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#1/20 1199592517 0 0 100644 8556 `
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xN _ARCHITECTURE _BISECTION_SAFETY _CHECK_INPUT _COARSEN_EWGTS _COARSEN_RATIO_MIN _COARSEN_VWGTS _COARSE_KL_BOTTOM _COARSE_NLEVEL_KL _COARSE_NLEVEL_RQI _CUT_TO_HOP_COST _DEBUG_ASSIGN _DEBUG_BPMATCH _DEBUG_COARSEN _DEBUG_CONNECTED _DEBUG_EVECS _DEBUG_INERTIAL _DEBUG_INPUT _DEBUG_INTERNAL _DEBUG_KL _DEBUG_MACH_PARAMS _DEBUG_MEMORY _DEBUG_OPTIMIZE _DEBUG_PARAMS _DEBUG_PERTURB _DEBUG_REFINE_MAP _DEBUG_REFINE_PART _DEBUG_SIMULATOR _DEBUG_TRACE _ECHO _EIGEN_TOLERANCE _FREE_GRAPH _HEAVY_MATCH _INTERNAL_VERTICES _IN_ASSIGN_INV _KL_BAD_MOVES _KL_IMBALANCE _KL_METRIC _KL_NTRIES_BAD _KL_ONLY_BNDY _KL_RANDOM _KL_UNDO_LIST _LANCZOS_CONVERGENCE_MODE _LANCZOS_MAXITNS _LANCZOS_SO_INTERVAL _LANCZOS_SO_PRECISION _LANCZOS_TIME _LANCZOS_TYPE _MAKE_CONNECTED _MAKE_VWGTS _MAPPING_TYPE _MATCH_TYPE _NPERTURB _NSQRTS _OPT3D_NTRIES _OUTPUT_ASSIGN _OUTPUT_METRICS _OUTPUT_TIME _OUT_ASSIGN_INV _PARAMS_FILENAME _PERTURB _PERTURB_MAX _PRINT_HEADERS _PROMPT _RANDOM_SEED _REFINE_MAP _REFINE_PARTITION _RQI_CONVERGENCE_MODE _SEQUENCE _SEQ_FILENAME _SRESTOL _TERM_PROP _TIME_KERNELS _WARNING_EVECS _WARNING_MISTOL _WARNING_ORTHTOL _Using_Main _interface _balance _divide _Assign_In_File_Name _DOUBLE_EPSILON _DOUBLE_MAX _EXPERT _Geometry_File_Name _Graph_File_Name _Output_File _SQRTS _submain _input_assign _check_input _input_queries _input_geom _input_graph _BDY_COST _BDY_HOP_COST _CUT_COST _HOP_COST _PERCENTAGE_OUTPUT _SIMULATION_ITNS _SIMULATOR _STARTUP_COST _read_params _reflect_input _read_int _read_val _check_graph _is_an_edge _free_graph _reformat _make_subgraph _remake_graph _graph_out _eigenvec2 _evals2 _eigenvec3 _evals3 _kramer3 _inertial _inertial1d _inertial2d _inertial3d _make_subgeom _bucketsorts _bucketsorts_bi _bucketsort1 _add2bilist _movebilist _removebilist _EWGT_RATIO_MAX _LIMIT_KL_EWGTS _coarsen_kl _count_weights _compress_ewgts _restore_ewgts _kl_init _p1bucket _pbuckets _klspiff _make_bndy_list _make_kl_list _KL_MAX_PASS _nway_kl _bpm_improve _bucketsortsv _clear_dvals _COARSE_BPM _COARSE_KLV _DEBUG_COVER _FLATTEN _VERTEX_COVER _coarsen_klv _print_sep_size _countup_vtx_sep _find_bndy _find_side_bndy _check_resid _confirm_cover _count_flow _count_resid _wbpcover _klv_init _VERTEX_SEPARATOR _klvspiff _check_bpgraph _make_bpgraph _print_bpgraph _make_sep_list _bpcover _confirm_match _match_size _nway_klv _SameStructure _find_flat _flatten _coarsen _interpolate _makefgraph _makeccoords _coarsen1 _makev2cv _maxmatch _maxmatch1 _maxmatch2 _maxmatch3 _maxmatch4 _maxmatch5 _add_edges _free_edgeslist _make_connected _make_unconnected _print_connected _find_edges _bidir _bisect _checkeig _checkeig_ext _checkorth _checkorth_float _cksturmcnt _mkeigvecs _eigensolve _get_extval _get_ritzvals _lanczos_FO _lanczos_SO _lanczos_SO_float _lanczos_ext _lanczos_ext_float _lanc_seconds _lanpause _lanpause_float _makeorthlnk _makeorthlnk_float _mkscanlist _orthog1 _orthog1_float _orthogonalize _orthogvec _orthogvec_float _ql _rqi _rqi_ext _scale_diag _scale_diag_float _scanmax _scanmin _solistout _solistout_float _sorthog _sorthog_float _splarax _splarax_float _sturmcnt _SRES_SWITCHES _Tevec _tri_solve _warnings _aprod_ _msolve_ _pow_dd _symmlq_ _daxpy_ _dcopy_ _ddot_ _dnrm2_ _tinvit_ _pythag_ _epslon_ _determinant _func2d _grad2d _hess2d _constraint _func3d _grad3d _gradcon _hess3d _hesscon _opt2d _opt3d _assign _assign_out _mapper _median _median_assign _merge_assignments _rec_median_1 _rec_median_k _rotate2d _rotate3d _x2y _y2x _checkbp _findindex _inits2d _inits3d _genvals2d _genvals3d _map2d _map3d _N_VTX_CHECKS _N_VTX_MOVES _movevtxs _sorts2d _sorts3d _compute_cube_edata _compute_cube_vdata _refine_cube _update_cube_edata _update_cube_vdata _find_edge_cube _init_cube_edata _compute_mesh_edata _compute_mesh_vdata _find_edge_mesh _init_mesh_edata _refine_mesh _update_mesh_edata _update_mesh_vdata _refine_map _make_comm_graph _refine_part _kl_refine _make_maps_ref _make_terms_ref _force_internal _improve_internal _check_internal _define_subcubes _define_submeshes _divide_procs _merge_goals _make_term_props _count _countup _countup_cube _countup_mesh _make_subgoal _find_maxdeg _make_maps _make_maps2 _make_setlists _sequence _perturb _perturb_clear _perturb_float _perturb_init _simple_part _time_kernels _blas_time _check_input_time _clear_timing _coarsen_time _count_time _debug_time _evec_time _inertial_axis_time _inertial_time _init_time _input_time _kernel_time _kl_bucket_time _kl_init_time _kl_total_time _lanczos_time _make_cgraph_time _match_time _median_time _nway_kl_time _orthog_time _partition_time _pause_time _print_assign_time _ql_time _refine_time _reformat_time _ritz_time _rqi_symmlq_time _scan_time _sequence_time _sim_time _splarax_time _start_time _tevec_time _time_out _total_time _affirm _array_alloc_2D_ret _bit_reverse _checkpnt _cpvec _double_to_float _float_to_double _dot _dot_float _doubleout _doubleout_file _input_int _gray _make_subvector _makevwsqrt _frvec _frvec_float _mkvec _mkvec_float _mkvec_ret _mkvec_ret_float _norm _norm_float _normalize _normalize_float _sign_normalize _mergesort _bail _scadd _scadd_float _scadd_mixed _setvec _setvec_float _shell_sort _strout _tri_prod _true_or_false _update _update_float _vecout _vecran _vecran_float _vecscale _vecscale_float #1/20 1199592488 0 0 100644 2876 `
user_params.o l __text __TEXT __data __DATA @ __cstring __TEXT 4 H K X P K K MbP?
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#1/20 1199592488 0 0 100644 5060 `
interface.o X @ @ __text __TEXT H L __data __DATA H $ __cstring __TEXT ` k < __literal8 __TEXT
__picsymbolstub2__TEXT
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r Parameter file `%s' not found; using default parameters.
ERROR: No room to make goals.
WARNING: Vertex weights being overwritten by vertex degrees.
ERROR: No room to make vertex weights.
ERROR: No room to reformat graph.
ERROR: No room to make coordinate array.
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m a , y # H _Using_Main _interface ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _MATCH_TYPE _FREE_GRAPH _reformat_time _MAKE_VWGTS _DEBUG_PARAMS _PARAMS_FILENAME _start_time _DEBUG_TRACE _fclose _free_graph _submain _sfree _reformat _strout _smalloc_ret _read_params _fopen _seconds _printf #1/20 1199592488 0 0 100644 7868 `
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About to call divide with nvtxs = %d, nedges = %d, ndims = %d
mesh = %d
mesh = %dx%d
mesh = %dx%dx%d
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j ^ S ~ # w : _balance ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _TERM_PROP _MATCH_TYPE _DEBUG_TRACE _sfree _merge_assignments _make_setlists _remake_graph _divide _make_subgeom _make_subvector _make_subgraph _make_term_props _make_maps _merge_goals _divide_procs _smalloc _printf
#1/12 1199592488 0 0 100644 9060 `
divide.o X __text __TEXT x __data __DATA __cstring __TEXT __literal8 __TEXT x T __picsymbolstub2__TEXT d x __la_sym_ptr2 __DATA | P X \ __nl_symbol_ptr __DATA , ( __textcoal_nt __TEXT @ # l! P 3 UVS@ ELE 8 ~ ED$E D$ $ } y } u}8tE8 E< DžL }\ > EH Dž8 h `XDž, ,;EX|X, E,XXX,EX)E,`X `, 떋UX ,,;EXtn, E, p YXXX, E, p Y`X`XT 8E,T} thDž@ Dž, ,;E ~Q,ЍE ;@~ ,ЍE @, Dž@ }8 0 4 8 D$d xD$`LD$\D$X D$TED$L0D$H8D$DEDD$@EXD$<EHD$84D$4ETD$0E0D$,E,D$(E(D$$@D$ E$D$ E D$E4D$ED$ED$ ED$E D$E$ 8 8 @<h hDž, ,;EX|0, E,hXh, Í *MX ^f(hYh*<hf.wh,<ED$xD$LD$<D$ E,D$E(D$E$ D$d xD$`LD$\D$X D$TED$L0D$H8D$DEDD$@EXD$<EHD$84D$4ETD$0E0D$,E,D$(E(D$$@D$ E$D$ E D$E4D$ED$ED$ ED$E D$E$
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After KL, before bpm_improve
Enforcing connectivity
Not enforcing connectivity
Before bpm_improve
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! { R c m @ H T r ' a 9 9 _divide ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _DEBUG_CONNECTED _DEBUG_KL _KL_IMBALANCE _COARSE_BPM _VERTEX_COVER _COARSE_NLEVEL_KL _VERTEX_SEPARATOR _LANCZOS_TYPE _MAKE_CONNECTED _MAPPING_TYPE _DEBUG_TRACE _klspiff _klvspiff _find_bndy _simple_part _inertial _make_unconnected _sfree _assign _eigensolve _find_maxdeg _print_connected _make_connected _smalloc _countup_vtx_sep _count_weights _find_side_bndy _coarsen_kl _bpm_improve _coarsen_klv _printf #1/20 1199592488 0 0 100644 11212 `
submain.o X __text __TEXT __data __DATA p __cstring __TEXT __common __DATA __picsymbolstub2__TEXT ? L __la_sym_ptr2 __DATA \ # __nl_symbol_ptr __DATA H p $ . __textcoal_nt __TEXT @ |% ? p( H P 4 T$ J UWVS\ ETE 8 ~ $ }4uU<E< }4u E< < 8 4}Pu 8 y}}( tw D$E($ E܃} t Dž,
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Chaco 2.0
Sandia National Laboratories
ERROR IN INPUT.
Starting to partition ...
Starting to partition ... (residual, warning and error messages only)
Machine parameters:
DOUBLE_EPSILON = %e
DOUBLE_MAX = %e
RAND_MAXIMUM = %d
ERROR: No space to allocate sqrts
ERROR: No space to allocate vwsqrt
Before pass %d to refine partition:
Before increasing internal vertices:
Before refining mapping to processors:
Partitioning Results
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input_assign.o | __text __TEXT ( __data __DATA H
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ERROR: Entry %d in assignment file `%s' less than zero (%d)
ERROR: No values found in assignment file `%s'
%hd ERROR: Too few values in assignment file `%s'.
WARNING: Possible error in assignment file `%s'
More assignment sets (%d) than vertices (%d)
Numerical data found after expected end of file
<Entering input_assign_inv>
ERROR: In assignment file `%s'
No values found
Size of set %d less than zero (%d)
Total set sizes greater than nvtxs (%d)
%d Entry %d of set %d invalid (%d)
Vertex %d assigned to multiple sets
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l ' e r X ? _input_assign ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _Output_File _CHECK_INPUT _DEBUG_TRACE _IN_ASSIGN_INV _fprintf _fscanf _fclose _read_int _printf _input_assign_normal _input_assign_inv
#1/20 1199592489 0 0 100644 13948 `
check_input.o __text __TEXT (# __data __DATA __cstring __TEXT
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8 x 8S D$ $ 8 t* D$ D$ $ }t }tz 8 tA 8 ~ 8d D$ $z E ? 8 ~ 8# D$ $9 E | ` f.s'| D$@ $ E x 8 #x D$ $ E x 8u7 $ 8 t D$ $G t ` f.s't D$ $; E p 8 xp 8#p D$@ $ E l ` f.zt[l D$ $ 8 t.l D$ D$ $H h ` f.zt[h D$ $: 8 t.h D$ D$ $ d 8 ~d 8#d D$ $ E ` 8 \ 8 y#\ D$@ $ E \ 8 ~EX ` f.w'X D$ $4 E T 8 xT 8#T D$ $ E }u0P 8 #P D$ $ E } } L 8 #L D$@ ${ E H 8 xH 8#H D$ $< E D 8 t $ }u0@ 8 #@ D$ $ E }t} } u < h f.w'< D$` $ E 8 ~ 8# D$ $L E }t } t 8 8 ~8 8#8 D$ $ E 4 8 y#4 D$ $ E 0 8 y#0 D$` $ E , ` f.w , p f.w', D$ $; E ( 8 x( 8#( D$ $ E D 8 tY$ ` f.s'$ D$ $ E }~` $ E$[]ÐUS$$ MEE E E;E } E Ef< y2E ED$ED$D $ E E E;E|6ED$ E ED$ED$ $ E S}uME E;E|;d $ E ED$ED$ $p E E E$[] <Entering check_input>
ERRORS in graph input file %s.
ERRORS in graph.
No graph input. Only allowed for inertial or simple methods without KL.
Machine architecture parameter = %d, must be in [0,3].
Dimension of hypercube = %d, must be at least 1.
Size of 1-D mesh improperly specified, %d.
Size of 2-D mesh improperly specified, %dx%d.
Size of 3-D mesh improperly specified, %dx%dx%d.
Partitioning at each step = %d, should be in [1,%d].
Partitioning step %d too large for %d processors.
Global partitioning method = %d, must be in [1,7].
Local partitioning method = %d, must be in [1,2].
WARNING: Number of vertices in coarse graph (%d) being reset to %d.
Eigen tolerance (%g) must be positive value
Geometry must be 1-, 2- or 3-dimensional
No coordinates given
No X-coordinates given
No Y-coordinates given
No Z-coordinates given
Can only use local method on single level of read-in assignment,
but ndims = %d, while number of processors = %d.
goal[%d] is %g, but should be nonnegative.
Sum of values in goal (%g) not equal to sum of vertex weights (%g).
ECHO (%d) should be in [-2,2].
WARNING: OUTPUT_METRICS (%d) should be in [-2,2].
WARNING: OUTPUT_TIME (%d) should be in [0,2].
LANCZOS_TYPE (%d) should be in [1,4].
LANCZOS_TYPE (%d) should be in [1,3].
EIGEN_TOLERANCE (%g) should be positive.
LANCZOS_SO_INTERVAL (%d) should be positive.
WARNING: More efficient if LANCZOS_SO_INTERVAL = 2, not 1.
BISECTION_SAFETY (%g) should be positive.
LANCZOS_CONVERGENCE_MODE (%d) should be in [0,1].
WARNING: WARNING_ORTHTOL (%g) should be positive.
WARNING: WARNING_MISTOL (%g) should be positive.
LANCZOS_SO_PRECISION (%d) should be in [1,2].
NPERTURB (%d) should be nonnegative.
PERTURB_MAX (%g) should be nonnegative.
MAPPING_TYPE (%d) should be in [0,3].
OPT3D_NTRIES (%d) should be positive.
COARSE_NLEVEL_RQI (%d) should be positive.
RQI_CONVERGENCE_MODE (%d) should be in [0,1].
WARNING: Using default Lanczos for extended eigenproblem, not RQI/Symmlq.
COARSE_NLEVEL_KL (%d) should be positive.
COARSEN_RATIO_MIN (%g) should be at least 1/2.
MATCH_TYPE (%d) should be in [1,4].
KL_METRIC (%d) should be in [0,1].
KL_BAD_MOVES (%d) should be non-negative.
KL_NTRIES_BAD (%d) should be non-negative.
KL_IMBALANCE (%g) should be in [0,1].
SIMULATOR (%d) should be in [0,3].
CUT_TO_HOP_COST (%g) should be positive.
WARNING: May ignore terminal propagation in spectral quadri/octa section
Assignment[%d] = %d less than zero.
Assignment[%d] = %d, too large for %d sets.
but assignment[%d] = %d.
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D T R & W s u > + 5 h T d / & < > _check_input ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _CUT_TO_HOP_COST _SIMULATOR _KL_IMBALANCE _KL_NTRIES_BAD _KL_BAD_MOVES _KL_METRIC _COARSEN_RATIO_MIN _COARSE_NLEVEL_KL _TERM_PROP _RQI_CONVERGENCE_MODE _COARSE_NLEVEL_RQI _OPT3D_NTRIES _MAPPING_TYPE _PERTURB_MAX _NPERTURB _PERTURB _LANCZOS_SO_PRECISION _WARNING_MISTOL _WARNING_ORTHTOL _LANCZOS_CONVERGENCE_MODE _BISECTION_SAFETY _LANCZOS_SO_INTERVAL _EIGEN_TOLERANCE _LANCZOS_TYPE _EXPERT _OUTPUT_TIME _OUTPUT_METRICS _ECHO _MATCH_TYPE _Output_File _DEBUG_TRACE _fprintf _check_graph _printf _check_params _check_assignment #1/12 1199592489 0 0 100644 6492 `
input.o | __text __TEXT x __data __DATA , __cstring __TEXT 8 __picsymbolstub2__TEXT F d __la_sym_ptr2 __DATA B x __nl_symbol_ptr __DATA T __textcoal_nt __TEXT p @ P UVS 8 ~ $i U( E E8 tk 8 t $, ED$ $ D$E$ EE8 uED$ $ 닍 8 t= 8 u0 8 t $ E D$ $y 8 y0 8 t $j E$D$ $< E< E4 E E 8 tE4 E48 ~
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E<8 u*u@ED 9}u@ED [^] <Entering input_queries>
Graph input file: %s r Graph file `%s' not found.
Assignment output file: File name for saving run results: Global partitioning method:
(1) Multilevel-KL
(2) Spectral
(3) Inertial
(4) Linear
(5) Random
(6) Scattered
(7) Read-from-file
Assignment input file: Assignment file `%s' not found.
Geometry input file name: Geometry input file `%s' not found.
Eigensolver:
(1) Multilevel RQI/Symmlq
(2) Lanczos
Number of vertices to coarsen down to: Local refinement method:
(1) Kernighan-Lin
(2) None
Total number of target hypercube dimensions: Number of divisions must be at least 1
X and Y extent of of 2-D mesh: X, Y and Z extent of 3-D mesh: Size of 1-D mesh: Partitioning dimension:
(1) Bisection
(2) Quadrisection
(3) Octasection
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input_geom.o | __text __TEXT t 8 __data __DATA __cstring __TEXT 6 __picsymbolstub2__TEXT 6 } 4 __la_sym_ptr2 __DATA K $ __nl_symbol_ptr __DATA `
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UVSP 8 ~ $r MU E E E }t E܉D$E$ ]E ۃ}u,E D$ $ E$ E > E E܉D$E$ ]} u}E E܉D$E$ ]} u[E E܉D$E$| } u:E D$S $x $j E$- E UE؉uUЉ$ EE}~"u UЉ$ E E}~"u UЉ$ E EE E;E|a E }u1MUD$ D$E$, E }uBM UD$ MUD$ D$E$ EZ}uTM UD$M UD$ MUD$ D$E$ Eԃ}u6ED$ED$ $ E$ E E;Et3E D$ED$3 $ E$I E E E E } u+}u#E܉D$E$ } uE σ} t0 8 t#E D$s $ $ E$ 8 ~ E؉D$E D$ $ E ẼP[^] <Entering input_geom>
No values found in geometry file `%s'
Too many values on input line of geometry file `%s'
Maximum dimensionality is 3
%f %f%f %f%f%f Too few lines of values in geometry file; nvtxs=%d, but only %d read
Wrong number of values in line %d of geometry file `%s'
Warning: possible error in geometry file `%s'
Numerical data found after expected end of file
Finished reading geometry file `%s'; dimension = %d.
