3 0 0\t52 128 128\t0\t-0.95 0 0\t0\n0\t0\t3 0 0\t54 128 128\t0\t-0.925 0 0\t0\n0\t0\t3 0 0\t56 128 128\t0\t-0.9 0 0\t0\n0\t0\t3 0 0\t58 128 128\t0\t-0.875 0 0\t0\n0\t0\t3 0 0\t60 128 128\t0\t-0.85 0 0\t0\n0\t0\t3 0 0\t62 128 128\t0\t-0.825 0 0\t0\n0\t0\t3 0 0\t64 128 128\t0\t-0.8 0 0\t0\n0\t0\t3 0 0\t66 128 128\t0\t-0.775 0 0\t0\n0\t0\t3 0 0\t68 128 128\t0\t-0.75 0 0\t0\n0\t0\t3 0 0\t70 128 128\t0\t-0.725 0 0\t0\n0\t0\t3 0 0\t72 128 128\t0\t-0.7 0 0\t0\n0\t0\t3 0 0\t74 128 128\t0\t-0.675 0 0\t0\n0\t0\t3 0 0\t76 128 128\t0\t-0.65 0 0\t0\n0\t0\t3 0 0\t78 128 128\t0\t-0.625 0 0\t0\n0\t0\t3 0 0\t80 128 128\t0\t-0.6 0 0\t0\n0\t0\t3 0 0\t82 128 128\t0\t-0.575 0 0\t0\n0\t0\t3 0 0\t84 128 128\t0\t-0.55 0 0\t0\n0\t0\t3 0 0\t86 128 128\t0\t-0.525 0 0\t0\n0\t0\t3 0 0\t88 128 128\t0\t-0.5 0 0\t0\n0\t0\t3 0 0\t90 128 128\t0\t-0.475 0 0\t0\n0\t0\t3 0 0\t92 128 128\t0\t-0.45 0 0\t0\n0\t0\t3 0 0\t94 128 128\t0\t-0.425 0 0\t0\n0\t0\t3 0 0\t96 128 128\t0\t-0.4 0 0\t0\n0\t0\t3 0 0\t98 128 128\t0\t-0.375 0 0\t0\n0\t0\t3 0 0\t100 128 128\t0\t-0.35 0 0\t0\n0\t0\t3 0 0\t102 128 128\t0\t-0.325 0 0\t0\n0\t0\t3 0 0\t104 128 128\t0\t-0.3 0 0\t0\n0\t0\t3 0 0\t106 128 128\t0\t-0.275 0 0\t0\n0\t0\t3 0 0\t108 128 128\t0\t-0.25 0 0\t0\n0\t0\t3 0 0\t110 128 128\t0\t-0.225 0 0\t0\n0\t0\t3 0 0\t112 128 128\t0\t-0.2 0 0\t0\n0\t0\t3 0 0\t114 128 128\t0\t-0.175 0 0\t0\n0\t0\t3 0 0\t116 128 128\t0\t-0.15 0 0\t0\n0\t0\t3 0 0\t118 128 128\t0\t-0.125 0 0\t0\n0\t0\t3 0 0\t120 128 128\t0\t-0.1 0 0\t0\n0\t0\t3 0 0\t122 128 128\t0\t-0.075 0 0\t0\n0\t0\t3 0 0\t124 128 128\t0\t-0.05 0 0\t0\n0\t0\t3 0 0\t126 128 128\t0\t-0.025 0 0\t0\n0\t0\t3 0 0\t128 128 128\t0\t0 0 0\t0\n0\t0\t3 0 0\t130 128 128\t0\t0.025 0 0\t0\n0\t0\t3 0 0\t132 128 128\t0\t0.05 0 0\t0\n0\t0\t3 0 0\t134 128 128\t0\t0.075 0 0\t0\n0\t0\t3 0 0\t136 128 128\t0\t0.1 0 0\t0\n0\t0\t3 0 0\t138 128 128\t0\t0.125 0 0\t0\n0\t0\t3 0 0\t140 128 128\t0\t0.15 0 0\t0\n0\t0\t3 0 0\t142 128 128\t0\t0.175 0 0\t0\n0\t0\t3 0 0\t144 128 128\t0\t0.2 0 0\t0\n0\t0\t3 0 0\t146 128 128\t0\t0.225 0 0\t0\n0\t0\t3 0 0\t148 128 128\t0\t0.25 0 0\t0\n0\t0\t3 0 0\t150 128 128\t0\t0.275 0 0\t0\n0\t0\t3 0 0\t152 128 128\t0\t0.3 0 0\t0\n0\t0\t3 0 0\t154 128 128\t0\t0.325 0 0\t0\n0\t0\t3 0 0\t156 128 128\t0\t0.35 0 0\t0\n0\t0\t3 0 0\t158 128 128\t0\t0.375 0 0\t0\n0\t0\t3 0 0\t160 128 128\t0\t0.4 0 0\t0\n0\t0\t3 0 0\t162 128 128\t0\t0.425 0 0\t0\n0\t0\t3 0 0\t164 128 128\t0\t0.45 0 0\t0\n0\t0\t3 0 0\t166 128 128\t0\t0.475 0 0\t0\n0\t0\t3 0 0\t168 128 128\t0\t0.5 0 0\t0\n0\t0\t3 0 0\t170 128 128\t0\t0.525 0 0\t0\n0\t0\t3 0 0\t172 128 128\t0\t0.55 0 0\t0\n0\t0\t3 0 0\t174 128 128\t0\t0.575 0 0\t0\n0\t0\t3 0 0\t176 128 128\t0\t0.6 0 0\t0\n0\t0\t3 0 0\t178 128 128\t0\t0.625 0 0\t0\n0\t0\t3 0 0\t180 128 128\t0\t0.65 0 0\t0\n0\t0\t3 0 0\t182 128 128\t0\t0.675 0 0\t0\n0\t0\t3 0 0\t184 128 128\t0\t0.7 0 0\t0\n0\t0\t3 0 0\t186 128 128\t0\t0.725 0 0\t0\n0\t0\t3 0 0\t188 128 128\t0\t0.75 0 0\t0\n0\t0\t3 0 0\t190 128 128\t0\t0.775 0 0\t0\n0\t0\t3 0 0\t192 128 128\t0\t0.8 0 0\t0\n0\t0\t3 0 0\t194 128 128\t0\t0.825 0 0\t0\n0\t0\t3 0 0\t196 128 128\t0\t0.85 0 0\t0\n0\t0\t3 0 0\t198 128 128\t0\t0.875 0 0\t0\n0\t0\t3 0 0\t200 128 128\t0\t0.9 0 0\t0\n0\t0\t3 0 0\t202 128 128\t0\t0.925 0 0\t0\n0\t0\t3 0 0\t204 128 128\t0\t0.95 0 0\t0\n0\t0\t3 0 0\t206 128 128\t0\t0.975 0 0\t0\n0\t0\t3 0 0\t208 128 128\t0\t1 0 0\t0\n0\t0\t3 0 0\t210 128 128\t0\t1.025 0 0\t0.122303453346901\n0\t0\t3 0 0\t212 128 128\t0\t1.05 0 0\t0.110250525304485\n0\t0\t3 0 0\t214 128 128\t0\t1.075 0 0\t0.0991372525107474\n\n#\n\n", "poisson/ct_multilevel-err.x.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t0 128 128\t0\t-1.6 0 0\t0 0 -2.50751870841352e+284\n0\t0\t0 0 0\t16 128 128\t0\t-1.4 0 0\t0 0 -2.50751870841352e+284\n0\t0\t0 0 0\t32 128 128\t0\t-1.2 0 0\t0 0 -2.50751870841352e+284\n0\t0\t0 0 0\t48 128 128\t0\t-1 0 0\t1.6990020484641e-06 -1.42940843744777e-06 -1.53747084219447e-06\n0\t0\t0 0 0\t64 128 128\t0\t-0.8 0 0\t-1.70696268626263e-06 -1.26458869967316e-05 -8.715397363801e-07\n0\t0\t0 0 0\t80 128 128\t0\t-0.6 0 0\t-1.71007139711919e-05 -2.35328113454836e-05 -1.12267155882861e-06\n0\t0\t0 0 0\t96 128 128\t0\t-0.4 0 0\t-3.00182192361417e-05 -3.32614465797798e-05 -4.44846373159891e-06\n0\t0\t0 0 0\t112 128 128\t0\t-0.2 0 0\t-3.75660689269999e-05 -3.97934405527156e-05 -9.77566690529841e-06\n0\t0\t0 0 0\t128 128 128\t0\t0 0 0\t-3.96517957677275e-05 -4.14363091698622e-05 -1.24804887491337e-05\n0\t0\t0 0 0\t144 128 128\t0\t0.2 0 0\t-3.63405041025724e-05 -3.77236552482341e-05 -9.77566554638543e-06\n0\t0\t0 0 0\t160 128 128\t0\t0.4 0 0\t-2.8336911785668e-05 -2.98166586392146e-05 -4.44846328218063e-06\n0\t0\t0 0 0\t176 128 128\t0\t0.6 0 0\t-1.5622130981549e-05 -1.99713812236713e-05 -1.12266974605646e-06\n0\t0\t0 0 0\t192 128 128\t0\t0.8 0 0\t9.91616770737492e-08 -1.02385330344457e-05 -8.71539965530133e-07\n0\t0\t0 0 0\t208 128 128\t0\t1 0 0\t1.57411763011985e-06 -1.13979096599826e-06 -1.53747072917376e-06\n0\t0\t0 0 0\t224 128 128\t0\t1.2 0 0\t0 0 -2.50751870841352e+284\n0\t0\t0 0 0\t240 128 128\t0\t1.4 0 0\t0 0 -2.50751870841352e+284\n0\t0\t0 0 0\t256 128 128\t0\t1.6 0 0\t0 0 -2.50751870841352e+284\n\n#\n\n0\t0\t1 0 0\t24 128 128\t0\t-1.3 0 0\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t32 128 128\t0\t-1.2 0 0\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t40 128 128\t0\t-1.1 0 0\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t48 128 128\t0\t-1 0 0\t1.6990020484641e-06 -1.42940843744777e-06 -1.53747084219447e-06\n0\t0\t1 0 0\t56 128 128\t0\t-0.9 0 0\t2.58179028738327e-06 -7.19592557149595e-06 -1.24133147272332e-06\n0\t0\t1 0 0\t64 128 128\t0\t-0.8 0 0\t-1.70696268626263e-06 -1.26458869967316e-05 -8.715397363801e-07\n0\t0\t1 0 0\t72 128 128\t0\t-0.7 0 0\t-9.12597530806708e-06 -1.81184329344775e-05 -7.16388316224226e-07\n0\t0\t1 0 0\t80 128 128\t0\t-0.6 0 0\t-1.71007139711919e-05 -2.35328113454836e-05 -1.12267155882861e-06\n0\t0\t1 0 0\t88 128 128\t0\t-0.5 0 0\t-2.4214608339492e-05 -2.86664642680234e-05 -2.35579910423667e-06\n0\t0\t1 0 0\t96 128 128\t0\t-0.4 0 0\t-3.00182192361417e-05 -3.32614465797798e-05 -4.44846373159891e-06\n0\t0\t1 0 0\t104 128 128\t0\t-0.3 0 0\t-3.44640946190491e-05 -3.70521821326797e-05 -7.11256626573231e-06\n0\t0\t1 0 0\t112 128 128\t0\t-0.2 0 0\t-3.75660689269999e-05 -3.97934405527156e-05 -9.77566690529841e-06\n0\t0\t1 0 0\t120 128 128\t0\t-0.1 0 0\t-3.93036709772087e-05 -4.12922393473458e-05 -1.17507753305546e-05\n0\t0\t1 0 0\t128 128 128\t0\t0 0 0\t-3.96517957677275e-05 -4.14363091698622e-05 -1.24804887491337e-05\n0\t0\t1 0 0\t136 128 128\t0\t0.1 0 0\t-3.86342357002158e-05 -4.02141848218074e-05 -1.17507753323309e-05\n0\t0\t1 0 0\t144 128 128\t0\t0.2 0 0\t-3.63405041025724e-05 -3.77236552482341e-05 -9.77566554638543e-06\n0\t0\t1 0 0\t152 128 128\t0\t0.3 0 0\t-3.28862653247963e-05 -3.41651328139569e-05 -7.11256445207198e-06\n0\t0\t1 0 0\t160 128 128\t0\t0.4 0 0\t-2.8336911785668e-05 -2.98166586392146e-05 -4.44846328218063e-06\n0\t0\t1 0 0\t168 128 128\t0\t0.5 0 0\t-2.26392766102675e-05 -2.49894383507199e-05 -2.35580047203143e-06\n0\t0\t1 0 0\t176 128 128\t0\t0.6 0 0\t-1.5622130981549e-05 -1.99713812236713e-05 -1.12266974605646e-06\n0\t0\t1 0 0\t184 128 128\t0\t0.7 0 0\t-7.42564629920701e-06 -1.49920352065513e-05 -7.16389456201227e-07\n0\t0\t1 0 0\t192 128 128\t0\t0.8 0 0\t9.91616770737492e-08 -1.02385330344457e-05 -8.71539965530133e-07\n0\t0\t1 0 0\t200 128 128\t0\t0.9 0 0\t3.44451622908548e-06 -5.79861703248197e-06 -1.24133170142926e-06\n0\t0\t1 0 0\t208 128 128\t0\t1 0 0\t1.57411763011985e-06 -1.13979096599826e-06 -1.53747072917376e-06\n0\t0\t1 0 0\t216 128 128\t0\t1.1 0 0\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t224 128 128\t0\t1.2 0 0\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t232 128 128\t0\t1.3 0 0\t0 0 -2.50751870841352e+284\n\n#\n\n0\t0\t2 0 0\t36 128 128\t0\t-1.15 0 0\t0 0 -2.50751870841352e+284\n0\t0\t2 0 0\t40 128 128\t0\t-1.1 0 0\t0 0 -2.50751870841352e+284\n0\t0\t2 0 0\t44 128 128\t0\t-1.05 0 0\t0 0 -2.50751870841352e+284\n0\t0\t2 0 0\t48 128 128\t0\t-1 0 0\t1.6990020484641e-06 -1.42940843744777e-06 -1.53747084219447e-06\n0\t0\t2 0 0\t52 128 128\t0\t-0.95 0 0\t2.78066277382217e-06 -4.38672067903934e-06 -1.41169816370024e-06\n0\t0\t2 0 0\t56 128 128\t0\t-0.9 0 0\t2.58179028738327e-06 -7.19592557149595e-06 -1.24133147272332e-06\n0\t0\t2 0 0\t60 128 128\t0\t-0.85 0 0\t1.00974902659551e-06 -9.92654280604355e-06 -1.05027647845368e-06\n0\t0\t2 0 0\t64 128 128\t0\t-0.8 0 0\t-1.70696268626263e-06 -1.26458869967316e-05 -8.715397363801e-07\n0\t0\t2 0 0\t68 128 128\t0\t-0.75 0 0\t-5.20730366370613e-06 -1.53784215174424e-05 -7.45413007763318e-07\n0\t0\t2 0 0\t72 128 128\t0\t-0.7 0 0\t-9.12597530806708e-06 -1.81184329344775e-05 -7.16388316224226e-07\n0\t0\t2 0 0\t76 128 128\t0\t-0.65 0 0\t-1.31619008163001e-05 -2.08455088975268e-05 -8.28962908094866e-07\n0\t0\t2 0 0\t80 128 128\t0\t-0.6 0 0\t-1.71007139711919e-05 -2.35328113454836e-05 -1.12267155882861e-06\n0\t0\t2 0 0\t84 128 128\t0\t-0.55 0 0\t-2.08088310169066e-05 -2.61503981479061e-05 -1.62685341109636e-06\n0\t0\t2 0 0\t88 128 128\t0\t-0.5 0 0\t-2.4214608339492e-05 -2.86664642680234e-05 -2.35579910423667e-06\n0\t0\t2 0 0\t92 128 128\t0\t-0.45 0 0\t-2.72871387592046e-05 -3.10479992720047e-05 -3.30490285094243e-06\n0\t0\t2 0 0\t96 128 128\t0\t-0.4 0 0\t-3.00182192361417e-05 -3.32614465797798e-05 -4.44846373159891e-06\n0\t0\t2 0 0\t100 128 128\t0\t-0.35 0 0\t-3.2409410941939e-05 -3.52735230313428e-05 -5.73961250260879e-06\n0\t0\t2 0 0\t104 128 128\t0\t-0.3 0 0\t-3.44640946190491e-05 -3.70521821326797e-05 -7.11256626573231e-06\n0\t0\t2 0 0\t108 128 128\t0\t-0.25 0 0\t-3.61835722092263e-05 -3.8567647587473e-05 -8.48722059387796e-06\n0\t0\t2 0 0\t112 128 128\t0\t-0.2 0 0\t-3.75660689269999e-05 -3.97934405527156e-05 -9.77566690529841e-06\n0\t0\t2 0 0\t116 128 128\t0\t-0.15 0 0\t-3.86075789354638e-05 -4.07073406253344e-05 -1.08900288040559e-05\n0\t0\t2 0 0\t120 128 128\t0\t-0.1 0 0\t-3.93036709772087e-05 -4.12922393473458e-05 -1.17507753305546e-05\n0\t0\t2 0 0\t124 128 128\t0\t-0.05 0 0\t-3.9651545612232e-05 -4.15368582281639e-05 -1.22945368907779e-05\n0\t0\t2 0 0\t128 128 128\t0\t0 0 0\t-3.96517957677275e-05 -4.14363091698622e-05 -1.24804887491337e-05\n0\t0\t2 0 0\t132 128 128\t0\t0.05 0 0\t-3.93094750503961e-05 -4.09924750650603e-05 -1.22945378020489e-05\n0\t0\t2 0 0\t136 128 128\t0\t0.1 0 0\t-3.86342357002158e-05 -4.02141848218074e-05 -1.17507753323309e-05\n0\t0\t2 0 0\t140 128 128\t0\t0.15 0 0\t-3.76394636785287e-05 -3.9117153278867e-05 -1.08900292623559e-05\n0\t0\t2 0 0\t144 128 128\t0\t0.2 0 0\t-3.63405041025724e-05 -3.77236552482341e-05 -9.77566554638543e-06\n0\t0\t2 0 0\t148 128 128\t0\t0.25 0 0\t-3.47522219073828e-05 -3.60619064575518e-05 -8.48722287116743e-06\n0\t0\t2 0 0\t152 128 128\t0\t0.3 0 0\t-3.28862653247963e-05 -3.41651328139569e-05 -7.11256445207198e-06\n0\t0\t2 0 0\t156 128 128\t0\t0.35 0 0\t-3.07484804483306e-05 -3.20703210543449e-05 -5.73961114191945e-06\n0\t0\t2 0 0\t160 128 128\t0\t0.4 0 0\t-2.8336911785668e-05 -2.98166586392146e-05 -4.44846328218063e-06\n0\t0\t2 0 0\t164 128 128\t0\t0.45 0 0\t-2.56405956106073e-05 -2.74437052327769e-05 -3.30490149025309e-06\n0\t0\t2 0 0\t168 128 128\t0\t0.5 0 0\t-2.26392766102675e-05 -2.49894383507199e-05 -2.35580047203143e-06\n0\t0\t2 0 0\t172 128 128\t0\t0.55 0 0\t-1.93061673186505e-05 -2.24885233554017e-05 -1.62685341464908e-06\n0\t0\t2 0 0\t176 128 128\t0\t0.6 0 0\t-1.5622130981549e-05 -1.99713812236713e-05 -1.12266974605646e-06\n0\t0\t2 0 0\t180 128 128\t0\t0.65 0 0\t-1.16150031031304e-05 -1.7464539326717e-05 -8.28963820254103e-07\n0\t0\t2 0 0\t184 128 128\t0\t0.7 0 0\t-7.42564629920701e-06 -1.49920352065513e-05 -7.16389456201227e-07\n0\t0\t2 0 0\t188 128 128\t0\t0.75 0 0\t-3.36559324267299e-06 -1.25765303022329e-05 -7.45413010427853e-07\n0\t0\t2 0 0\t192 128 128\t0\t0.8 0 0\t9.91616770737492e-08 -1.02385330344457e-05 -8.71539965530133e-07\n0\t0\t2 0 0\t196 128 128\t0\t0.85 0 0\t2.47750179235458e-06 -7.99066932152814e-06 -1.05027659391688e-06\n0\t0\t2 0 0\t200 128 128\t0\t0.9 0 0\t3.44451622908548e-06 -5.79861703248197e-06 -1.24133170142926e-06\n0\t0\t2 0 0\t204 128 128\t0\t0.95 0 0\t2.99942407570861e-06 -3.53777663555932e-06 -1.41169827827525e-06\n0\t0\t2 0 0\t208 128 128\t0\t1 0 0\t1.57411763011985e-06 -1.13979096599826e-06 -1.53747072917376e-06\n0\t0\t2 0 0\t212 128 128\t0\t1.05 0 0\t0 0 -2.50751870841352e+284\n0\t0\t2 0 0\t216 128 128\t0\t1.1 0 0\t0 0 -2.50751870841352e+284\n0\t0\t2 0 0\t220 128 128\t0\t1.15 0 0\t0 0 -2.50751870841352e+284\n\n#\n\n0\t0\t3 0 0\t42 128 128\t0\t-1.075 0 0\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t44 128 128\t0\t-1.05 0 0\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t46 128 128\t0\t-1.025 0 0\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t48 128 128\t0\t-1 0 0\t1.6990020484641e-06 -1.42940843744777e-06 -1.53747084219447e-06\n0\t0\t3 0 0\t50 128 128\t0\t-0.975 0 0\t2.3845086454615e-06 -2.92644567143063e-06 -1.48127389332231e-06\n0\t0\t3 0 0\t52 128 128\t0\t-0.95 0 0\t2.78066277382217e-06 -4.38672067903934e-06 -1.41169816370024e-06\n0\t0\t3 0 0\t54 128 128\t0\t-0.925 0 0\t2.85753239939663e-06 -5.80673063466097e-06 -1.33082046183119e-06\n0\t0\t3 0 0\t56 128 128\t0\t-0.9 0 0\t2.58179028738327e-06 -7.19592557149595e-06 -1.24133147272332e-06\n0\t0\t3 0 0\t58 128 128\t0\t-0.875 0 0\t1.95845113305509e-06 -8.56584947070416e-06 -1.14652530469606e-06\n0\t0\t3 0 0\t60 128 128\t0\t-0.85 0 0\t1.00974902659551e-06 -9.92654280604355e-06 -1.05027647845368e-06\n0\t0\t3 0 0\t62 128 128\t0\t-0.825 0 0\t-2.26484969315356e-07 -1.12851657199098e-05 -9.56989991252044e-07\n0\t0\t3 0 0\t64 128 128\t0\t-0.8 0 0\t-1.70696268626263e-06 -1.26458869967316e-05 -8.715397363801e-07\n0\t0\t3 0 0\t66 128 128\t0\t-0.775 0 0\t-3.3827133868956e-06 -1.40103713103801e-05 -7.99173201393444e-07\n0\t0\t3 0 0\t68 128 128\t0\t-0.75 0 0\t-5.20730366370613e-06 -1.53784215174424e-05 -7.45413007763318e-07\n0\t0\t3 0 0\t70 128 128\t0\t-0.725 0 0\t-7.13493419154571e-06 -1.67485538599688e-05 -7.1592736938797e-07\n0\t0\t3 0 0\t72 128 128\t0\t-0.7 0 0\t-9.12597530806708e-06 -1.81184329344775e-05 -7.16388316224226e-07\n0\t0\t3 0 0\t74 128 128\t0\t-0.675 0 0\t-1.11446420269224e-05 -1.94851691652231e-05 -7.523275913357e-07\n0\t0\t3 0 0\t76 128 128\t0\t-0.65 0 0\t-1.31619008163001e-05 -2.08455088975268e-05 -8.28962908094866e-07\n0\t0\t3 0 0\t78 128 128\t0\t-0.625 0 0\t-1.51534679531604e-05 -2.21959501762181e-05 -9.51042535390911e-07\n0\t0\t3 0 0\t80 128 128\t0\t-0.6 0 0\t-1.71007139711919e-05 -2.35328113454836e-05 -1.12267155882861e-06\n0\t0\t3 0 0\t82 128 128\t0\t-0.575 0 0\t-1.89892904746945e-05 -2.48522718325761e-05 -1.34715701172183e-06\n0\t0\t3 0 0\t84 128 128\t0\t-0.55 0 0\t-2.08088310169066e-05 -2.61503981479061e-05 -1.62685341109636e-06\n0\t0\t3 0 0\t86 128 128\t0\t-0.525 0 0\t-2.25521872865516e-05 -2.74231632455546e-05 -1.9630414076488e-06\n0\t0\t3 0 0\t88 128 128\t0\t-0.5 0 0\t-2.4214608339492e-05 -2.86664642680234e-05 -2.35579910423667e-06\n0\t0\t3 0 0\t90 128 128\t0\t-0.475 0 0\t-2.57934225906941e-05 -2.98761414040394e-05 -2.80393142837454e-06\n0\t0\t3 0 0\t92 128 128\t0\t-0.45 0 0\t-2.72871387592046e-05 -3.10479992720047e-05 -3.30490285094243e-06\n0\t0\t3 0 0\t94 128 128\t0\t-0.425 0 0\t-2.86953984147424e-05 -3.21778312373233e-05 -3.8548226868329e-06\n0\t0\t3 0 0\t96 128 128\t0\t-0.4 0 0\t-3.00182192361417e-05 -3.32614465797798e-05 -4.44846373159891e-06\n0\t0\t3 0 0\t98 128 128\t0\t-0.375 0 0\t-3.12560868511794e-05 -3.42947000205873e-05 -5.07929874515867e-06\n0\t0\t3 0 0\t100 128 128\t0\t-0.35 0 0\t-3.2409410941939e-05 -3.52735230313428e-05 -5.73961250260879e-06\n0\t0\t3 0 0\t102 128 128\t0\t-0.325 0 0\t-3.34786744963775e-05 -3.61939562136815e-05 -6.42060103928088e-06\n0\t0\t3 0 0\t104 128 128\t0\t-0.3 0 0\t-3.44640946190491e-05 -3.70521821326797e-05 -7.11256626573231e-06\n0\t0\t3 0 0\t106 128 128\t0\t-0.275 0 0\t-3.53657828985651e-05 -3.78445579810593e-05 -7.80507908615391e-06\n0\t0\t3 0 0\t108 128 128\t0\t-0.25 0 0\t-3.61835722092263e-05 -3.8567647587473e-05 -8.48722059387796e-06\n0\t0\t3 0 0\t110 128 128\t0\t-0.225 0 0\t-3.69171624114396e-05 -3.92182523190066e-05 -9.14781304217627e-06\n0\t0\t3 0 0\t112 128 128\t0\t-0.2 0 0\t-3.75660689269999e-05 -3.97934405527156e-05 -9.77566690529841e-06\n0\t0\t3 0 0\t114 128 128\t0\t-0.175 0 0\t-3.81297383609474e-05 -4.02905754226524e-05 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-3.41651328139569e-05 -7.11256445207198e-06\n0\t0\t3 0 0\t154 128 128\t0\t0.325 0 0\t-3.18512766514934e-05 -3.31400637523238e-05 -6.42059876909684e-06\n0\t0\t3 0 0\t156 128 128\t0\t0.35 0 0\t-3.07484804483306e-05 -3.20703210543449e-05 -5.73961114191945e-06\n0\t0\t3 0 0\t158 128 128\t0\t0.375 0 0\t-2.95773898721393e-05 -3.09608595575606e-05 -5.07929920523509e-06\n0\t0\t3 0 0\t160 128 128\t0\t0.4 0 0\t-2.8336911785668e-05 -2.98166586392146e-05 -4.44846328218063e-06\n0\t0\t3 0 0\t162 128 128\t0\t0.425 0 0\t-2.70254276597918e-05 -2.86426600490941e-05 -3.85482496412237e-06\n0\t0\t3 0 0\t164 128 128\t0\t0.45 0 0\t-2.56405956106073e-05 -2.74437052327769e-05 -3.30490149025309e-06\n0\t0\t3 0 0\t166 128 128\t0\t0.475 0 0\t-2.41797487883316e-05 -2.62244753849172e-05 -2.80393052243255e-06\n0\t0\t3 0 0\t168 128 128\t0\t0.5 0 0\t-2.26392766102675e-05 -2.49894383507199e-05 -2.35580047203143e-06\n0\t0\t3 0 0\t170 128 128\t0\t0.525 0 0\t-2.10160319109382e-05 -2.37428083794677e-05 -1.96304232247257e-06\n0\t0\t3 0 0\t172 128 128\t0\t0.55 0 0\t-1.93061673186505e-05 -2.24885233554017e-05 -1.62685341464908e-06\n0\t0\t3 0 0\t174 128 128\t0\t0.575 0 0\t-1.75081503043923e-05 -2.12302448620028e-05 -1.34715565192067e-06\n0\t0\t3 0 0\t176 128 128\t0\t0.6 0 0\t-1.5622130981549e-05 -1.99713812236713e-05 -1.12266974605646e-06\n0\t0\t3 0 0\t178 128 128\t0\t0.625 0 0\t-1.36534741477121e-05 -1.87151312353584e-05 -9.51042312014039e-07\n0\t0\t3 0 0\t180 128 128\t0\t0.65 0 0\t-1.16150031031304e-05 -1.7464539326717e-05 -8.28963820254103e-07\n0\t0\t3 0 0\t182 128 128\t0\t0.675 0 0\t-9.52744266277261e-06 -1.62225485061396e-05 -7.52327822262089e-07\n0\t0\t3 0 0\t184 128 128\t0\t0.7 0 0\t-7.42564629920701e-06 -1.49920352065513e-05 -7.16389456201227e-07\n0\t0\t3 0 0\t186 128 128\t0\t0.725 0 0\t-5.35243665311784e-06 -1.37758020474776e-05 -7.15926919081511e-07\n0\t0\t3 0 0\t188 128 128\t0\t0.75 0 0\t-3.36559324267299e-06 -1.25765303022329e-05 -7.45413010427853e-07\n0\t0\t3 0 0\t190 128 128\t0\t0.775 0 0\t-1.52645540152621e-06 -1.1396703777089e-05 -7.9917274842245e-07\n0\t0\t3 0 0\t192 128 128\t0\t0.8 0 0\t9.91616770737492e-08 -1.02385330344457e-05 -8.71539965530133e-07\n0\t0\t3 0 0\t194 128 128\t0\t0.825 0 0\t1.45018663704469e-06 -9.10347116500621e-06 -9.56990675149427e-07\n0\t0\t3 0 0\t196 128 128\t0\t0.85 0 0\t2.47750179235458e-06 -7.99066932152814e-06 -1.05027659391688e-06\n0\t0\t3 0 0\t198 128 128\t0\t0.875 0 0\t3.14634231468277e-06 -6.89377493956478e-06 -1.14652576166385e-06\n0\t0\t3 0 0\t200 128 128\t0\t0.9 0 0\t3.44451622908548e-06 -5.79861703248197e-06 -1.24133170142926e-06\n0\t0\t3 0 0\t202 128 128\t0\t0.925 0 0\t3.38124236401748e-06 -4.68555092275613e-06 -1.33082046316346e-06\n0\t0\t3 0 0\t204 128 128\t0\t0.95 0 0\t2.99942407570861e-06 -3.53777663555932e-06 -1.41169827827525e-06\n0\t0\t3 0 0\t206 128 128\t0\t0.975 0 0\t2.37246427939139e-06 -2.35073141646724e-06 -1.481274235271e-06\n0\t0\t3 0 0\t208 128 128\t0\t1 0 0\t1.57411763011985e-06 -1.13979096599826e-06 -1.53747072917376e-06\n0\t0\t3 0 0\t210 128 128\t0\t1.025 0 0\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t212 128 128\t0\t1.05 0 0\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t214 128 128\t0\t1.075 0 0\t0 0 -2.50751870841352e+284\n\n#\n\n", "poisson/ct_analytic-ct_testc0.y.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 0 128\t0\t0 -1.6 0\t-0.173065623039372\n0\t0\t0 0 0\t128 16 128\t0\t0 -1.4 0\t-0.384123594251009\n0\t0\t0 0 0\t128 32 128\t0\t0 -1.2 0\t-0.619727781688836\n0\t0\t0 0 0\t128 48 128\t0\t0 -1 0\t-0.541341132946451\n0\t0\t0 0 0\t128 64 128\t0\t0 -0.8 0\t0.48934564879762\n0\t0\t0 0 0\t128 80 128\t0\t0 -0.6 0\t3.03733407719022\n0\t0\t0 0 0\t128 96 128\t0\t0 -0.4 0\t6.85484690997564\n0\t0\t0 0 0\t128 112 128\t0\t0 -0.2 0\t10.4866016949522\n0\t0\t0 0 0\t128 128 128\t0\t0 0 0\t12\n0\t0\t0 0 0\t128 144 128\t0\t0 0.2 0\t10.4866016949522\n0\t0\t0 0 0\t128 160 128\t0\t0 0.4 0\t6.85484690997564\n0\t0\t0 0 0\t128 176 128\t0\t0 0.6 0\t3.03733407719023\n0\t0\t0 0 0\t128 192 128\t0\t0 0.8 0\t0.489345648797622\n0\t0\t0 0 0\t128 208 128\t0\t0 1 0\t-0.541341132946451\n0\t0\t0 0 0\t128 224 128\t0\t0 1.2 0\t-0.619727781688836\n0\t0\t0 0 0\t128 240 128\t0\t0 1.4 0\t-0.384123594251009\n0\t0\t0 0 0\t128 256 128\t0\t0 1.6 0\t-0.173065623039372\n\n#\n\n0\t0\t1 0 0\t128 24 128\t0\t0 -1.3 0\t-0.512073719208374\n0\t0\t1 0 0\t128 32 128\t0\t0 -1.2 0\t-0.619727781688836\n0\t0\t1 0 0\t128 40 128\t0\t0 -1.1 0\t-0.654463104501083\n0\t0\t1 0 0\t128 48 128\t0\t0 -1 0\t-0.541341132946451\n0\t0\t1 0 0\t128 56 128\t0\t0 -0.9 0\t-0.189982751120271\n0\t0\t1 0 0\t128 64 128\t0\t0 -0.8 0\t0.48934564879762\n0\t0\t1 0 0\t128 72 128\t0\t0 -0.7 0\t1.56129417122182\n0\t0\t1 0 0\t128 80 128\t0\t0 -0.6 0\t3.03733407719022\n0\t0\t1 0 0\t128 88 128\t0\t0 -0.5 0\t4.85224527770107\n0\t0\t1 0 0\t128 96 128\t0\t0 -0.4 0\t6.85484690997564\n0\t0\t1 0 0\t128 104 128\t0\t0 -0.3 0\t8.82045343250303\n0\t0\t1 0 0\t128 112 128\t0\t0 -0.2 0\t10.4866016949522\n0\t0\t1 0 0\t128 120 128\t0\t0 -0.1 0\t11.605552291952\n0\t0\t1 0 0\t128 128 128\t0\t0 0 0\t12\n0\t0\t1 0 0\t128 136 128\t0\t0 0.1 0\t11.605552291952\n0\t0\t1 0 0\t128 144 128\t0\t0 0.2 0\t10.4866016949522\n0\t0\t1 0 0\t128 152 128\t0\t0 0.3 0\t8.82045343250303\n0\t0\t1 0 0\t128 160 128\t0\t0 0.4 0\t6.85484690997564\n0\t0\t1 0 0\t128 168 128\t0\t0 0.5 0\t4.85224527770107\n0\t0\t1 0 0\t128 176 128\t0\t0 0.6 0\t3.03733407719023\n0\t0\t1 0 0\t128 184 128\t0\t0 0.7 0\t1.56129417122182\n0\t0\t1 0 0\t128 192 128\t0\t0 0.8 0\t0.489345648797622\n0\t0\t1 0 0\t128 200 128\t0\t0 0.9 0\t-0.18998275112027\n0\t0\t1 0 0\t128 208 128\t0\t0 1 0\t-0.541341132946451\n0\t0\t1 0 0\t128 216 128\t0\t0 1.1 0\t-0.654463104501083\n0\t0\t1 0 0\t128 224 128\t0\t0 1.2 0\t-0.619727781688836\n0\t0\t1 0 0\t128 232 128\t0\t0 1.3 0\t-0.512073719208374\n\n#\n\n0\t0\t2 0 0\t128 36 128\t0\t0 -1.15 0\t-0.650409040255075\n0\t0\t2 0 0\t128 40 128\t0\t0 -1.1 0\t-0.654463104501083\n0\t0\t2 0 0\t128 44 128\t0\t0 -1.05 0\t-0.621812962717297\n0\t0\t2 0 0\t128 48 128\t0\t0 -1 0\t-0.541341132946451\n0\t0\t2 0 0\t128 52 128\t0\t0 -0.95 0\t-0.401317674048259\n0\t0\t2 0 0\t128 56 128\t0\t0 -0.9 0\t-0.189982751120271\n0\t0\t2 0 0\t128 60 128\t0\t0 -0.85 0\t0.103728273684579\n0\t0\t2 0 0\t128 64 128\t0\t0 -0.8 0\t0.48934564879762\n0\t0\t2 0 0\t128 68 128\t0\t0 -0.75 0\t0.973957402075048\n0\t0\t2 0 0\t128 72 128\t0\t0 -0.7 0\t1.56129417122182\n0\t0\t2 0 0\t128 76 128\t0\t0 -0.65 0\t2.25088055702427\n0\t0\t2 0 0\t128 80 128\t0\t0 -0.6 0\t3.03733407719022\n0\t0\t2 0 0\t128 84 128\t0\t0 -0.55 0\t3.90989289474032\n0\t0\t2 0 0\t128 88 128\t0\t0 -0.5 0\t4.85224527770107\n0\t0\t2 0 0\t128 92 128\t0\t0 -0.45 0\t5.84271686312023\n0\t0\t2 0 0\t128 96 128\t0\t0 -0.4 0\t6.85484690997564\n0\t0\t2 0 0\t128 100 128\t0\t0 -0.35 0\t7.85835356394835\n0\t0\t2 0 0\t128 104 128\t0\t0 -0.3 0\t8.82045343250303\n0\t0\t2 0 0\t128 108 128\t0\t0 -0.25 0\t9.70746592843055\n0\t0\t2 0 0\t128 112 128\t0\t0 -0.2 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128\t0\t0.725 0 0\t8.4557780863026e-05 0\n0\t0\t3 0 0\t188 128 128\t0\t0.75 0 0\t6.72048151753035e-05 0\n0\t0\t3 0 0\t190 128 128\t0\t0.775 0 0\t5.04082552381657e-05 0\n0\t0\t3 0 0\t192 128 128\t0\t0.8 0 0\t3.50440392808959e-05 0\n0\t0\t3 0 0\t194 128 128\t0\t0.825 0 0\t2.328439120447e-05 0\n0\t0\t3 0 0\t196 128 128\t0\t0.85 0 0\t2.07336762947374e-05 0\n0\t0\t3 0 0\t198 128 128\t0\t0.875 0 0\t3.16853308672815e-05 0\n0\t0\t3 0 0\t200 128 128\t0\t0.9 0 0\t5.34103353269089e-05 0\n0\t0\t3 0 0\t202 128 128\t0\t0.925 0 0\t7.26372760949667e-05 0\n0\t0\t3 0 0\t204 128 128\t0\t0.95 0 0\t7.43911902673089e-05 0\n0\t0\t3 0 0\t206 128 128\t0\t0.975 0 0\t5.3267202137719e-05 0\n0\t0\t3 0 0\t208 128 128\t0\t1 0 0\t1.71715931227556e-05 0\n0\t0\t3 0 0\t210 128 128\t0\t1.025 0 0\t0 0\n0\t0\t3 0 0\t212 128 128\t0\t1.05 0 0\t0 0\n0\t0\t3 0 0\t214 128 128\t0\t1.075 0 0\t0 0\n\n#\n\n", "poisson/ct_analytic-ct_epsi.x.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t0 128 128\t0\t-1.6 0 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0\t32 128 128\t0\t-1.2 0 0\t0.0561347628341337\n0\t0\t1 0 0\t40 128 128\t0\t-1.1 0 0\t0.0889216174593863\n0\t0\t1 0 0\t48 128 128\t0\t-1 0 0\t0.135335283236613\n0\t0\t1 0 0\t56 128 128\t0\t-0.9 0 0\t0.197898699083615\n0\t0\t1 0 0\t64 128 128\t0\t-0.8 0 0\t0.278037300453194\n0\t0\t1 0 0\t72 128 128\t0\t-0.7 0 0\t0.375311098851399\n0\t0\t1 0 0\t80 128 128\t0\t-0.6 0 0\t0.486752255959971\n0\t0\t1 0 0\t88 128 128\t0\t-0.5 0 0\t0.606530659712633\n0\t0\t1 0 0\t96 128 128\t0\t-0.4 0 0\t0.726149037073691\n0\t0\t1 0 0\t104 128 128\t0\t-0.3 0 0\t0.835270211411272\n0\t0\t1 0 0\t112 128 128\t0\t-0.2 0 0\t0.923116346386636\n0\t0\t1 0 0\t120 128 128\t0\t-0.1 0 0\t0.980198673306755\n0\t0\t1 0 0\t128 128 128\t0\t0 0 0\t1\n0\t0\t1 0 0\t136 128 128\t0\t0.1 0 0\t0.980198673306755\n0\t0\t1 0 0\t144 128 128\t0\t0.2 0 0\t0.923116346386636\n0\t0\t1 0 0\t152 128 128\t0\t0.3 0 0\t0.835270211411272\n0\t0\t1 0 0\t160 128 128\t0\t0.4 0 0\t0.726149037073691\n0\t0\t1 0 0\t168 128 128\t0\t0.5 0 0\t0.606530659712634\n0\t0\t1 0 0\t176 128 128\t0\t0.6 0 0\t0.486752255959972\n0\t0\t1 0 0\t184 128 128\t0\t0.7 0 0\t0.3753110988514\n0\t0\t1 0 0\t192 128 128\t0\t0.8 0 0\t0.278037300453194\n0\t0\t1 0 0\t200 128 128\t0\t0.9 0 0\t0.197898699083615\n0\t0\t1 0 0\t208 128 128\t0\t1 0 0\t0.135335283236613\n0\t0\t1 0 0\t216 128 128\t0\t1.1 0 0\t0.0889216174593863\n0\t0\t1 0 0\t224 128 128\t0\t1.2 0 0\t0.0561347628341337\n0\t0\t1 0 0\t232 128 128\t0\t1.3 0 0\t0.0340474547345993\n\n#\n\n0\t0\t2 0 0\t36 128 128\t0\t-1.15 0 0\t0.0710053537396369\n0\t0\t2 0 0\t40 128 128\t0\t-1.1 0 0\t0.0889216174593863\n0\t0\t2 0 0\t44 128 128\t0\t-1.05 0 0\t0.110250525304485\n0\t0\t2 0 0\t48 128 128\t0\t-1 0 0\t0.135335283236613\n0\t0\t2 0 0\t52 128 128\t0\t-0.95 0 0\t0.164474456577155\n0\t0\t2 0 0\t56 128 128\t0\t-0.9 0 0\t0.197898699083615\n0\t0\t2 0 0\t60 128 128\t0\t-0.85 0 0\t0.235746076555863\n0\t0\t2 0 0\t64 128 128\t0\t-0.8 0 0\t0.278037300453194\n0\t0\t2 0 0\t68 128 128\t0\t-0.75 0 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0\t140 128 128\t0\t0.15 0 0\t0.9559974818331\n0\t0\t2 0 0\t144 128 128\t0\t0.2 0 0\t0.923116346386636\n0\t0\t2 0 0\t148 128 128\t0\t0.25 0 0\t0.882496902584595\n0\t0\t2 0 0\t152 128 128\t0\t0.3 0 0\t0.835270211411272\n0\t0\t2 0 0\t156 128 128\t0\t0.35 0 0\t0.782704538241868\n0\t0\t2 0 0\t160 128 128\t0\t0.4 0 0\t0.726149037073691\n0\t0\t2 0 0\t164 128 128\t0\t0.45 0 0\t0.666976810858474\n0\t0\t2 0 0\t168 128 128\t0\t0.5 0 0\t0.606530659712634\n0\t0\t2 0 0\t172 128 128\t0\t0.55 0 0\t0.54607442663971\n0\t0\t2 0 0\t176 128 128\t0\t0.6 0 0\t0.486752255959972\n0\t0\t2 0 0\t180 128 128\t0\t0.65 0 0\t0.429557358210739\n0\t0\t2 0 0\t184 128 128\t0\t0.7 0 0\t0.3753110988514\n0\t0\t2 0 0\t188 128 128\t0\t0.75 0 0\t0.32465246735835\n0\t0\t2 0 0\t192 128 128\t0\t0.8 0 0\t0.278037300453194\n0\t0\t2 0 0\t196 128 128\t0\t0.85 0 0\t0.235746076555864\n0\t0\t2 0 0\t200 128 128\t0\t0.9 0 0\t0.197898699083615\n0\t0\t2 0 0\t204 128 128\t0\t0.95 0 0\t0.164474456577155\n0\t0\t2 0 0\t208 128 128\t0\t1 0 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36 128\t0\t0 -1.15 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t2 0 0\t128 40 128\t0\t0 -1.1 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t2 0 0\t128 44 128\t0\t0 -1.05 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t2 0 0\t128 48 128\t0\t0 -1 0\t1 0 0 1 0 1 0 0 0 -0.541341132946451 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 52 128\t0\t0 -0.95 0\t1 0 0 1 0 1 0 0 0 -0.401317674048259 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 56 128\t0\t0 -0.9 0\t1 0 0 1 0 1 0 0 0 -0.189982751120271 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 60 128\t0\t0 -0.85 0\t1 0 0 1 0 1 0 0 0 0.103728273684579 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 64 128\t0\t0 -0.8 0\t1 0 0 1 0 1 0 0 0 0.48934564879762 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 68 128\t0\t0 -0.75 0\t1 0 0 1 0 1 0 0 0 0.973957402075048 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 72 128\t0\t0 -0.7 0\t1 0 0 1 0 1 0 0 0 1.56129417122182 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 76 128\t0\t0 -0.65 0\t1 0 0 1 0 1 0 0 0 2.25088055702427 