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input_graph.o X __text __TEXT U = __data __DATA U 1 __cstring __TEXT ` < __literal4 __TEXT __picsymbolstub2__TEXT " * __la_sym_ptr2 __DATA # __nl_symbol_ptr __DATA __textcoal_nt __TEXT @ |$ 0% P 4$ UVS 8 ~P $o E E E E E E E }t!EԉD$E$ EẼ E8 E D$h $ E D$ $ 8 tHE D$h D$ $s E D$ D$ $N E$* E EԉD$E$> E} E D$h $5 ED$ $ 8 tFE D$h D$ $ ED$ D$ $ E$w E d } uEԉD$E$ EĐ} tEԉD$E$g EMĸgfff )Ѝ E)ЉEMĸgfff )ЉEċMĸgfff )Ѝ E)ЉEMĸgfff )ЉEċMĸgfff )Ѝ E)ЉEuEЃ$X } tuE$< E } t u EЉ$ E } t } tu E$ E E EE EE E E E E E E E } u} u } u }u Ẽ } EԉD$E$ E} UE;u E D$h $z ẺD$ $e 8 tFE D$h D$ $ ẺD$ D$ $ E$ E E;E E9E E D$h $ ẺD$0 $ 8 tFE D$h D$ $T ẺD$0 D$ $1 E$
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ERROR in graph file `%s': Invalid number of vertices (%d).
Invalid number of expected edges (%d).
no vertex number in line %d.
out-of-order vertex number in line %d.
no weight for vertex %d.
zero or negative weight entered for vertex %d.
nvtxs=%d, but edge (%d,%d) was input.
zero or negative vertex in edge (%d,%d).
WARNING: Self edge (%d, %d) being ignored.
WARNING: Multiple occurences of edge (%d,%d) ignored
no weight for edge (%d,%d).
WARNING: Bad weight entered for edge (%d,%d). Edge ignored.
Edge (%d, %d) entered but not (%d, %d)
at least %d adjacencies entered, but nedges = %d
WARNING: Possible error in graph file `%s'
Data found after expected end of file
WARNING: %d self edges were read and ignored.
WARNING: I expected %d edges entered twice, but I only count %d.
Done reading graph file `%s'.
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Reading parameter modification file `%s'
STOP Parameter `%s' reset to %d
ERROR reading value for `%s' in line %d parameter file %s
Parameter `%s' reset to %s
Parameter `%s' reset to %ld
Parameter `%s' reset to `%s'
Parameter `%s' reset to %g
WARNING: Parameter `%s' on line %d of file %s not recognized
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reflect_input.o X " " __text __TEXT |% w __data __DATA __cstring __TEXT 3
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[] <Entering reflect_input>
Input and Parameter Values
Graph file: `%s', # vertices = %d, # edges = %d
Global method: Multilevel-KL
Spectral
Inertial
Linear
Random
Scattered
Read-From-File (inverted format)
(normal format)
Number of vertices to coarsen down to: %d
Eigen tolerance: %g
Multilevel RQI/Symmlq eigensolver
Geometry input file: `%s', Dimensionality = %d
Assignment input file: `%s'
Local method: Kernighan-Lin
Local method: None
Partitioning target: %d-dimensional hypercube
Partitioning target: %d-dimensional mesh of size %d
%dx%d
%dx%dx%d
Partitioning mode: Bisection
Partitioning mode: Quadrisection
Partitioning mode: Octasection
Random seed: %ld
Assignment output file: `%s' Output file: `%s'
Active Parameters:
CHECK_INPUT = %s
LANCZOS_TYPE: Full orthogonalization Full orthogonalization, inverse operator Selective orthogonalization Selective orthogonalization against both ends OR extended EIGEN_TOLERANCE = %g
SRESTOL = %g
SRESTOL = %g ... autoset to square of eigen tolerance
LANCZOS_MAXITNS = %d
LANCZOS_MAXITNS = %d ... autoset to twice # vertices
LANCZOS_SO_PRECISION = 1 ... single precision
LANCZOS_SO_PRECISION = 2 ... double precision
LANCZOS_SO_INTERVAL = %d
LANCZOS_CONVERGENCE_MODE = 1 ... partition tolerance
LANCZOS_CONVERGENCE_MODE = 0 ... residual tolerance
BISECTION_SAFETY = %g
LANCZOS_TIME = 0 ... no detailed timing
LANCZOS_TIME = 1 ... detailed timing
WARNING_EVECS = %d
MAPPING_TYPE = 0 ... cut at origin
MAPPING_TYPE = 1 ... min-cost assignment
MAPPING_TYPE = 2 ... recursive median
MAPPING_TYPE = 3 ... independent medians
MAKE_CONNECTED = %s
PERTURB = %s
NPERTURB = %d
PERTURB_MAX = %g
OPT3D_NTRIES = %d
COARSEN_RATIO_MIN = %g
COARSE_NLEVEL_KL = %d
MATCH_TYPE = %d
HEAVY_MATCH = %s
COARSE_KL_BOTTOM = %s
COARSEN_VWGTS = %s
COARSEN_EWGTS = %s
KL_ONLY_BNDY = %s
COARSE_NLEVEL_RQI = %d
RQI_CONVERGENCE_MODE = 1 ... partition tolerance
RQI_CONVERGENCE_MODE = 0 ... residual tolerance
KL_RANDOM = %s
KL_METRIC = Cuts
KL_METRIC = Hops
KL_NTRIES_BAD = %d
KL_BAD_MOVES = %d
KL_UNDO_LIST = %s
KL_IMBALANCE = %g
TERM_PROP = %s
CUT_TO_HOP_COST = %g
SEQUENCE = %s, Sequence file name = `%s'
OUTPUT_METRICS = %d
MAKE_VWGTS = %s
REFINE_MAP = %s
REFINE_PARTITION = %d
INTERNAL_VERTICES = %s
SIMULATOR = %d
SIMULATION_ITNS = %d
CUT_COST = %g
HOP_COST = %g
BDY_COST = %g
BDY_HOP_COST = %g
STARTUP_COST = %g
DEBUG_CONNECTED = %d
DEBUG_PERTURB = %d
DEBUG_ASSIGN = %d
DEBUG_INERTIAL = %d
DEBUG_OPTIMIZE = %d
DEBUG_BPMATCH = %d
DEBUG_COARSEN = %d
DEBUG_EVECS = %d
DEBUG_KL = %d
DEBUG_MEMORY = %d
DEBUG_INPUT = %d
DEBUG_PARAMS = %d
DEBUG_INTERNAL = %d
DEBUG_REFINE_PART = %d
DEBUG_REFINE_MAP = %d
DEBUG_SIMULATOR = %d
DEBUG_TRACE = %d
DEBUG_MACH_PARAMS = %d
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#1/20 1199592490 0 0 100644 5132 `
read_val.o X __text __TEXT
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#1/20 1199592490 0 0 100644 4164 `
check_graph.o H , d ,
__text __TEXT d ? __data __DATA O __cstring __TEXT d __literal4 __TEXT __const __DATA __literal8 __TEXT $ __picsymbolstub2__TEXT K , __la_sym_ptr2 __DATA w __nl_symbol_ptr __DATA __textcoal_nt __TEXT $ @ L P 0 UStE E E E x EE E E;E ~m ỦЍE@EԃEԋỦЍE@ ;Et ẺD$ $Z E ỦЍExuQ} uEẺD$ $ 8 t#ẺD$ D$ $ E ỦЍE8 @} u-ỦЍE D$ẺD$T $ E܃ E } t$ỦЍE@ EE]E ỦЍEE;B|{ ỦЍE UȉЍAEЃ} t4ỦЍE UȉЍA Z EXEE;Eu#EЉD$ẺD$ $ E } ~
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E? E E E E[^] Self edge wrong for vtx %d
WARNING: Vertex %d has no neighbors
Vertex %d has bad vertex weight %d.
Self edge (%d,%d) not allowed
Edge (%d,%d) included, but nvtxs = %d
Bad edge weight %g for edge (%d, %d)
Edge (%d,%d) included but not (%d,%d)
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#1/20 1199592492 0 0 100644 3676 `
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bilistops.o | __text __TEXT ( P UUE BE 8 t
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Enforcing connectivity on coarse graph
WARNING: Coarsening not making enough progress, nvtxs = %d, cnvtxs = %d.
Recursive coarsening being stopped prematurely.
Leaving coarsen_kl, step=%d
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E - ! v 2 ^ n ) U F } < ] _LIMIT_KL_EWGTS _EWGT_RATIO_MAX _coarsen_kl ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _COARSEN_EWGTS _Output_File _COARSEN_RATIO_MIN _KL_ONLY_BNDY _KL_IMBALANCE _COARSE_KL_BOTTOM _MAPPING_TYPE _COARSEN_VWGTS _DEBUG_CONNECTED _DEBUG_TRACE _DEBUG_COARSEN _free_graph _fprintf _coarsen1 _srealloc _restore_ewgts _klspiff _compress_ewgts _count_weights _sfree _assign _make_unconnected _eigensolve _find_maxdeg _print_connected _make_connected _makevwsqrt _smalloc _printf
#1/20 1199592492 0 0 100644 900 `
count_weights.o H < < __text __TEXT $ __data __DATA $ __literal8 __TEXT ( __textcoal_nt __TEXT 8 @ 0 H ( P UWVS E E;E|$E U
E ҃} ttE E;E ~ E E< EEE E uUЍE*XE8E E E;E ~NE E uE E E " XE 먃 [^_] ? $ 0 . (
8 _count_weights ___i686.get_pc_thunk.bx #1/20 1199592492 0 0 100644 2692 `
compress_ewgts.o H d
__text __TEXT d h & __data __DATA * __cstring __TEXT D __literal8 __TEXT __const __DATA __bss __DATA __picsymbolstub2__TEXT K __la_sym_ptr2 __DATA O ( __nl_symbol_ptr __DATA \ __textcoal_nt __TEXT ` @ \
P @ UStEZMEE} u ZM *E Y f.w7 E D$ EEE\$ $K E @ EU Љ$ E *E f(YZE^f(EED$E D$ EEE\$4 $ EEEE E;E ~ EEE E t EЋUĉЍE@E} u\EZ f(YMȍ| X,E܍E E*E E *EZEXEЍE(뜋UMЍ f( fWZUĉЍEEB Eă t[]UVS 8 u E @ $P E E;E ~RUЍE B UЍEPE 뤍 [^] In compress_ewgts, but not too heavy, ewgt_max = %g, nvtxs = %d
In compress_ewgts, ewgt_max = %g, nvtxs = %d, ratio = %e
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kl_init.o __text __TEXT __data __DATA __picsymbolstub2__TEXT 2 < __la_sym_ptr2 __DATA __textcoal_nt __TEXT @ \ P UWV0uD$ E D$E $ uD$ E D$E$ uD$ E D$E $k u U Ѓ$7 E EEEE E$ EE E E$ EE8 t$E8 t E8 tE 8 t } t} u E E E;E | E 9Et&u UЍ E
EEEE E;E |EE;Et5MUЍ<1UЍ >E
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H ; " _kl_init ___i686.get_pc_thunk.ax dyld_stub_binding_helper _smalloc_ret _array_alloc_2D_ret
#1/20 1199592492 0 0 100644 1716 `
kl_output.o 8 W T W __text __TEXT T __data __DATA = __cstring __TEXT , = __picsymbolstub2__TEXT 2 i l __la_sym_ptr2 __DATA G __textcoal_nt __TEXT O @ 4 h P UVS $ E E;E| E E;E| E;E ED$ED$ $ E;E~UE EUЍE EED$ED$UЍ4MUЍ1$> $I E FE ' $% [^]US4E EE} y UЍE< UE)ЉD$ $ UЍEE} uDU E)EEЋM9EEEED$ $o E@E봍 $V E(H4[]
For transition %d -> %d
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#1/20 1199592493 0 0 100644 4468 `
klspiff.o H \ d \
__text __TEXT / d
U __data __DATA / __cstring __TEXT @ __literal4 __TEXT , __literal8 __TEXT 0 __const __DATA @ __picsymbolstub2__TEXT P h
0 __la_sym_ptr2 __DATA |
__nl_symbol_ptr __DATA 8
__textcoal_nt __TEXT T
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ẺD$ EЉD$E؉D$E܉$ ' ?' 6R ݝxxf(\MXļ [^_]ÐUE$c E$X E $K E $9 E $. E$# <Entering klspiff, nvtxs = %d>
Before KL: After KL:
WARNING: No space to perform KL on graph with %d vertices.
NO LOCAL REFINEMENT PERFORMED.
LOCAL REFINEMENT NOT PERFORMED.
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make_bndy_list.o , , __text __TEXT < __data __DATA __picsymbolstub2__TEXT D __la_sym_ptr2 __DATA $ 4 t __textcoal_nt __TEXT ( 8 @ L P | UVTE E EE } uNEE)EEĉЋMę9EċEĉEEЍ U E
E E@E몋E$ Eԃ} y}EUԉЍE} uNEE)MMĉЋMę9EċEĉEEЍ U E
E E@E몍Eԃ({E E;E | U܉ЍE$ Eԃ} y U܉ЍE UԉЍE} uNEE)MMĉЋMę9EċEĉEEЍ U E
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( B ) _make_bndy_list ___i686.get_pc_thunk.ax dyld_stub_binding_helper _smalloc #1/20 1199592493 0 0 100644 1460 `
make_kl_list.o __text __TEXT __data __DATA __picsymbolstub2__TEXT __la_sym_ptr2 __DATA __textcoal_nt __TEXT @ P P P UWV`E E EE EE } uvEE)EЉEЋM9EEEEEE E Ef< x E uE EfEԃ E@E낋E E} u EE)MЉMЋM9EEEUЍE@EUЍE@Ẽ} u. E E EE Ef< EEE Eԃ E EE܋E uE EfE E E;E | E;E U܉Ѝ4MU؉ЉEċ41uUЍ<u$UȉЍ >E(
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@ ' _make_kl_list ___i686.get_pc_thunk.ax dyld_stub_binding_helper _removebilist #1/20 1199592493 0 0 100644 12452 `
nway_kl.o H # d #
__text __TEXT d D' m __data __DATA $$ __cstring __TEXT , D$ __literal4 __TEXT " p% __literal8 __TEXT " t% __const __DATA 0" % __picsymbolstub2__TEXT @" E % * N __la_sym_ptr2 __DATA # 4 & -
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At KL step %d, bestvtx=%d, bestval=%d (%d-> %d)
KL step cutoff at step %d. bestg = %g at step %d.
KL cost cutoff at step %d. bestg = %g at step %d.
KL required %d passes to improve by %d.
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bpm_improve.o X __text __TEXT d 3 __data __DATA __cstring __TEXT __const __DATA p
L __picsymbolstub2__TEXT
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After big matching, sep_size = %d, sep_weight = %d, Sizes = %g/%g
After small matching, sep_size = %d, Sizes = %g/%g
After all matchings, sep_size = %d, sep_weight = %d, Sizes = %g/%g
Sides %.0f, %.0f: sep %d total %.0f %.0f
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& e W r y > _bpm_improve ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _VERTEX_COVER _DEBUG_COVER _sfree _wbpcover _bpcover _smalloc _make_bpgraph _printf _bpm_improve1 _sep_cost #1/20 1199592493 0 0 100644 1892 `
bucketsv.o 8 ( T ( __text __TEXT T | __data __DATA 2 __picsymbolstub2__TEXT 2 2 __la_sym_ptr2 __DATA d < __nl_symbol_ptr __DATA l __textcoal_nt __TEXT t @ d P L UVS@EEEEE,EЃ} u&E E E E EЃ(ҍ 8 tE8;E t" 8 u 8 u}8 uaE E8E4E}0 t)E E;E ~>EEЉE EЃ ދE EЃ} uEEЉE EЃ( 8 tE8D$E4$ E4EE E;E8| E E܍E E܍ E(f< E E U܉ЍE@EU܉ЍE@Ẽ} uwE E E؋E؍ E(Eԃ} y EEԃ} uU؉ЍEE }uU؉ЍEEẼ(끋U܉Ѝ u U܉ЍEU )ЉU܉Ѝ u$U܉ЍEU )ЉU܉Ѝ U E,
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#1/20 1199592493 0 0 100644 940 `
clear_dvals.o H t t __text __TEXT d @ __data __DATA d 0 __literal8 __TEXT h 4 __textcoal_nt __TEXT p < @ X p ( P UVS *U *M [ Yf.wHE E;E ~ UЍ uUЍE E E E;E | UЍEE} yEUЍ uUЍE UЍE@EUЍE@E} uBE E EUЍ uUЍE E(붍E [^] ? $ h
p _clear_dvals ___i686.get_pc_thunk.bx #1/20 1199592494 0 0 100644 8948 `
coarsen_klv.o __text __TEXT t __data __DATA __cstring __TEXT ! __literal8 __TEXT __literal4 __TEXT __picsymbolstub2__TEXT w , Z __la_sym_ptr2 __DATA < x __nl_symbol_ptr __DATA __textcoal_nt __TEXT @ ! ! P & UWVS ETEDžT 8 8 *EHD$ED$ E D$E`D$ $ E ;EH~ }l u E0ddD$D$ EDD$ E,D$E D$E$ D$D$ E,D$E D$E$T D$ EhD$EDD$ E,D$E D$E$ E(}` t XDž ;ED|3 dXXX *MD ^f(XYX*Xf.wX, 8 t>EhD$D$D$dD$ E,D$E D$E$ 8 t>ED$EhD$D$D$ dD$E,D$E$b UdX Dž }$ tU Љ$
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& E Dž E(}` t XDž ;ED|3 dXXX *MD ^f(XYX*Xf.wX, 8 u8}(D$EhD$EDD$ E,D$E D$E$ 8 t>EhD$D$D$dD$ E,D$E D$E$( 8 t>ED$EhD$D$D$ dD$E,D$E$ ;E t t $" 8 tE D$E$ Ud tPDž ;E |+Ѝ$ ȋ$ 8 ~E`D$ $w [^_]ÐUS$E E E UЍE< u6E UЍEЍE EE 볋ED$ED$ $ $[] <Entering coarsen_kl, step=%d, nvtxs=%d, nedges=%d, vmax=%d>
WARNING: Coarsening not making enough progress, nvtxs = %d, cnvtxs = %d.
Recursive coarsening being stopped prematurely.
Leaving coarsen_klv, step=%d
Sep_size = %d, Sep_weight = %d
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#1/28 1199592494 0 0 100644 1532 `
countup_vtx_sep.o 8 q T q __text __TEXT T __data __DATA __cstring __TEXT l 4 __picsymbolstub2__TEXT L __la_sym_ptr2 __DATA e 0 __textcoal_nt __TEXT i @ @ | d P 8 USDE E E E E;E ~ E Ef< uUЍEEE Ef<uUЍEEE Ef<uUЍEEE mED$ ED$ED$ $n E E;E ~ E EE} E UЍEE;B| UЍE UЍAEE Ef<tFE E;Et4E ED$ED$ ED$ED$ $ E YE D[] Set sizes = %d/%d, Separator size = %d
Error: %d (set %d) adjacent to %d (set %d)
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* i m [ B _countup_vtx_sep ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _printf #1/20 1199592494 0 0 100644 1772 `
find_bndy.o __text __TEXT B __data __DATA B R __picsymbolstub2__TEXT B 2 R __la_sym_ptr2 __DATA t __textcoal_nt __TEXT | @ 0 x ` P UV4U Ѓ$> EE E E;E ~ E EEUЍE@EUЍE@E܃} uGE E EEE;Et EЍ UE
E E܃(뱍E VUЍE E E;E|'UЍE UEf
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| T W M 4 _find_bndy _find_side_bndy ___i686.get_pc_thunk.ax dyld_stub_binding_helper _srealloc _smalloc #1/12 1199592494 0 0 100644 9452 `
flow.o | ` ` __text __TEXT M G __data __DATA M __cstring __TEXT ` __picsymbolstub2__TEXT , 0 H __la_sym_ptr2 __DATA # 0 p" __nl_symbol_ptr __DATA T __textcoal_nt __TEXT X @ 4# $ P " UWVSlF 8 E UЍ4ME1)ЉD$ E D$ED$R $ E E E E E;E| UȉЍEEUȉЍEEċUȉEPE;|CUȉЍ4}UĉЍEЍ U7
EEă 룍Eȃ _EEȋE E9E| UȉЍEEUȉЍEEċUȉEPE;|CUȉЍ4}UĉЍEЍ U7
EEă 룍Eȃ \ED$ ED$ED$ $# E UЍ4ME1)ЉE̋E UЉ$ EE UЉ$ EỦЃ$ E܋ED$ E܉D$ED$ED$ED$ ED$E D$E$E ED$E܉D$ED$ED$ ED$E D$E$ E E E;E|#UȉЍE< uEԃ Eȃ ӋEEȋE E9E|#UȉЍE< tEԃ Eȃ ЋUԉЃ$ EE E E E;E|QUȉЍE< u4EԉЍ U؋Eȉ
Eԃ UȉЍEEEȃ 륋EEȋE E9E|QUȉЍE< t4EԉЍ U؋Eȉ
Eԃ UȉЍEEEȃ 뢋UԉЍE U EԉU EЉU$E؉F 8 tCE؉D$ EԉD$ ED$ED$E܉D$ED$ ED$E D$E$ E܉$ E$ E$ l[^_]ÐUWVPE E E9E|BUЍ u UЍEUЍE$ E 뱋UЍEEE UЍ UE;
| UЍE E ċEEE E9E|? UЍEEUEPE; UЍE < u UЍEEUЍE < UЉE؋E EԋUЍE U܋E܋U؋M;~ U؋MԋU܋M܉MUЍ<u UЍ E U)Љ>UЍ<u UЍ E U)Љ>UЍ U E
E E E UЉ$ EE E;E|fE UЍE < tB} u:ED$E$D$E D$E D$ ED$ED$E$ E멍E 됋E$ P^_]UHE UЍEEED$ E D$ ED$E D$ED$ED$ ED$E D$E$~ } t@E E;E|&E ЍE E E E E EÐUWV`UЍE M(Ѝ4U$E2UЍE EUE PE;| UЍEEUЍE < u UЍE M(Ѝ4U$E2UЍE< E E܋UЍEUEU;~U܋UEEUЍ<uUЍ EU)Љ>UЍ<uUЍ EU)Љ>UЍE EUE PE;}!UЍE;EuE NjUЍ4}UЍ UE
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AUЍED$ UЍED$ED$n $C E gE E E E;E| UЍ uUЍE)ЉEUЍE< tVUЍE< tAUЍED$ UЍED$ED$ $~ E PEEE E9E| UЍ uUЍE)ЉEUЍE< tVUЍE< tAUЍED$ UЍED$ED$ $ E ME;Et E܉D$ED$ $ ,[^_]UWVSLvE E E9E| UЍE< x(UЍ4}UЍ U7;
AUЍED$ UЍED$ED$ $ E gE E E E;E|5UЍ uUЍE)ЉEE EEE E9E|5UЍ uUЍE)ЉEE 뾋E;Et E؉D$E܉D$ $ E UЉ$ EE E E9E| UЍE E ՋEEE E9E|4 UЍEEUEPE;| UЍE < yAUЍE D$ UЍE D$ED$ $5 UЍ<EԉEЋUЍ uԋUЍE UЉ:UЍE Ѝ<EԉE̋UЍE Ѝ uԋUЍE Ủ:E E E E E9E| UЍ<EԉEȋUЍ uUЍE)ЋU9:tWUЍED$UЍED$ UЍEԋD$ED$6 $ E NEԉ$H L[^_] -> Entering wbpcover, nleft = %d, nright = %d, 2*nedges = %d
Corresponds to unweighted, nleft = %d, nright = %d, 2*nedges = %d
Edge (%d, %d) not covered
ERROR: total_flow = %d, sep_weight = %d, sep_size = %d
total_flow = %d, sep_weight = %d, sep_size = %d
BAD resid[%d] = %d, vweight = %d
Vertex %d in separator, but resid = %d (vweight = %d)
left_used = %d, NOT EQUAL TO right_used = %d
left_used = %d, NOT EQUAL TO right_resid = %d
Negative flow (%d,%d) = %d
ERROR: diff[%d] = %d, but vweight = %d and resid = %d
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#1/20 1199592494 0 0 100644 1044 `
klv_init.o __text __TEXT __data __DATA __picsymbolstub2__TEXT @ __la_sym_ptr2 __DATA p __textcoal_nt __TEXT @ L P x UV$E$EuE$ u E$ uU Ѓ$ u U Ѓ$w E EuE$[ uE$K E8 t(E 8 t E8 tE 8 tE8 tE8 u E E E$^] ⍀ P $ c H -
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#1/20 1199592494 0 0 100644 3708 `
klvspiff.o | __text __TEXT l ? __data __DATA p __cstring __TEXT x __picsymbolstub2__TEXT c d
0 __la_sym_ptr2 __DATA + __nl_symbol_ptr __DATA L __textcoal_nt __TEXT d @ | `
P $ UWVS d ] 8 ~E D$ $& E E E;E ~ UЍE ;E~UЍE EUЍE ؉EUЍE@E̋UЍE@E} u)Ẽ E̋ЍEEE(ϋE;E~EEE -Y ]ED$ E D$EЉD$EԉD$E؉D$ E܉D$ED$E$ E ? 6 ]Ef(\MX} 8 ~' $ ED$E D$E$\ ]E D$4E D$0ED$,ED$(ED$$ED$ EЉD$ EԉD$E؉D$E܉D$ED$ ED$E D$E$ E ? 6! ]Ef(\MX 8~' $ ED$E D$E$ } toE D$ $ O $ 8 t?E D$ D$ $ D$ $ EЉD$EԉD$E؉D$ E܉D$ED$E$ ? 6 ]Ef(\MXĬ [^_]ÐUE$. E$# E $ E$
E $ E$ <Entering klvspiff, nvtxs = %d>
Before KLV: After KLV:
WARNING: No space to perform KLV on graph with %d vertices.
NO LOCAL REFINEMENT PERFORMED.
LOCAL REFINEMENT NOT PERFORMED.
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make_bpgraph.o 8 e T e __text __TEXT |
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make_sep_list.o | __text __TEXT P UE E E;E |UUЍEE} yEE Ef<u EЍ UE
E E 롋UЍE E _make_sep_list
#1/20 1199592494 0 0 100644 5124 `
matching.o | @ @ __text __TEXT .
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Edge (%d, %d) not covered
ERROR: sep_size = %d, but match_size = %d
ERROR: matching[%d] = %d, but matching[%d] = %d
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-- After step, left buckets:
right buckets:
KLV required %d passes to improve by %d.
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coarsen.o H h d h
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Recursive coarsening being stopped prematurely.
Leaving coarsen, step=%d
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interpolate.o H $ $ __text __TEXT __data __DATA __literal8 __TEXT __textcoal_nt __TEXT @ ( @ ( P UVSPE E E;E~ UЍEEUЍE EE E;E~;E uUЍE EE 뻍E rE E;E~P } F E E;E~' UЍEEE E;E~ UЍE@EUЍE@ E荃 EЍ E؋UЍE@EȋEȉE} u`E E E̍E E EZEE̍ Ef(Y EXEZMEXE؍E(똋E EE^EE E E E;E~ UЍEEE E;E~ UЍE@E썃 EЋUЍE@EȋEȉE} u2E E E̋E̍ EEXEЍE(ƋE E*ME^E FE E P[^] $d
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makefgraph.o H t
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#1/20 1199592495 0 0 100644 2700 `
makeccoords.o | __text __TEXT w H
__data __DATA w __literal4 __TEXT x __literal8 __TEXT __picsymbolstub2__TEXT __la_sym_ptr2 __DATA 9 __textcoal_nt __TEXT = @
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#1/20 1199592495 0 0 100644 2036 `
coarsen1.o 8 < T < __text __TEXT | T __data __DATA | __picsymbolstub2__TEXT | $ __la_sym_ptr2 __DATA f @ __nl_symbol_ptr __DATA , __textcoal_nt __TEXT 4 @ 8 P p UWVSl ]U Ѓ$ E܋U Ѓ$ E؋E(D$E$D$E0D$E؉D$ ED$E D$E$J EЍ" ?" 6d ]Ef(\MXE܉D$E D$E؉$ E؉$ UЋE )ЉEԋE,D$(E(D$$E$D$ E0D$ E܉D$E D$EԉD$ED$ ED$E D$E$J UEԉU E܉ ? 6 ]Ef(\MXl[^_] ⍀ Pkf| ⍀| PRMg ⍀g P94R ⍀R P = ⍀= P( ⍀( P $Ë $S L , D , . 0 0 y A (
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makev2cv.o | __text __TEXT P UVE E E;E ~ UЍE< tUЍE;E UЍ UE
E 3UЍ uUЍEЍEE j^] _makev2cv
#1/20 1199592495 0 0 100644 2140 `
maxmatch.o | @ @ __text __TEXT C __data __DATA C __cstring __TEXT ` __picsymbolstub2__TEXT $ __la_sym_ptr2 __DATA __nl_symbol_ptr __DATA 0 __textcoal_nt __TEXT 8 @ P US4( 8u(ED$ ED$E D$E$ E ( 8u(ED$ ED$E D$E$u E ( 8u%ED$ ED$E D$E$' Ep( 8u,ED$ED$ ED$E D$E$ E7( 8u*E D$E D$ ED$E D$E$ E$ 8 ~ED$T $E E4[] Number of matching edges = %d
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maxmatch1.o X H H __text __TEXT
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#1/20 1199592496 0 0 100644 2092 `
maxmatch2.o | __text __TEXT 0 0 __data __DATA 0 __literal4 __TEXT 0 __picsymbolstub2__TEXT 4 K p __la_sym_ptr2 __DATA __nl_symbol_ptr __DATA $ __textcoal_nt __TEXT ( @ 4 P USDU Ѓ$D EEEEEE E;E ~%E UEЉE E EЃ ыE D$E$ E } t 8 E E;E ~q UЉЍEEUЍE< E E UЍEE;B } u~UЍE ỦЍAE܋U܉ЍE< u7UЍ UE܉
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#1/20 1199592496 0 0 100644 3044 `
maxmatch3.o | @ @ __text __TEXT __data __DATA = __literal8 __TEXT @ __picsymbolstub2__TEXT d X __la_sym_ptr2 __DATA $
__nl_symbol_ptr __DATA 4 __textcoal_nt __TEXT 8 @
H P
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UЉЍ UẺ
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UȉЍ UẺ
E KE E E;E ~ UЍEE̋ỦЍE< R EE E ỦЍEE;B| ỦЍE UЍAEȋUȉЍE< ubM f.ztEȉEE ỦЍE UЍA EZMEXEE 8M f.uzQ Eă } t/ỦЍ UEЉ
UЉЍ UẺ
d ]Ef(YM YE؍ EE ỦЍE< t ỦЍE UЍAEȋUȉЍE< uvỦЍE UЍA EZMEXEMEf.s*ỦЍ UEȉ
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maxmatch4.o | __text __TEXT __data __DATA D __literal8 __TEXT H __picsymbolstub2__TEXT K P __la_sym_ptr2 __DATA __nl_symbol_ptr __DATA __textcoal_nt __TEXT @ 0
| P UWVSlE$ EEE܋U Ѓ$ EE E E;E ~EUExUЍ uUЍE@E 뱃} t 8 E E;E ~ E UЍEE;B| UЍE UЍAE̋E;E~ u fE ỦЍE UЍA;EuE ͋u܋ỦЍ UE
E E܃ E /E E E;E ~ E UЍEE;B| UЍE UЍAE̋E;E~Fu܋UЍE UЍA ] ]EYEZfE ỦЍE UЍA;EuE ͋u܋ỦЍ UE
E E܃ E E EEE E} uE UE ؉E(E E } u E E E;E ~F UЍE< " EEUЍEEEE UЍEE;B|sEZEf.wNUЍE UЍAЍE< yE EE]ЋEEE܃ E q}uUЍE 8UЍ4}UЍE UЍA؉7E E E;E ~UЍE;E UЍEډЍE;EuWEȃ UЍ uUЍE؉UЍEЍ UE
E E HE E;E ~3UЍE< yUЍE E ËE$" E$ Eȃl[^_] CF ⍀F P/*1 ⍀1 P ⍀ P $Ë $Ý ] B $ 7
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#1/20 1199592496 0 0 100644 2996 `
maxmatch5.o | __text __TEXT T
__data __DATA
__literal8 __TEXT
__picsymbolstub2__TEXT (
__la_sym_ptr2 __DATA A
__nl_symbol_ptr __DATA H
__textcoal_nt __TEXT L
@
0 l P
UWVSLEEE E;E ~Eԃ E E E H ]M*E Yȍz X,EЃ} E E} u UЉЍE< r E EE UЉЍEE;B| UЉЍE UЍAE̋ỦЍE< MUЉЍ49MỦЍ7(\ MUЉЍ49MỦЍ7\YEE]MEf.wEEEE؍E
} ~WUЉЍE UĉЍAE̋UЉЍ UẺ
ỦЍ UEЉ
Eȃ EЃ E;E ~E E(J}N E E} u' UЉЍE< E EE UЉЍEE;B|i UЉЍE UЍAE̋ỦЍE< MUЉЍ49MỦЍ7(\ MUЉЍ49MỦЍ7\YEE]MEf.w MUЉЍ49MỦЍ7(\ MUЉЍ49MỦЍ7\YZEXEMEf.wEEEE؍E x} ~WUЉЍE UĉЍAE̋UЉЍ UẺ
ỦЍ UEЉ
Eȃ EЃ E;E ~E E(} E E} u UЉЍE< E EE UЉЍEE;B| UЉЍE UЍAE̋ỦЍE< MUЉЍ49MỦЍ7(\ MUЉЍ49MỦЍ7\YEE]MEf.w1 MUЉЍ49MỦЍ7(\ MUЉЍ49MỦЍ7\YZEXEMEf.w MUЉЍ49MỦЍ7(\ MUЉЍ49MỦЍ7\YZEXEMEf.wEEEE؍E } ~WUЉЍE UĉЍAE̋UЉЍ UẺ
ỦЍ UEЉ
Eȃ EЃ E;E ~E E(&EȃL[^_] ?k ⍀ PW $Ë $ q [ D
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#1/20 1199592496 0 0 100644 1612 `
add_edges.o 8 T __text __TEXT T $ __data __DATA __literal4 __TEXT __picsymbolstub2__TEXT \ __la_sym_ptr2 __DATA __textcoal_nt __TEXT @ ` P UWVSLE E E E܃} uh E }~H } uE܋ E̋E܋@EE܋@E̋E܋ EȋỦЍE@EЋUЉЃ$
EE E;E|>UĉЍ4}ԋỦЍE UĉЍA7Eă 븋UЉЍ UԋEȉ
$ EMỦЍE@UE BUEỦЍE@ỦЍEEԉB}
UЉЃ$ EE E;E|>UĉЍ4}؋ỦЍE UĉЍA 7Eă 븋UЉЍ U؍
u؋ỦЍEH UЉЍE\$ p EMỦЍE@ UE BUEỦЍEE؉B E E܋@EL[^_] ?S ⍀ P? $Ë $ 4
$ U < _add_edges ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _smalloc #1/20 1199592496 0 0 100644 2468 `
connected.o 8 T __text __TEXT 1 T L __data __DATA 1 __cstring __TEXT 1 - __picsymbolstub2__TEXT ^ } __la_sym_ptr2 __DATA / __textcoal_nt __TEXT C @ D P
UVDED$ED$ ED$E D$E$ E} uE u $ U E E @ E D$E D$ E D$ED$E$ MUEE@EE@ EE} u E@EUEBEEEE؋E EBD^]ÐUHE E E8 u` E EE @EE @EE $- E EE܃} u E (E }~ } u E܋@EE܋ E؋U؉ЍE@$ U؉ЍEE BU؉ЍEhEEE@EE${ } tQU؉ЍE@ $X U؉ЍEE B EEE@EE$$ Eԃ E܉EE܋@E܋E$ ÐUS$t} u $ Y $ E@E} u,E@D$E D$ $| E@E̍ $c $[]ÐU(} u E@EE$P EENo phantom edges
Phantom edges: (%d,%d)
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find_edges.o 8 T __text __TEXT T
__data __DATA o __literal8 __TEXT t __picsymbolstub2__TEXT ( K | , __la_sym_ptr2 __DATA s __textcoal_nt __TEXT @ @ t P USdE E;E ~E EfE E E E *E E ]EMYȍ X,EED$ED$ED$ ED$ED$E$ EE;E u *E E ]EMYȍ X,EE Ef< yE E;E ~E $ EUE BUEUEBUEE ED$ED$ED$ ED$ED$E$ E&Ed[]U(E E E UE f
UE U ЍE@EU ЍE@E} uCE E EEЍ UE
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#1/12 1199592497 0 0 100644 2372 `
bidir.o | __text __TEXT __data __DATA C __const __DATA H __literal8 __TEXT h __picsymbolstub2__TEXT p X __la_sym_ptr2 __DATA __textcoal_nt __TEXT @ d P UWVSlEEE E؋U E f(\M f( fWE ^ E E E;E } u{ Eԍ u EE \EEE f(YEE PEE Y Xȍ f( fWEԍ E ^EE f( fTEf.w } Eԍ E f( f(fTЋEE f( fTf.woEE f( f(fTЋEE f( fTf.w'E EԃEЋEЍ E EȍEԃ n} E U
EE HE Ef(\M f( fWE E ^EEԋEЃ9E} EE xEE \EEE f(YEԍ4 M Eԍ E 1YXȍ f( fWEE ^ Eԃ(fEЍ E ^EEE EЃ9E~1Eԍ u Eԍ E YEEԃ EЍ U EE
f(YEЍ E\EEЍ E YXȋEE PEE Y XEXE E\EE E f(Y E U EE
Y XEM f( ME]ED$ ED$D$ E $\ ]EM^f(EEEEl[^_] ?# ⍀ P $Ë $ x F F i G
=
Q 8 _bidir ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _sign_normalize #1/12 1199592497 0 0 100644 4428 `
bisect.o X __text __TEXT X __data __DATA [
__cstring __TEXT \
__literal8 __TEXT h D __picsymbolstub2__TEXT x K T | __la_sym_ptr2 __DATA __nl_symbol_ptr __DATA __textcoal_nt __TEXT @ D P $ UVS EEE,E}4 t<E$D$ED$ ED$p $Y $K E E E܋EE} u#E܉ E܃ E(E EEȋEEEEE$E} ( X EE E Ef(\MEf.w } Ef(XMȍ` YEE D$ED$ ED$E D$E$6 E}u E E;E|EEȋEEEEЋEEċUċE)ЉEE E;E8u E }4 "E\EEED$$ED$ ED$ ED$ED$ ED$D$ E4$[ ED$0ED$,ED$(ED$$ED$ ED$ EĉD$ED$ED$ED$E $' E;EuE;Eu
E;Eu, $ ;0 $ (E U Ef(XMȍ` Y
}4 ED$2 $ E E D$P $t E E4D$p $N E4 M E E41\D$ $ $ 8~4E E D$ ED$ED$ $ EUE(X EE U(E)ЃEE;E~" EEȋEEE Ef(\MEf.w } Ef(XMȍ` YEE D$ED$ ED$E D$E$ E}u E E;E|EEȋEEEEЋEEċUċE)ЉEE E;E8u E ` }4 "E\EEED$$ED$ ED$ ED$ED$ ED$D$ E4$ ED$0ED$,ED$(ED$$ED$ ED$ EĉD$ED$ED$ED$E $ E;EuE;Eu
E;Eu, $ ;0 $ (E U Ef(XMȍ` Y
}4 ED$2 $G E E D$P $! E E4D$p $ E4 M E E41\D$ $ $ 8~4E E D$ ED$ED$ $t EUE 8~ED$0 $? E Eİ [^]
Anorm %g j %d nevals_left %d
step x1 x2 x1cnt ck x2cnt ck brack ck x2-x1
%4d %20.16f %20.16f %3d %3d %3d %3d %3d %3d %g **
Ritzval #%d:
bisection %20.16f
ql %20.16f
difference %20.16f
---------------------------------------------------
index %d, bisection steps %d, root %20.16f
Total number of bisection steps %d.