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 80 128\t0\t0 -0.6 0\t1 0 0 1 0 1 0 0 0 3.03733407719022 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 84 128\t0\t0 -0.55 0\t1 0 0 1 0 1 0 0 0 3.90989289474032 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 88 128\t0\t0 -0.5 0\t1 0 0 1 0 1 0 0 0 4.85224527770107 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 92 128\t0\t0 -0.45 0\t1 0 0 1 0 1 0 0 0 5.84271686312023 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 96 128\t0\t0 -0.4 0\t1 0 0 1 0 1 0 0 0 6.85484690997564 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 100 128\t0\t0 -0.35 0\t1 0 0 1 0 1 0 0 0 7.85835356394835 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 104 128\t0\t0 -0.3 0\t1 0 0 1 0 1 0 0 0 8.82045343250303 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 108 128\t0\t0 -0.25 0\t1 0 0 1 0 1 0 0 0 9.70746592843055 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 112 128\t0\t0 -0.2 0\t1 0 0 1 0 1 0 0 0 10.4866016949522 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 116 128\t0\t0 -0.15 0\t1 0 0 1 0 1 0 0 0 11.1278106885373 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 120 128\t0\t0 -0.1 0\t1 0 0 1 0 1 0 0 0 11.605552291952 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 124 128\t0\t0 -0.05 0\t1 0 0 1 0 1 0 0 0 11.9003492511445 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 128 128\t0\t0 0 0\t1 0 0 1 0 1 0 0 0 12 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 132 128\t0\t0 0.05 0\t1 0 0 1 0 1 0 0 0 11.9003492511445 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 136 128\t0\t0 0.1 0\t1 0 0 1 0 1 0 0 0 11.605552291952 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 140 128\t0\t0 0.15 0\t1 0 0 1 0 1 0 0 0 11.1278106885373 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 144 128\t0\t0 0.2 0\t1 0 0 1 0 1 0 0 0 10.4866016949522 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 148 128\t0\t0 0.25 0\t1 0 0 1 0 1 0 0 0 9.70746592843055 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 152 128\t0\t0 0.3 0\t1 0 0 1 0 1 0 0 0 8.82045343250303 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 156 128\t0\t0 0.35 0\t1 0 0 1 0 1 0 0 0 7.85835356394836 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 160 128\t0\t0 0.4 0\t1 0 0 1 0 1 0 0 0 6.85484690997564 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 164 128\t0\t0 0.45 0\t1 0 0 1 0 1 0 0 0 5.84271686312024 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 168 128\t0\t0 0.5 0\t1 0 0 1 0 1 0 0 0 4.85224527770107 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 172 128\t0\t0 0.55 0\t1 0 0 1 0 1 0 0 0 3.90989289474032 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 176 128\t0\t0 0.6 0\t1 0 0 1 0 1 0 0 0 3.03733407719023 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 180 128\t0\t0 0.65 0\t1 0 0 1 0 1 0 0 0 2.25088055702427 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 184 128\t0\t0 0.7 0\t1 0 0 1 0 1 0 0 0 1.56129417122182 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 188 128\t0\t0 0.75 0\t1 0 0 1 0 1 0 0 0 0.97395740207505 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 192 128\t0\t0 0.8 0\t1 0 0 1 0 1 0 0 0 0.489345648797622 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 196 128\t0\t0 0.85 0\t1 0 0 1 0 1 0 0 0 0.10372827368458 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 200 128\t0\t0 0.9 0\t1 0 0 1 0 1 0 0 0 -0.18998275112027 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 204 128\t0\t0 0.95 0\t1 0 0 1 0 1 0 0 0 -0.401317674048258 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 208 128\t0\t0 1 0\t1 0 0 1 0 1 0 0 0 -0.541341132946451 0 0 0 0 0 0 0 0 0\n0\t0\t2 0 0\t128 212 128\t0\t0 1.05 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t2 0 0\t128 216 128\t0\t0 1.1 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t2 0 0\t128 220 128\t0\t0 1.15 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n\n#\n\n0\t0\t3 0 0\t128 42 128\t0\t0 -1.075 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t3 0 0\t128 44 128\t0\t0 -1.05 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t3 0 0\t128 46 128\t0\t0 -1.025 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t3 0 0\t128 48 128\t0\t0 -1 0\t1 0 0 1 0 1 0 0 0 -0.541341132946451 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 50 128\t0\t0 -0.975 0\t1 0 0 1 0 1 0 0 0 -0.479515498553842 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 52 128\t0\t0 -0.95 0\t1 0 0 1 0 1 0 0 0 -0.401317674048259 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 54 128\t0\t0 -0.925 0\t1 0 0 1 0 1 0 0 0 -0.305281349235932 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 56 128\t0\t0 -0.9 0\t1 0 0 1 0 1 0 0 0 -0.189982751120271 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 58 128\t0\t0 -0.875 0\t1 0 0 1 0 1 0 0 0 -0.0540662917074732 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 60 128\t0\t0 -0.85 0\t1 0 0 1 0 1 0 0 0 0.103728273684579 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 62 128\t0\t0 -0.825 0\t1 0 0 1 0 1 0 0 0 0.28453756807073 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 64 128\t0\t0 -0.8 0\t1 0 0 1 0 1 0 0 0 0.48934564879762 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 66 128\t0\t0 -0.775 0\t1 0 0 1 0 1 0 0 0 0.718954910913887 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 68 128\t0\t0 -0.75 0\t1 0 0 1 0 1 0 0 0 0.973957402075048 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 70 128\t0\t0 -0.725 0\t1 0 0 1 0 1 0 0 0 1.25470715471712 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 72 128\t0\t0 -0.7 0\t1 0 0 1 0 1 0 0 0 1.56129417122182 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 74 128\t0\t0 -0.675 0\t1 0 0 1 0 1 0 0 0 1.89352071437582 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 76 128\t0\t0 -0.65 0\t1 0 0 1 0 1 0 0 0 2.25088055702427 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 78 128\t0\t0 -0.625 0\t1 0 0 1 0 1 0 0 0 2.63254183018678 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 80 128\t0\t0 -0.6 0\t1 0 0 1 0 1 0 0 0 3.03733407719022 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 82 128\t0\t0 -0.575 0\t1 0 0 1 0 1 0 0 0 3.46374007217428 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 84 128\t0\t0 -0.55 0\t1 0 0 1 0 1 0 0 0 3.90989289474032 0 0 0 0 0 0 0 0 0\n0\t0\t3 0 0\t128 86 128\t0\t0 -0.525 0\t1 0 0 1 0 1 0 0 0 4.37357866916896 0 0 0 0 0 0 0 0 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0\t9.91616786772119e-08 -1.02385330356669e-05 -8.71539965752177e-07\n0\t0\t0 0 0\t128 208 128\t0\t0 1 0\t1.57411763063237e-06 -1.13979096613703e-06 -1.53747072917376e-06\n0\t0\t0 0 0\t128 224 128\t0\t0 1.2 0\t0 0 -2.50751870841352e+284\n0\t0\t0 0 0\t128 240 128\t0\t0 1.4 0\t0 0 -2.50751870841352e+284\n0\t0\t0 0 0\t128 256 128\t0\t0 1.6 0\t0 0 -2.50751870841352e+284\n\n#\n\n0\t0\t1 0 0\t128 24 128\t0\t0 -1.3 0\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t128 32 128\t0\t0 -1.2 0\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t128 40 128\t0\t0 -1.1 0\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t128 48 128\t0\t0 -1 0\t1.69900204846592e-06 -1.42940843750328e-06 -1.53747084219447e-06\n0\t0\t1 0 0\t128 56 128\t0\t0 -0.9 0\t2.5817902877034e-06 -7.195925571718e-06 -1.24133147272332e-06\n0\t0\t1 0 0\t128 64 128\t0\t0 -0.8 0\t-1.70696268586324e-06 -1.26458869972867e-05 -8.71539736602145e-07\n0\t0\t1 0 0\t128 72 128\t0\t0 -0.7 0\t-9.12597530632546e-06 -1.81184329355322e-05 -7.16388316224226e-07\n0\t0\t1 0 0\t128 80 128\t0\t0 -0.6 0\t-1.71007139693162e-05 -2.35328113471489e-05 -1.12267155882861e-06\n0\t0\t1 0 0\t128 88 128\t0\t0 -0.5 0\t-2.42146083378848e-05 -2.86664642695778e-05 -2.35579910423667e-06\n0\t0\t1 0 0\t128 96 128\t0\t0 -0.4 0\t-3.00182192350059e-05 -3.3261446580668e-05 -4.44846373159891e-06\n0\t0\t1 0 0\t128 104 128\t0\t0 -0.3 0\t-3.44640946187176e-05 -3.70521821339009e-05 -7.11256626573231e-06\n0\t0\t1 0 0\t128 112 128\t0\t0 -0.2 0\t-3.75660689227113e-05 -3.9793440554492e-05 -9.77566690529841e-06\n0\t0\t1 0 0\t128 120 128\t0\t0 -0.1 0\t-3.93036709756562e-05 -4.1292239348345e-05 -1.17507753305546e-05\n0\t0\t1 0 0\t128 128 128\t0\t0 0 0\t-3.96517957677275e-05 -4.14363091698622e-05 -1.24804887491337e-05\n0\t0\t1 0 0\t128 136 128\t0\t0 0.1 0\t-3.86342356996786e-05 -4.02141848209192e-05 -1.17507753323309e-05\n0\t0\t1 0 0\t128 144 128\t0\t0 0.2 0\t-3.63405041029684e-05 -3.7723655248012e-05 -9.77566554638543e-06\n0\t0\t1 0 0\t128 152 128\t0\t0 0.3 0\t-3.28862653260888e-05 -3.416513281429e-05 -7.11256445207198e-06\n0\t0\t1 0 0\t128 160 128\t0\t0 0.4 0\t-2.83369117837383e-05 -2.98166586402138e-05 -4.44846328218063e-06\n0\t0\t1 0 0\t128 168 128\t0\t0 0.5 0\t-2.26392766085729e-05 -2.49894383526073e-05 -2.35580047203143e-06\n0\t0\t1 0 0\t128 176 128\t0\t0 0.6 0\t-1.56221309796681e-05 -1.99713812254476e-05 -1.12266974605646e-06\n0\t0\t1 0 0\t128 184 128\t0\t0 0.7 0\t-7.42564629703261e-06 -1.49920352083832e-05 -7.16389456201227e-07\n0\t0\t1 0 0\t128 192 128\t0\t0 0.8 0\t9.91616786772119e-08 -1.02385330356669e-05 -8.71539965752177e-07\n0\t0\t1 0 0\t128 200 128\t0\t0 0.9 0\t3.44451623003837e-06 -5.7986170331481e-06 -1.24133170142926e-06\n0\t0\t1 0 0\t128 208 128\t0\t0 1 0\t1.57411763063237e-06 -1.13979096613703e-06 -1.53747072917376e-06\n0\t0\t1 0 0\t128 216 128\t0\t0 1.1 0\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t128 224 128\t0\t0 1.2 0\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t128 232 128\t0\t0 1.3 0\t0 0 -2.50751870841352e+284\n\n#\n\n0\t0\t2 0 0\t128 36 128\t0\t0 -1.15 0\t0 0 -2.50751870841352e+284\n0\t0\t2 0 0\t128 40 128\t0\t0 -1.1 0\t0 0 -2.50751870841352e+284\n0\t0\t2 0 0\t128 44 128\t0\t0 -1.05 0\t0 0 -2.50751870841352e+284\n0\t0\t2 0 0\t128 48 128\t0\t0 -1 0\t1.69900204846592e-06 -1.42940843750328e-06 -1.53747084219447e-06\n0\t0\t2 0 0\t128 52 128\t0\t0 -0.95 0\t2.78066277425675e-06 -4.38672067915036e-06 -1.41169816370024e-06\n0\t0\t2 0 0\t128 56 128\t0\t0 -0.9 0\t2.5817902877034e-06 -7.195925571718e-06 -1.24133147272332e-06\n0\t0\t2 0 0\t128 60 128\t0\t0 -0.85 0\t1.00974902665697e-06 -9.92654280626559e-06 -1.05027647845368e-06\n0\t0\t2 0 0\t128 64 128\t0\t0 -0.8 0\t-1.70696268586324e-06 -1.26458869972867e-05 -8.71539736602145e-07\n0\t0\t2 0 0\t128 68 128\t0\t0 -0.75 0\t-5.20730366257084e-06 -1.53784215181085e-05 -7.45413007985363e-07\n0\t0\t2 0 0\t128 72 128\t0\t0 -0.7 0\t-9.12597530632546e-06 -1.81184329355322e-05 -7.16388316224226e-07\n0\t0\t2 0 0\t128 76 128\t0\t0 -0.65 0\t-1.31619008148956e-05 -2.08455088988591e-05 -8.28962908094866e-07\n0\t0\t2 0 0\t128 80 128\t0\t0 -0.6 0\t-1.71007139693162e-05 -2.35328113471489e-05 -1.12267155882861e-06\n0\t0\t2 0 0\t128 84 128\t0\t0 -0.55 0\t-2.08088310145368e-05 -2.61503981494604e-05 -1.62685341154045e-06\n0\t0\t2 0 0\t128 88 128\t0\t0 -0.5 0\t-2.42146083378848e-05 -2.86664642695778e-05 -2.35579910423667e-06\n0\t0\t2 0 0\t128 92 128\t0\t0 -0.45 0\t-2.72871387570631e-05 -3.1047999273337e-05 -3.30490285094243e-06\n0\t0\t2 0 0\t128 96 128\t0\t0 -0.4 0\t-3.00182192350059e-05 -3.3261446580668e-05 -4.44846373159891e-06\n0\t0\t2 0 0\t128 100 128\t0\t0 -0.35 0\t-3.24094109410529e-05 -3.5273523032453e-05 -5.73961250260879e-06\n0\t0\t2 0 0\t128 104 128\t0\t0 -0.3 0\t-3.44640946187176e-05 -3.70521821339009e-05 -7.11256626573231e-06\n0\t0\t2 0 0\t128 108 128\t0\t0 -0.25 0\t-3.61835722071983e-05 -3.85676475893604e-05 -8.48722059387796e-06\n0\t0\t2 0 0\t128 112 128\t0\t0 -0.2 0\t-3.75660689227113e-05 -3.9793440554492e-05 -9.77566690529841e-06\n0\t0\t2 0 0\t128 116 128\t0\t0 -0.15 0\t-3.86075789339083e-05 -4.07073406264447e-05 -1.08900288040559e-05\n0\t0\t2 0 0\t128 120 128\t0\t0 -0.1 0\t-3.93036709756562e-05 -4.1292239348345e-05 -1.17507753305546e-05\n0\t0\t2 0 0\t128 124 128\t0\t0 -0.05 0\t-3.9651545611079e-05 -4.1536858228608e-05 -1.22945368907779e-05\n0\t0\t2 0 0\t128 128 128\t0\t0 0 0\t-3.96517957677275e-05 -4.14363091698622e-05 -1.24804887491337e-05\n0\t0\t2 0 0\t128 132 128\t0\t0 0.05 0\t-3.93094750490147e-05 -4.09924750647273e-05 -1.22945378020489e-05\n0\t0\t2 0 0\t128 136 128\t0\t0 0.1 0\t-3.86342356996786e-05 -4.02141848209192e-05 -1.17507753323309e-05\n0\t0\t2 0 0\t128 140 128\t0\t0 0.15 0\t-3.76394636794896e-05 -3.91171532785339e-05 -1.08900292623559e-05\n0\t0\t2 0 0\t128 144 128\t0\t0 0.2 0\t-3.63405041029684e-05 -3.7723655248012e-05 -9.77566554638543e-06\n0\t0\t2 0 0\t128 148 128\t0\t0 0.25 0\t-3.47522219087392e-05 -3.60619064573298e-05 -8.48722287116743e-06\n0\t0\t2 0 0\t128 152 128\t0\t0 0.3 0\t-3.28862653260888e-05 -3.416513281429e-05 -7.11256445207198e-06\n0\t0\t2 0 0\t128 156 128\t0\t0 0.35 0\t-3.07484804474874e-05 -3.2070321054789e-05 -5.73961114191945e-06\n0\t0\t2 0 0\t128 160 128\t0\t0 0.4 0\t-2.83369117837383e-05 -2.98166586402138e-05 -4.44846328218063e-06\n0\t0\t2 0 0\t128 164 128\t0\t0 0.45 0\t-2.5640595607986e-05 -2.74437052344423e-05 -3.30490149025309e-06\n0\t0\t2 0 0\t128 168 128\t0\t0 0.5 0\t-2.26392766085729e-05 -2.49894383526073e-05 -2.35580047203143e-06\n0\t0\t2 0 0\t128 172 128\t0\t0 0.55 0\t-1.93061673165407e-05 -2.24885233571781e-05 -1.62685341509317e-06\n0\t0\t2 0 0\t128 176 128\t0\t0 0.6 0\t-1.56221309796681e-05 -1.99713812254476e-05 -1.12266974605646e-06\n0\t0\t2 0 0\t128 180 128\t0\t0 0.65 0\t-1.16150031008165e-05 -1.74645393286044e-05 -8.28963820254103e-07\n0\t0\t2 0 0\t128 184 128\t0\t0 0.7 0\t-7.42564629703261e-06 -1.49920352083832e-05 -7.16389456201227e-07\n0\t0\t2 0 0\t128 188 128\t0\t0 0.75 0\t-3.36559324016975e-06 -1.25765303038428e-05 -7.45413010205809e-07\n0\t0\t2 0 0\t128 192 128\t0\t0 0.8 0\t9.91616786772119e-08 -1.02385330356669e-05 -8.71539965752177e-07\n0\t0\t2 0 0\t128 196 128\t0\t0 0.85 0\t2.47750179357484e-06 -7.99066932238857e-06 -1.05027659391688e-06\n0\t0\t2 0 0\t128 200 128\t0\t0 0.9 0\t3.44451623003837e-06 -5.7986170331481e-06 -1.24133170142926e-06\n0\t0\t2 0 0\t128 204 128\t0\t0 0.95 0\t2.99942407648488e-06 -3.5377766359479e-06 -1.41169827827525e-06\n0\t0\t2 0 0\t128 208 128\t0\t0 1 0\t1.57411763063237e-06 -1.13979096613703e-06 -1.53747072917376e-06\n0\t0\t2 0 0\t128 212 128\t0\t0 1.05 0\t0 0 -2.50751870841352e+284\n0\t0\t2 0 0\t128 216 128\t0\t0 1.1 0\t0 0 -2.50751870841352e+284\n0\t0\t2 0 0\t128 220 128\t0\t0 1.15 0\t0 0 -2.50751870841352e+284\n\n#\n\n0\t0\t3 0 0\t128 42 128\t0\t0 -1.075 0\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t128 44 128\t0\t0 -1.05 