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#1/20 1199592497 0 0 100644 1396 `
checkeig.o 8 O T O __text __TEXT T __data __DATA . __const __DATA 4 __picsymbolstub2__TEXT K D __la_sym_ptr2 __DATA ; l __textcoal_nt __TEXT G @ l P USTEEE$D$E D$ED$ ED$E D$E$ ED$M f( fWD$ ED$D$ E$ ED$D$ E$X ]ED$D$ E$; ]E^EEEEEЃT[] F ⍀F P1 ⍀1 P ⍀ P / $Ë $ z R @
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#1/20 1199592497 0 0 100644 2804 `
checkeig_ext.o x x __text __TEXT # __data __DATA 1 __cstring __TEXT ^ @ __const __DATA __literal8 __TEXT __picsymbolstub2__TEXT * __la_sym_ptr2 __DATA G g __nl_symbol_ptr __DATA d __textcoal_nt __TEXT p @ | $
P 8 USTE EE,EE D$E$D$ED$ ED$ED$E$ ED$Mt f( fWD$ ED$D$ E$ E(D$ ED$D$ E $S E$D$ ED$D$ E $ E D$ D$ ED$D$ E$ ED$D$ E$ ]` 8 ~MED$ $s \ 8 t'ED$ D$\ $& }4 X 8 ~uMEf.wcED$ ED$4 $ \ 8 t2ED$ED$4 D$\ $ EEEЃT[] extended residual: %g
WARNING: Extended residual (%g) greater than tolerance (%g).
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' p t t g X ? _checkeig_ext ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _WARNING_EVECS _Output_File _DEBUG_EVECS _fprintf _printf _norm _scale_diag _cpvec _scadd _splarax #1/20 1199592497 0 0 100644 4148 `
checkorth.o X < < __text __TEXT b __data __DATA __cstring __TEXT z __literal8 __TEXT \
__const __DATA |
__picsymbolstub2__TEXT d
( __la_sym_ptr2 __DATA $ __textcoal_nt __TEXT 4 @ ( P USTE E } $ E E;E~ ED$
$ E E;E~|UЍED$ E D$D$ UЍE$G ]E$ ]E,؉D$ $. E z $ E 8} 4 $ t EE E;E~ EEE;E~ UЍED$ E D$D$ UЍE$d ]E;Eu1| f(\M f( fTEXE)M f( fTf(XEXEE DE &ED$U $ }A ED$Z $ EЉEȋE;E~EEȋEȉEԍt EE E;E~ UЍED$ E D$D$ UЍE$5 ]E;E=M f( fT$ ]E,؉D$ $ E;Et<M f( f(fTM؍ f( fTf.w
EE؍E ED$` $ T[]ÐUSTE E } $e E E;E~ ED$ $< E E;E~|UЍED$ E D$D$ UЍE$ ]E$ ]E,؉D$ $ E z $ E 8} $~ EE E;E~ EEE;E~ UЍED$ E D$D$ UЍE$ ]E;Eu1 f(\M0 f( fTEXE)M0 f( fTf(XEXEE DE &ED$ $u }A ED$ $V EЉEȋE;E~EEȋEȉEԍ EE E;E~ UЍED$ E D$D$ UЍE$ ]E;E=M0 f( fT$ ]E,؉D$ $ E;Et<M0 f( f(fTM؍0 f( fTf.w
EE؍E ED$ $* T[] Orthogonality check:
%2d) %2d
Frobenius orthogonality measure: %g
%3d) worst %4.2e
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5 4 8 $ t x f q } M _checkorth ___i686.get_pc_thunk.bx _checkorth_float ___i686.get_pc_thunk.ax dyld_stub_binding_helper _dot_float _log10 _dot _printf
#1/20 1199592497 0 0 100644 604 `
cksturmcnt.o | ) ) __text __TEXT ) , 8 P U(EEE EE E EE;E~-E E Ef.wE E ɋM$UE)ЉE E EE;E~-E E Ef.wE E ɋM(UE)ЉE E EE;E~LE E Ef.w%E E Ef.wE E 몋U,E _cksturmcnt #1/20 1199592497 0 0 100644 1596 `
mkeigvecs.o 8 T __text __TEXT T t __data __DATA __literal8 __TEXT __picsymbolstub2__TEXT K __la_sym_ptr2 __DATA _ 4 __textcoal_nt __TEXT k @ d l P L UVS@E EEE} uiE U E
E uE@ EUЍ UE@
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#1/20 1199592497 0 0 100644 8660 `
eigensolve.o X T T __text __TEXT
0 __data __DATA
__cstring __TEXT
__literal8 __TEXT __picsymbolstub2__TEXT f __la_sym_ptr2 __DATA D __nl_symbol_ptr __DATA < " __textcoal_nt __TEXT L ( @ , $ P ! h 1 UWVS EEE`E؍7 8 ~ ED$E D$
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Matrix being perturbed with scale %e
Matrix not being perturbed
WARNING: Not an extended eigenproblem; switching to standard eigensolver.
Eigenvector <Leaving eigensolve>
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get_extval.o __text __TEXT ^ . __data __DATA ^ ~ __cstring __TEXT ` e __literal8 __TEXT __const __DATA __picsymbolstub2__TEXT }
__la_sym_ptr2 __DATA m __nl_symbol_ptr __DATA
__textcoal_nt __TEXT @ d
P 8 US EEE EE(EE0E؋E D$ED$ ED$E D$E$ M f.ztQE8E E D$ ED$D$ E<$ u 8 Q $V Ef(^ME\EE^E؋E f(YE\EEf(XMȍ YEEf(Y]MЍ f( fTȍ f(XMȍ f( fTXYEu 8~@ $ ED$ $g ED$ $N u 8~ $3 1 $% E EXEMEf.w" Ef(XMȍ YEEDD$$E@D$ ED$E<D$ED$ ED$E D$E$} ED$D$ E<$J ]u 8~GED$ ED$ED$ED$ED$E $% MEf.s
EEMEf.s
EEE\EEE8E Ĕ [] Degenerate extended eigenvector problem (g = 0).
Computing extended eigenpairs of T
target norm_v (= sigma) %g
bisection tolerance %g
lambda iterates to the extended eigenvalue
lambda_low lambda lambda_high norm_v
%2i %18.16f %18.16f %18.16f %g
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get_ritzvals.o X __text __TEXT
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US EEE0EE8EE E(EE;E$}E$EEE܋U܋E)ЉEE,EE9E~EEEEEYE^EEE^E$ ]q $ ]EM^ȍy X,E̋EEẺEE E Mȉȍ ʋM)9O 8~ $( E } ED$$ EċED$ ED$D$ Eĉ$ E D$ ED$D$ E $ ED$E D$Eĉ$[ E} tD$ $# EĉD$E$ Ẽ
D$0EĉD$,ED$$E؉D$ E܉D$ E D$E D$ED$ ED$E D$E$ E} D$ Eĉ$J 8~B $ ED$ ED$D$ E $ E D$ ED$D$ E $e ED$E D$E $3 EE D$E$ } } 8 8 q $c 8 8(}u $3 }u $ ED$ ED$D$ E $ E D$ ED$D$ E $s ED$E D$E $A EE D$E$ } } 8 8 1 $q ẼD$0EĉD$,ED$$E؉D$ E܉D$ E D$E D$ED$ ED$E D$E$G E} t+} t% 8 8 E E EĴ [] tridiagonal solver: bisection
Aborting debugging procedure in get_ritzvals().
tridiagonal solver: ql
WARNING: Sturm bisection of T failed; switching to QL.
- failure detected in sturmcnt().
- maximum number of bisection steps reached.
WARNING: QL failed for T; switching to Sturm bisection.
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Full orthogonalization Lanczos, matrix size = %d
Full orthogonalization Lanczos, inverted operator, matrix size = %d
ERROR: System too small for number of eigenvalues requested. WARNING: Lanczos out of memory; computing best approximation available.
ERROR: Sorry, can't salvage Lanczos. Symmlq report: rtol %g
system norm %g, solution norm %g
system condition %g, residual %g
termination condition %2ld, iterations %3ld
ERROR: Both Sturm bisection and QL failed.
Total Symmlq iterations %3d
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lanczos_SO.o + + __text __TEXT " ,. r __data __DATA " % __cstring __TEXT " % __literal8 __TEXT & ) __const __DATA & * __picsymbolstub2__TEXT & 9 * 9 __la_sym_ptr2 __DATA )* I- ? ! ! __nl_symbol_ptr __DATA * T - B __textcoal_nt __TEXT + $. @ PB : E P 7 @ W UWVS| E EE,E؍* 8 ~" $) * 8 ~ E D$E4D$" $) ) ݝ0E9E }D$ " $I) * EE D$$ ) EE D$$ ( EE D$$ ( EED$$ ( EUЃ$( |ED$$ ( EED$$ ( EED$$ p( EED$$ Z( EED$$ D( EED$$ .( EUЃ$' EUЃ$' xE$' t* 8uE $' DžT DžP Eh*E YE, EX * $' ݝ YX* * E љ9~ 8* EЍ* 8 ED$,# $& ED$9# $& XD$F# $& 8D$T# $& ED$c# $& * D$n# ${& * 8u D$|# $V& E D$D$ E$% }( u E D$D$ E$T% !E(D$ E D$D$ E$% E D$D$ E$$ EE D$$ |% E& D$ E D$D$ E $$ * D$ ED$D$ E$U$ E DžD Dž DžL DžH Dž, Dž( Džd & EE Dž Dž Dž@ Dž< * ?* 6$ ݝf(\0XE;Eh d [ N u@ P$ ݝ0E D$$ $# UȉЍE UȉЍE< Dž * 8 * 8 # $" < tD$ # $# DE̋Eȃ9E~*D$ ỦЍE$7" Ẽ ɋDEȋED$EEP& ^D$ E D$D$ UȉЍE$! * ?* 6# ݝf(\0X" ݝ0ED$E(D$UȉЍED$ E D$ED$E$!! * ?* 6" ݝf(\0XX" ݝ0UȉE D$EE& f( fWD$ED$ E D$D$ E$f UȉЍED$ E D$D$ E$ Eȍ E UȉЍED$Eȍ E & f( fWD$ED$ E D$D$ E$ * ?* 6D! ݝf(\0X! ݝ0}( u E D$D$ E$D !E(D$ E D$D$ E$ D9EtD9Et&TD$ xD$E D$E$ * ?* 6w ݝf(\0XE D$D$ E$V Eȍ E " ݝ0Eȍ ED$ E4D$ D$E D$ED$ 8D$DD$Eȉ$ * ?* 6 ݝf(\0X X Dž< D u Dž@
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EE* M f.wE & D$ E D$D$ TЍx@($ E E;E~hUĉЍED$Eč ED$ E D$D$ TЍx@($f Eă 뎍Ẽ(* ?* 6 ݝf(\0X* 8 ݝ0(D$ ,D$EȉD$/& $ EȉD$ TD$E D$x$ o& $t * ?* 6F ݝf(\0XEȃ Eȃ(
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D$ E$ D$ E$ |$ D$ E$ D$ E$ D$ E$ D$ E$ D$ E$z D$ E$g E E;E~*D$ ỦЍE$4 Ẽ ̋E$_ t u+t@ pt$7 ptE E;P~MD$ ỦЍx@($ ỦЍx$ Ẽ 릋x$ * 8u$ * ?* 6 ݝf(\0X| [^_] <Entering lanczos_so>
Selective orthogonalization Lanczos (v. %d), matrix size = %d.
ERROR: System too small for number of eigenvalues requested. eigtol %g
maxdeg %g
goodtol %g
interval %d
maxj %d
srestol %g
assigntol %d
WARNING: Lanczos out of memory; computing best approximation available.
ERROR: Sorry, can't salvage Lanczos. ERROR: Lanczos failed in computing eigenvalues of T; computing best readily available approximation to eigenvector.
index Ritz vals bji bounds (j = %d)
%3d
-------------------
goodtol: %19.16f
j %d, change from last assignment %d
j %4d; lambda Ares est. Ares index
%2d. %3d
j %3d; goodlim lft %2d, rgt %2d; list ---------------------end of iteration---------------------
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#1/28 1199592498 0 0 100644 21124 `
lanczos_SO_float.o 2 2 __text __TEXT ) 5 __data __DATA ) , __cstring __TEXT ) , __literal8 __TEXT - 1 __const __DATA . 1 __picsymbolstub2__TEXT . 01 TB __la_sym_ptr2 __DATA 1 4 tI & & __nl_symbol_ptr __DATA `2 T 5 L __textcoal_nt __TEXT 2 5 @ (L ? O H P < J a UWVS E EE,E؍2 8 ~) $m1 2 8 ~ E D$E4D$) $D1 &1 ݝ(E9E }D$ * $0 2 EE D$$ 0 EE D$$ ~0 EE D$$ 0 EE D$$ k0 EE D$$ <0 EED$$ &0 xUЃ$/ tED$$ / EED$$ / EED$$ / EED$$ / EED$$ / EED$$ / EUЃ$Q/ EUЃ$8/ pE$/ l2 8uE $/ DžL DžH E`*E YE,EX2 $p. ݝYP2 2 E љ9~ 02 EЍ2 8 ED$L* $k. PD$Y* $O. 0D$g* $7. ED$v* $". 2 8uD$* $- }( u Dž =E D$$ - E(D$ E D$D$ $, E D$D$ E$, u E D$D$ E$w, $D$ E D$D$ E$8, E D$D$ E$, EE D$$ , E- D$ E D$D$ E $+ 2 D$ ED$D$ E$\+ E Dž< Dž DžD Dž@ Dž$ Dž Dž\ - EDž| Dž Dž Dž8 Dž4 2 ?2 6+ ݝf(\(XE;E= \ 0 # u + ݝ(E D$$ (* UȉЍE UȉЍE< Dž 2 8 {2 8 * $) 4 tD$ + $* <E̋Eȃ9E~*D$ ỦЍE$;) Ẽ ɋ<EȋED$EEP- ^Zم\$ E D$D$ UȉЍE$( w2 ?w2 6E* ݝf(\(X* ݝ(ED$D$UȉЍED$ E D$ED$E$( s2 ?s2 6) ݝf(\(X) ݝ(UȉE D$EE- f( fWZم\$ED$ E D$D$ E$G' UȉЍED$ E D$D$ E$& Eȍ E UȉЍED$Eȍ E - f( fWZم\$ED$ E D$D$ E$& w2 ?w2 6`( ݝf(\(X5( ݝ( u E D$D$ E$+' $D$ E D$D$ E$& <9Et<9Et&LD$ pD$E D$E$% o2 ?o2 6' ݝf(\(XE D$D$ E$:& Eȍ E 8' ݝ(Eȍ ED$ E4D$D$E D$ED$ 0D$<D$Eȉ$$ k2 ?k2 6& ݝf(\(X Dž4 < u Dž8
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Dž\ h@ h벃\ EE̋lhh u~E̍ Uh
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h@ hẼ(wE E;E~1 ED$E̍ ED$ EȉD$ED$E$M ]MEf.w
EE_2 M f.w
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E̍ u h@ EỦЍ th@
h@ hẼ(wE E;E~1 ED$E̍ ED$ EȉD$ED$E$ ]MEf.w
EE_2 M f.w
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E̍ u h@ EỦЍ th@
h@ hẼ(wEȉD$, $ E E;E~e ED$E̍ ED$ EȉD$ED$E$ ]MEf.w
EE_2 M f.w
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EE_2 M f.w
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LЍp LЍp4E D$$ F(LЍpẺBED$E̍ ED$ EȉD$ED$E$3
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EE_2 M f.w
Dž| - D$ E D$D$ LЍp@($
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EE- D$ E D$D$ ỦЍE$
E E;E~_UĉЍED$Eč ED$ E D$D$ ỦЍE$ Eă 뗍Ẽ S2 ?S2 6f ݝf(\(X; ݝ(ED$ E D$D$ E$? O2 D$LD$DED$@ED$8ED$0ED$,EȉD$(ED$$tD$ E D$ xD$E(D$ED$E D$ ED$ED$E$+ W2 ?W2 6h
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ݝ(D$ E$ D$ E$ D$ E$n D$ E$[ D$ E$m D$ x$W t$0 D$ E$6 D$ E$# D$ E$ D$ E$ D$ E$ D$ E$ E E;E~*D$ ỦЍE$ Ẽ ̋E$x tD$ $M l u+l@ hl$0 hlE E;H~MD$ ỦЍp@($ ỦЍp$ Ẽ 릋p$ 2 8u$ 2 ?2 6 ݝf(\(XČ [^_] <Entering lanczos_so_float>
Selective orthogonalization Lanczos (v. %d), matrix size = %d.
ERROR: System too small for number of eigenvalues requested. maxdeg %g
goodtol %g
interval %d
maxj %d
assigntol %d
WARNING: Lanczos out of memory; computing best approximation available.
ERROR: Sorry, can't salvage Lanczos. ERROR: Lanczos failed in computing eigenvalues of T; computing best readily available approximation to eigenvector.
index Ritz vals bji bounds (j = %d)
%3d
-------------------
goodtol: %19.16f
j %d, change from last assignment %d
j %4d; lambda Ares est. Ares index
%2d. %3d
j %3d; goodlim lft %2d, rgt %2d; list ---------------------end of iteration---------------------
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#1/20 1199592498 0 0 100644 16460 `
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Dž | [^_] <Entering lanczos_ext>
Selective orthogonalization Lanczos for extended eigenproblem, matrix size = %d.
ERROR: Extended Lanczos only available for bisection. ERROR: System too small for number of eigenvalues requested. maxdeg %g
goodtol %g
interval %d
maxj %d
WARNING: In terminal propagation, rhs should have no component in the nullspace of the Laplacian, so check val %g should be negligible.
WARNING: Lanczos_ext out of memory; computing best approximation available.
ERROR: Sorry, can't salvage Lanczos_ext. ERROR: Lanczos_ext failed in computing eigenvalues of T.
index Ritz vals bji bounds
%3d
-------------------
goodtol: %19.16f
j %3d; goodlim lft %2d, rgt %2d; list extended eigenvalue %g
est. extended residual %g
---------------------end of iteration---------------------
Not extended eigenproblem -- calling ordinary eigensolver.
Lanczos_ext itns: %d
extended eigenvalue: %g
WARNING: Maximum number of Lanczos iterations reached.
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#1/28 1199592498 0 0 100644 17940 `
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Dž Ĝ [^_] <Entering lanczos_ext_float>
Selective orthogonalization Lanczos for extended eigenproblem, matrix size = %d.
ERROR: Extended Lanczos only available for bisection. ERROR: System too small for number of eigenvalues requested. maxdeg %g
goodtol %g
interval %d
maxj %d
WARNING: In terminal propagation, rhs should have no component in the nullspace of the Laplacian, so check val %g should be zero.
WARNING: Lanczos_ext out of memory; computing best approximation available.
ERROR: Sorry, can't salvage Lanczos_ext. ERROR: Lanczos_ext failed in computing eigenvalues of T.
index Ritz vals bji bounds
%3d
-------------------
goodtol: %19.16f
j %3d; goodlim lft %2d, rgt %2d; list ---------------------end of iteration---------------------
Not extended eigenproblem -- calling ordinary eigensolver.
Lanczos_ext itns: %d
eigenvalue: %g
extended eigenvalue: %g
extended residual: %g
WARNING: Extended residual (%g) greater than tolerance (%g).