0\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t128 46 128\t0\t0 -1.025 0\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t128 48 128\t0\t0 -1 0\t1.69900204846592e-06 -1.42940843750328e-06 -1.53747084219447e-06\n0\t0\t3 0 0\t128 50 128\t0\t0 -0.975 0\t2.38450864568667e-06 -2.92644567148614e-06 -1.48127389332231e-06\n0\t0\t3 0 0\t128 52 128\t0\t0 -0.95 0\t2.78066277425675e-06 -4.38672067915036e-06 -1.41169816370024e-06\n0\t0\t3 0 0\t128 54 128\t0\t0 -0.925 0\t2.85753239983735e-06 -5.80673063482751e-06 -1.33082046183119e-06\n0\t0\t3 0 0\t128 56 128\t0\t0 -0.9 0\t2.5817902877034e-06 -7.195925571718e-06 -1.24133147272332e-06\n0\t0\t3 0 0\t128 58 128\t0\t0 -0.875 0\t1.95845113321056e-06 -8.56584947081518e-06 -1.14652530469606e-06\n0\t0\t3 0 0\t128 60 128\t0\t0 -0.85 0\t1.00974902665697e-06 -9.92654280626559e-06 -1.05027647845368e-06\n0\t0\t3 0 0\t128 62 128\t0\t0 -0.825 0\t-2.26484969161956e-07 -1.12851657202429e-05 -9.56989991474089e-07\n0\t0\t3 0 0\t128 64 128\t0\t0 -0.8 0\t-1.70696268586324e-06 -1.26458869972867e-05 -8.71539736602145e-07\n0\t0\t3 0 0\t128 66 128\t0\t0 -0.775 0\t-3.38271338615225e-06 -1.40103713109352e-05 -7.99173201171399e-07\n0\t0\t3 0 0\t128 68 128\t0\t0 -0.75 0\t-5.20730366257084e-06 -1.53784215181085e-05 -7.45413007985363e-07\n0\t0\t3 0 0\t128 70 128\t0\t0 -0.725 0\t-7.13493419001348e-06 -1.67485538609125e-05 -7.1592736938797e-07\n0\t0\t3 0 0\t128 72 128\t0\t0 -0.7 0\t-9.12597530632546e-06 -1.81184329355322e-05 -7.16388316224226e-07\n0\t0\t3 0 0\t128 74 128\t0\t0 -0.675 0\t-1.11446420253406e-05 -1.94851691664999e-05 -7.523275913357e-07\n0\t0\t3 0 0\t128 76 128\t0\t0 -0.65 0\t-1.31619008148956e-05 -2.08455088988591e-05 -8.28962908094866e-07\n0\t0\t3 0 0\t128 78 128\t0\t0 -0.625 0\t-1.51534679516077e-05 -2.21959501777724e-05 -9.51042535390911e-07\n0\t0\t3 0 0\t128 80 128\t0\t0 -0.6 0\t-1.71007139693162e-05 -2.35328113471489e-05 -1.12267155882861e-06\n0\t0\t3 0 0\t128 82 128\t0\t0 -0.575 0\t-1.89892904724555e-05 -2.48522718343525e-05 -1.34715701172183e-06\n0\t0\t3 0 0\t128 84 128\t0\t0 -0.55 0\t-2.08088310145368e-05 -2.61503981494604e-05 -1.62685341154045e-06\n0\t0\t3 0 0\t128 86 128\t0\t0 -0.525 0\t-2.25521872845839e-05 -2.74231632468869e-05 -1.9630414076488e-06\n0\t0\t3 0 0\t128 88 128\t0\t0 -0.5 0\t-2.42146083378848e-05 -2.86664642695778e-05 -2.35579910423667e-06\n0\t0\t3 0 0\t128 90 128\t0\t0 -0.475 0\t-2.57934225888075e-05 -2.98761414053716e-05 -2.80393142837454e-06\n0\t0\t3 0 0\t128 92 128\t0\t0 -0.45 0\t-2.72871387570631e-05 -3.1047999273337e-05 -3.30490285094243e-06\n0\t0\t3 0 0\t128 94 128\t0\t0 -0.425 0\t-2.86953984130339e-05 -3.21778312386556e-05 -3.8548226868329e-06\n0\t0\t3 0 0\t128 96 128\t0\t0 -0.4 0\t-3.00182192350059e-05 -3.3261446580668e-05 -4.44846373159891e-06\n0\t0\t3 0 0\t128 98 128\t0\t0 -0.375 0\t-3.12560868501936e-05 -3.42947000219196e-05 -5.07929874515867e-06\n0\t0\t3 0 0\t128 100 128\t0\t0 -0.35 0\t-3.24094109410529e-05 -3.5273523032453e-05 -5.73961250260879e-06\n0\t0\t3 0 0\t128 102 128\t0\t0 -0.325 0\t-3.34786744958976e-05 -3.61939562149027e-05 -6.42060103928088e-06\n0\t0\t3 0 0\t128 104 128\t0\t0 -0.3 0\t-3.44640946187176e-05 -3.70521821339009e-05 -7.11256626573231e-06\n0\t0\t3 0 0\t128 106 128\t0\t0 -0.275 0\t-3.53657828976563e-05 -3.78445579828357e-05 -7.80507908615391e-06\n0\t0\t3 0 0\t128 108 128\t0\t0 -0.25 0\t-3.61835722071983e-05 -3.85676475893604e-05 -8.48722059387796e-06\n0\t0\t3 0 0\t128 110 128\t0\t0 -0.225 0\t-3.69171624078942e-05 -3.9218252321005e-05 -9.14781304217627e-06\n0\t0\t3 0 0\t128 112 128\t0\t0 -0.2 0\t-3.75660689227113e-05 -3.9793440554492e-05 -9.77566690529841e-06\n0\t0\t3 0 0\t128 114 128\t0\t0 -0.175 0\t-3.81297383578553e-05 -4.02905754240956e-05 -1.03598702470009e-05\n0\t0\t3 0 0\t128 116 128\t0\t0 -0.15 0\t-3.86075789339083e-05 -4.07073406264447e-05 -1.08900288040559e-05\n0\t0\t3 0 0\t128 118 128\t0\t0 -0.125 0\t-3.89990360430261e-05 -4.1041764090477e-05 -1.1356529075357e-05\n0\t0\t3 0 0\t128 120 128\t0\t0 -0.1 0\t-3.93036709756562e-05 -4.1292239348345e-05 -1.17507753305546e-05\n0\t0\t3 0 0\t128 122 128\t0\t0 -0.075 0\t-3.95211904390022e-05 -4.14575444459553e-05 -1.20654235367113e-05\n0\t0\t3 0 0\t128 124 128\t0\t0 -0.05 0\t-3.9651545611079e-05 -4.1536858228608e-05 -1.22945368907779e-05\n0\t0\t3 0 0\t128 126 128\t0\t0 -0.025 0\t-3.969491406291e-05 -4.15297738295406e-05 -1.24337788971474e-05\n0\t0\t3 0 0\t128 128 128\t0\t0 0 0\t-3.96517957677275e-05 -4.14363091698622e-05 -1.24804887491337e-05\n0\t0\t3 0 0\t128 130 128\t0\t0 0.025 0\t-3.95229511472962e-05 -4.12569142583807e-05 -1.24337788989237e-05\n0\t0\t3 0 0\t128 132 128\t0\t0 0.05 0\t-3.93094750490147e-05 -4.09924750647273e-05 -1.22945378020489e-05\n0\t0\t3 0 0\t128 134 128\t0\t0 0.075 0\t-3.90127002940067e-05 -4.06443137235257e-05 -1.20654208117799e-05\n0\t0\t3 0 0\t128 136 128\t0\t0 0.1 0\t-3.86342356996786e-05 -4.02141848209192e-05 -1.17507753323309e-05\n0\t0\t3 0 0\t128 138 128\t0\t0 0.125 0\t-3.81758495355666e-05 -3.97042675193138e-05 -1.13565281676387e-05\n0\t0\t3 0 0\t128 140 128\t0\t0 0.15 0\t-3.76394636794896e-05 -3.91171532785339e-05 -1.08900292623559e-05\n0\t0\t3 0 0\t128 142 128\t0\t0 0.175 0\t-3.70270349542327e-05 -3.84558289762138e-05 -1.03598688863116e-05\n0\t0\t3 0 0\t128 144 128\t0\t0 0.2 0\t-3.63405041029684e-05 -3.7723655248012e-05 -9.77566554638543e-06\n0\t0\t3 0 0\t128 146 128\t0\t0 0.225 0\t-3.55816946291335e-05 -3.69243399180874e-05 -9.14780986249752e-06\n0\t0\t3 0 0\t128 148 128\t0\t0 0.25 0\t-3.47522219087392e-05 -3.60619064573298e-05 -8.48722287116743e-06\n0\t0\t3 0 0\t128 150 128\t0\t0 0.275 0\t-3.38534281166113e-05 -3.51406574016222e-05 -7.80508045394868e-06\n0\t0\t3 0 0\t128 152 128\t0\t0 0.3 0\t-3.28862653260888e-05 -3.416513281429e-05 -7.11256445207198e-06\n0\t0\t3 0 0\t128 154 128\t0\t0 0.325 0\t-3.18512766517866e-05 -3.31400637527679e-05 -6.42059876909684e-06\n0\t0\t3 0 0\t128 156 128\t0\t0 0.35 0\t-3.07484804474874e-05 -3.2070321054789e-05 -5.73961114191945e-06\n0\t0\t3 0 0\t128 158 128\t0\t0 0.375 0\t-2.95773898706403e-05 -3.09608595584487e-05 -5.07929920523509e-06\n0\t0\t3 0 0\t128 160 128\t0\t0 0.4 0\t-2.83369117837383e-05 -2.98166586402138e-05 -4.44846328218063e-06\n0\t0\t3 0 0\t128 162 128\t0\t0 0.425 0\t-2.70254276573633e-05 -2.86426600505374e-05 -3.85482496412237e-06\n0\t0\t3 0 0\t128 164 128\t0\t0 0.45 0\t-2.5640595607986e-05 -2.74437052344423e-05 -3.30490149025309e-06\n0\t0\t3 0 0\t128 166 128\t0\t0 0.475 0\t-2.41797487861653e-05 -2.62244753868046e-05 -2.80393052243255e-06\n0\t0\t3 0 0\t128 168 128\t0\t0 0.5 0\t-2.26392766085729e-05 -2.49894383526073e-05 -2.35580047203143e-06\n0\t0\t3 0 0\t128 170 128\t0\t0 0.525 0\t-2.10160319090991e-05 -2.37428083813551e-05 -1.96304232247257e-06\n0\t0\t3 0 0\t128 172 128\t0\t0 0.55 0\t-1.93061673165407e-05 -2.24885233571781e-05 -1.62685341509317e-06\n0\t0\t3 0 0\t128 174 128\t0\t0 0.575 0\t-1.75081503023893e-05 -2.12302448638901e-05 -1.34715565192067e-06\n0\t0\t3 0 0\t128 176 128\t0\t0 0.6 0\t-1.56221309796681e-05 -1.99713812254476e-05 -1.12266974605646e-06\n0\t0\t3 0 0\t128 178 128\t0\t0 0.625 0\t-1.36534741456234e-05 -1.87151312372458e-05 -9.51042312014039e-07\n0\t0\t3 0 0\t128 180 128\t0\t0 0.65 0\t-1.16150031008165e-05 -1.74645393286044e-05 -8.28963820254103e-07\n0\t0\t3 0 0\t128 182 128\t0\t0 0.675 0\t-9.52744266052737e-06 -1.62225485079159e-05 -7.52327822040044e-07\n0\t0\t3 0 0\t128 184 128\t0\t0 0.7 0\t-7.42564629703261e-06 -1.49920352083832e-05 -7.16389456201227e-07\n0\t0\t3 0 0\t128 186 128\t0\t0 0.725 0\t-5.35243665072325e-06 -1.37758020493095e-05 -7.15926919081511e-07\n0\t0\t3 0 0\t128 188 128\t0\t0 0.75 0\t-3.36559324016975e-06 -1.25765303038428e-05 -7.45413010205809e-07\n0\t0\t3 0 0\t128 190 128\t0\t0 0.775 0\t-1.52645539941317e-06 -1.13967037785878e-05 -7.99172748644494e-07\n0\t0\t3 0 0\t128 192 128\t0\t0 0.8 0\t9.91616786772119e-08 -1.02385330356669e-05 -8.71539965752177e-07\n0\t0\t3 0 0\t128 194 128\t0\t0 0.825 0\t1.45018663839629e-06 -9.10347116606092e-06 -9.56990675149427e-07\n0\t0\t3 0 0\t128 196 128\t0\t0 0.85 0\t2.47750179357484e-06 -7.99066932238857e-06 -1.05027659391688e-06\n0\t0\t3 0 0\t128 198 128\t0\t0 0.875 0\t3.14634231575906e-06 -6.89377494031418e-06 -1.14652576166385e-06\n0\t0\t3 0 0\t128 200 128\t0\t0 0.9 0\t3.44451623003837e-06 -5.7986170331481e-06 -1.24133170142926e-06\n0\t0\t3 0 0\t128 202 128\t0\t0 0.925 0\t3.38124236488023e-06 -4.68555092328349e-06 -1.33082046316346e-06\n0\t0\t3 0 0\t128 204 128\t0\t0 0.95 0\t2.99942407648488e-06 -3.5377766359479e-06 -1.41169827827525e-06\n0\t0\t3 0 0\t128 206 128\t0\t0 0.975 0\t2.37246428006778e-06 -2.3507314167448e-06 -1.481274235271e-06\n0\t0\t3 0 0\t128 208 128\t0\t0 1 0\t1.57411763063237e-06 -1.13979096613703e-06 -1.53747072917376e-06\n0\t0\t3 0 0\t128 210 128\t0\t0 1.025 0\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t128 212 128\t0\t0 1.05 0\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t128 214 128\t0\t0 1.075 0\t0 0 -2.50751870841352e+284\n\n#\n\n", "poisson/ct_multilevel-err.z.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 128 0\t0\t0 0 -1.6\t0 0 -2.50751870841352e+284\n0\t0\t0 0 0\t128 128 16\t0\t0 0 -1.4\t0 0 -2.50751870841352e+284\n0\t0\t0 0 0\t128 128 32\t0\t0 0 -1.2\t0 0 -2.50751870841352e+284\n0\t0\t0 0 0\t128 128 48\t0\t0 0 -1\t3.91476774627142e-06 -1.37725792107024e-06 -1.53747084219447e-06\n0\t0\t0 0 0\t128 128 64\t0\t0 0 -0.8\t5.76043767160939e-06 -1.08640277265426e-05 -8.71539736602145e-07\n0\t0\t0 0 0\t128 128 80\t0\t0 0 -0.6\t-1.05757091050211e-05 -2.01401821948721e-05 -1.12267155882861e-06\n0\t0\t0 0 0\t128 128 96\t0\t0 0 -0.4\t-2.6239377600524e-05 -2.98444886318583e-05 -4.44846373159891e-06\n0\t0\t0 0 0\t128 128 112\t0\t0 0 -0.2\t-3.61408635444161e-05 -3.77289660487001e-05 -9.77566690529841e-06\n0\t0\t0 0 0\t128 128 128\t0\t0 0 0\t-3.96517957677275e-05 -4.14363091698622e-05 -1.24804887491337e-05\n\n0\t0\t0 1 0\t128 128 144\t0\t0 0 0.2\t-3.654692663509e-05 -3.7106363727557e-05 -9.77566554638543e-06\n0\t0\t0 1 0\t128 128 160\t0\t0 0 0.4\t-2.6610123931973e-05 -2.83205673775599e-05 -4.44846328218063e-06\n0\t0\t0 1 0\t128 128 176\t0\t0 0 0.6\t-1.13390788761881e-05 -1.84690339136151e-05 -1.12266974605646e-06\n0\t0\t0 1 0\t128 128 192\t0\t0 0 0.8\t4.96263079378687e-06 -9.66366220855885e-06 -8.71539965752177e-07\n0\t0\t0 1 0\t128 128 208\t0\t0 0 1\t2.75682491740419e-06 -1.16534011457281e-06 -1.53747072917376e-06\n0\t0\t0 1 0\t128 128 224\t0\t0 0 1.2\t0 0 -2.50751870841352e+284\n0\t0\t0 1 0\t128 128 240\t0\t0 0 1.4\t0 0 -2.50751870841352e+284\n0\t0\t0 1 0\t128 128 256\t0\t0 0 1.6\t0 0 -2.50751870841352e+284\n\n\n0\t0\t1 0 0\t128 128 24\t0\t0 0 -1.3\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t128 128 32\t0\t0 0 -1.2\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t128 128 40\t0\t0 0 -1.1\t0 0 -2.50751870841352e+284\n0\t0\t1 0 0\t128 128 48\t0\t0 0 -1\t3.91476774627142e-06 -1.37725792107024e-06 -1.53747084219447e-06\n0\t0\t1 0 0\t128 128 56\t0\t0 0 -0.9\t8.43975425245529e-06 -6.50006664434932e-06 -1.24133147272332e-06\n0\t0\t1 0 0\t128 128 64\t0\t0 0 -0.8\t5.76043767160939e-06 -1.08640277265426e-05 -8.71539736602145e-07\n0\t0\t1 0 0\t128 128 72\t0\t0 0 -0.7\t-1.64654511027555e-06 -1.53550356810639e-05 -7.16388316224226e-07\n0\t0\t1 0 0\t128 128 80\t0\t0 0 -0.6\t-1.05757091050211e-05 -2.01401821948721e-05 -1.12267155882861e-06\n0\t0\t1 0 0\t128 128 88\t0\t0 0 -0.5\t-1.90452113147809e-05 -2.50617400228137e-05 -2.35579910423667e-06\n0\t0\t1 0 0\t128 128 96\t0\t0 0 -0.4\t-2.6239377600524e-05 -2.98444886318583e-05 -4.44846373159891e-06\n0\t0\t1 0 0\t128 128 104\t0\t0 0 -0.3\t-3.19465253558963e-05 -3.41694049369456e-05 -7.11256626573231e-06\n0\t0\t1 0 0\t128 128 112\t0\t0 0 -0.2\t-3.61408635444161e-05 -3.77289660487001e-05 -9.77566690529841e-06\n0\t0\t1 0 0\t128 128 120\t0\t0 0 -0.1\t-3.87644199365195e-05 -4.02709579365723e-05 -1.17507753305546e-05\n0\t0\t1 0 0\t128 128 128\t0\t0 0 0\t-3.96517957677275e-05 -4.14363091698622e-05 -1.24804887491337e-05\n\n0\t0\t1 1 0\t128 128 136\t0\t0 0 0.1\t-3.89541552597114e-05 -4.017145831825e-05 -1.17507753323309e-05\n0\t0\t1 1 0\t128 128 144\t0\t0 0 0.2\t-3.654692663509e-05 -3.7106363727557e-05 -9.77566554638543e-06\n0\t0\t1 1 0\t128 128 152\t0\t0 0 0.3\t-3.23171088712578e-05 -3.30176742499022e-05 -7.11256445207198e-06\n0\t0\t1 1 0\t128 128 160\t0\t0 0 0.4\t-2.6610123931973e-05 -2.83205673775599e-05 -4.44846328218063e-06\n0\t0\t1 1 0\t128 128 168\t0\t0 0 0.5\t-1.95988227899376e-05 -2.33654203136702e-05 -2.35580047203143e-06\n0\t0\t1 1 0\t128 128 176\t0\t0 0 0.6\t-1.13390788761881e-05 -1.84690339136151e-05 -1.12266974605646e-06\n0\t0\t1 1 0\t128 128 184\t0\t0 0 0.7\t-2.3463896497052e-06 -1.38660752138642e-05 -7.16389456201227e-07\n0\t0\t1 1 0\t128 128 192\t0\t0 0 0.8\t4.96263079378687e-06 -9.66366220855885e-06 -8.71539965752177e-07\n0\t0\t1 1 0\t128 128 200\t0\t0 0 0.9\t6.93192330050342e-06 -5.74543975301323e-06 -1.24133170142926e-06\n0\t0\t1 1 0\t128 128 208\t0\t0 0 1\t2.75682491740419e-06 -1.16534011457281e-06 -1.53747072917376e-06\n0\t0\t1 1 0\t128 128 216\t0\t0 0 1.1\t0 0 -2.50751870841352e+284\n0\t0\t1 1 0\t128 128 224\t0\t0 0 1.2\t0 0 -2.50751870841352e+284\n0\t0\t1 1 0\t128 128 232\t0\t0 0 1.3\t0 0 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1 0\t128 128 152\t0\t0 0 0.3\t-3.23171088712578e-05 -3.30176742499022e-05 -7.11256445207198e-06\n0\t0\t2 1 0\t128 128 156\t0\t0 0 0.35\t-2.9633625729198e-05 -3.07228690172856e-05 -5.73961114191945e-06\n0\t0\t2 1 0\t128 128 160\t0\t0 0 0.4\t-2.6610123931973e-05 -2.83205673775599e-05 -4.44846328218063e-06\n0\t0\t2 1 0\t128 128 164\t0\t0 0 0.45\t-2.32630305649267e-05 -2.58541757719444e-05 -3.30490149025309e-06\n0\t0\t2 1 0\t128 128 168\t0\t0 0 0.5\t-1.95988227899376e-05 -2.33654203136702e-05 -2.35580047203143e-06\n0\t0\t2 1 0\t128 128 172\t0\t0 0 0.55\t-1.56185984374748e-05 -2.08926513864949e-05 -1.62685341509317e-06\n0\t0\t2 1 0\t128 128 176\t0\t0 0 0.6\t-1.13390788761881e-05 -1.84690339136151e-05 -1.12266974605646e-06\n0\t0\t2 1 0\t128 128 180\t0\t0 0 0.65\t-6.84269621543449e-06 -1.61208443617555e-05 -8.28963820254103e-07\n0\t0\t2 1 0\t128 128 184\t0\t0 0 0.7\t-2.3463896497052e-06 -1.38660752138642e-05 -7.16389456201227e-07\n0\t0\t2 1 0\t128 128 188\t0\t0 0 0.75\t1.75949498062037e-06 -1.17136169378584e-05 -7.45413010205809e-07\n0\t0\t2 1 0\t128 128 192\t0\t0 0 0.8\t4.96263079378687e-06 -9.66366220855885e-06 -8.71539965752177e-07\n0\t0\t2 1 0\t128 128 196\t0\t0 0 0.85\t6.7832247067299e-06 -7.70407029929143e-06 -1.05027659391688e-06\n0\t0\t2 1 0\t128 128 200\t0\t0 0 0.9\t6.93192330050342e-06 -5.74543975301323e-06 -1.24133170142926e-06\n0\t0\t2 1 0\t128 128 204\t0\t0 0 0.95\t5.42140389350629e-06 -3.58600651170771e-06 -1.41169827827525e-06\n0\t0\t2 1 0\t128 128 208\t0\t0 0 1\t2.75682491740419e-06 -1.16534011457281e-06 -1.53747072917376e-06\n0\t0\t2 1 0\t128 128 212\t0\t0 0 1.05\t0 0 -2.50751870841352e+284\n0\t0\t2 1 0\t128 128 216\t0\t0 0 1.1\t0 0 -2.50751870841352e+284\n0\t0\t2 1 0\t128 128 220\t0\t0 0 1.15\t0 0 -2.50751870841352e+284\n\n\n0\t0\t3 0 0\t128 128 42\t0\t0 0 -1.075\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t128 128 44\t0\t0 0 -1.05\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t128 128 46\t0\t0 0 -1.025\t0 0 -2.50751870841352e+284\n0\t0\t3 0 0\t128 128 48\t0\t0 0 -1\t3.91476774627142e-06 -1.37725792107024e-06 -1.53747084219447e-06\n0\t0\t3 0 0\t128 128 50\t0\t0 0 -0.975\t5.70341206241646e-06 -2.78262454500577e-06 -1.48127389310027e-06\n0\t0\t3 0 0\t128 128 52\t0\t0 0 -0.95\t7.06749124924575e-06 -4.10368832864938e-06 -1.41169816392228e-06\n0\t0\t3 0 0\t128 128 54\t0\t0 0 -0.925\t7.99906830700403e-06 -5.33722486933952e-06 -1.33082046205324e-06\n0\t0\t3 0 0\t128 128 56\t0\t0 0 -0.9\t8.43975425245529e-06 -6.50006664434932e-06 -1.24133147272332e-06\n0\t0\t3 0 0\t128 128 58\t0\t0 0 -0.875\t8.401229885117e-06 -7.61466071441674e-06 -1.14652530469606e-06\n0\t0\t3 0 0\t128 128 60\t0\t0 0 -0.85\t7.90949832080662e-06 -8.70257793195162e-06 -1.05027647845368e-06\n0\t0\t3 0 0\t128 128 62\t0\t0 0 -0.825\t7.01205212672272e-06 -9.78142374297164e-06 -9.56989991474089e-07\n0\t0\t3 0 0\t128 128 64\t0\t0 0 -0.8\t5.76043767160939e-06 -1.08640277265426e-05 -8.71539736602145e-07\n0\t0\t3 0 0\t128 128 66\t0\t0 0 -0.775\t4.21336570582178e-06 -1.19588738494714e-05 -7.99173201171399e-07\n0\t0\t3 0 0\t128 128 68\t0\t0 0 -0.75\t2.42696146107656e-06 -1.3070987581465e-05 -7.45413007985363e-07\n0\t0\t3 0 0\t128 128 70\t0\t0 0 -0.725\t4.57032132938774e-07 -1.42028329639943e-05 -7.1592736938797e-07\n0\t0\t3 0 0\t128 128 72\t0\t0 0 -0.7\t-1.64654511027555e-06 -1.53550356810639e-05 -7.16388316224226e-07\n0\t0\t3 0 0\t128 128 74\t0\t0 0 -0.675\t-3.83783144799374e-06 -1.65269005977797e-05 -7.523275913357e-07\n0\t0\t3 0 0\t128 128 76\t0\t0 0 -0.65\t-6.07789390220214e-06 -1.77167582805504e-05 -8.28962908094866e-07\n0\t0\t3 0 0\t128 128 78\t0\t0 0 -0.625\t-8.33296828835735e-06 -1.89221909661086e-05 -9.51042535390911e-07\n0\t0\t3 0 0\t128 128 80\t0\t0 0 -0.6\t-1.05757091050211e-05 -2.01401821948721e-05 -1.12267155882861e-06\n0\t0\t3 0 0\t128 128 82\t0\t0 0 -0.575\t-1.27837399070621e-05 -2.13672218706273e-05 -1.34715701172183e-06\n0\t0\t3 0 0\t128 128 84\t0\t0 0 -0.55\t-1.4939667642729e-05 -2.25993869904517e-05 -1.62685341154045e-06\n0\t0\t3 0 0\t128 128 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-1.20654235367113e-05\n0\t0\t3 0 0\t128 128 124\t0\t0 0 -0.05\t-3.94465954557705e-05 -4.10691575765121e-05 -1.22945368907779e-05\n0\t0\t3 0 0\t128 128 126\t0\t0 0 -0.025\t-3.96179771811429e-05 -4.13137982363532e-05 -1.24337788971474e-05\n0\t0\t3 0 0\t128 128 128\t0\t0 0 0\t-3.96517957677275e-05 -4.14363091698622e-05 -1.24804887491337e-05\n\n0\t0\t3 1 0\t128 128 130\t0\t0 0 0.025\t-3.95223802700908e-05 -4.14177930055937e-05 -1.24337788989237e-05\n0\t0\t3 1 0\t128 128 132\t0\t0 0 0.05\t-3.93310923523711e-05 -4.11261785454586e-05 -1.22945378002726e-05\n0\t0\t3 1 0\t128 128 134\t0\t0 0 0.075\t-3.91769237780298e-05 -4.07070783248198e-05 -1.20654208117799e-05\n0\t0\t3 1 0\t128 128 136\t0\t0 0 0.1\t-3.89541552597114e-05 -4.017145831825e-05 -1.17507753323309e-05\n0\t0\t3 1 0\t128 128 138\t0\t0 0 0.125\t-3.85551248733188e-05 -3.95317643580029e-05 -1.13565281676387e-05\n0\t0\t3 1 0\t128 128 140\t0\t0 0 0.15\t-3.80072130686449e-05 -3.88004459849212e-05 -1.08900292623559e-05\n0\t0\t3 1 0\t128 128 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-2.83205673775599e-05 -4.44846328218063e-06\n0\t0\t3 1 0\t128 128 162\t0\t0 0 0.425\t-2.49764417323546e-05 -2.70927170988866e-05 -3.85482496412237e-06\n0\t0\t3 1 0\t128 128 164\t0\t0 0 0.45\t-2.32630305649267e-05 -2.58541757719444e-05 -3.30490149025309e-06\n0\t0\t3 1 0\t128 128 166\t0\t0 0 0.475\t-2.14706174133188e-05 -2.4610096118427e-05 -2.80393052243255e-06\n0\t0\t3 1 0\t128 128 168\t0\t0 0 0.5\t-1.95988227899376e-05 -2.33654203136702e-05 -2.35580047203143e-06\n0\t0\t3 1 0\t128 128 170\t0\t0 0 0.525\t-1.76481207364305e-05 -2.21248223687409e-05 -1.96304232247257e-06\n0\t0\t3 1 0\t128 128 172\t0\t0 0 0.55\t-1.56185984374748e-05 -2.08926513864949e-05 -1.62685341509317e-06\n0\t0\t3 1 0\t128 128 174\t0\t0 0 0.575\t-1.35134448537462e-05 -1.96728764432219e-05 -1.34715565192067e-06\n0\t0\t3 1 0\t128 128 176\t0\t0 0 0.6\t-1.13390788761881e-05 -1.84690339136151e-05 -1.12266974605646e-06\n0\t0\t3 1 0\t128 128 178\t0\t0 0 0.625\t-9.10804509762436e-06 -1.72841790367362e-05 -9.51042312014039e-07\n0\t0\t3 1 0\t128 128 180\t0\t0 0 0.65\t-6.84269621543449e-06 -1.61208443617555e-05 -8.28963820254103e-07\n0\t0\t3 1 0\t128 128 182\t0\t0 0 0.675\t-4.57359838012823e-06 -1.49810078642343e-05 -7.52327822040044e-07\n0\t0\t3 1 0\t128 128 184\t0\t0 0 0.7\t-2.3463896497052e-06 -1.38660752138642e-05 -7.16389456201227e-07\n0\t0\t3 1 0\t128 128 186\t0\t0 0 0.725\t-2.1367237238246e-07 -1.277686860085e-05 -7.15926919081511e-07\n0\t0\t3 1 0\t128 128 188\t0\t0 0 0.75\t1.75949498062037e-06 -1.17136169378584e-05 -7.45413010205809e-07\n0\t0\t3 1 0\t128 128 190\t0\t0 0 0.775\t3.50650652730732e-06 -1.06760605204648e-05 -7.99172748644494e-07\n0\t0\t3 1 0\t128 128 192\t0\t0 0 0.8\t4.96263079378687e-06 -9.66366220855885e-06 -8.71539965752177e-07\n0\t0\t3 1 0\t128 128 194\t0\t0 0 0.825\t6.06960121398759e-06 -8.67491218031757e-06 -9.56990675149427e-07\n0\t0\t3 1 0\t128 128 196\t0\t0 0 0.85\t6.7832247067299e-06 -7.70407029929143e-06 -1.05027659391688e-06\n0\t0\t3 1 0\t128 128 198\t0\t0 0 0.875\t7.07507927186228e-06 -6.73617104973712e-06 -1.14652576166385e-06\n0\t0\t3 1 0\t128 128 200\t0\t0 0 0.9\t6.93192330050342e-06 -5.74543975301323e-06 -1.24133170142926e-06\n0\t0\t3 1 0\t128 128 202\t0\t0 0 0.925\t6.36478801124791e-06 -4.70214200801178e-06 -1.33082046294142e-06\n0\t0\t3 1 0\t128 128 204\t0\t0 0 0.95\t5.42140389350629e-06 -3.58600651170771e-06 -1.41169827827525e-06\n0\t0\t3 1 0\t128 128 206\t0\t0 0 0.975\t4.19447622361006e-06 -2.39780722310901e-06 -1.48127423504896e-06\n0\t0\t3 1 0\t128 128 208\t0\t0 0 1\t2.75682491740419e-06 -1.16534011457281e-06 -1.53747072917376e-06\n0\t0\t3 1 0\t128 128 210\t0\t0 0 1.025\t0 0 -2.50751870841352e+284\n0\t0\t3 1 0\t128 128 212\t0\t0 0 1.05\t0 0 -2.50751870841352e+284\n0\t0\t3 1 0\t128 128 214\t0\t0 0 1.075\t0 0 -2.50751870841352e+284\n\n\n", "poisson/ct_analytic-ct_testinipsi.z.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 128 0\t0\t0 0 -1.6\t0.00597602289500594\n0\t0\t0 0 0\t128 128 16\t0\t0 0 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0.975\t0.149381775250418\n0\t0\t3 1 0\t128 128 208\t0\t0 0 1\t0.135335283236613\n0\t0\t3 1 0\t128 128 210\t0\t0 0 1.025\t0.122303453346901\n0\t0\t3 1 0\t128 128 212\t0\t0 0 1.05\t0.110250525304485\n0\t0\t3 1 0\t128 128 214\t0\t0 0 1.075\t0.0991372525107474\n\n\n", "poisson/err_norm_eqn0.asc": 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"poisson/ct_analytic-ct_testinipsi.y.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 0 128\t0\t0 -1.6 0\t0.00597602289500594\n0\t0\t0 0 0\t128 16 128\t0\t0 -1.4 0\t0.0198410947443703\n0\t0\t0 0 0\t128 32 128\t0\t0 -1.2 0\t0.0561347628341337\n0\t0\t0 0 0\t128 48 128\t0\t0 -1 0\t0\n0\t0\t0 0 0\t128 64 128\t0\t0 -0.8 0\t0\n0\t0\t0 0 0\t128 80 128\t0\t0 -0.6 0\t0\n0\t0\t0 0 0\t128 96 128\t0\t0 -0.4 0\t0\n0\t0\t0 0 0\t128 112 128\t0\t0 -0.2 0\t0\n0\t0\t0 0 0\t128 128 128\t0\t0 0 0\t0\n0\t0\t0 0 0\t128 144 128\t0\t0 0.2 0\t0\n0\t0\t0 0 0\t128 160 128\t0\t0 0.4 0\t0\n0\t0\t0 0 0\t128 176 128\t0\t0 0.6 0\t0\n0\t0\t0 0 0\t128 192 128\t0\t0 0.8 0\t0\n0\t0\t0 0 0\t128 208 128\t0\t0 1 0\t0\n0\t0\t0 0 0\t128 224 128\t0\t0 1.2 0\t0.0561347628341337\n0\t0\t0 0 0\t128 240 128\t0\t0 1.4 0\t0.0198410947443703\n0\t0\t0 0 0\t128 256 128\t0\t0 1.6 0\t0.00597602289500594\n\n#\n\n0\t0\t1 0 0\t128 24 128\t0\t0 -1.3 0\t0.0340474547345993\n0\t0\t1 0 0\t128 32 128\t0\t0 -1.2 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0\t0\n0\t0\t3 0 0\t128 124 128\t0\t0 -0.05 0\t0\n0\t0\t3 0 0\t128 126 128\t0\t0 -0.025 0\t0\n0\t0\t3 0 0\t128 128 128\t0\t0 0 0\t0\n0\t0\t3 0 0\t128 130 128\t0\t0 0.025 0\t0\n0\t0\t3 0 0\t128 132 128\t0\t0 0.05 0\t0\n0\t0\t3 0 0\t128 134 128\t0\t0 0.075 0\t0\n0\t0\t3 0 0\t128 136 128\t0\t0 0.1 0\t0\n0\t0\t3 0 0\t128 138 128\t0\t0 0.125 0\t0\n0\t0\t3 0 0\t128 140 128\t0\t0 0.15 0\t0\n0\t0\t3 0 0\t128 142 128\t0\t0 0.175 0\t0\n0\t0\t3 0 0\t128 144 128\t0\t0 0.2 0\t0\n0\t0\t3 0 0\t128 146 128\t0\t0 0.225 0\t0\n0\t0\t3 0 0\t128 148 128\t0\t0 0.25 0\t0\n0\t0\t3 0 0\t128 150 128\t0\t0 0.275 0\t0\n0\t0\t3 0 0\t128 152 128\t0\t0 0.3 0\t0\n0\t0\t3 0 0\t128 154 128\t0\t0 0.325 0\t0\n0\t0\t3 0 0\t128 156 128\t0\t0 0.35 0\t0\n0\t0\t3 0 0\t128 158 128\t0\t0 0.375 0\t0\n0\t0\t3 0 0\t128 160 128\t0\t0 0.4 0\t0\n0\t0\t3 0 0\t128 162 128\t0\t0 0.425 0\t0\n0\t0\t3 0 0\t128 164 128\t0\t0 0.45 0\t0\n0\t0\t3 0 0\t128 166 128\t0\t0 0.475 0\t0\n0\t0\t3 0 0\t128 168 128\t0\t0 0.5 0\t0\n0\t0\t3 0 0\t128 170 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0\t0.0991372525107474\n\n#\n\n", "poisson/ct_multilevel-residual.y.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t128 0 128\t0\t0 -1.6 0\t0 0\n0\t0\t0 0 0\t128 16 128\t0\t0 -1.4 0\t0 0\n0\t0\t0 0 0\t128 32 128\t0\t0 -1.2 0\t0 0\n0\t0\t0 0 0\t128 48 128\t0\t0 -1 0\t6.15604879447007e-05 0\n0\t0\t0 0 0\t128 64 128\t0\t0 -0.8 0\t8.94521803507242e-05 0\n0\t0\t0 0 0\t128 80 128\t0\t0 -0.6 0\t0.000233880013017274 0\n0\t0\t0 0 0\t128 96 128\t0\t0 -0.4 0\t0.000364593377891076 0\n0\t0\t0 0 0\t128 112 128\t0\t0 -0.2 0\t0.000452137684595399 0\n0\t0\t0 0 0\t128 128 128\t0\t0 0 0\t0.000473166085157573 0\n0\t0\t0 0 0\t128 144 128\t0\t0 0.2 0\t0.000417500424248374 0\n0\t0\t0 0 0\t128 160 128\t0\t0 0.4 0\t0.000302797370200558 0\n0\t0\t0 0 0\t128 176 128\t0\t0 0.6 0\t0.000171248146953129 0\n0\t0\t0 0 0\t128 192 128\t0\t0 0.8 0\t3.50440388261486e-05 0\n0\t0\t0 0 0\t128 208 128\t0\t0 1 0\t1.71715931227556e-05 0\n0\t0\t0 0 0\t128 224 128\t0\t0 1.2 0\t0 0\n0\t0\t0 0 0\t128 240 128\t0\t0 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0\t0.00047420804733278 0\n0\t0\t3 0 0\t128 124 128\t0\t0 -0.05 0\t0.000475088435660354 0\n0\t0\t3 0 0\t128 126 128\t0\t0 -0.025 0\t0.000474743915242826 0\n0\t0\t3 0 0\t128 128 128\t0\t0 0 0\t0.000473166085157573 0\n0\t0\t3 0 0\t128 130 128\t0\t0 0.025 0\t0.000470353134481627 0\n0\t0\t3 0 0\t128 132 128\t0\t0 0.05 0\t0.000466310272011938 0\n0\t0\t3 0 0\t128 134 128\t0\t0 0.075 0\t0.000461050160105003 0\n0\t0\t3 0 0\t128 136 128\t0\t0 0.1 0\t0.00045459327465025 0\n0\t0\t3 0 0\t128 138 128\t0\t0 0.125 0\t0.000446968315580776 0\n0\t0\t3 0 0\t128 140 128\t0\t0 0.15 0\t0.000438212460903031 0\n0\t0\t3 0 0\t128 142 128\t0\t0 0.175 0\t0.000428371586801646 0\n0\t0\t3 0 0\t128 144 128\t0\t0 0.2 0\t0.000417500424248374 0\n0\t0\t3 0 0\t128 146 128\t0\t0 0.225 0\t0.000405662487708014 0\n0\t0\t3 0 0\t128 148 128\t0\t0 0.25 0\t0.000392930119929247 0\n0\t0\t3 0 0\t128 150 128\t0\t0 0.275 0\t0.000379383993990956 0\n0\t0\t3 0 0\t128 152 128\t0\t0 0.3 0\t0.000365113198023792 0\n0\t0\t3 0 0\t128 154 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128\t0\t0.4 0 0\t6.85484690997564\n0\t0\t3 0 0\t162 128 128\t0\t0.425 0 0\t6.34789150476888\n0\t0\t3 0 0\t164 128 128\t0\t0.45 0 0\t5.84271686312024\n0\t0\t3 0 0\t166 128 128\t0\t0.475 0 0\t5.34301724457893\n0\t0\t3 0 0\t168 128 128\t0\t0.5 0 0\t4.85224527770107\n0\t0\t3 0 0\t170 128 128\t0\t0.525 0 0\t4.37357866916896\n0\t0\t3 0 0\t172 128 128\t0\t0.55 0 0\t3.90989289474032\n0\t0\t3 0 0\t174 128 128\t0\t0.575 0 0\t3.46374007217428\n0\t0\t3 0 0\t176 128 128\t0\t0.6 0 0\t3.03733407719023\n0\t0\t3 0 0\t178 128 128\t0\t0.625 0 0\t2.63254183018678\n0\t0\t3 0 0\t180 128 128\t0\t0.65 0 0\t2.25088055702427\n0\t0\t3 0 0\t182 128 128\t0\t0.675 0 0\t1.89352071437583\n0\t0\t3 0 0\t184 128 128\t0\t0.7 0 0\t1.56129417122182\n0\t0\t3 0 0\t186 128 128\t0\t0.725 0 0\t1.25470715471713\n0\t0\t3 0 0\t188 128 128\t0\t0.75 0 0\t0.97395740207505\n0\t0\t3 0 0\t190 128 128\t0\t0.775 0 0\t0.71895491091389\n0\t0\t3 0 0\t192 128 128\t0\t0.8 0 0\t0.489345648797622\n0\t0\t3 0 0\t194 128 128\t0\t0.825 0 0\t0.284537568070732\n0\t0\t3 0 0\t196 128 128\t0\t0.85 0 0\t0.10372827368458\n0\t0\t3 0 0\t198 128 128\t0\t0.875 0 0\t-0.054066291707471\n0\t0\t3 0 0\t200 128 128\t0\t0.9 0 0\t-0.18998275112027\n0\t0\t3 0 0\t202 128 128\t0\t0.925 0 0\t-0.30528134923593\n0\t0\t3 0 0\t204 128 128\t0\t0.95 0 0\t-0.401317674048258\n0\t0\t3 0 0\t206 128 128\t0\t0.975 0 0\t-0.479515498553842\n0\t0\t3 0 0\t208 128 128\t0\t1 0 0\t-0.541341132946451\n0\t0\t3 0 0\t210 128 128\t0\t1.025 0 0\t-0.588279610598592\n0\t0\t3 0 0\t212 128 128\t0\t1.05 0 0\t-0.621812962717297\n0\t0\t3 0 0\t214 128 128\t0\t1.075 0 0\t-0.64340076879475\n\n#\n\n", "poisson/ct_multilevel-coeffs.x.