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#1/20 1199592499 0 0 100644 1092 `
lanc_seconds.o | l l __text __TEXT 7 __data __DATA 7 __literal8 __TEXT 8 __picsymbolstub2__TEXT @ 4 __la_sym_ptr2 __DATA Y d __nl_symbol_ptr __DATA ` __textcoal_nt __TEXT d @ x p P l UST 8 t
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lanpause.o __text __TEXT 4 4 __data __DATA __cstring __TEXT - __literal8 __TEXT 0 P __const __DATA P p __picsymbolstub2__TEXT p } __la_sym_ptr2 __DATA
__nl_symbol_ptr __DATA $
__textcoal_nt __TEXT , @ P
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#1/20 1199592499 0 0 100644 868 `
makeorthlnk.o W W __text __TEXT 6 h __data __DATA 6 F __picsymbolstub2__TEXT 6 F x __la_sym_ptr2 __DATA O _ __textcoal_nt __TEXT S c @ \ P U($0 $ EEÐU($0 EE ⍀ PC $ *
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! S R 9 _makeorthlnk _makeorthlnk_float ___i686.get_pc_thunk.ax dyld_stub_binding_helper _smalloc #1/20 1199592499 0 0 100644 884 `
mkscanlist.o __text __TEXT d __data __DATA d t __picsymbolstub2__TEXT d t __la_sym_ptr2 __DATA } __textcoal_nt __TEXT @ H P U($ R EE@ EEE E9E~&$ EUEB EEE ͋E ⍀ Pq $ A
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orthog1.o x x __text __TEXT d __data __DATA d t __literal8 __TEXT h x __literal4 __TEXT p __textcoal_nt __TEXT t @ 4 P U(U E)ЃE䍁] EE EEEE} u EEX EE E(*ME^EE EEEE} u E \E E E(ÐUEU E)ЃE荁 EU EEEE} u EEX EE E(*ME^EU EEEE} u E \E E E( $ p
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orthogonalize.o f f __text __TEXT E x __data __DATA E U __picsymbolstub2__TEXT E U __la_sym_ptr2 __DATA ^ n __textcoal_nt __TEXT b r @ L P U(EE} u/E@(D$ E D$D$ E$
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#1/20 1199592499 0 0 100644 1756 `
orthogvec.o 8 T __text __TEXT x T p __data __DATA x __const __DATA __picsymbolstub2__TEXT d __la_sym_ptr2 __DATA X __textcoal_nt __TEXT h @ < P USDED$ ED$E D$E$ t f( ]EU EUED$ ED$E D$E$ ]EM^f(EED$ED$ ED$E D$E$" D[]ÐUSD<ED$ ED$E D$E$ f( ]EU EUED$ ED$E D$E$ ]EM^f(ZEED$EEE\$ ED$E D$E$. D[] [_ ⍀_ PGBJ ⍀J P.)5 ⍀5 P ⍀ P $Ë $n
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ql.o | 5 5 __text __TEXT & __data __DATA z __literal8 __TEXT __const __DATA __picsymbolstub2__TEXT __la_sym_ptr2 __DATA ) 0 __textcoal_nt __TEXT - @ @ | T P 8 UVSĀE U
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rqi.o __text __TEXT q g __data __DATA q __cstring __TEXT __const __DATA 0 __literal8 __TEXT @ __picsymbolstub2__TEXT @ E ` , N __la_sym_ptr2 __DATA 4
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Using RQI/Symmlq refinement on graph with %d vertices.
step lambda est. Ares Symmlq its. istop factor delta
0
%2d %3ld %ld %g %d
WARNING: Residual convergence not monotonic; RQI may have misconverged.
Eval RQI steps %d, Symmlq iterations %d.
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#1/20 1199592499 0 0 100644 1020 `
rqi_ext.o 8 T __text __TEXT ( T __data __DATA ( | __cstring __TEXT @ 7 __picsymbolstub2__TEXT w __la_sym_ptr2 __DATA @ __textcoal_nt __TEXT @ P \ P H USD$ 4 $U [] ERROR: rqi_ext called, but not yet implemented. Sorry. ⍀ Pp $Ë $ @
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S : _rqi_ext ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _bail #1/20 1199592499 0 0 100644 540 `
scale_diag.o | __text __TEXT P U} tTE EE EU E)ЃE} u&EEY E EE(ÐU} t[U EU ЍEU E)ЃE} u&EEY E EE(
d _scale_diag _scale_diag_float #1/20 1199592499 0 0 100644 1100 `
scanmax.o __text __TEXT __data __DATA __const __DATA __nl_symbol_ptr __DATA __textcoal_nt __TEXT @ 0 P U(E E} u6E@ U f( fWE@ EE E܋E;E~$ E EE܍ EEEM f.w Ex uEE UE܉B E@ M f.w EUR EEEEM f.w Ex uEEE@ EЋEM f.w*UEB EE UE܉BE@ 'UEB EE UE܉BUEB E܃ $6 *
" _scanmax ___i686.get_pc_thunk.cx _DOUBLE_MAX #1/20 1199592500 0 0 100644 980 `
scanmin.o H __text __TEXT | P __data __DATA | H __nl_symbol_ptr __DATA | H __textcoal_nt __TEXT L @ l 0 P h U(E E} u(E@ Uq E@ EЋE E܋E;E~$ E EE܍ EEEM f.w Ex uEE UE܉B E@ M f.w EUR EEEEM f.w Ex uEEE@ EЋEM f.w*UEB EE UE܉BE@ 'UEB EE UE܉BUEB E܃ $* |
" _scanmin ___i686.get_pc_thunk.cx _DOUBLE_MAX #1/20 1199592500 0 0 100644 1660 `
solistout.o | __text __TEXT u \ __data __DATA u
__cstring __TEXT u #
__picsymbolstub2__TEXT 0 T __la_sym_ptr2 __DATA I __nl_symbol_ptr __DATA P __textcoal_nt __TEXT T @ | P US$E E;E~MUЍE U 9Ai $F k $6 E 멋ED$m $ 8~\q $ E E;E~/UЍE@D$ $ E Ǎ $ $[]ÐUS$E E;E~MUЍE U 9Ay $V { $F E 멋ED$} $) $[]. + %d
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sorthog.o 8 T __text __TEXT T __data __DATA > __const __DATA D __picsymbolstub2__TEXT d d @ __la_sym_ptr2 __DATA t __textcoal_nt __TEXT @ @ P USTE E;E~ UЍE@(EED$ E D$D$ E$ f( ]ЋEЋUԁ EUED$ E D$D$ E$ ]EM^f(EED$ED$ E D$D$ E$c E )T[]USTE E;E~ UЍE@(EED$ E D$D$ E$ f( ]ЋEЋUԁ EUED$ E D$D$ E$ ]EM^f(ZEED$EEE\$ E D$D$ E$7 E T[] _ ⍀_ PJ ⍀J P5 ⍀5 P ⍀ P 6 O h $Ë $ K E
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#1/20 1199592500 0 0 100644 3916 `
splarax.o | __text __TEXT + ( . __data __DATA + __literal8 __TEXT 0 __picsymbolstub2__TEXT @ 2
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sturmcnt.o X __text __TEXT t __data __DATA t P __literal8 __TEXT x T __const __DATA l __picsymbolstub2__TEXT | __la_sym_ptr2 __DATA H __nl_symbol_ptr __DATA __textcoal_nt __TEXT @ \ h P P USdEE}u/EEf.w E E $? ]U l U E \EE E܋E E؋E EԋEEЋE EE E;E~ E܉E \EEf(YE̋U YEY \f(E܃ EЃ Ẽ E Eԃ E f( fTEMEf.w&U؋E ^EUԋE ^EE ;E E E E܋EE} u E܋Uf.u$z"E f( fTEf.w E~Et f.w E *Et f.w EE؉EE;EuE EEE܃ E(CEU)ЉEEd[] ? [ ⍀ PG $Ë $ 0 i x ] M
# T ` ; _sturmcnt ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _DOUBLE_MAX _sqrt
#1/12 1199592500 0 0 100644 3228 `
Tevec.o X __text __TEXT __data __DATA __literal8 __TEXT __const __DATA 0 __picsymbolstub2__TEXT P , $ __la_sym_ptr2 __DATA
__nl_symbol_ptr __DATA __textcoal_nt __TEXT @ T
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tri_solve.o __text __TEXT __data __DATA __cstring __TEXT _ __literal8 __TEXT __const __DATA 0 __picsymbolstub2__TEXT 0 K P l __la_sym_ptr2 __DATA { __nl_symbol_ptr __DATA __textcoal_nt __TEXT @ 0
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Yq/ Y / Y Xȍ+ YXEpf(YEXEEEEÐU(衄 Y Y EY E Y Y Ef(YEXE Y Y Ef(YEXE Y f(Y Y Y Xȍ Y Y XEf(YEXE Y f(Y Y Y Xȍ Y Y XE f(YEXE Y f(Y Y Y Xȍ Y Y XE(f(YEXE Y f(Y Y Y Xȍ Y Y XE0f(YEXE Y f(Y Y Y Xȍ Y Y XE8f(YEXE Y f(Y Y Y Xȍ Y Y XE@f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XEHf(YEXEEYEEEÐUVS Y Y EY # Y+ Y Ef(YX 3 ; YC Y Ef(YX Y+ f(Y # Y Y Xȍ Y Y XEf(YX YC f(Y ; Y Y Xȍ3 Y Y XE f(YX # Y+ f(Y Y+ Y Xȍ # Y Y XE(f(YX # YC f(Y ; Y+ Y Xȍ3 # Y+ Y XE0f(YX ; YC f(Y3 YC Y Xȍ3 ; Y Y XE8f(YX ; YC f(Y3 # YC Y Xȍ3 ; Y+ Y XE@f(YX # YC f(Y ; Y+ Y Xȍ YC Y Xȍ ; Y Y Xȍ3 Y+ Y Xȍ3 # Y Y XEHf(YX E$A E$ ^ E$ ^E }~6E u X EYE [^]ÐU(ez Y f(Y} Y Y Xȍ} Y Y XEY E Y f(Y Y Y Xȍ Y Y XEf(YEXE Y f(Y Y Y Xȍ Y Y XEf(YEXE Y f(Y Y Y Xȍ Y Y Xȍ} Y Y Xȍ} Y Y Xȍ Y Y Xȍ} Y Y Xȍ} Y Y Xȍ Y Y XEf(YEXE Y f(Y Y Y Xȍ Y Y Xȍ} Y Y Xȍ} Y Y Xȍ Y Y Xȍ} Y Y Xȍ} Y Y Xȍ Y Y XE f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ} Y Y Xȍ Y Y Xȍ Y Y Xȍ} Y Y Xȍ Y Y Xȍ Y Y XE(f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XE0f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ} Y Y Xȍ Y Y Xȍ Y Y Xȍ} Y Y Xȍ Y Y Xȍ Y Y XE8f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XE@f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ} Y Y Xȍ} Y Y Xȍ Y Y Xȍ} Y Y Xȍ} Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XEHf(YEXEEEEU(n) Y f(Y 1 Y Y Xȍ Y9 Y XEY EA Y f(Y I Y Y Xȍ YQ Y XEf(YEXEY Y f(Y a Y Y Xȍ Yi Y XEf(YEXE) Y f(Y) Y Y XȍA Y Y Xȍ 1 Y Y Xȍ I Y Y Xȍ 1 Y Y Xȍ YQ Y Xȍ Y9 Y Xȍ Y9 Y XEf(YEXE) Y f(Y) Y Y XȍY Y Y Xȍ 1 Y Y Xȍ a Y Y Xȍ 1 Y Y Xȍ Yi Y Xȍ Y9 Y Xȍ Y9 Y XE f(YEXE) Y f(YA Y Y XȍA Y Y Xȍ I Y Y Xȍ 1 Y Y Xȍ I Y Y Xȍ YQ Y Xȍ YQ Y Xȍ Y9 Y XE(f(YEXEA Y f(YA Y Y XȍY Y Y Xȍ I Y Y Xȍ a Y Y Xȍ I Y Y Xȍ Yi Y Xȍ YQ Y Xȍ YQ Y XE0f(YEXE) Y f(YY Y Y XȍY Y Y Xȍ a Y Y Xȍ 1 Y Y Xȍ a Y Y Xȍ Yi Y Xȍ Yi Y Xȍ Y9 Y XE8f(YEXEA Y f(YY Y Y XȍY Y Y Xȍ a Y Y Xȍ I Y Y Xȍ a Y Y Xȍ Yi Y Xȍ Yi Y Xȍ YQ Y XE@f(YEXE) Y f(Y) Y Y XȍA Y Y Xȍ I Y Y Xȍ a Y Y Xȍ 1 Y Y Xȍ Yi Y Xȍ YQ Y Xȍ Yi Y XȍA Y Y XȍY Y Y XȍY Y Y Xȍ a Y Y Xȍ 1 Y Y Xȍ I Y Y Xȍ Y9 Y Xȍ YQ Y Xȍ Y9 Y XEHf(YEXEEEEU(b Y f(Y Y Y Xȍ Y Y XEY E Y f(Y Y Y Xȍ Y Y XEf(YEXE Y f(Y Y Y Xȍ Y Y XEf(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XEf(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XE f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XE(f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XE0f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XE8f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XE@f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XEHf(YEXEEEEUWVS,VE$ E E$ E E$c E @E$7 E E$ E E$ E (E }~ EE}~vUEE܋} UE E f(Y U䍋 EYXf(XEE 낍E fU E U 0E U 8E ( ,[^_]ÐU(UU u Y} f(Y Y} Y Xȍ u Y Y Xȍ Y} Y Xȍm Y} Y Xȍm Y Y Xȍ u Y Y Xȍm Y Y Xȍm u Y Y XEY E Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XEf(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XEf(YEXE u Y f(Y Y} Y Xȍ u Y} Y Xȍ Y Y Xȍ Y} Y Xȍ Y} Y Xȍ u Y Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ Y} Y Xȍ Y} Y Xȍm Y Y Xȍm Y} Y Xȍ Y} Y Xȍm Y Y Xȍm Y Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ u Y Y Xȍm Y Y Xȍm Y Y Xȍ Y Y Xȍm u Y Y Xȍm Y Y Xȍ u Y Y XEf(YEXE u Y f(Y Y} Y Xȍ u Y} Y Xȍ Y Y Xȍ Y} Y Xȍ Y} Y Xȍ u Y Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ Y} Y Xȍ Y} Y Xȍm Y Y Xȍm Y} Y Xȍ Y} Y Xȍm Y Y Xȍm Y Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ u Y Y Xȍm Y Y Xȍm Y Y Xȍ Y Y Xȍm u Y Y Xȍm Y Y Xȍ u Y Y XE f(YEXE Y f(Y u Y Y Xȍ Y} Y Xȍ Y Y Xȍ Y Y Xȍ Y} Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y} Y Xȍm Y Y Xȍ Y Y Xȍ Y} Y Xȍm Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍm Y Y Xȍ Y Y Xȍ Y Y Xȍm Y Y Xȍ u Y Y Xȍ Y Y XE(f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XE0f(YEXE Y f(Y u Y Y Xȍ Y} Y Xȍ Y Y Xȍ Y Y Xȍ Y} Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y} Y Xȍm Y Y Xȍ Y Y Xȍ Y} Y Xȍm Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍm Y Y Xȍ Y Y Xȍ Y Y Xȍm Y Y Xȍ u Y Y Xȍ Y Y XE8f(YEXE Y f(Y Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y XE@f(YEXE Y f(Y Y Y Xȍ u Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍm Y Y Xȍm Y Y Xȍ Y Y Xȍm Y Y Xȍm Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ u Y Y Xȍm Y Y Xȍm Y Y Xȍ Y Y Xȍm Y Y Xȍm Y Y Xȍ u Y Y Xȍ Y} Y Xȍ u Y Y Xȍ Y} Y Xȍ Y} Y Xȍ Y Y Xȍ Y} Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ Y} Y Xȍ Y Y Xȍ Y} Y Xȍ Y} Y Xȍ Y Y Xȍ Y} Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y XEHf(YEXEEEEU(3m
Y f(Y Y Y Xȍ
Y Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ
Y Y Xȍ Y Y Xȍ
Y} Y XEY E % Y- f(Y Y- Y Xȍ % Y Y Xȍ Y- Y Xȍ Y- Y Xȍ Y Y Xȍ % Y Y Xȍ Y Y Xȍ % Y Y XEf(YEXE = YE f(Yū ͫ YE Y Xȍū = Yի Y Xȍū ͫ YE Y Xȍ5 YE Y Xȍ5 ͫ Yի Y Xȍū = Yի Y Xȍ5 ͫ Yի Y Xȍ5 = Y Y XEf(YEXEm
Y- f(Ym % Y Y Xȍ
Y Y Xȍ Y- Y Xȍ Y Y Xȍ Y Y Xȍ
Y Y Xȍ % Y Y Xȍ
Y Y Xȍ Y- Y Xȍ Y Y Xȍ Y Y Xȍ u Y- Y Xȍ Y Y Xȍ u Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ
Y Y Xȍ % Y Y Xȍ
Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ
Y Y Xȍ % Y} Y Xȍ
Y} Y XEf(YEXEm
YE f(Ym = Y Y Xȍ
Y Y Xȍ YE Y Xȍ ͫ Y Y Xȍū Y Y Xȍ
Yի Y Xȍ = Y Y Xȍū
Y Y Xȍ YE Y Xȍ ͫ Y Y Xȍū Y Y Xȍ u YE Y Xȍ Y Y Xȍ5 u Y Y Xȍ Yի Y Xȍ ͫ Y Y Xȍ5 Y Y Xȍ
Yի Y Xȍ = Y Y Xȍū
Y Y Xȍ Yի Y Xȍ ͫ Y Y Xȍ5 Y Y Xȍ
Y Y Xȍ = Y} Y Xȍ5
Y} Y XE f(YEXEm % Y- f(Y
Y- Y Xȍ % Y Y Xȍ Y- Y Xȍ Y- Y Xȍ Y Y Xȍ % Y Y Xȍ
Y Y Xȍ % Y Y Xȍ Y- Y Xȍ Y- Y Xȍ Y Y Xȍ Y- Y Xȍ u Y- Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ % Y Y Xȍ
Y Y Xȍ % Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ % Y Y Xȍ
Y Y Xȍ % Y} Y XE(f(YEXE % YE f(Y = Y- Y Xȍ % Y- Y Xȍ YE Y Xȍ ͫ Y- Y Xȍū Y- Y Xȍ % Yի Y Xȍ = Y Y Xȍū % Y Y Xȍ YE Y Xȍ ͫ Y- Y Xȍū Y- Y Xȍ YE Y Xȍ Y- Y Xȍ5 Y- Y Xȍ Yի Y Xȍ ͫ Y Y Xȍ5 Y Y Xȍ % Yի Y Xȍ = Y Y Xȍū % Y Y Xȍ Yի Y Xȍ ͫ Y Y Xȍ5 Y Y Xȍ % Y Y Xȍ = Y Y Xȍ5 % Y Y XE0f(YEXEm = YE f(Y
YE Y Xȍ = Y Y Xȍ ͫ YE Y Xȍū YE Y Xȍū ͫ Y Y Xȍ = Yի Y Xȍū
Yի Y Xȍū = Y Y Xȍ ͫ YE Y Xȍū YE Y Xȍū ͫ Y Y Xȍ YE Y Xȍ5 u YE Y Xȍ5 Y Y Xȍ ͫ Yի Y Xȍ5 Yի Y Xȍ5 ͫ Y Y Xȍ = Yի Y Xȍū
Yի Y Xȍū = Y Y Xȍ ͫ Yի Y Xȍ5 Yի Y Xȍ5 ͫ Y Y Xȍ = Y Y Xȍ5
Y Y Xȍ5 = Y} Y XE8f(YEXE = YE f(Y % YE Y Xȍ = Y- Y Xȍ ͫ YE Y Xȍū YE Y Xȍū ͫ Y- Y Xȍ = Yի Y Xȍū % Yի Y Xȍū = Y Y Xȍ ͫ YE Y Xȍū YE Y Xȍū ͫ Y- Y Xȍ YE Y Xȍ5 YE Y Xȍ5 Y- Y Xȍ ͫ Yի Y Xȍ5 Yի Y Xȍ5 ͫ Y Y Xȍ = Yի Y Xȍū % Yի Y Xȍū = Y Y Xȍ ͫ Yի Y Xȍ5 Yի Y Xȍ5 ͫ Y Y Xȍ = Y Y Xȍ5 % Y Y Xȍ5 = Y Y XE@f(YEXEm % YE f(Ym = Y- Y Xȍ
YE Y Xȍ YE Y Xȍ ͫ Y- Y Xȍ YE Y Xȍ % Yի Y Xȍ = Y Y Xȍ
Yի Y Xȍ YE Y Xȍ ͫ Y- Y Xȍ YE Y Xȍ YE Y Xȍ Y- Y Xȍ u YE Y Xȍ Yի Y Xȍ ͫ Y Y Xȍ Yի Y Xȍ % Yի Y Xȍ = Y Y Xȍ
Yի Y Xȍ Yի Y Xȍ ͫ Y Y Xȍ Yի Y Xȍ % Y Y Xȍ = Y Y Xȍ
Y Y Xȍ = Y Y Xȍ
Y- Y Xȍ % Y Y Xȍ ͫ Y Y Xȍū Y- Y Xȍū Y Y Xȍ = Y Y Xȍū
Y Y Xȍū % Y Y Xȍ ͫ Y Y Xȍū Y- Y Xȍū Y Y Xȍ Y Y Xȍ5 u Y- Y Xȍ5 Y Y Xȍ ͫ Y Y Xȍ5 Y Y Xȍ5 Y Y Xȍ = Y Y Xȍū
Y Y Xȍū % Y Y Xȍ ͫ Y Y Xȍ5 Y Y Xȍ5 Y Y Xȍ = Y} Y Xȍ5
Y Y Xȍ5 % Y} Y XEHf(YEXEEEEU(M Y f(Yu } Y Y Xȍu Y Y Xȍu } Y Y Xȍ U Y Y Xȍ } Y Y Xȍu Y Y Xȍ } Y Y Xȍ Y] Y XEY Ee Yʼn f(Y Yʼn Y Xȍ Y Y Xȍ Yʼn Y Xȍ m Yʼn Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ Yu Y XEf(YEXE} Չ Y݉ f(Y Y݉ Y Xȍ Չ Y Y Xȍ Y݉ Y Xȍ͉ Y݉ Y Xȍ͉ Y Y Xȍ Չ Y Y Xȍ͉ Y Y Xȍ͉ Չ Y Y XEf(YEXEM Yʼn f(YM Y Y Xȍe Y Y Xȍu } Yʼn Y Xȍu Y Y Xȍ } Y Y Xȍu Y Y Xȍu Y Y Xȍ Y Y Xȍu } Yʼn Y Xȍu Y Y Xȍ } Y Y Xȍ U Yʼn Y Xȍ m Y Y Xȍ U Y Y Xȍ } Y Y Xȍ Y Y Xȍ } Y Y Xȍu Y Y Xȍu Y Y Xȍ Y Y Xȍ } Y Y Xȍ Y Y Xȍ } Y Y Xȍ Yu Y Xȍ Y] Y Xȍ Y] Y XEf(YEXEM Y݉ f(YM Չ Y Y Xȍ} Y Y Xȍu } Y݉ Y Xȍu Y Y Xȍ } Y Y Xȍu Y Y Xȍu Չ Y Y Xȍ Y Y Xȍu } Y݉ Y Xȍu Y Y Xȍ } Y Y Xȍ U Y݉ Y Xȍ Y Y Xȍ͉ U Y Y Xȍ } Y Y Xȍ Y Y Xȍ͉ } Y Y Xȍu Y Y Xȍu Չ Y Y Xȍ Y Y Xȍ } Y Y Xȍ Y Y Xȍ͉ } Y Y Xȍ Y Y Xȍ Չ Y] Y Xȍ͉ Y] Y XE f(YEXEM Yʼn f(Ye Yʼn Y Xȍe Y Y Xȍu Yʼn Y Xȍ } Yʼn Y Xȍ Y Y Xȍu Y Y Xȍ Y Y Xȍ Y Y Xȍu Yʼn Y Xȍ } Yʼn Y Xȍ Y Y Xȍ m Yʼn Y Xȍ U Yʼn Y Xȍ m Y Y Xȍ Y Y Xȍ } Y Y Xȍ Y Y Xȍu Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ } Y Y Xȍ Y Y Xȍ Yu Y Xȍ Yu Y Xȍ Y] Y XE(f(YEXEe Y݉ f(Ye Չ Yʼn Y Xȍ} Yʼn Y Xȍ Y݉ Y Xȍ Yʼn Y Xȍ Yʼn Y Xȍ Y Y Xȍ Չ Y Y Xȍ Y Y Xȍ Y݉ Y Xȍ Yʼn Y Xȍ Yʼn Y Xȍ m Y݉ Y Xȍ Yʼn Y Xȍ͉ m Yʼn Y Xȍ Y Y Xȍ Y Y Xȍ͉ Y Y Xȍ Y Y Xȍ Չ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ͉ Y Y Xȍ Y Y Xȍ Չ Yu Y Xȍ͉ Yu Y XE0f(YEXEM Չ Y݉ f(Y} Y݉ Y Xȍ} Չ Y Y Xȍu Y݉ Y Xȍ } Y݉ Y Xȍ Y Y Xȍu Չ Y Y Xȍ Y Y Xȍ Չ Y Y Xȍu Y݉ Y Xȍ } Y݉ Y Xȍ Y Y Xȍ Y݉ Y Xȍ͉ U Y݉ Y Xȍ͉ Y Y Xȍ Y Y Xȍ͉ } Y Y Xȍ͉ Y Y Xȍu Չ Y Y Xȍ Y Y Xȍ Չ Y Y Xȍ Y Y Xȍ͉ } Y Y Xȍ͉ Y Y Xȍ Չ Y Y Xȍ͉ Y Y Xȍ͉ Չ Y] Y XE8f(YEXEe Չ Y݉ f(Y} Y݉ Y Xȍ} Չ Yʼn Y Xȍ Y݉ Y Xȍ Y݉ Y Xȍ Yʼn Y Xȍ Չ Y Y Xȍ Y Y Xȍ Չ Y Y Xȍ Y݉ Y Xȍ Y݉ Y Xȍ Yʼn Y Xȍ Y݉ Y Xȍ͉ m Y݉ Y Xȍ͉ Yʼn Y Xȍ Y Y Xȍ͉ Y Y Xȍ͉ Y Y Xȍ Չ Y Y Xȍ Y Y Xȍ Չ Y Y Xȍ Y Y Xȍ͉ Y Y Xȍ͉ Y Y Xȍ Չ Y Y Xȍ͉ Y Y Xȍ͉ Չ Yu Y XE@f(YEXEM Y݉ f(YM Չ Yʼn Y Xȍe Y݉ Y Xȍu Y݉ Y Xȍu Yʼn Y Xȍ } Y݉ Y Xȍu Y Y Xȍu Չ Y Y Xȍ Y Y Xȍu Y݉ Y Xȍu Yʼn Y Xȍ } Y݉ Y Xȍ m Y݉ Y Xȍ Yʼn Y Xȍ U Y݉ Y Xȍ Y Y Xȍ Y Y Xȍ } Y Y Xȍu Y Y Xȍu Չ Y Y Xȍ Y Y Xȍ Y Y Xȍ Y Y Xȍ } Y Y Xȍ Y Y Xȍ Չ Yu Y Xȍ Y Y Xȍe Չ Y Y Xȍ} Yʼn Y Xȍ} Y Y Xȍ Y Y Xȍ } Yʼn Y Xȍ 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Before rotation, 3-way orthogonality = %e
After rotation (%f,%f,%f), 3-way orthogonality = %e
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! R ` w m ~ 9 _assign ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _DEBUG_ASSIGN _DEBUG_TRACE _rotate3d _opt3d _tri_prod _rotate2d _opt2d _mapper _y2x _printf #1/20 1199592503 0 0 100644 2852 `
assign_out.o | __text __TEXT T __data __DATA __cstring __TEXT __picsymbolstub2__TEXT D $ __la_sym_ptr2 __DATA ) d __nl_symbol_ptr __DATA D __textcoal_nt __TEXT L @ \
P US 8 t"ED$ ED$E D$E$? ED$E D$E$ []ÐUS$} t D$E$ ED @XEE E;E~.E E D$ D$E$` E ȃ} t E$. $[]UWVS<} t D$E$1 E @XEUЃ$ EUЉ$ EE E;E| UԉЍE Eԃ E E;E~%E؍ E ЍEE E E;E|EUԉЍ<EEЋUԉЍ uUԉE UЉ:Eԃ 뱋EEԃ} -UԉЍ uUԉE Eԃ(ˋE E E;E~OE؍ E EԋUԉЍEЍ U܋E؉
UԉЍEE 맋EEԃ} -UԉЍ uUԉE Eԃ(ˋE UЍ UE
E E;E| UԉEHUԉЍE)ЉD$ D$E$ UԉЍEE؋UԉEPE;|3U؉ЍE܋D$ D$E$j E 볍Eԃ F} t E$- <[^_]w %d
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\ V u } l = _assign_out ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper ___sF _OUT_ASSIGN_INV _smalloc _fclose _fprintf _fopen _assign_out_normal _assign_out_inv
#1/12 1199592503 0 0 100644 3228 `
mapper.o 8 X T X __text __TEXT [ T __data __DATA [ __literal8 __TEXT ` __picsymbolstub2__TEXT h \ 0 __la_sym_ptr2 __DATA 0
__textcoal_nt __TEXT P @ \ P UWVS }0E} u
}(uE( }( r E E$ EE E;E~E Ef E E E;E ~i O EEE M 9E|LE#Et E E,EXE E E,EXE؍E 뢍E O EEE E E;E~ } tUЍE EUЍ4M E 1 O f.w*EMXEFUЍ4M E 1 O f.w*EMXEȍE =O D$(ED$ ED$EĉD$ED$E؉D$ ED$UЍE D$E$ E E;E~:E4 }E E EEEċU
f7E 뼍E }(uv} u3E0D$E,D$ED$ ED$E D$E$ } E0D$E,D$ED$ ED$E D$E$ }(uHED$ ED$ E,D$E D$E D$ED$ ED$E D$E$A }(y E E$ EE E;E~E Ef E E E;E ~ O EEE M 9E|LE#Et E E,EXE E E,EXE؍E 뢍E EĉD$ED$E؉D$ED$ ED$UЍE D$E$ E E;E~:E4 }E E EEEċU
f7E 뼍E Eĉ$ }(uPD$$ ED$ ED$ E,D$E$D$E D$ED$ ED$E D$E$ Č [^_] ⍀ Pz ⍀ Pfa ⍀ PMH ⍀ P4/o ⍀o PZ ⍀Z PE ⍀E P0 ⍀0 Pu $ $Ë $L ` n S ` ` ~ ` ` ` N
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! P T } g R o ` 9 _mapper ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _rec_median_1 _sfree _median _rec_median_k _map3d _map2d _median_assign _smalloc #1/12 1199592503 0 0 100644 3292 `
median.o 8 T __text __TEXT T __data __DATA
__literal8 __TEXT
__picsymbolstub2__TEXT
__la_sym_ptr2 __DATA
__textcoal_nt __TEXT @ P | P US E EE EEtq EEE EE|E E EE؋| | DžX X;E~n|X| E E EMEf.w
EEMEf.w
EE؍X Dž` ` t Ef(XMEXE\f(hE\E^hEMy Xȍy YEE\Ef(YMEXEЍq EEEEEEEE|DžX X;t|z | \| \ E EMEf.wk} t)\ЍE*EXEM XEMEf.w EE MEf.we} t)\ЍE*EXEM XEMEf.wSEEG} t)\ЍE*EXEM XEX sDžd EXEf(\MEXE\Ef.w: EXEf(XMEf.w Ef(XMEXEEEDž` Ex|DžX X;t| | E Ef.s;d | E Ef.zt'EEx| x | X \dt)t Dž` EXEf(\MEXE\Ef.w3 EXEf(XMEf.w Ef(XMEXEEEDž` Ex|DžX X;t| | E Ef.s;d | E Ef.zt'EEx| x | X \dt)t u4Dž` (EXEEEXEEDž` ` MEf.ztEEDž` iED$(ED$ ED$E D$E D$ED$ ED$E D$E$ []U(E EE(EE0EE E;E~@ E܍ E Ef.wE܍ E f E܍ E Ef.wE܍ E f E f(\ME \Ef.wUE܍ E f } t&U܉ЍE*EXEmM XESE܍ E f } t&U܉ЍE*EXEM荁 XEE܃ ? ? ?[ ⍀ PG $Ë $Ë $ a
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H 0 ! ` _median ___i686.get_pc_thunk.bx _median_assign ___i686.get_pc_thunk.cx ___i686.get_pc_thunk.ax dyld_stub_binding_helper
#1/20 1199592504 0 0 100644 404 `
merge_assign.o | Y Y __text __TEXT Y \ h P UVE E;E~;UЍE4 ME E Ef1E 뻃^] _merge_assignments
#1/20 1199592504 0 0 100644 4876 `
rec_median.o 8 c T c __text __TEXT { T ' __data __DATA {
__literal8 __TEXT
__picsymbolstub2__TEXT
* __la_sym_ptr2 __DATA ? @ __textcoal_nt __TEXT [ @ @ P x UWVS } EDž` Dž\ } DžT T~' To DոTPP;E |8TTP E DXDP 뻍T 뀍o EEDžT U 9T|*T E EXET 빋U TT;E |*T E EXET ɋE(D$E$D$ED$ED$ ED$E D$E$v
} Džt Džp DžT T;E~#T E(pT ЋtLL;p} pLLll$ El$ ElЃ$ E}$ u E lЃ$b EDžT T~ T uU |U |TpEDžP P;E~ P Ef P ED$D$ TD$ED$E($ |d }$ u*EE o EDžP P;E~kPЍ u䋕PЍEЍEPЍE*EXEP 눋ED$ ED$ED$E $ E XED$ TD$XD$E D$ED$ D$ ED$E $0 D$$ ED$ E$D$ ED$|D$ED$ED$ ED$ED$E$ DžP P;E~gPЍE< E(HPЍE u(P Ef Hf:P 댍T L}, Džh DžT T;E |h T DžT T;E |-ThD$T$ DT DžT T;E~/T u(T E(DfT ă} t E$K E$@ E$5 E$* [^_]ÐUWVS {Džp Džl MEDžd d~rd Dըd``;E|8dd` E DͨXD` 뻍d 냋E(D$E$D$ED$ED$ ED$E D$E$ } E E Džd d;E~ d E(Dd ӋE\\;U} E\\UE$ EDžd d;E|&dE$ Dȍd ͋UЃ$ E}$ u E UЃ$ EDžd d~ dDEDž` `;E~ ` Ef ` ED$D$ dD$ED$E($ }$ u*EE EDž` `;E~k`Ѝ u䋕`ЍEЍE`ЍE*EXE` Dž` `;E~DED$ ED$`DĉD$`ЍE $ ` 믋EhED$ dD$hD$ED$E D$ D$ ED$E $ ED$ E$D$ ED$E D$ED$ED$ ED$EȉD$E$Dž` `;E~g`ЍE< E(X`ЍE u(` Ef Xf:` 댍d c} t E$j E$_ Džd d;E| dDȉ$6 d E$ [^_] k ⍀ PWR ⍀ P>9 ⍀ P% k ⍀k P V ⍀V PA ⍀A P, ⍀, P 3 $Ë $ l V - "
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5 [ _ ' t m z f M _rec_median_1 ___i686.get_pc_thunk.bx _rec_median_k ___i686.get_pc_thunk.ax dyld_stub_binding_helper _sfree _bit_reverse _make_subgoal _make_subvector _make_maps2 _smalloc _median #1/12 1199592504 0 0 100644 2604 `
rotate.o | __text __TEXT 4 D __data __DATA 4 __const __DATA @ __literal8 __TEXT ` __picsymbolstub2__TEXT h 2 __la_sym_ptr2 __DATA 2 D __textcoal_nt __TEXT : @ d h P T UWVSLEEE$Z ]E$/ ]E E;E ~ MEč E؋UEč4 :Ef(YM؋MEč EYX7UEč4 :Mȍ2 f( fWf(YM؋MEč EYX7Eă 4L[^_]ÐUWVS EEEEE EE$+ ]E$ ]E$ ]E$ ]E$ ]E$ ]7 \EEEYEYEYEf(YMEXEEf(YMEYEYEYEYEXxM' f( fWYEf(YMEYEYEYEXpM' f( fWf(YMEYEYEYEYEXhEYEYEYEf(YMEX`EYEf(YMEYEYEYEXXEYEf(YMEYEYEYEXPM' f( fWYEf(YMEYEYEYEXHEYEf(YMEX@Dž< <;E ~o M< EȋM< EU<4 :Ef(YMhYEXȋM < PYX7U<4 :xf(YM`YEXȋM < HYX7U <4 :pf(YMXYEXȋM < @YX7< [^_] ?- ⍀- Pz ⍀ Pfu $Ë $ B P ) m P ) , P ) ` ) v d R %
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- # ^ c E _rotate2d ___i686.get_pc_thunk.bx _rotate3d ___i686.get_pc_thunk.ax dyld_stub_binding_helper _cos _sin #1/12 1199592504 0 0 100644 548 `
y2x.o | __text __TEXT P U} uhE E;E ~WUЍEEEEEE} u&E UE E^ E(ҍE U} uhE E;E ~WUЍEEEEEE} u&E UE EY E(ҍE x _y2x _x2y
#1/20 1199592504 0 0 100644 2452 `
checkbp.o X __text __TEXT p __data __DATA __cstring __TEXT U __literal8 __TEXT __const __DATA 0 __picsymbolstub2__TEXT P 2 , P __la_sym_ptr2 __DATA ^ __textcoal_nt __TEXT f @ h P UVS EE M EDžx x;E|'xD xD x Džx x;E~ Džt t;E |tDt ڍ EDžt t;E|1 t E f( fWEDžp p;E ~TpD*pЍ4M x 1f(Y EXEp 럋x E9tu
EEt tMEf.wEEt|}u}uE )ЉE}uE )ЉEU )ЉE荅t Ef(\M0 f( f(fTM0 f( f(fTM0 f( fTXYEf.sSED$|D$ED$ x ED$xD$ $ E x EDx E4x E xЍE DDx V $5 Džx x;E|5xDD$xDȉD$ $ x 뾍 $ } t $ İ [^] Vtx %d in set %d (%e), but should be in %d (%e)
Sizes: %d(%d)
ERROR in checkbp :0yE> - ⍀- P ⍀ P~] v $Ë $ q i 0 ( T @ = @ & @ 0
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S ] : _checkbp ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _checkpnt _printf #1/20 1199592504 0 0 100644 2572 `
inits2d.o | __text __TEXT t __data __DATA __literal8 __TEXT __const __DATA 8 __picsymbolstub2__TEXT H __la_sym_ptr2 __DATA a $ __textcoal_nt __TEXT e @ 4 | x P , UWVSlE uMU Ѝ z YEuMU Ѝ z YE؋U M f( fW\EE E\E E E\E E EXE M u LU M u ,U ED$E U \D$E( D$E( $) E (ED$E U \D$E D$E $ E E E;E|$E U$
E E E;E~D EE EE E;E| *MM E Y *EM E YXf(XE E \EЃ} tMEf.wEEȋEfEƃ}uE )ЉEU )ЉEE BE U(Ef
Eƍ< E$EEƍ u$UЍE*XE8E l[^_]ÐU8EEE E Mf.s E UE E Mf.sEE E EEЋEԋU)Ѓ4 UԉЍE E EUЉЍE E EMEf.zt,Ef(XM؍! ^f(,E Ef(\ME\E^f(E*MԋUԋE)*YEX,E̋E;EuẼ E;EuẼ(ỦЍE E Ef.w ẺEẺEUЉЍE E Mf.ztEЉEEԉEȋE ? @ K ⍀ P7 $Ë $Ë $ w s
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#1/20 1199592504 0 0 100644 3084 `
inits3d.o | __text __TEXT b P
__data __DATA b __literal8 __TEXT h
__const __DATA
__picsymbolstub2__TEXT (
__la_sym_ptr2 __DATA A
H __textcoal_nt __TEXT E
@ X ` P P UWVS E uMU Ѝ W YEuMU Ѝ W YE؋uMU Ѝ W YEЋU Mo f( fW\E\EE E\E\E E E\E\E E EXE\E U Mo f( fW\EXEE (E\EXE E 0E\EXE E 8EXEXE } E LEM u U U} E ,EM u Ƽ U U} E 4EM Xu |U Uu ED$E U \D$E D$E $ E u (ED$E U \D$E( D$E( $o E u ED$E (U \D$E D$E $ E \ u 0ED$E U \D$E0 D$E0 $ E x u ED$E 0U \D$E D$E $ E < u PED$E U \D$EP D$EP $/ E t ED$E 8U \D$E D$E $ E ED$E 0U \D$E8 D$E8 $ E 8ED$E (U \D$ET D$ET $Y E TED$E U \D$Ep D$Ep $ E pE E;E|$E U$_
E E E;E~ EEE_ EE E;E| *MM E Y *EM E YX*EM E YXf(XE E \Eȃ} tMEf.wEEEfE}u}uE )ЉE}uE )ЉEU )ЉEE E U(Ef
E< E$EE u$UЍE*XU:E mČ [^_] ? k ⍀ PW $Ë $ p p z 3 ] m { h h T h
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S : _inits3d ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _findindex
#1/20 1199592504 0 0 100644 1460 `
genvals2d.o 8 T __text __TEXT T t
__data __DATA @ __literal8 __TEXT D __picsymbolstub2__TEXT L __la_sym_ptr2 __DATA e __textcoal_nt __TEXT i @ @ ` P UWVSLE E E;E| uċE$ DȍEă E E;E~! EEȍpMEč YEE̍pMEč YEEЃEUEč< 2MEč >f(X YE EEԃEUEč< 2MEč >f(\ YE Eă u } M LU hEȉu } @M ,U dẺM U `EЉM (U DEԉL[^_] @ ⍀ P $Ë $ Z | 3
$ U < _genvals2d ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _smalloc #1/20 1199592504 0 0 100644 2868 `
genvals3d.o | __text __TEXT u P __data __DATA u
__literal8 __TEXT x __const __DATA __picsymbolstub2__TEXT ( @
__la_sym_ptr2 __DATA A p
__textcoal_nt __TEXT E @
` P x
UWVS E E
E E;E| uE$O DE E E;E~ EEpME g YEEpME g YEEpM E g YEEEUE< 2ME >f(X g YE EEEUE< 2ME >f(\ g YE EEEUE< 2M E >f(X g YE EEEU E< 2ME >f(\ g YE EE|UE< 2M E >f(X g Y| EExU E< 2ME >f(\ g Yx EEtUE< 2ME >XM E f(X g Yt EEpUE< 2ME >\M E f(X g Yp EEălUE< 2ME >\M E f(X g Yl EEȍpME o f( fWME \M E f(X g YE ku } LM U Eu } ,M U ¼ Eu } 4M XU |EM U EM (U ¸ EM U \EM 0U xEM U <EM PU tEU EU 8EU TEĉU pEȉE E;E|WEEE;E|<EUЍ u EUЍE E 뺍E 럁Ĝ [^_] @ k ⍀ PW $Ë $ x S x x m x x x E x x x C x x x x =
$ U < _genvals3d ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _smalloc
#1/12 1199592504 0 0 100644 2844 `
map2d.o | __text __TEXT | " __data __DATA , __cstring __TEXT F 8 __picsymbolstub2__TEXT ~ 0 __la_sym_ptr2 __DATA F __nl_symbol_ptr __DATA h __textcoal_nt __TEXT t @ L
P L US Dž4 Dž0 ED$xD$E $: ED$D$x$ ED$ 8D$ 8D$XD$ED$D$ xD$E D$E$ 8~B $c 4D$ED$XD$ ED$E D$E$ E D$(ED$$8D$ ED$ 8D$xD$D$XD$ 0D$ED$E$ 8 ~^ D$ D$ $ 4D$ED$XD$ ED$E D$E$H D$x$ []ÐUE $ E $ E $ E( $ E $ E $t E $d E ( $T Calling check before movevtxs
N_VTX_CHECKS = %d, N_VTX_MOVES = %d
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map3d.o | __text __TEXT 4 __data __DATA L __cstring __TEXT F X __picsymbolstub2__TEXT < 0 __la_sym_ptr2 __DATA f
__nl_symbol_ptr __DATA __textcoal_nt __TEXT @ H P
US Džt Džp ED$D$E $Z ED$xD$$" ED$ xD$ xD$D$ED$xD$ D$E D$E$ 8~B $ tD$ED$D$ ED$E D$E$6 E D$(ED$$xD$ ED$ xD$D$xD$D$ pD$ED$E$ 8 ~^ D$ D$ $ tD$ED$D$ ED$E D$E$h xD$$ []ÐUE $ E $ E $ E $ E( $ E $ E0 $ E $t EP $d E $T E8 $D ET $4 Ep $$ E $ E $ E $ E $ E ( $ E $ E 0 $ E $ E P $ E $ E 8 $t E T $d E p $T Calling check before movevtxs