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t0 128 128\t0\t-1.6 0 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 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0 12 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t136 128 128\t0\t0.1 0 0\t1 0 0 1 0 1 0 0 0 11.605552291952 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t144 128 128\t0\t0.2 0 0\t1 0 0 1 0 1 0 0 0 10.4866016949522 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t152 128 128\t0\t0.3 0 0\t1 0 0 1 0 1 0 0 0 8.82045343250303 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t160 128 128\t0\t0.4 0 0\t1 0 0 1 0 1 0 0 0 6.85484690997564 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t168 128 128\t0\t0.5 0 0\t1 0 0 1 0 1 0 0 0 4.85224527770107 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t176 128 128\t0\t0.6 0 0\t1 0 0 1 0 1 0 0 0 3.03733407719023 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t184 128 128\t0\t0.7 0 0\t1 0 0 1 0 1 0 0 0 1.56129417122182 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t192 128 128\t0\t0.8 0 0\t1 0 0 1 0 1 0 0 0 0.489345648797622 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t200 128 128\t0\t0.9 0 0\t1 0 0 1 0 1 0 0 0 -0.18998275112027 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t208 128 128\t0\t1 0 0\t1 0 0 1 0 1 0 0 0 -0.541341132946451 0 0 0 0 0 0 0 0 0\n0\t0\t1 0 0\t216 128 128\t0\t1.1 0 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t1 0 0\t224 128 128\t0\t1.2 0 0\t-2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284 -2.50751870841352e+284\n0\t0\t1 0 0\t232 128 128\t0\t1.3 0 0\t-2.50751870841352e+284 -2.50751870841352e+284 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0\t128 128 160\t0\t0 0 0.4\t6.85484690997564\n0\t0\t0 1 0\t128 128 176\t0\t0 0 0.6\t3.03733407719023\n0\t0\t0 1 0\t128 128 192\t0\t0 0 0.8\t0.489345648797622\n0\t0\t0 1 0\t128 128 208\t0\t0 0 1\t-0.541341132946451\n0\t0\t0 1 0\t128 128 224\t0\t0 0 1.2\t-0.619727781688836\n0\t0\t0 1 0\t128 128 240\t0\t0 0 1.4\t-0.384123594251009\n0\t0\t0 1 0\t128 128 256\t0\t0 0 1.6\t-0.173065623039372\n\n\n0\t0\t1 0 0\t128 128 24\t0\t0 0 -1.3\t-0.512073719208374\n0\t0\t1 0 0\t128 128 32\t0\t0 0 -1.2\t-0.619727781688836\n0\t0\t1 0 0\t128 128 40\t0\t0 0 -1.1\t-0.654463104501083\n0\t0\t1 0 0\t128 128 48\t0\t0 0 -1\t-0.541341132946451\n0\t0\t1 0 0\t128 128 56\t0\t0 0 -0.9\t-0.189982751120271\n0\t0\t1 0 0\t128 128 64\t0\t0 0 -0.8\t0.48934564879762\n0\t0\t1 0 0\t128 128 72\t0\t0 0 -0.7\t1.56129417122182\n0\t0\t1 0 0\t128 128 80\t0\t0 0 -0.6\t3.03733407719022\n0\t0\t1 0 0\t128 128 88\t0\t0 0 -0.5\t4.85224527770107\n0\t0\t1 0 0\t128 128 96\t0\t0 0 -0.4\t6.85484690997564\n0\t0\t1 0 0\t128 128 104\t0\t0 0 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40\t0\t0 0 -1.1\t-0.654463104501083\n0\t0\t2 0 0\t128 128 44\t0\t0 0 -1.05\t-0.621812962717297\n0\t0\t2 0 0\t128 128 48\t0\t0 0 -1\t-0.541341132946451\n0\t0\t2 0 0\t128 128 52\t0\t0 0 -0.95\t-0.401317674048258\n0\t0\t2 0 0\t128 128 56\t0\t0 0 -0.9\t-0.189982751120271\n0\t0\t2 0 0\t128 128 60\t0\t0 0 -0.85\t0.103728273684579\n0\t0\t2 0 0\t128 128 64\t0\t0 0 -0.8\t0.48934564879762\n0\t0\t2 0 0\t128 128 68\t0\t0 0 -0.75\t0.973957402075048\n0\t0\t2 0 0\t128 128 72\t0\t0 0 -0.7\t1.56129417122182\n0\t0\t2 0 0\t128 128 76\t0\t0 0 -0.65\t2.25088055702427\n0\t0\t2 0 0\t128 128 80\t0\t0 0 -0.6\t3.03733407719022\n0\t0\t2 0 0\t128 128 84\t0\t0 0 -0.55\t3.90989289474032\n0\t0\t2 0 0\t128 128 88\t0\t0 0 -0.5\t4.85224527770107\n0\t0\t2 0 0\t128 128 92\t0\t0 0 -0.45\t5.84271686312023\n0\t0\t2 0 0\t128 128 96\t0\t0 0 -0.4\t6.85484690997564\n0\t0\t2 0 0\t128 128 100\t0\t0 0 -0.35\t7.85835356394835\n0\t0\t2 0 0\t128 128 104\t0\t0 0 -0.3\t8.82045343250303\n0\t0\t2 0 0\t128 128 108\t0\t0 0 -0.25\t9.70746592843055\n0\t0\t2 0 0\t128 128 112\t0\t0 0 -0.2\t10.4866016949522\n0\t0\t2 0 0\t128 128 116\t0\t0 0 -0.15\t11.1278106885373\n0\t0\t2 0 0\t128 128 120\t0\t0 0 -0.1\t11.605552291952\n0\t0\t2 0 0\t128 128 124\t0\t0 0 -0.05\t11.9003492511445\n0\t0\t2 0 0\t128 128 128\t0\t0 0 0\t12\n\n0\t0\t2 1 0\t128 128 132\t0\t0 0 0.05\t11.9003492511445\n0\t0\t2 1 0\t128 128 136\t0\t0 0 0.1\t11.605552291952\n0\t0\t2 1 0\t128 128 140\t0\t0 0 0.15\t11.1278106885373\n0\t0\t2 1 0\t128 128 144\t0\t0 0 0.2\t10.4866016949522\n0\t0\t2 1 0\t128 128 148\t0\t0 0 0.25\t9.70746592843055\n0\t0\t2 1 0\t128 128 152\t0\t0 0 0.3\t8.82045343250303\n0\t0\t2 1 0\t128 128 156\t0\t0 0 0.35\t7.85835356394836\n0\t0\t2 1 0\t128 128 160\t0\t0 0 0.4\t6.85484690997564\n0\t0\t2 1 0\t128 128 164\t0\t0 0 0.45\t5.84271686312024\n0\t0\t2 1 0\t128 128 168\t0\t0 0 0.5\t4.85224527770107\n0\t0\t2 1 0\t128 128 172\t0\t0 0 0.55\t3.90989289474032\n0\t0\t2 1 0\t128 128 176\t0\t0 0 0.6\t3.03733407719023\n0\t0\t2 1 0\t128 128 180\t0\t0 0 0.65\t2.25088055702427\n0\t0\t2 1 0\t128 128 184\t0\t0 0 0.7\t1.56129417122182\n0\t0\t2 1 0\t128 128 188\t0\t0 0 0.75\t0.97395740207505\n0\t0\t2 1 0\t128 128 192\t0\t0 0 0.8\t0.489345648797622\n0\t0\t2 1 0\t128 128 196\t0\t0 0 0.85\t0.10372827368458\n0\t0\t2 1 0\t128 128 200\t0\t0 0 0.9\t-0.18998275112027\n0\t0\t2 1 0\t128 128 204\t0\t0 0 0.95\t-0.401317674048258\n0\t0\t2 1 0\t128 128 208\t0\t0 0 1\t-0.541341132946451\n0\t0\t2 1 0\t128 128 212\t0\t0 0 1.05\t-0.621812962717297\n0\t0\t2 1 0\t128 128 216\t0\t0 0 1.1\t-0.654463104501083\n0\t0\t2 1 0\t128 128 220\t0\t0 0 1.15\t-0.650409040255075\n\n\n0\t0\t3 0 0\t128 128 42\t0\t0 0 -1.075\t-0.643400768794751\n0\t0\t3 0 0\t128 128 44\t0\t0 0 -1.05\t-0.621812962717297\n0\t0\t3 0 0\t128 128 46\t0\t0 0 -1.025\t-0.588279610598592\n0\t0\t3 0 0\t128 128 48\t0\t0 0 -1\t-0.541341132946451\n0\t0\t3 0 0\t128 128 50\t0\t0 0 -0.975\t-0.479515498553843\n0\t0\t3 0 0\t128 128 52\t0\t0 0 -0.95\t-0.401317674048258\n0\t0\t3 0 0\t128 128 54\t0\t0 0 -0.925\t-0.305281349235931\n0\t0\t3 0 0\t128 128 56\t0\t0 0 -0.9\t-0.189982751120271\n0\t0\t3 0 0\t128 128 58\t0\t0 0 -0.875\t-0.0540662917074732\n0\t0\t3 0 0\t128 128 60\t0\t0 0 -0.85\t0.103728273684579\n0\t0\t3 0 0\t128 128 62\t0\t0 0 -0.825\t0.28453756807073\n0\t0\t3 0 0\t128 128 64\t0\t0 0 -0.8\t0.48934564879762\n0\t0\t3 0 0\t128 128 66\t0\t0 0 -0.775\t0.718954910913887\n0\t0\t3 0 0\t128 128 68\t0\t0 0 -0.75\t0.973957402075048\n0\t0\t3 0 0\t128 128 70\t0\t0 0 -0.725\t1.25470715471712\n0\t0\t3 0 0\t128 128 72\t0\t0 0 -0.7\t1.56129417122182\n0\t0\t3 0 0\t128 128 74\t0\t0 0 -0.675\t1.89352071437582\n0\t0\t3 0 0\t128 128 76\t0\t0 0 -0.65\t2.25088055702427\n0\t0\t3 0 0\t128 128 78\t0\t0 0 -0.625\t2.63254183018678\n0\t0\t3 0 0\t128 128 80\t0\t0 0 -0.6\t3.03733407719022\n0\t0\t3 0 0\t128 128 82\t0\t0 0 -0.575\t3.46374007217428\n0\t0\t3 0 0\t128 128 84\t0\t0 0 -0.55\t3.90989289474032\n0\t0\t3 0 0\t128 128 86\t0\t0 0 -0.525\t4.37357866916896\n0\t0\t3 0 0\t128 128 88\t0\t0 0 -0.5\t4.85224527770107\n0\t0\t3 0 0\t128 128 90\t0\t0 0 -0.475\t5.34301724457892\n0\t0\t3 0 0\t128 128 92\t0\t0 0 -0.45\t5.84271686312023\n0\t0\t3 0 0\t128 128 94\t0\t0 0 -0.425\t6.34789150476887\n0\t0\t3 0 0\t128 128 96\t0\t0 0 -0.4\t6.85484690997564\n0\t0\t3 0 0\t128 128 98\t0\t0 0 -0.375\t7.35968611939282\n0\t0\t3 0 0\t128 128 100\t0\t0 0 -0.35\t7.85835356394835\n0\t0\t3 0 0\t128 128 102\t0\t0 0 -0.325\t8.34668369776591\n0\t0\t3 0 0\t128 128 104\t0\t0 0 -0.3\t8.82045343250303\n0\t0\t3 0 0\t128 128 106\t0\t0 0 -0.275\t9.27543751927143\n0\t0\t3 0 0\t128 128 108\t0\t0 0 -0.25\t9.70746592843055\n0\t0\t3 0 0\t128 128 110\t0\t0 0 -0.225\t10.1124822014011\n0\t0\t3 0 0\t128 128 112\t0\t0 0 -0.2\t10.4866016949522\n0\t0\t3 0 0\t128 128 114\t0\t0 0 -0.175\t10.8261686093236\n0\t0\t3 0 0\t128 128 116\t0\t0 0 -0.15\t11.1278106885373\n0\t0\t3 0 0\t128 128 118\t0\t0 0 -0.125\t11.388490505097\n0\t0\t3 0 0\t128 128 120\t0\t0 0 -0.1\t11.605552291952\n0\t0\t3 0 0\t128 128 122\t0\t0 0 -0.075\t11.7767633613198\n0\t0\t3 0 0\t128 128 124\t0\t0 0 -0.05\t11.9003492511445\n0\t0\t3 0 0\t128 128 126\t0\t0 0 -0.025\t11.9750218632857\n0\t0\t3 0 0\t128 128 128\t0\t0 0 0\t12\n\n0\t0\t3 1 0\t128 128 130\t0\t0 0 0.025\t11.9750218632857\n0\t0\t3 1 0\t128 128 132\t0\t0 0 0.05\t11.9003492511445\n0\t0\t3 1 0\t128 128 134\t0\t0 0 0.075\t11.7767633613198\n0\t0\t3 1 0\t128 128 136\t0\t0 0 0.1\t11.605552291952\n0\t0\t3 1 0\t128 128 138\t0\t0 0 0.125\t11.388490505097\n0\t0\t3 1 0\t128 128 140\t0\t0 0 0.15\t11.1278106885373\n0\t0\t3 1 0\t128 128 142\t0\t0 0 0.175\t10.8261686093236\n0\t0\t3 1 0\t128 128 144\t0\t0 0 0.2\t10.4866016949522\n0\t0\t3 1 0\t128 128 146\t0\t0 0 0.225\t10.1124822014011\n0\t0\t3 1 0\t128 128 148\t0\t0 0 0.25\t9.70746592843055\n0\t0\t3 1 0\t128 128 150\t0\t0 0 0.275\t9.27543751927143\n0\t0\t3 1 0\t128 128 152\t0\t0 0 0.3\t8.82045343250303\n0\t0\t3 1 0\t128 128 154\t0\t0 0 0.325\t8.34668369776591\n0\t0\t3 1 0\t128 128 156\t0\t0 0 0.35\t7.85835356394836\n0\t0\t3 1 0\t128 128 158\t0\t0 0 0.375\t7.35968611939282\n0\t0\t3 1 0\t128 128 160\t0\t0 0 0.4\t6.85484690997564\n0\t0\t3 1 0\t128 128 162\t0\t0 0 0.425\t6.34789150476888\n0\t0\t3 1 0\t128 128 164\t0\t0 0 0.45\t5.84271686312024\n0\t0\t3 1 0\t128 128 166\t0\t0 0 0.475\t5.34301724457893\n0\t0\t3 1 0\t128 128 168\t0\t0 0 0.5\t4.85224527770107\n0\t0\t3 1 0\t128 128 170\t0\t0 0 0.525\t4.37357866916896\n0\t0\t3 1 0\t128 128 172\t0\t0 0 0.55\t3.90989289474032\n0\t0\t3 1 0\t128 128 174\t0\t0 0 0.575\t3.46374007217428\n0\t0\t3 1 0\t128 128 176\t0\t0 0 0.6\t3.03733407719023\n0\t0\t3 1 0\t128 128 178\t0\t0 0 0.625\t2.63254183018678\n0\t0\t3 1 0\t128 128 180\t0\t0 0 0.65\t2.25088055702427\n0\t0\t3 1 0\t128 128 182\t0\t0 0 0.675\t1.89352071437583\n0\t0\t3 1 0\t128 128 184\t0\t0 0 0.7\t1.56129417122182\n0\t0\t3 1 0\t128 128 186\t0\t0 0 0.725\t1.25470715471713\n0\t0\t3 1 0\t128 128 188\t0\t0 0 0.75\t0.97395740207505\n0\t0\t3 1 0\t128 128 190\t0\t0 0 0.775\t0.71895491091389\n0\t0\t3 1 0\t128 128 192\t0\t0 0 0.8\t0.489345648797622\n0\t0\t3 1 0\t128 128 194\t0\t0 0 0.825\t0.284537568070732\n0\t0\t3 1 0\t128 128 196\t0\t0 0 0.85\t0.10372827368458\n0\t0\t3 1 0\t128 128 198\t0\t0 0 0.875\t-0.054066291707471\n0\t0\t3 1 0\t128 128 200\t0\t0 0 0.9\t-0.18998275112027\n0\t0\t3 1 0\t128 128 202\t0\t0 0 0.925\t-0.305281349235931\n0\t0\t3 1 0\t128 128 204\t0\t0 0 0.95\t-0.401317674048258\n0\t0\t3 1 0\t128 128 206\t0\t0 0 0.975\t-0.479515498553842\n0\t0\t3 1 0\t128 128 208\t0\t0 0 1\t-0.541341132946451\n0\t0\t3 1 0\t128 128 210\t0\t0 0 1.025\t-0.588279610598592\n0\t0\t3 1 0\t128 128 212\t0\t0 0 1.05\t-0.621812962717297\n0\t0\t3 1 0\t128 128 214\t0\t0 0 1.075\t-0.64340076879475\n\n\n", "poisson/poisson.par": "######################################\n# Flesh parameters\n######################################\n\nCactus::cctk_run_title = \"Solving Poisson's equation with CT_MultiLevel (multigrid setup, FMG)\"\n\nCactus::cctk_full_warnings = yes\nCactus::highlight_warning_messages = no\nCactus::cctk_timer_output = \"off\"\n\nCactus::terminate = \"any\"\nCactus::cctk_initial_time = 0\nCactus::cctk_final_time = 0\nCactus::cctk_itlast = 0\n\n\n#############################################################################################\nActiveThorns = \"Boundary CartGrid3D CoordBase Slab SymBase\"\n#############################################################################################\n\nCoordBase::domainsize = \"minmax\"\n\nCoordBase::xmin = -1.00\nCoordBase::ymin = -1.00\nCoordBase::zmin = -1.00\nCoordBase::xmax = +1.00\nCoordBase::ymax = +1.00\nCoordBase::zmax = +1.00\nCoordBase::dx = 0.2\nCoordBase::dy = 0.2\nCoordBase::dz = 0.2\n\nCoordBase::boundary_size_x_lower = 3\nCoordBase::boundary_size_y_lower = 3\nCoordBase::boundary_size_z_lower = 3\nCoordBase::boundary_size_x_upper = 3\nCoordBase::boundary_size_y_upper = 3\nCoordBase::boundary_size_z_upper = 3\n\nCoordBase::boundary_shiftout_x_lower = 1\nCoordBase::boundary_shiftout_y_lower = 1\nCoordBase::boundary_shiftout_z_lower = 1\nCoordBase::boundary_shiftout_x_upper = 1\nCoordBase::boundary_shiftout_y_upper = 1\nCoordBase::boundary_shiftout_z_upper = 1\n\nCartGrid3D::type = \"coordbase\"\n\n##################################################################################\nActiveThorns = \"IOUtil Carpet CarpetLib CarpetInterp LoopControl CarpetReduce CarpetSlab\"\n##################################################################################\n\nCarpet::adaptive_stepsize = \"no\"\n\nCarpet::schedule_barriers = no\nCarpetLib::output_bboxes = no\nCarpet::init_fill_timelevels = \"yes\"\n\nCarpet::domain_from_coordbase = yes\nCarpet::max_refinement_levels = 5\n#Carpet::time_refinement_factors = \"[1,2,4,8]\"\n\ndriver::ghost_size = 3\nCarpet::use_buffer_zones = yes\n\nCarpet::prolongation_order_space = 5\nCarpet::prolongation_order_time = 2\n\nCarpet::convergence_level = 0\n\nCarpet::poison_new_timelevels = yes\nCarpetLib::poison_new_memory = yes\nCarpetLib::poison_value = 250\n\nCarpet::output_timers_every = 0\n\nCarpetLib::max_allowed_memory_MB = 8192\n\n##################################################################\nActiveThorns = \"CarpetRegrid2\"\n##################################################################\n\nCarpetRegrid2::num_centres = 1\nCarpetRegrid2::num_levels_1 = 4\nCarpetRegrid2::radius_1[1] = 1\nCarpetRegrid2::radius_1[2] = 1\nCarpetRegrid2::radius_1[3] = 1\n\n#################################\nActiveThorns = \"AEILocalInterp\"\nActiveThorns = \"Fortran\"\nActiveThorns = \"GenericFD\"\nActiveThorns = \"HDF5\"\nActiveThorns = \"InitBase\"\nActiveThorns = \"LocalInterp\"\n#################################\n\n#################################\nActiveThorns = \"MoL Time\"\n#################################\n\nMoL::ODE_Method = \"RK4\"\nMoL::MoL_Intermediate_Steps = 4\nMoL::MoL_Num_Scratch_Levels = 1\n\nTime::dtfac = 0.2\n\n\n###################################################################################################\nActiveThorns = \"CT_MultiLevel CT_Analytic\"\n###################################################################################################\n\nCT_MultiLevel::cycle_type = \"FMG cycle\"\nCT_MultiLevel::tol = 1e-12\nCT_MultiLevel::omega = 1\nCT_MultiLevel::fd_order = 4\nCT_MultiLevel::output_norms = \"yes\"\nCT_MultiLevel::nrelsteps_down = 50\nCT_MultiLevel::nrelsteps_up = 10\nCT_MultiLevel::nrelsteps_bottom = 50\nCT_MultiLevel::nrelsteps_top = 10\nCT_MultiLevel::topMGlevel = 3\nCT_MultiLevel::compare_to_exact = \"yes\"\nCT_MultiLevel::exact_solution_gfname[0] = \"CT_Analytic::epsi\"\nCT_MultiLevel::exact_laplacian_gfname[0] = \"CT_Analytic::elaplacian\"\n\nCT_MultiLevel::n0[0] = 0\nCT_MultiLevel::inipsi_gfname[0] = \"CT_Analytic::testinipsi\"\nCT_MultiLevel::cxx_gfname[0] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[0] = \"CT_Analytic::testczz\"\nCT_MultiLevel::c0_gfname[0] = \"CT_Analytic::testc0\"\n\nCT_Analytic::ampG = 1\nCT_Analytic::amp[0] = 1\nCT_Analytic::sigmax[0] = 0.5\nCT_Analytic::sigmay[0] = 0.5\nCT_Analytic::sigmaz[0] = 0.5\nCT_Analytic::free_data = \"exact\"\n\nCT_Analytic::other_timelevels = 3\n\n#################################\nActiveThorns = \"CarpetIOBasic\"\n#################################\n\nIOBasic::outInfo_every = 1\nIOBasic::outInfo_reductions = \"norm2\"\nIOBasic::outInfo_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::residual\n Carpet::physical_time_per_hour\n\"\n\n#################################\nActiveThorns = \"CarpetIOScalar\"\n#################################\n\nIO::out_dir = $parfile\nIO::out_fileinfo = \"none\"\n\nIOScalar::one_file_per_group = yes\n\nIOScalar::outScalar_every = 0\nIOScalar::outScalar_vars = \"\n\"\n\n#################################\nActiveThorns = \"CarpetIOASCII\"\n#################################\n\nIOASCII::one_file_per_group = yes\n\nIOASCII::output_symmetry_points = no\nIOASCII::out3D_ghosts = no\n\nIOASCII::out0D_criterion = \"divisor\"\nIOASCII::out0D_every = 0\nIOASCII::out0D_vars = \"\n\"\n\nIOASCII::output_all_timelevels = \"no\"\nIOASCII::out1D_criterion = \"divisor\"\nIOASCII::out1D_every = 1\nIOASCII::out1D_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::coeffs\n\tCT_MultiLevel::residual\n\tCT_MultiLevel::err\n\tCT_Analytic::testinipsi\n\tCT_Analytic::testc0\n\tCT_Analytic::epsi\n\"\n\nIOASCII::out2D_every = 0\nIOASCII::out2D_criterion = \"divisor\"\nIOASCII::out2D_vars = \"\n\"\n\nIOASCII::out3D_every = 0\nIOASCII::out3D_criterion = \"divisor\"\nIOASCII::out3D_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::coeffs\n\"\n\n#################################\nActivethorns = \"CarpetIOHDF5\"\n#################################\n\nIOHDF5::out_criterion = \"divisor\"\nIOHDF5::out_every = 0\nIOHDF5::one_file_per_group = yes\nIOHDF5::compression_level = 0\nIOHDF5::out_vars = \"\n\tCT_MultiLevel::psi\n\tCT_MultiLevel::err\n\tCT_MultiLevel::residual\n\"\n\nIOHDF5::checkpoint = \"no\"\n", "poisson/trunc_norm_eqn0.asc": 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"poisson/ct_multilevel-psi.x.asc": "# 1D ASCII output created by CarpetIOASCII\n#\n0\t0\t0 0 0\t0 128 128\t0\t-1.6 0 0\t0.00597602289500594\n0\t0\t0 0 0\t16 128 128\t0\t-1.4 0 0\t0.0198410947443703\n0\t0\t0 0 0\t32 128 128\t0\t-1.2 0 0\t0.0561347628341337\n0\t0\t0 0 0\t48 128 128\t0\t-1 0 0\t0.13533671264505\n0\t0\t0 0 0\t64 128 128\t0\t-0.8 0 0\t0.278049946340191\n0\t0\t0 0 0\t80 128 128\t0\t-0.6 0 0\t0.486775788771317\n0\t0\t0 0 0\t96 128 128\t0\t-0.4 0 0\t0.72618229852027\n0\t0\t0 0 0\t112 128 128\t0\t-0.2 0 0\t0.923156139827188\n0\t0\t0 0 0\t128 128 128\t0\t0 0 0\t1.00004143630917\n0\t0\t0 0 0\t144 128 128\t0\t0.2 0 0\t0.923154070041884\n0\t0\t0 0 0\t160 128 128\t0\t0.4 0 0\t0.72617885373233\n0\t0\t0 0 0\t176 128 128\t0\t0.6 0 0\t0.486772227341196\n0\t0\t0 0 0\t192 128 128\t0\t0.8 0 0\t0.278047538986229\n0\t0\t0 0 0\t208 128 128\t0\t1 0 0\t0.135336423027579\n0\t0\t0 0 0\t224 128 128\t0\t1.2 0 0\t0.0561347628341337\n0\t0\t0 0 0\t240 128 128\t0\t1.4 0 0\t0.0198410947443703\n0\t0\t0 0 0\t256 128 128\t0\t1.6 0 0\t0.00597602289500594\n\n#\n\n0\t0\t1 0 0\t24 128 128\t0\t-1.3 0 0\t0.0340474547345993\n0\t0\t1 0 0\t32 128 128\t0\t-1.2 0 0\t0.0561347628341337\n0\t0\t1 0 0\t40 128 128\t0\t-1.1 0 0\t0.0889216174593863\n0\t0\t1 0 0\t48 128 128\t0\t-1 0 0\t0.13533671264505\n0\t0\t1 0 0\t56 128 128\t0\t-0.9 0 0\t0.197905895009186\n0\t0\t1 0 0\t64 128 128\t0\t-0.8 0 0\t0.278049946340191\n0\t0\t1 0 0\t72 128 128\t0\t-0.7 0 0\t0.375329217284334\n0\t0\t1 0 0\t80 128 128\t0\t-0.6 0 0\t0.486775788771317\n0\t0\t1 0 0\t88 128 128\t0\t-0.5 0 0\t0.606559326176901\n0\t0\t1 0 0\t96 128 128\t0\t-0.4 0 0\t0.72618229852027\n0\t0\t1 0 0\t104 128 128\t0\t-0.3 0 0\t0.835307263593405\n0\t0\t1 0 0\t112 128 128\t0\t-0.2 0 0\t0.923156139827188\n0\t0\t1 0 0\t120 128 128\t0\t-0.1 0 0\t0.980239965546103\n0\t0\t1 0 0\t128 128 128\t0\t0 0 0\t1.00004143630917\n0\t0\t1 0 0\t136 128 128\t0\t0.1 0 0\t0.980238887491577\n0\t0\t1 0 0\t144 128 128\t0\t0.2 0 0\t0.923154070041884\n0\t0\t1 0 0\t152 128 128\t0\t0.3 0 0\t0.835304376544086\n0\t0\t1 0 0\t160 128 128\t0\t0.4 0 0\t0.72617885373233\n0\t0\t1 0 0\t168 128 128\t0\t0.5 0 0\t0.606555649150984\n0\t0\t1 0 0\t176 128 128\t0\t0.6 0 0\t0.486772227341196\n0\t0\t1 0 0\t184 128 128\t0\t0.7 0 0\t0.375326090886606\n0\t0\t1 0 0\t192 128 128\t0\t0.8 0 0\t0.278047538986229\n0\t0\t1 0 0\t200 128 128\t0\t0.9 0 0\t0.197904497700647\n0\t0\t1 0 0\t208 128 128\t0\t1 0 0\t0.135336423027579\n0\t0\t1 0 0\t216 128 128\t0\t1.1 0 0\t0.0889216174593863\n0\t0\t1 0 0\t224 128 128\t0\t1.2 0 0\t0.0561347628341337\n0\t0\t1 0 0\t232 128 128\t0\t1.3 0 0\t0.0340474547345993\n\n#\n\n0\t0\t2 0 0\t36 128 128\t0\t-1.15 0 0\t0.0710053537396369\n0\t0\t2 0 0\t40 128 128\t0\t-1.1 0 0\t0.0889216174593863\n0\t0\t2 0 0\t44 128 128\t0\t-1.05 0 0\t0.110250525304485\n0\t0\t2 0 0\t48 128 128\t0\t-1 0 0\t0.13533671264505\n0\t0\t2 0 0\t52 128 128\t0\t-0.95 0 0\t0.164478843297834\n0\t0\t2 0 0\t56 128 128\t0\t-0.9 0 0\t0.197905895009186\n0\t0\t2 0 0\t60 128 128\t0\t-0.85 0 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0\t1.00004143630917\n0\t0\t2 0 0\t132 128 128\t0\t0.05 0 0\t0.995053471667747\n0\t0\t2 0 0\t136 128 128\t0\t0.1 0 0\t0.980238887491577\n0\t0\t2 0 0\t140 128 128\t0\t0.15 0 0\t0.956036598986379\n0\t0\t2 0 0\t144 128 128\t0\t0.2 0 0\t0.923154070041884\n0\t0\t2 0 0\t148 128 128\t0\t0.25 0 0\t0.882532964491053\n0\t0\t2 0 0\t152 128 128\t0\t0.3 0 0\t0.835304376544086\n0\t0\t2 0 0\t156 128 128\t0\t0.35 0 0\t0.782736608562923\n0\t0\t2 0 0\t160 128 128\t0\t0.4 0 0\t0.72617885373233\n0\t0\t2 0 0\t164 128 128\t0\t0.45 0 0\t0.667004254563707\n0\t0\t2 0 0\t168 128 128\t0\t0.5 0 0\t0.606555649150984\n0\t0\t2 0 0\t172 128 128\t0\t0.55 0 0\t0.546096915163065\n0\t0\t2 0 0\t176 128 128\t0\t0.6 0 0\t0.486772227341196\n0\t0\t2 0 0\t180 128 128\t0\t0.65 0 0\t0.429574822750066\n0\t0\t2 0 0\t184 128 128\t0\t0.7 0 0\t0.375326090886606\n0\t0\t2 0 0\t188 128 128\t0\t0.75 0 0\t0.324665043888652\n0\t0\t2 0 0\t192 128 128\t0\t0.8 0 0\t0.278047538986229\n0\t0\t2 0 0\t196 128 128\t0\t0.85 0 0\t0.235754067225185\n0\t0\t2 0 0\t200 128 128\t0\t0.9 0 0\t0.197904497700647\n0\t0\t2 0 0\t204 128 128\t0\t0.95 0 0\t0.16447799435379\n0\t0\t2 0 0\t208 128 128\t0\t1 0 0\t0.135336423027579\n0\t0\t2 0 0\t212 128 128\t0\t1.05 0 0\t0.110250525304485\n0\t0\t2 0 0\t216 128 128\t0\t1.1 0 0\t0.0889216174593863\n0\t0\t2 0 0\t220 128 128\t0\t1.15 0 0\t0.071005353739637\n\n#\n\n0\t0\t3 0 0\t42 128 128\t0\t-1.075 0 0\t0.0991372525107473\n0\t0\t3 0 0\t44 128 128\t0\t-1.05 0 0\t0.110250525304485\n0\t0\t3 0 0\t46 128 128\t0\t-1.025 0 0\t0.122303453346901\n0\t0\t3 0 0\t48 128 128\t0\t-1 0 0\t0.13533671264505\n0\t0\t3 0 0\t50 128 128\t0\t-0.975 0 0\t0.149384701696089\n0\t0\t3 0 0\t52 128 128\t0\t-0.95 0 0\t0.164478843297834\n0\t0\t3 0 0\t54 128 128\t0\t-0.925 0 0\t0.180645658349529\n0\t0\t3 0 0\t56 128 128\t0\t-0.9 0 0\t0.197905895009186\n0\t0\t3 0 0\t58 128 128\t0\t-0.875 0 0\t0.216273732679358\n0\t0\t3 0 0\t60 128 128\t0\t-0.85 0 0\t0.235756003098669\n0\t0\t3 0 0\t62 128 128\t0\t-0.825 0 0\t0.256351436580793\n0\t0\t3 0 0\t64 128 128\t0\t-0.8 0 0\t0.278049946340191\n0\t0\t3 0 0\t66 128 128\t0\t-0.775 0 0\t0.300831964728586\n0\t0\t3 0 0\t68 128 128\t0\t-0.75 0 0\t0.324667845779867\n0\t0\t3 0 0\t70 128 128\t0\t-0.725 0 0\t0.349517348753616\n0\t0\t3 0 0\t72 128 128\t0\t-0.7 0 0\t0.375329217284334\n0\t0\t3 0 0\t74 128 128\t0\t-0.675 0 0\t0.40204086826382\n0\t0\t3 0 0\t76 128 128\t0\t-0.65 0 0\t0.429578203719637\n0\t0\t3 0 0\t78 128 128\t0\t-0.625 0 0\t0.45785555772179\n0\t0\t3 0 0\t80 128 128\t0\t-0.6 0 0\t0.486775788771317\n0\t0\t3 0 0\t82 128 128\t0\t-0.575 0 0\t0.516230526217329\n0\t0\t3 0 0\t84 128 128\t0\t-0.55 0 0\t0.546100577037857\n0\t0\t3 0 0\t86 128 128\t0\t-0.525 0 0\t0.576256496835045\n0\t0\t3 0 0\t88 128 128\t0\t-0.5 0 0\t0.606559326176901\n0\t0\t3 0 0\t90 128 128\t0\t-0.475 0 0\t0.636861490513147\n0\t0\t3 0 0\t92 128 128\t0\t-0.45 0 0\t0.667007858857746\n0\t0\t3 0 0\t94 128 128\t0\t-0.425 0 0\t0.696836953327272\n0\t0\t3 0 0\t96 128 128\t0\t-0.4 0 0\t0.72618229852027\n0\t0\t3 0 0\t98 128 128\t0\t-0.375 0 0\t0.754873896689028\n0\t0\t3 0 0\t100 128 128\t0\t-0.35 0 0\t0.782739811764899\n0\t0\t3 0 0\t102 128 128\t0\t-0.325 0 0\t0.8096078426241\n0\t0\t3 0 0\t104 128 128\t0\t-0.3 0 0\t0.835307263593405\n0\t0\t3 0 0\t106 128 128\t0\t-0.275 0 0\t0.859670608160523\n0\t0\t3 0 0\t108 128 128\t0\t-0.25 0 0\t0.882535470232183\n0\t0\t3 0 0\t110 128 128\t0\t-0.225 0 0\t0.903746296125515\n0\t0\t3 0 0\t112 128 128\t0\t-0.2 0 0\t0.923156139827188\n0\t0\t3 0 0\t114 128 128\t0\t-0.175 0 0\t0.940628353939765\n0\t0\t3 0 0\t116 128 128\t0\t-0.15 0 0\t0.956038189173725\n0\t0\t3 0 0\t118 128 128\t0\t-0.125 0 0\t0.969274276240433\n0\t0\t3 0 0\t120 128 128\t0\t-0.1 0 0\t0.980239965546103\n0\t0\t3 0 0\t122 128 128\t0\t-0.075 0 0\t0.988854502155678\n0\t0\t3 0 0\t124 128 128\t0\t-0.05 0 0\t0.99505401605091\n0\t0\t3 0 0\t126 128 128\t0\t-0.025 0 0\t0.99879231069841\n0\t0\t3 0 0\t128 128 128\t0\t0 0 0\t1.00004143630917\n0\t0\t3 0 0\t130 128 128\t0\t0.025 0 0\t0.99879203783884\n0\t0\t3 0 0\t132 128 128\t0\t0.05 0 0\t0.995053471667747\n0\t0\t3 0 0\t134 128 128\t0\t0.075 0 0\t0.988853688924957\n0\t0\t3 0 0\t136 128 128\t0\t0.1 0 0\t0.980238887491577\n0\t0\t3 0 0\t138 128 128\t0\t0.125 0 0\t0.969272938743864\n0\t0\t3 0 0\t140 128 128\t0\t0.15 0 0\t0.956036598986379\n0\t0\t3 0 0\t142 128 128\t0\t0.175 0 0\t0.940626519193319\n0\t0\t3 0 0\t144 128 128\t0\t0.2 0 0\t0.923154070041884\n0\t0\t3 0 0\t146 128 128\t0\t0.225 0 0\t0.903744002213114\n0\t0\t3 0 0\t148 128 128\t0\t0.25 0 0\t0.882532964491053\n0\t0\t3 0 0\t150 128 128\t0\t0.275 0 0\t0.859667904259944\n0\t0\t3 0 0\t152 128 128\t0\t0.3 0 0\t0.835304376544086\n0\t0\t3 0 0\t154 128 128\t0\t0.325 0 0\t0.809604788731639\n0\t0\t3 0 0\t156 128 128\t0\t0.35 0 0\t0.782736608562923\n0\t0\t3 0 0\t158 128 128\t0\t0.375 0 0\t0.754870562848565\n0\t0\t3 0 0\t160 128 128\t0\t0.4 0 0\t0.72617885373233\n0\t0\t3 0 0\t162 128 128\t0\t0.425 0 0\t0.696833418156084\n0\t0\t3 0 0\t164 128 128\t0\t0.45 0 0\t0.667004254563707\n0\t0\t3 0 0\t166 128 128\t0\t0.475 0 0\t0.636857838847128\n0\t0\t3 0 0\t168 128 128\t0\t0.5 0 0\t0.606555649150984\n0\t0\t3 0 0\t170 128 128\t0\t0.525 0 0\t0.57625281648018\n0\t0\t3 0 0\t172 128 128\t0\t0.55 0 0\t0.546096915163065\n0\t0\t3 0 0\t174 128 128\t0\t0.575 0 0\t0.516226904190358\n0\t0\t3 0 0\t176 128 128\t0\t0.6 0 0\t0.486772227341196\n0\t0\t3 0 0\t178 128 128\t0\t0.625 0 0\t0.45785207690285\n0\t0\t3 0 0\t180 128 128\t0\t0.65 0 0\t0.429574822750066\n0\t0\t3 0 0\t182 128 128\t0\t0.675 0 0\t0.402037605643161\n0\t0\t3 0 0\t184 128 128\t0\t0.7 0 0\t0.375326090886606\n0\t0\t3 0 0\t186 128 128\t0\t0.725 0 0\t0.349514376001804\n0\t0\t3 0 0\t188 128 128\t0\t0.75 0 0\t0.324665043888652\n0\t0\t3 0 0\t190 128 128\t0\t0.775 0 0\t0.300829351061053\n0\t0\t3 0 0\t192 128 128\t0\t0.8 0 0\t0.278047538986229\n0\t0\t3 0 0\t194 128 128\t0\t0.825 0 0\t0.256349254886239\n0\t0\t3 0 0\t196 128 128\t0\t0.85 0 0\t0.235754067225185\n0\t0\t3 0 0\t198 128 128\t0\t0.875 0 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*======================================================================*\n% Cactus Thorn template for ThornGuide documentation\n% Author: Ian Kelley\n% Date: Sun Jun 02, 2002\n% $Header$\n%\n% Thorn documentation in the latex file doc/documentation.tex\n% will be included in ThornGuides built with the Cactus make system.\n% The scripts employed by the make system automatically include\n% pages about variables, parameters and scheduling parsed from the\n% relevant thorn CCL files.\n%\n% This template contains guidelines which help to assure that your\n% documentation will be correctly added to ThornGuides. More\n% information is available in the Cactus UsersGuide.\n%\n% Guidelines:\n% - Do not change anything before the line\n% % START CACTUS THORNGUIDE\",\n% except for filling in the title, author, date, etc. fields.\n% - Each of these fields should only be on ONE line.\n% - Author names should be separated with a \\\\ or a comma.\n% - You can define your own macros, but they must appear after\n% the START CACTUS THORNGUIDE line, and must not redefine standard\n% latex commands.\n% - To avoid name clashes with other thorns, 'labels', 'citations',\n% 'references', and 'image' names should conform to the following\n% convention:\n% ARRANGEMENT_THORN_LABEL\n% For example, an image wave.eps in the arrangement CactusWave and\n% thorn WaveToyC should be renamed to CactusWave_WaveToyC_wave.eps\n% - Graphics should only be included using the graphicx package.\n% More specifically, with the \"\\includegraphics\" command. Do\n% not specify any graphic file extensions in your .tex file. This\n% will allow us to create a PDF version of the ThornGuide\n% via pdflatex.\n% - References should be included with the latex \"\\bibitem\" command.\n% - Use \\begin{abstract}...\\end{abstract} instead of \\abstract{...}\n% - Do not use \\appendix, instead include any appendices you need as\n% standard sections.\n% - For the benefit of our Perl scripts, and for future extensions,\n% please use simple latex.\n%\n% *======================================================================*\n%\n% Example of including a graphic image:\n% \\begin{figure}[ht]\n% \t\\begin{center}\n% \t \\includegraphics[width=6cm]{MyArrangement_MyThorn_MyFigure}\n% \t\\end{center}\n% \t\\caption{Illustration of this and that}\n% \t\\label{MyArrangement_MyThorn_MyLabel}\n% \\end{figure}\n%\n% Example of using a label:\n% \\label{MyArrangement_MyThorn_MyLabel}\n%\n% Example of a citation:\n% \\cite{MyArrangement_MyThorn_Author99}\n%\n% Example of including a reference\n% \\bibitem{MyArrangement_MyThorn_Author99}\n% {J. Author, {\\em The Title of the Book, Journal, or periodical}, 1 (1999),\n% 1--16. {\\tt http://www.nowhere.com/}}\n%\n% *======================================================================*\n\n% If you are using CVS use this line to give version information\n% $Header$\n\n\\documentclass{article}\n\n% Use the Cactus ThornGuide style file\n% (Automatically used from Cactus distribution, if you have a\n% thorn without the Cactus Flesh download this from the Cactus\n% homepage at www.cactuscode.org)\n\\usepackage{../../../../doc/latex/cactus}\n\n\\begin{document}\n\n% The author of the documentation\n\\author{Eloisa Bentivegna \\textless eloisa.bentivegna@ct.infn.it\\textgreater}\n\n% The title of the document (not necessarily the name of the Thorn)\n\\title{CT\\_MultiLevel}\n\n% the date your document was last changed, if your document is in CVS,\n% please use:\n% \\date{$ $Date: 2004-01-07 15:12:39 -0500 (Wed, 07 Jan 2004) $ $}\n\\date{May 27 2013}\n\n\\maketitle\n\n% Do not delete next line\n% START CACTUS THORNGUIDE\n\n% Add all definitions used in this documentation here\n% \\def\\mydef etc\n\n\\newcommand{\\beq}{\\begin{equation}}\n\\newcommand{\\eeq}{\\end{equation}}\n\n% Add an abstract for this thorn's documentation\n\\begin{abstract}\nThis thorn implements a multigrid solver for systems of elliptic\npartial differential equations. It uses \\texttt{Carpet}'s\ninterface to handle loops over the grid hierarchy and pass \ninformation between different components. The system of equations\nis passed to the solver via parameters pointing to the external\ngrid functions that hold the equation coefficients. \n\\end{abstract}\n\n% The following sections are suggestive only.