N_VTX_CHECKS = %d, N_VTX_MOVES = %d
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Q m ` { 8 _map3d ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _DEBUG_BPMATCH _N_VTX_MOVES _N_VTX_CHECKS _sfree _movevtxs _checkbp _printf _inits3d _sorts3d _genvals3d _free3d #1/20 1199592505 0 0 100644 5788 `
movevtxs.o X H w __text __TEXT T E __data __DATA __literal8 __TEXT __bss __DATA __common __DATA @ __picsymbolstub2__TEXT K | __la_sym_ptr2 __DATA c ? __textcoal_nt __TEXT o K @ < P $ UWVS EEEE E;E|! E4 M(E E,1f(\ Ef.wZE4 M(E E,1\EMEf.w EEEEE E4 M,E E(1f(\ Ef.wRE4 M,E E(1\EMEf.wEEEEEE Ef(XM*E0f.s E E } tu E E;E|ED E ED E } t ED$,ED$(ED$$ED$ ED$ E$D$ED$E D$ED$ E D$ED$E $
E E$fEUЍE EE E;E|HE| t6E uE E*Ef(YM\E 뮃} _ E E(*EXE E,f(\ Ef.w E E< E(EE u(UЍE*\E8E< E(|E u(UЍE*X|8E U$Ef
E(D$ ED$ED$ED$ED$ ED$E$D$E$P ED$ ED$ED$E$ ED E u,E E(*M\f(\f(Ef.w E E< E(xE u(UЍE*\x8E< E(tE u(UЍE*Xt8E U$Ef
E(D$ ED$ED$ED$ED$ ED$E$D$E$ uED$ ED$ED$E$ ED B EEEE E;E|! E4 M(E E,1f(\ Ef.wZE4 M(E E,1\EMEf.w EEEEE E4 M,E E(1f(\ Ef.wRE4 M,E E(1\EMEf.wEEEEEE Ef(XM*E0f.s E E ļ [^_]ÐUWVS\ EE } u% E E;E |# UЍE(< E E;E | UЍE(< }$ ~EfEEfEEfEEfEEfEUf;U~MfMEEEfEUf;U}MfMEE̋EỦЍEEE;E}} x E E;E~ EE E E$E*EỦЍ<EEEỦЍ4MUЍ1 M9f(Y E4 M E E 1\\f(E} tm} uMEf.wUE EEEfEƋEfEċEEEỦЍ4MUЍ1EE E E E f;EuB}$ ~UƉЍE(< u$}$ UĉЍE(< E EfEUf;U~MfMEEEfEUf;U}MfMEE̋EỦЍ<EEEỦЍ4ME$U1)ЋU: U,EU0EfE4E \[^_]ÐUSXE UfEfUE E;|N U;Eu5 EUfA EUfA E 룍 EE E;E|" EfB E ԍ UfA UfA []ÐUWVS<FEUM fEfUfM⍃ 8 u } E Ef;EuE } t E EfEE E;}҃} u̍ EUf<A E E E;E|% EEf<BuEfEẼ э EЋEE< E$EE u$UԉЍE*\E8E< E$EE u$UԉЍE*XE8Eԍ U Ef
EUfA Ef;EuE EЃ E Ef;EuE } t` E EfEE E;}Ӄ} u͍ EUf<A E E E;E|% EEf<BuEfEẼ э EЋEE< E$EE u$UԉЍE*\E8E< E$EE u$UԉЍE*XE8Eԍ U Ef
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# @ 1 D > o s V _movevtxs ___i686.get_pc_thunk.bx _N_VTX_CHECKS _N_VTX_MOVES ___i686.get_pc_thunk.ax dyld_stub_binding_helper _nextmove _ncoupled _couple _coupled_vtxs _coupled_sets _undo_coupling
#1/20 1199592505 0 0 100644 1412 `
sorts2d.o __text __TEXT j __data __DATA j z __picsymbolstub2__TEXT j K z __la_sym_ptr2 __DATA __textcoal_nt __TEXT @ X P UWV@E UЉ$z EE E;E|"uЋUЉ$P D؍EЃ ԋED$ E؉D$ED$E $ ED$ E܉D$ED$E $ ED$ ED$ED$E $ ED$ ED$ED$E( $ E$s u } M LU hE؉u } @M ,U dE܉M U `EM (U DE@^_]F ⍀F P}x1 ⍀1 Pd_ ⍀ PKw $ y H G
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compute_cube_edata.o A A __text __TEXT T __data __DATA 0 __picsymbolstub2__TEXT 0 \ __la_sym_ptr2 __DATA 9 I __textcoal_nt __TEXT = M @ T P UVDE EEE@ EEEPEEEUЍ u EUЍ E (\LEUЍ u EUЍ E \DXEE]ED$ED$UЍE$2 tEXZE\EEEEȃD^] ⍀ P- $
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compute_cube_vdata.o H __text __TEXT __data __DATA __literal4 __TEXT __textcoal_nt __TEXT @ 0 P US$E E#EE䍃 E EE UЍE E;B| UЍE U܉ЍAEUЍE U܉ЍA EE E#EEE;EtEXEEEXEEE܃ MUEBUE$[] $, !
_compute_cube_vdata ___i686.get_pc_thunk.bx
#1/20 1199592505 0 0 100644 5676 `
refine_cube.o X __text __TEXT + __data __DATA __literal8 __TEXT __literal4 __TEXT __const __DATA
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#1/28 1199592506 0 0 100644 1900 `
update_cube_edata.o | __text __TEXT __data __DATA - __literal4 __TEXT 0 __const __DATA 8 __picsymbolstub2__TEXT 2 H __la_sym_ptr2 __DATA z d __textcoal_nt __TEXT @ P t USTE E EE$D$ ED$E D$E$ EE@EE D$ED$ E$D$ED$E$A ]ME.uz UEBZME( f.wE(EEEEx E .s'E,E*ME.uzVE NU ( UMW,E*MU ( UUW.uzE EU,EUЍ U0E@
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update_cube_vdata.o | __text __TEXT P U(EZMEEE #EEE;Eu*U E XEU E @\EB(U E \EU E @XEB _update_cube_vdata #1/20 1199592506 0 0 100644 412 `
find_edge_cube.o | h h __text __TEXT h h t P UM EM 3EEM EM E1E U EUEEE _find_edge_cube #1/28 1199592506 0 0 100644 356 `
init_cube_edata.o | ( ( __text __TEXT ( ( 4 P UUE fUE3E fBUEfB _init_cube_edata #1/28 1199592506 0 0 100644 1164 `
compute_mesh_edata.o __text __TEXT p __data __DATA p __picsymbolstub2__TEXT p __la_sym_ptr2 __DATA __textcoal_nt __TEXT @ T P UVDE EEE@ EEEPEEEЉEEUЍ u EUЍ E \DEUЍ E (\LEUЍ u EUЍ E D\EUЍ E \DXEE]ED$ED$UЍE$2 tEXZE\EEEEȃD^] ⍀ Pw} $ :
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F - _compute_mesh_edata ___i686.get_pc_thunk.ax dyld_stub_binding_helper _is_an_edge #1/28 1199592506 0 0 100644 1124 `
compute_mesh_vdata.o H __text __TEXT __data __DATA __literal4 __TEXT __textcoal_nt __TEXT @ 0 P USDE EE܃} uEEċE܋Mę9UċEfEX} u0UUċM܉MEMę9EċEEEċM9fU"} u EU E܉љfEꍃ EEEE UЍE E;B|" UЍE UԉЍAE؋UЍE UԉЍA EE؍ EE܃} uEEċE܋Mę9UċEĉEV} u/UUċM܉MEMę9EċEEEċM9U!} uEU E܉љEE9E}EXEE)E9E~EXEEEXEEEԃ UEBUEUEBD[] $×
_compute_mesh_vdata ___i686.get_pc_thunk.bx
#1/20 1199592506 0 0 100644 828 `
find_edge_mesh.o | __text __TEXT P UH} yEE ؉E E E EEEEċEMę9UċEfE؋UUċMMEMę9EċEEEċM9fUڋEU EљfE܋E f|E u}t)E LE؋U ЍE9u}t E " } y E flE} u;EEE܉ȋEEE؍E } uQEEEUE EUEE؍Eh} ubEEUE EEU EUEE؍EԋUԉEEE _find_edge_mesh #1/28 1199592506 0 0 100644 1068 `
init_mesh_edata.o | __text __TEXT P UWVE E U E;| E U E;| E E 9E| UЍ4 }M U EEEf7UЍ4 }M U EEEfD7UЍ EfD E E ^E :E E U E;| E E 9E| E U E;| UЍ4 }M U EEEf7UЍ4 }M U EEEfD7UЍ EfD E E aE :E E E 9E| E U E;| E U E;| UЍ4 }M U EEEf7UЍ4 }M UE EEfD7UЍ EfD E E _E ;E ^_] _init_mesh_edata
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refine_mesh.o X __text __TEXT V
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#1/28 1199592506 0 0 100644 1948 `
update_mesh_edata.o | " " __text __TEXT __data __DATA V __literal4 __TEXT X __const __DATA h __picsymbolstub2__TEXT 2 x 4 __la_sym_ptr2 __DATA __textcoal_nt __TEXT @ P USTE }~ E ؉E E$D$E D$ ED$E D$E$ E} P E@EE D$ED$ E D$ED$E$S ]ME.uz UEBZME( f.wE(EEEEx E .s'E,E*ME.uzVE NU ( UMW,E*MU ( UUW.uzE EU,EUЍ U0E@
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update_mesh_vdata.o | __text __TEXT P U8EZMԋEԉEE$ E(E} u$E E EЋEMЙ9UЋEЉE }uME U E ЉEU UЋMM̋E̋MЙ9EЋE E̋EЋM̙9UA}u;E U E EE U EљEE$UE EE;E}
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refine_map.o 8 T __text __TEXT } T 0 __data __DATA } __cstring __TEXT k __picsymbolstub2__TEXT ? 0 __la_sym_ptr2 __DATA 0 __textcoal_nt __TEXT ' @ @ P p UVSPE E } u M EM}u
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make_comm_graph.o 8 + T + __text __TEXT T __data __DATA __literal4 __TEXT __picsymbolstub2__TEXT K x __la_sym_ptr2 __DATA k
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refine_part.o | __text __TEXT ~ @ G __data __DATA ~ __cstring __TEXT m __picsymbolstub2__TEXT x $ __la_sym_ptr2 __DATA __nl_symbol_ptr __DATA 4 __textcoal_nt __TEXT 8 @ P
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WARNING: No space to refine partition. NO PARTITION REFINEMENT PERFORMED.
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#1/20 1199592507 0 0 100644 3180 `
kl_refine.o | __text __TEXT 1 __data __DATA 1 __literal8 __TEXT 8 __picsymbolstub2__TEXT @ $ * __la_sym_ptr2 __DATA t
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make_maps_ref.o | __text __TEXT P U8E E E E E E E DE} u UE)EEԉЋMԙ9EԋEԉEE܍ Ef UЍ U$E܉
U܉Ѝ U(E
UЍE ;E~UЍE EUЍEEE܃ E@E;E E DE} u UE)MMԉЋMԙ9EԋEԉEE܍ Ef UЍ U$E܉
U܉Ѝ U(E
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#1/20 1199592507 0 0 100644 1580 `
make_terms_ref.o __text __TEXT __data __DATA __literal4 __TEXT __literal8 __TEXT __textcoal_nt __TEXT @ , P UVS@{ EE E;E~T EUЉЍEEE U܉ЍEE;B| U܉ЍE ỦЍAE؋E؍ E EE;E E;E }$ uaE E3EEԃ} uEԃtE E8E E 3EEԃ} u EԃtE E8ރ}$ E(EċEuę>ыE(EċEuę>Uĉ+Eę1ЉEE)E(EċUUEMę9Eċu(uEċu>ыE(EċUUEuę>EċE(EEċu>)Й1)ЉEE(U( EEE֙E(U( E֙)ș1)ЉEE(EċEuę>ыE(EċE uę>Uĉ+Eę1ЉEE)E(EċUUEMę9Eċu(uEċu>ыE(EċU UEuę>EċE(EEċu>)Й1)ЉEE(U( EEE֙E(U( E ֙)ș1)ЉE} t'U܉ЍE ỦЍA EUE)*YEZEXEẼ M,UЉЍEZEЃ @[^] ? $.
_make_terms_ref ___i686.get_pc_thunk.bx #1/20 1199592507 0 0 100644 4396 `
force_internal.o X __text __TEXT * __data __DATA
__cstring __TEXT
__literal8 __TEXT __picsymbolstub2__TEXT
* __la_sym_ptr2 __DATA k 8 __nl_symbol_ptr __DATA __textcoal_nt __TEXT @
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UЍ uE E,MUEAUEEE _E@ U Ѝ EEԉ$' Ẻ$ E E U $, E؋U $ E܃} } u E E;E |#UЍ ED E E E;E ~ E EfEUЍ uUЍ E؋DDUЍ E܃| t)UЍ E܋LUE܉AUЍ uUE؉DUЍ u؋UE܉DE E $ Eȃ} u E E E E } E;E ~ E E;E ~E Ef E E E E } uA U Ѝ EDEUE)iЫMMЋM9EEfE 8 ~-E D$ED$ ED$ED$ $ 8~<E D$ ED$EЉD$E܉D$E؉D$ ED$E D$E$, EЉD$0ED$,ED$(ED$$EȉD$ ED$ E܉D$E؉D$ED$ED$ ED$E D$E$ E} tE E E UE } t O $Y $K Eԉ$ Ẻ$ Eȉ$u EЉ$j E܉$_ E$T E؉$I ļ [^_] <Entering force_internal>
Before iteration %d, nlocked = %d, int[%d] = %d
WARNING: No space to increase internal vertices. NO INTERNAL VERTEX INCREASE PERFORMED.
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#1/28 1199592507 0 0 100644 6316 `
improve_internal.o __text __TEXT __data __DATA __literal8 __TEXT __literal4 __TEXT __textcoal_nt __TEXT @ H ` , P UWVS E$fE捃 E*E4f(X*E YEEE Eȍ EDžd Džt UЍ E DE܃} u\ t U E)iЫd$Ћ$9$$EUЍE*EXEȋUЍE@*EXE EDž` UЍE`;B| UЍE `ЍAxx EfEEf;EtFx E(f< t EE'xЍE*EXE` ?M f.zt Dž` UЍE`;B|fUЍE `ЍAxx E(f< ux E(f E, ` {MEf.w)M f.uzEEEEE܋@E*tE^E*tE^EEYEYEEMEf.wDžX ! E E(f< uE E(f E, Dž` UЍE`;B| UЍE `ЍAxx EfEEf;Eu+x E(f< ux E(f E, xЍ U E
` = EE Dž` UЍE`;B| UЍE `ЍAxx EfEEf;E x E(f E, xЍ E | t7xЍ E LxЍ E DAxЍ E | t7xЍ E LxЍ E DAxЍ U ED
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UEEԋE؉EUЍ E< UЍ E| t3UЍ ELUЍ EDAUЍ E| t3UЍ ELUЍ EDAUЍ UEԉD
UEEԐ} u UE)iЫd$Ћ$9$$fEEԋ@EUЍ uUЍ ED@DUЍ E UЍ E DE܃} u+ U E)iЫd$Ћ$9$$EDžp Dž\ UЍE\;B}^p uSUЍE \ЍA EfEEf;Ep\ 녃p tNUЍ< U4UЍ uUЍE 49E܋@EUЍ E| UЍ uUЍ ET;}hUЍ uUЍ EDDUЍ uUЍ ED@DDUЍ E| UЍ uUЍ ET;|hUЍ uUЍ EDDUЍ uUЍ ED@DDUЍ E| t+UЍ ELUEAUЍ E| 6UЍ ELUEADžX X [^_] ? ? $ñ U 4 ] N
_improve_internal ___i686.get_pc_thunk.bx
#1/20 1199592507 0 0 100644 2580 `
check_internal.o 8 T __text __TEXT T T __data __DATA __cstring __TEXT ; __picsymbolstub2__TEXT / __la_sym_ptr2 __DATA H L __textcoal_nt __TEXT L @ \ d P T UStE E E EU$EEU$Ѝ EDE} u UE)iЫEĉEЋM9EEfEE EЋE;E}+EЉD$EԉD$ ED$ED$ $ E@;Et.E@D$ED$ ED$ED$ $ EEEЉEE E UEEUЍ EDE} un UE)iЫMĉMЋM9EEE̋ỦЍEEE@;Et.E@D$ED$ ED$ED$4 $ EEE E̍ E f;Et.ED$ E̍ E D$ẺD$ $ E E ỦЍEE;B}R} uJỦЍE UЍA E fEEf;EEȍE 딃} tỦЍEEE@EE;Et$E܉D$ EЉD$ED$ $ UЍ U E;
t4UЍE D$ ED$ED$ $ E E@E E;E$t E$D$ED$T $n E;E t E D$E؉D$ $J t[] int_list out of order, k=%d, set = %d, old_val=%d, val = %d
int_list back link screwed up, set=%d, k=%d, old_ptr=%ld, ptr->prev = %ld
set_list back link screwed up, set=%d, k=%d, old_ptr2=%ld, ptr2->prev = %ld
assign[%d] = %d, but in set_list[%d]
set = %d, val = %d, but I compute internal = %d
vwgt_sum = %d, but total_vwgt[%d] = %d
Only %d sets in int_sets list, but nsets_tot = %d
Only %d vertices found in int_sets lists, but nvtxs = %d
⍀ P $Ë $Í i a ` 1 )
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#1/28 1199592507 0 0 100644 1460 `
define_subcubes.o 8 ( T ( __text __TEXT T | __data __DATA P __picsymbolstub2__TEXT P __la_sym_ptr2 __DATA i __nl_symbol_ptr __DATA p __textcoal_nt __TEXT t @ ( l P UWVSL MEE EẼ} y\E0EPE )ыE E܋U܉Ѝ4 MEU@f)fD1E̍ U Ef
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* $ [ f B _define_subcubes ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _KL_METRIC _gray
#1/28 1199592508 0 0 100644 3940 `
define_submeshes.o __text __TEXT __data __DATA __literal8 __TEXT __nl_symbol_ptr __DATA __textcoal_nt __TEXT @ 8 P UWVS E@
EȋE@ E̋E@EE M;E~E EEȉEU(E( DžT T;E |NTD;E~TDȉEċU(TTD;E}
TDȉET DžT DžP P;E |%UPf|B
~ T P E$HDžD T~C}t=E;E~?*U*M Y*EYf.w} t}
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Dž@ @\E$8 }~rE(E( Tȉ DEDžT T;E |5TD;E~TDȉEċU(TT 뾃}uxE(E( Tȉ DEDžT T;E |5TD;E~TDȉEċU(TT E E E DžT T;E|%TЍE(DT DžT T~/TT LhT Ml EMp ELL y8 DžT T~?TD TTUTDB
DȋDȉDT 붋E$8 tsE(E(LDE}DE(LE( TȉE$$} E( +TЉD_ h#Lxl#LM|pL!EME\ t[|XX txh)ЉxEXX tMl+||DžP P;E|I PЍE(lPЍE(4PЍE(Lx PЍE(4PЍE( PЍE(T DDPЍE( PЍE(T DBPЍE( PЍE(T DP E E E DžT T;E|%TЍE(DT DžT T~-TTUTDBDDT ȋUEUEEdDžT T~mdЍ MTTDfDdЍ MTTDfD
T 눋L U df
L(Dž` 8 E$8 t}Dž` DžT T;E|g DžP P;E|7TP u,PT)Й1)fP 뼍T 뗃} E(U( ;t\ u Dž` DžT T;E| h#TEl#TME\ t%EXX tEh)ЉETPP;E| h#Pxl#PM|\ t.|XX txh)ЉxTP<M,8PT< M,xE)Й1Љ)|E)Й1)Ѝ0f99<8fP T }\ E(U( ;t/E(U( ;t E(U( ;t\ u Dž` DžT T;E| h#TEl#TMEpT!EME\ tLEXX tEh)ЉEEXX tMl+EETPP;E|: h#Pxl#PM|pP!EME\ t[|XX txh)ЉxEXX tMl+||TP4E,0PT4 },xE)Й1Љ)ы|E)Й1)UE)Й1)Ѝf7740fP T M$U$\ ` [^_] 333333? $ V
+ _define_submeshes ___i686.get_pc_thunk.bx _KL_METRIC #1/20 1199592508 0 0 100644 1444 `
divide_procs.o N N __text __TEXT ` __data __DATA __picsymbolstub2__TEXT 2 p __la_sym_ptr2 __DATA B R __textcoal_nt __TEXT J Z @ , d P Uh} ^ EP
E@ ЋE@E M EԋEE؋E9E~EԉE؋E؉EE E M;EE(E E E }~JUEf|B
~ E E UEf|B
~E UEf|B
~E E܃ 뮋EEЋE;E~EEЋEЉE}~ MEE8D$$E0D$ ED$ E D$E D$ED$ED$ E4D$ED$E$ E} E } uE@E̋E;E ~E E̋ẺE MEE8D$ ED$ E D$E D$ED$ED$ ED$ED$E$- E} tE U$EU(EU,EE- ⍀- P ⍀ P 6 $ Q .
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J @ Q ' _divide_procs ___i686.get_pc_thunk.ax dyld_stub_binding_helper _define_subcubes _define_submeshes #1/20 1199592508 0 0 100644 1220 `
merge_goals.o H | | __text __TEXT j H __data __DATA j 6 __literal8 __TEXT p < __textcoal_nt __TEXT x D @ p ( P UWVSLE(Eb EE E;E| Eȍ EEE܋Eȍ U b
} E@EċEPE@
9E|Q E@EEPE@ 9E| E@EEPE@9E|oU$EE$U$EEĉE̋Eȍ< E EEȍ4 M E̍ E1XE8E yE IEă } uEPE )Ѹ Eĸ M EE EE;E|FEȍ< E EEȍ4 M E E1XE8UčE밋Eȍ E EXEЍEȃ E E;E|6Eȍ u Eȍ E ^EYEEȃ L[^_] $g p p
x _merge_goals ___i686.get_pc_thunk.bx #1/28 1199592508 0 0 100644 5108 `
make_term_props.o X __text __TEXT t 7 __data __DATA p __literal4 __TEXT p __literal8 __TEXT 8 t __const __DATA __picsymbolstub2__TEXT , $ __la_sym_ptr2 __DATA v R L __textcoal_nt __TEXT j @
$ P | UVS U0ЃE,$3 EDžp p;E,|,pEDU0EEp ǃ} u7ED$E4D$E0D$E,D$ E$D$E D$E $ 4} ~.ED$E4D$E0D$ E,D$E$D$E$J EDžp p;E ~ Džh h;E,|!h Dոh ҋpЍE|Džl |ЍEl;B| |ЍE lЍAxx Ett;E( }< t-|ЍE lЍA EDžh h;E,|ThDEhhtЍEEYZDXDh 럍l Džh h;E,|JhЍE8EpЍ UhDŸZ
h 멍p E$ [^]ÐUV4E EE EUЍ EDEUE)+E EE E;E| U؉Ѝ Ef| xlE U؉Ѝ ED9Eu.E3EME} uEtE܃ E8U؉ЍE*EE `E E;E| Eԍ E EUԉЍE EE E;E| U؉Ѝ Ef| E U؉Ѝ ED9Eu.E3EME} uEtE܃ E8U؉Ѝ4MU؉ЍE*M\1E DEԃ 4^]ÐUVDE EE E;E|}U܉Ѝ E f|
xVED$U܉E D$EE $ ]U܉ЍEEZE܃ yE E;E| U؉ЍE EED$EE D$E؍ EE $ ]E E;E| U܉Ѝ E f|
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#1/12 1199592508 0 0 100644 2252 `
count.o 8 s T s __text __TEXT T __data __DATA __cstring __TEXT T __picsymbolstub2__TEXT K h @ __la_sym_ptr2 __DATA _ __textcoal_nt __TEXT k @ T l P UWVS\UЉ$% EE E;E| ỦЍE Ẽ E E E E;E ~ E̍ EЉEċ}E̍ EЍ uỦЍE UĉE ỦЍEE;B|+ ỦЍE UȉЍAE؋E؍< uE̍ U>f;
} *EỦЍE UȉЍA X,E*M܋ỦЍE UȉЍ4y E̍ E E؍ EЍ E*Y7X,E6E E̍ E E؍ EЍ EEEȃ Ẽ FU EU܉ E܋E EԋE EE E;E|`ỦЍE;E~ỦЍEEԋỦЍE;E}ỦЍEEЍẼ 떋E D$EЉD$EԉD$ E܉D$ED$ $3 } E E;E|3ỦЍED$ẺD$ $ Ẽ E E;E |'E̍ ED$ $ Ẽ ύ $ E${ \[^_] In subgraph: Cuts=%d, Hops=%d; Max=%d, Min=%d (nvtxs=%d).
Size of %d = %d
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countup.o 8 0 T 0 __text __TEXT T __data __DATA __picsymbolstub2__TEXT K __la_sym_ptr2 __DATA g T __nl_symbol_ptr __DATA t __textcoal_nt __TEXT ( | @ P l US$ 8 u 8 uED$E D$E$ } u>E,D$ E(D$E$D$E D$ED$ ED$E D$E$\ ;} ~5E,D$E(D$E$D$E D$ ED$E D$E$ $[]3F ⍀F P 1 ⍀1 P ⍀ P $Ë $þ = $
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countup_cube.o | d d __text __TEXT u __data __DATA __cstring __TEXT __literal8 __TEXT h __picsymbolstub2__TEXT d __la_sym_ptr2 __DATA L d __textcoal_nt __TEXT \ @ | P UWVS\ } E MEE$ EE$ EUЉ$ E܋UЉ$ E؋UЃ$ EЋU Љ${ EDž ;E|$ЍE Dž ;E ~+ EЍE܃ Dž ;E|WЍ<E܉Ѝ u܋E܃ : 뜋E WЍ<MЉЍ u܋E܃ :(랋UЋE UЍ UЋE
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After level %d (nsets = %d):
set size cuts hops bndy_vtxs adj_sets
%5d %5d %6g %6g %6d %6d
Total Max/Set Min/Set
----- ------- -------
Set Size: %11d %11d %11d
Edge Cuts: %11g %11g %11g
Hypercube Hops: %11g %11g %11g
Boundary Vertices: %11g %11g %11g
Boundary Vertex Hops: %11g %11g %11g
Adjacent Sets: %11d %11d %11d
Internal Vertices: %11d %11d %11d
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countup_mesh.o | __text __TEXT u __data __DATA __cstring __TEXT h __literal8 __TEXT __picsymbolstub2__TEXT d 8 \ __la_sym_ptr2 __DATA __textcoal_nt __TEXT @ \ | P < UWVSl } w EEU EЉEE$ EE$~ EUЉ$h E܋UЉ$R E؋UЃ$9 EЋU Љ$# EDž ;E|$ЍE Dž ;E ~+ EЍE܃ Dž ;E|WЍ<E܉Ѝ u܋E܃ : 뜋E WЍ<MЉЍ u܋E܃ :(랋UЋE UЍ UЋE
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After full partitioning (nsets = %d)
After full partitioning (nsets = %d)
set size cuts hops bndy_vtxs adj_sets
%5d %5d %6g %6g %6g %6d
Total Max/Set Min/Set
----- ------- -------
Set Size: %11d %11d %11d
Edge Cuts: %11g %11g %11g
Mesh Hops: %11g %11g %11g
Boundary Vertices: %11g %11g %11g
Boundary Vertex Hops: %11g %11g %11g
Adjacent Sets: %11d %11d %11d
Internal Vertices: %11d %11d %11d
Hypercube Hops: %11g %11g %11g
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make_subgoal.o H __text __TEXT __data __DATA __literal8 __TEXT __textcoal_nt __TEXT @ ( P UVSPE$E} EE E E̋E;E|PEȍ4 M E̍ E1E̍ EEXEUEEȃ 릋UEEЋM9EEE } u'E M E )ЉE3E EЋM E )ЉEE EEԉE܋EԉEċEE9E|TE̍ u E܍ EE܃ E̍ E EXEẼ Eă 럋EЉEE^EEE E;E|1E̍ u E̍ E YEẼ ŃP[^] $
#
_make_subgoal ___i686.get_pc_thunk.bx #1/20 1199592508 0 0 100644 1428 `
find_maxdeg.o 8 t T t __text __TEXT P T __data __DATA P __literal8 __TEXT P __literal4 __TEXT X __const __DATA ` __textcoal_nt __TEXT p @ @ X ( P U8E E} } M EE E;E ~ UЍE@ U ( UMWZEf.w6UЍE@ U ( UMWEE]UЍE@ EUЍE@E܃} u-E E EME.wEEE܃(ˍE UE E E;E ~ UЍE@ U ( UMWZEf.w6UЍE@ U ( UMWEE]E vE E;E ~MUЍE*HEf.w!UЍE@*EE 멃} t
EQ EEE ? $9 \ ` l ` ` f ` 0 X
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p _find_maxdeg ___i686.get_pc_thunk.cx #1/20 1199592508 0 0 100644 700 `
make_maps.o | u u __text __TEXT u x P UE UЍE E} tR} u E UЍ UE
UЍ UE
UЍEE뮃} u2E UЍ UE
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make_setlists.o | i i __text __TEXT i l x P UV}$ E E;E|(E EЍE E E E} u E EEUЍ uUЍE UЍ U E
E(E E;E|(E EЍE E E E} upE E EEUЍE EUЍ uUЍE UЍ U E
E(눃^] _make_setlists #1/20 1199592509 0 0 100644 6404 `
sequence.o X __text __TEXT E
M __data __DATA E
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__literal8 __TEXT
__picsymbolstub2__TEXT
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%d connected components found
Sequence printed to file `%s'
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# q T : * O b F ; _sequence ___i686.get_pc_thunk.bx ___i686.get_pc_thunk.ax dyld_stub_binding_helper _SEQ_FILENAME _sequence_time _LANCZOS_CONVERGENCE_MODE _RQI_CONVERGENCE_MODE _printf _sfree _fclose _fprintf _fopen _remake_graph _mergesort _y2x _eigensolve _find_maxdeg _make_subvector _make_subgraph _make_maps2 _free_edgeslist _find_edges _smalloc _seconds #1/20 1199592509 0 0 100644 3812 `
perturb.o X __text __TEXT t e __data __DATA __literal8 __TEXT __bss __DATA __picsymbolstub2__TEXT 0 K __la_sym_ptr2 __DATA { W ,
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#1/20 1199592509 0 0 100644 2636 `
simple_part.o X __text __TEXT a __data __DATA a = __cstring __TEXT \ __literal8 __TEXT 0 __picsymbolstub2__TEXT 8 d < __la_sym_ptr2 __DATA x __nl_symbol_ptr __DATA __textcoal_nt __TEXT @ @ P UVSp} E܃} 8 ~E D$s $= E E;E|ED E E E;E ~ # EE E;E|KE*DE E ^EMEf.wEEEfEE 뫃} t&uMUЍE DD EDE UEf
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} tUЍEEEԃ *MEf.s$Ef E E EXEE 뀃p[^] Generating scattered partition, nvtxs = %d
Generating random partition, nvtxs = %d
Generating linear partition, nvtxs = %d
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#1/20 1199592509 0 0 100644 8596 `
time_kernels.o X __text __TEXT __data __DATA m __cstring __TEXT | __literal8 __TEXT H ( $ __picsymbolstub2__TEXT p
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Kernel benchmarking
Time (in seconds) for %d loops of each operation:
Routine Double Float Discrepancy Description
------- ------ ----- ----------- -----------
norm %6.2f %6.2f %14.5e 2 norm
dot %6.2f %6.2f %14.5e scalar product
scadd %6.2f %6.2f %14.5e vec1 <- vec1 + alpha*vec2
update %6.2f %6.2f %14.2g vec1 <- vec2 + alpha*vec3
Matrix being perturbed with scale %e
Matrix not being perturbed
splarax %6.2f %6.2f %14.5e sparse matrix vector multiply
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timing.o X __text __TEXT % l K __data __DATA ( __cstring __TEXT @ __literal8 __TEXT 8 __picsymbolstub2__TEXT X 4 ) __la_sym_ptr2 __DATA q M ) __nl_symbol_ptr __DATA x T __textcoal_nt __TEXT ` @ * - ,, x P ( ( ) US4, EE }~'
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Total time: %g sec.
input %g
reformatting %g
checking input %g
partitioning %g
sequencing %g
kernel benchmarking %g
evaluation %g
printing assignment file %g
simulating %g
other %g
Inertial time: %g sec.
inertial axis %g
median finding %g
KL time: %g sec.
initialization %g
nway refinement %g
bucket sorting %g
Coarsening %g sec.
maxmatch %g
makecgraph %g
Lanczos time: %g sec.
matvec/solve %g
vector ops %g
assemble evec %g
malloc/init/free %g
maintain orthog %g
scan %g
debug/warning/check %g
ql/bisection %g
tevec %g
compute ritz %g
pause %g
RQI/Symmlq time: %g sec.
coarsening %g
maxmatch %g
makecgraph %g
refinement %g
lanczos %g
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#1/12 1199592509 0 0 100644 2132 `
affirm.o | __text __TEXT D __data __DATA O __cstring __TEXT M X __picsymbolstub2__TEXT
} __la_sym_ptr2 __DATA " __nl_symbol_ptr __DATA 8
__textcoal_nt __TEXT < @ ( P US$} t$E$; ~ED$ $ E } t ED$ @ E$ u
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array_alloc_2D.o __text __TEXT __data __DATA __picsymbolstub2__TEXT __la_sym_ptr2 __DATA __textcoal_nt __TEXT @ H T P U8EEEUЉEEE EEEE$[ E} tMEEEEUEE E;E|(U܉Ѝ UEEE E
E܃ E\ ⍀ PH $@
F - _array_alloc_2D_ret ___i686.get_pc_thunk.ax dyld_stub_binding_helper _smalloc_ret
#1/20 1199592509 0 0 100644 476 `
bit_reverse.o | __text __TEXT P UV$E M EE U 9E|gE#EMEEu!ƋUE )ЍHEE E8E;Et$ MUE )ЍH 11EE 낋E$^] _bit_reverse #1/20 1199592509 0 0 100644 1396 `
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cpvec.o | __text __TEXT @ , P UE EE EU E)ЃE} u"EE E EE(U(E EU ЍEU E)ЃE} u(EE EEE EE(UU EE EU E)ЃE} u&EE ZE EE( X _cpvec _float_to_double _double_to_float
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input_int.o 8 & T & __text __TEXT T | __data __DATA __cstring __TEXT __picsymbolstub2__TEXT K __la_sym_ptr2 __DATA f < __textcoal_nt __TEXT r @ l p P T UVS Dž Dž$ $ tc( ( $ u( 8-t 맃 tDž$ 뒍 D$ D$($ [^]%d 4F ⍀F P 1 ⍀1 P ⍀ P $Ë $ W >
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gray.o | __text __TEXT P UE3E _gray
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makevwsqrt.o 8 T __text __TEXT T t __data __DATA G __picsymbolstub2__TEXT G __la_sym_ptr2 __DATA ` __nl_symbol_ptr __DATA d __textcoal_nt __TEXT l @ L | P UVS E E;E~}UЍE E U;-E uE *E$s E E E y [^]ÐUE E;E~6E M UЍE EE ⍀ P $Ë $| ]
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mkvec.o __text __TEXT I __data __DATA I Y __picsymbolstub2__TEXT I K Y __la_sym_ptr2 __DATA t __textcoal_nt __TEXT @ ( P U(UE )$_ EE E)U(UE )$ E} u E E E)ЉEEÐUE E$ E U(UE )ЉЃ$ EUЍE)ÐU(UE )ЉЃ$k E} u E UЍE)ЉEEÐUU E$ E F ⍀F P1 ⍀1 P ⍀ PlV o $< H G
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norm.o __text __TEXT p __data __DATA p __picsymbolstub2__TEXT p K __la_sym_ptr2 __DATA __textcoal_nt __TEXT @ \ P UED$ ED$E D$E$| $[ U8ED$ ED$E D$E$ $+ ]EEEF ⍀F Pwr1 ⍀1 P^Y ⍀ PE} $ Z R * " G
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normalize.o | __text __TEXT __data __DATA @ __literal8 __TEXT @ __const __DATA H __picsymbolstub2__TEXT 2 X __la_sym_ptr2 __DATA < __textcoal_nt __TEXT @ \ P L U8ED$E D$E$ ]E EU E)ЃE} u UE ^EEE(EEEÐUSDED$E D$E$D ]E E , f.wM荃4 f( fWE
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mergesort.o | p p __text __TEXT __data __DATA \ __cstring __TEXT - x __picsymbolstub2__TEXT
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bail.o | __text __TEXT w
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scadd.o | m m __text __TEXT m p $ P UEEE EE E U E)ЃE} u3EE Ef(YXE EE(ÐU(EZMEEU EU ЍE U E)ЃE} u2EE E(YXE EE(ÐUEEE EU ЍE U E)ЃE} u3EE Z f(YMXE EE( t _scadd _scadd_float _scadd_mixed #1/12 1199592511 0 0 100644 484 `
setvec.o | __text __TEXT P UEEE EU E)ЃE} uEE EE(ÐU(EZMEEU EU E)ЃE} uEEEE( L _setvec _setvec_float
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shell_sort.o | __text __TEXT P UV$EEE E;E~ E8EEE;E~ UE)ЉEE E E} ~PE E Ef.w1EE4 M E E 1UE)몋EE E EE VE 1$^] _shell_sort #1/12 1199592511 0 0 100644 1260 `
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vecran.o $ $ __text __TEXT 4 __data __DATA __picsymbolstub2__TEXT K T __la_sym_ptr2 __DATA $ __textcoal_nt __TEXT 0 @ h p P U(E EEU E)ЃE} u EE E(ED$E D$E$ ÐUV$U EEU E)ЃE} uEƍE ] E(ދED$E D$E$ $^]2F ⍀F P 1 ⍀1 P ⍀ P $ý U ) G
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vecscale.o | __text __TEXT P UEEE EE E U E)ЃE} u'EE EY E EE(ÐU(EZMEEU EU ЍE U E)ЃE} u'EE EY E EE( h _vecscale _vecscale_float
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