\n% Remove them or add your own.\n\n\\section{Introduction}\n\\texttt{CT\\_MultiLevel} is a Cactus thorn that implements a multigrid\nsolver for elliptic partial differential equations (PDEs). The implementation\nis rather standard, and it also allows for local AMR grids\n(in which case it uses a rudimentary \\emph{multilevel} algorithm).\n\nThis thorn requires \\texttt{Carpet}, which it uses to manage the \naccess to the grid structure (via the \\texttt{BEGIN\\_*\\_LOOP} and \n\\texttt{END\\_*\\_LOOP} macros) and to pass information between the \ndifferent levels (via the restriction and prolongation operators).\n\nStructurally, the solver can tackle any type of equation or system\nof equations, their coefficients being passed to \\texttt{CT\\_MultiLevel} \nvia string parameters holding the names of the corresponding grid \nfunction. The thorn comes with a number of test cases which should \nbe easy to customize and extend.\n\n\\section{Principle of multigrid}\nMultigrid schemes are designed to solve elliptic equations on a \nhierarchy of grids, with the goal of speeding up the convergence \nrate of relaxation algorithms (such as Gauss-Seidel) by eliminating\ndifferent frequency modes of the solution error on different grids.\nIt is known that relaxation techniques are very effective at \neliminating the high-frequency part of the error; when solving an \nelliptic PDE on a grid, it is then advantageous to relax it on a \ncoarser grid beforehand and interpolate the result back onto the\noriginal grid. Complex schemes involving several grid levels, each\nwith a different PDE, can be designed to maximize the speed up.\nPlease refer to~\\cite{Briggs:2000fk} for the details.\n\n\\section{Using This Thorn}\n\\texttt{CT\\_MultiLevel}, along with the rest of the \\texttt{Cosmology}\narrangement, is released under the General Public License, version 2\nand higher. The copyright of this thorn remains with myself.\n\n\\subsection{Obtaining This Thorn}\n\\texttt{CT\\_MultiLevel} is publicly available in COSMOTOOLKIT's git \nrepository:\n\\begin{verbatim}\n git clone https://eloisa@bitbucket.org/eloisa/cosmology.git\n\\end{verbatim}\nA helper thorn \\texttt{CT\\_Analytic} is available under the same repository.\n\n\\subsection{Basic Usage}\nIn order to solve an elliptic PDE with \\texttt{CT\\_MultiLevel},\n\\texttt{CT\\_MultiLevel} can be simply compiled in, with the \nrequirement that \\texttt{Carpet} is compiled as well. The thorn \nalso inherits from \\texttt{boundary} and \\texttt{grid} for boundary \nAPIs and coordinate labels.\n\nCurrently, the equation is solved in a single schedule call at \n\\texttt{CCTK\\_INITIAL}, in \\texttt{GLOBAL\\_LATE} mode (to ensure\nthat necessary objects such as the grid arrays have been populated).\n\nAs the equation coefficients will be set by grid functions, a thorn\nallocating and setting these grid functions to the desired values\nhas to be included. Another thorn in the \\texttt{Cosmology} arrangement,\n\\texttt{CT\\_Analytic}, serves this purpose. Grid functions of other\norigin are naturally just as good.\n\nEach equation in the system to solve is parametrized as\nfollows:\n\\begin{eqnarray}\nc_{xx} \\partial_{xx} \\psi + c_{xy} \\partial_{xy} \\psi + c_{xz} \\partial_{xz} \\psi + \nc_{yy} \\partial_{yy} \\psi + c_{yz} \\partial_{yz} \\psi + c_{zz} \\partial_{zz} \\psi &+& \\\\\nc_{x} \\partial_{x} \\psi + c_{y} \\partial_{y} \\psi + c_{z} \\partial_{z} \\psi +\nc_{0} \\psi^{n_0} + c_{1} \\psi^{n_1} + c_{2} \\psi^{n_2} + c_{3} \\psi^{n_3} + c_4 \\psi^{n_4} &=& 0\n\\end{eqnarray}\nAll the coefficients $c_*$ and the powers $n_*$ can be specified by\nsetting the parameters \\texttt{*\\_gfname[*]} to the desired grid \nfunction name. These parameters are arrays to allow for the solution \nof systems of equations.\n\nThe only other parameter which must be set to ensure correct \noperation is \\texttt{CT\\_MultiLevel::topMGlevel}, which tells the\nsolver which is the finest refinement level that covers the entire\ndomain in which the equation is to be solved. All levels below and\nincluding this will be used in the classical multigrid sense\n(e.g., in a V- or FMG-cycle). The ones above will be treated as\nlocal AMR boxes, and be solved via a multilevel prescription; \npresently, this involves simply interpolating the solution from\nthe \\texttt{topMGlevel} refinement level at the end of the \nmultigrid part and relaxing it progressively, from coarser to \nfiner, on all the local grids. \n\nOther parameters control the stopping criteria (numbers of \nrelaxation sweeps and residual tolerance), the finite-differencing \norder used to discretized the equation, the number of equations\nin the system, and whether the solution error should be calculated\n(this obviously requires the exact solution to be known and\nstored in a grid function, its name passed to \\texttt{CT\\_MultiLevel}\nvia the usual parameter mechanism).\n\nConcrete examples on how to set these parameters are provided\nbelow.\n\n\\subsection{Special Behaviour}\nWhen the equation coefficients cannot be passed in via external\ngrid functions (as is the case, for instance, when solving a\ncoupled system of PDEs), then one can resort to auxiliary functions,\nwhich are recalculated after each relaxation sweep. The actual\nalgorithm used to populate these coefficient has to be provided\nby the user; some examples are provided under \\texttt{src/auxiliaries}.\nThese values are stored in \\texttt{CT\\_MultiLevel}'s \\texttt{auxiliaries}\nvariable group.\n\nAll coefficients, auxiliaries, and other useful grid functions are\nstored in the pointer structure \\texttt{coeffptr}, to which the user\ncan further append pointers to extra external grid functions, which \nare not used as PDE coefficients (and thus do not need additional \nstorage space and shouldn't be introduced as auxiliaries), but are \nstill needed by the solver. Examples can be found under \n\\texttt{src/extra}.\n \nFinally, if variable resetting is necessary after each relaxation\nstep (for instance, when solving linear problems in periodic domains),\na suitable calculation needs to be provided by the user, similar to\nthe examples in \\texttt{src/integral}.\n\n\\subsection{Interaction With Other Thorns}\n\\texttt{CT\\_MultiLevel} uses some of \\texttt{Carpet}'s macros to\naccess different components of a grid hierarchy, and its prolongation\nand restriction operators to pass information between them.\n\nFurthermore, \\texttt{CT\\_MultiLevel} needs at least one external\nthorn to set the PDE coefficients. The helper thorn \\texttt{CT\\_Analytic}\ncan be used to this purpose, but any set of external grid functions \nwill serve the purpose.\n\n\\subsection{Examples}\nThe solver is described in~\\cite{Bentivegna:2013xna}, along with a number\nof examples. I rediscuss some of those below from the technical\nstandpoint, highlighting which parameters need to be set in each case\nand whether other information is required from the user.\n\n\\subsection{Poisson's equation}\nPoisson's equation reads:\n\\beq\n\\Delta \\psi + \\rho = 0\n\\eeq\nwhere $\\rho$ is a known source function and $\\psi$ is an unknown\nto solve for. Its Laplacian, $\\Delta \\psi$, simply represents the\nsum of its diagonal second-order derivatives:\n\\beq\n\\Delta \\psi = \\partial_{xx} \\psi + \\partial_{yy} \\psi + \\partial_{zz} \\psi\n\\eeq\nso that \\texttt{cxx\\_gfname[0]}, \\texttt{cyy\\_gfname[0]} and \\texttt{czz\\_gfname[0]}\nall have to be set to one. The source term can be specified freely.\n\\texttt{CT\\_Analytic} can be used to set all coefficients, e.g. \nsetting the \\texttt{CT\\_Analytic::free\\_data} parameter to \\texttt{exact}, \nwhere the coefficients of the diagonal second-order derivatives are\nall one, the source term can be set to a linear combination of a\ngaussian, a sine, and a $1/r$ term, and all the other coefficients\ndefault to zero. To choose a gaussian source term, for instance, one\ncan set:\n\\begin{verbatim}\nCT_Analytic::free_data = \"exact\"\nCT_Analytic::ampG = 1\nCT_Analytic::sigma = 0.5\n\\end{verbatim}\nand then pass the relevant grid functions to \\texttt{CT\\_MultiLevel}:\n\\begin{verbatim}\nCT_MultiLevel::cxx_gfname[0] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[0] = \"CT_Analytic::testczz\"\nCT_MultiLevel::c0_gfname[0] = \"CT_Analytic::testc0\"\nCT_MultiLevel::n0[0] = 0\n\\end{verbatim}\n\\texttt{CT\\_Analytic} can also be used to set the initial guess for\nthe solver:\n\\begin{verbatim}\nCT_MultiLevel::inipsi_gfname[0] = \"CT_Analytic::testinipsi\"\n\\end{verbatim}\nAny coefficient that is not specified explicitly via a parameter \nwill be initialized to zero.\n\nOther parameters can be used to tune the solver's behavior, \nincluding the cycling mode through the different levels and the\nstopping criterion. The parameter file \\texttt{par/poisson.par}\nprovides a concrete example.\n\n\\subsection{The Einstein constraint system for a spherical distribution of matter}\nLet's consider Einstein's constraints in the Lichnerowicz-York form\nand in a conformally-flat space, \ni.e. a coupled system of four PDEs for the four functions $\\psi$ and \n$X_i$:\n\\begin{eqnarray}\n\\label{eq:CTT}\n \\Delta \\psi - \\frac{K^2}{12}\\,\\psi^5 + \\frac{1}{8} {A}_{ij} {A}^{ij} \\psi^{-7} = - 2 \\pi \\rho \\psi^5 \\\\\n \\Delta X_i + \\partial_i \\partial_j X^j - \\frac{2}{3} \\psi^6 \\delta^{ij} \\partial_i K = 8 \\pi j^i \\psi^{10}\n\\end{eqnarray} \nwhere\n\\beq\nA_{ij}=\\partial_i X_j + \\partial_j X_i + \\frac{2}{3} \\; \\delta_{ij} \\partial_k X^k\n\\eeq\nand $K$, $\\rho$ and $j^i$ are freely specifiable functions.\n\nDue to conformal flatness, again $\\Delta = \\partial_{xx} + \\partial_{yy} \n+ \\partial_{zz}$. However, in this case we have the additional\ncomplication that the coefficient of the $\\psi^{-7}$ term in the\nfirst equation depends on $X^i$, and therefore has to be updated\nduring the solution process. This is accomplished by storing this \ncoefficient in an auxiliary function, filled by the function\n\\texttt{CT\\_SetAuxiliaries} initially and after each Gauss-Seidel \niteration. The recipe to fill this grid function is contained in\n\\texttt{src/auxiliaries/Lump.cc}.\n\nThe parameter specification for this case is then:\n\\begin{verbatim}\nCT_Analytic::free_data = \"Lump\"\nCT_Analytic::Kc = -0.1\nCT_Analytic::ampG = 1\nCT_Analytic::ampC = 1\nCT_Analytic::ampV = 0.1\nCT_Analytic::sigma = 0.2\nCT_Analytic::vecA = 0.6\n\\end{verbatim}\nwhich specifies the equation coefficients and the free data \n$K$, $\\rho$ and $X^i$, and:\n\\begin{verbatim}\nCT_MultiLevel::inipsi_gfname[0] = \"CT_Analytic::testinipsi\"\nCT_MultiLevel::cxx_gfname[0] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[0] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[0] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[0] = 5\nCT_MultiLevel::c0_gfname[0] = \"CT_Analytic::testc0\"\nCT_MultiLevel::n1[0] = 0\nCT_MultiLevel::c1_gfname[0] = \"CT_Analytic::testc1\"\nCT_MultiLevel::n2[0] = -7\nCT_MultiLevel::c2_gfname[0] = \"CT_MultiLevel::ct_auxiliary[0]\"\n\nCT_MultiLevel::inipsi_gfname[1] = \"CT_Analytic::testinixx\"\nCT_MultiLevel::cxx_gfname[1] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[1] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[1] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[1] = 0\nCT_MultiLevel::c0_gfname[1] = \"CT_Analytic::testc2\"\nCT_MultiLevel::n1[1] = 0\nCT_MultiLevel::c1_gfname[1] = \"CT_MultiLevel::ct_auxiliary[1]\"\n\nCT_MultiLevel::inipsi_gfname[2] = \"CT_Analytic::testinixy\"\nCT_MultiLevel::cxx_gfname[2] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[2] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[2] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[2] = 0\nCT_MultiLevel::c0_gfname[2] = \"CT_Analytic::testc3\"\nCT_MultiLevel::n1[2] = 0\nCT_MultiLevel::c1_gfname[2] = \"CT_MultiLevel::ct_auxiliary[2]\"\n\nCT_MultiLevel::inipsi_gfname[3] = \"CT_Analytic::testinixz\"\nCT_MultiLevel::cxx_gfname[3] = \"CT_Analytic::testcxx\"\nCT_MultiLevel::cyy_gfname[3] = \"CT_Analytic::testcyy\"\nCT_MultiLevel::czz_gfname[3] = \"CT_Analytic::testczz\"\nCT_MultiLevel::n0[3] = 0\nCT_MultiLevel::c0_gfname[3] = \"CT_Analytic::testc4\"\nCT_MultiLevel::n1[3] = 0\nCT_MultiLevel::c1_gfname[3] = \"CT_MultiLevel::ct_auxiliary[3]\"\n\\end{verbatim}\nwhich informs \\texttt{CT\\_MultiLevel} on the grid functions holding\nthe coefficients and on the existence of auxiliary functions.\n\nFurther parameters control other aspects of the solution, and can be\nfound in \\texttt{par/constraints\\_spherical.par}. In particular, the\nparameter \\texttt{CT\\_MultiLevel::number\\_of\\_equations} has to be set\nexplicitly to four to accomodate the full system of equations.\n\n\\section{History}\nThe development of this solver has been financed by the European\nCommission's $7^{\\rm th}$ Framework through a Marie Curie IR Grant \n(PIRG05-GA-2009-249290, COSMOTOOLKIT). Please direct any feedback, \nas well as requests for support, to \n\\href{mailto:eloisa.bentivegna@aei.mpg.de}{eloisa.bentivegna@aei.mpg.de}.\n\nLars Andersson, Miko\\l{}aj Korzy\\'nski, Ian Hinder, Bruno Mundim, \nOliver Rinne and Erik Schnetter have also contributed insight and\nsuggestions that have partly offset my bad judgement on many issues.\nAll remaining errors and bugs are naturally my own responsibility. \n\n\\begin{thebibliography}{9}\n\n\\bibitem{Briggs:2000fk}\nBriggs W, Henson V and McCormick S 2000 {\\em A Multigrid Tutorial\\/}\n Miscellaneous Bks (Society for Industrial and Applied Mathematics) ISBN\n 9780898714623\n\n\\bibitem{Bentivegna:2013xna}\nBentivegna E 2013 \\textit{Solving the Einstein constraints in periodic spaces \nwith a multigrid approach} (\\textit{Preprint} \n\\href{http://arxiv.org/abs/arXiv:1305.5576}{gr-qc/1305.5576})\n\n\\end{thebibliography}\n\n% Do not delete next line\n% END CACTUS THORNGUIDE\n\n\\end{document}\n" } }