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You passed too few arguments--binary--continuous--survival--help-hhelpNAME MBMDR -- Model-Based Multifactor Dimensionality ReductionSYNOPSIS mbmdr.out --binary [options] 'mbmdrFile' mbmdr.out --continuous [options] 'mbmdrFile'HELP mbmdr.out --help --binary mbmdr.out --help --continuous mbmdr.out --help --survival mbmdr.out --help --parallelbinary Binary MBMDR -- Model-Based Multifactor Dimensionality Reduction -- Binary Trait The 'mbmdrFile' must be represented as follows Tr S1 S2 ... Sm X1 Y11 Y12 ... Y1m ... ... ... ... ... Xk Yk1 Yk2 ... Ykm The first line is a title line: Tr is the name of the trait and the Sj's are the names of the markers (SNPs or environment variables) The first column contains the trait values: Xi is 1 if the ith subject is a case and 0 if it is a control The other columns contain the markers values: --> if Sj is a SNP: Yij is 0 if the ith subject is homozygous for the first allele, 1 if heterozygous and 2 if homozygous for the second allele. --> if Sj is an environment variable: the X different possible values of the environment variables should be coded 0, 1, ..., X-1. Missingness: a missing Yij value must be coded -9 and missing Xi values are not accepted (the program will ignore the subject and generate a warning) If your dataset is in PLINK format, you can first use the following command line to create the 'mbmdrFile' mbmdr.out --plink2mbmdr --binary -ped 'plinkPedFile' -map 'plinkMapFile' -o 'mbmdrFile' -tr 'trFile' The program will also generate a translation file ‘trFile’ giving to chosen label for each genotype of each SNPOPTIONS [-n INT] sets the number of p-values to compute (default: 1000) [-p INT] sets the permutation amount (default: 999) [-r INT] sets the random sequence parameter (default: random value) [-m INT] sets the minimum group size to be statistically relevant (default: 10) [-x DOUBLE] sets the cutoff value for the chi-square test (default: 0.1) [-o STRING] sets the output file name (default: 'inputprefix'_output.txt the file will be created in the directory of the input file) [-a STRING] sets the adjust method to be used: CODOMINANT, ADDITIVE or NONE (default: CODOMINANT) [--1D] use this flag to do a main effect analysis (default: 2-order) [--3D] use this flag to do a three-order analysis (default: 2-order) [-f STRING] filter out the pairs that do not contain the given marker (useful for testing one environmental variable vs all snps) (can also be combined with --3D to test one environmental variable vs all pairs of snps) [--no-permut] use this flag if you are only interested in the ranking of the markers, not the p-values (1000 times faster!) [--verbose] verbose the HLO matrixes generated for the top pairs (H=high risk L=low risk O=no evidence N=no test performed)continuous Continuous MBMDR -- Model-Based Multifactor Dimensionality Reduction -- Continuous Trait The first column contains the trait values: Xi is a continuous value representing the state of the ith subject mbmdr.out --plink2mbmdr --continuous -ped 'plinkPedFile' -map 'plinkMapFile' [-x DOUBLE] sets the cutoff value for the F test (default: 0.1) [--no-ranking] by default, the program does not work with the continuous values themselves, but sorts them and uses the rank instead of the value. Use this flag to avoid this procedure.survival Survival MBMDR -- Model-Based Multifactor Dimensionality Reduction -- Survival Trait mbmdr.out --survival [options] 'mbmdrFile' Ti Ce S1 S2 ... Sm X11 X12 Y11 Y12 ... Y1m Xk1 Xk2 Yk1 Yk2 ... Ykm The first line is a title line: Ti is the name of the time variable, Ce is the name of the censoring variable and the Sj's are the names of the markers (SNPs or environment variables) The first two columns contain respectively the time and the censoring data: Xi1 is the time of the ith subject while Xi2 is its censoring data Missingness: a missing Yij value must be coded -9 and missing Xij values are not accepted mbmdr.out --plink2mbmdr --survival -ped 'plinkPedFile' -map 'plinkMapFile' [--cox-model] use the cox model (default: logrank test)parallelWe have developped a parallel workflow, composed of three steps, allowing youto run the permutations on different machines. This help illustrates thecontinuous case, but replacing --continuous by --binary gives the binary one.The first step prepares the parallel work, the second step does the parallelwork and the last step sums up the results.STEP 1 (on one machine) mbmdr.out --continuous --pstep1 [options] 'mbmdrFile' OPTIONS [-t STRING] sets the top file name (default: topFile.txt) You can also use the -n, -m, -a, --1D, --3D, -f, --no-ranking and --verbose options described above.STEP 2 (on N machines, lets number them 1, 2, ..., N) mbmdr.out --continuous --pstep2 -p INT -o STRING [options] 'mbmdrFile' -p INT sets the permutation amount to be run on the current machine -o STRING sets the output file name (all machines must use 'xxxi.txt' where xxx is a common prefix and i the machine number) You can also use the -r, -m, -a, --1D, --3D, -f and --no-ranking optionsSTEP 3 (on one machine) mbmdr.out --continuous --pstep3 -c STRING -q INT [options] 'mbmdrFile' -c STRING sets the common prefix 'xxx' of the files generated at step 2 -q INT sets the quantity of files generated at step 2-ped-map-o-trERROR! Unknown command option for the plink2mbmdr conversion: ERROR! The pedigree file is mandatory in the plink2mbmdr conversionERROR! The plink map file is mandatory in the plink2mbmdr conversionERROR! The name of the mbmdr file the will be produced is mandatory in the plink2mbmdr conversionERROR! The name of the traduction file is mandatory in the plink2mbmdr conversionERROR! The data type is mandatory in the plink2mbmdr conversion and must be either --binary or --continuous or --survivalERROR! The first argument must be either --binary or --continuous or --survival or --plink2mbmdr or --help-n-p-r-m-aCODOMINANTNONE--1D--3D-x--no-permut--verbose--no-ranking--cox-model-f--pstep1--pstep2--pstep3-c-q-t-vERROR! Unknown command option: ERROR! The -o option is mandatory at parallel step 2_output.txtERROR! The --1D option cannot be combined with the -f optionERROR! The --1D option cannot be used with the parallel workflowERROR! The --1D option cannot be used with survival data yetERROR! The --3D option cannot be used with survival data yetERROR! The common prefix is mandatory at parallel step 3ERROR! The total amount of machines is mandatory at parallel step 3--plink2mbmdr--parallelERROR! Unknown help option: bad lexical cast: source type value could not be interpreted as target../../libraries/boost/token_iterator.hpp 10WARNING! ONE SUBJECT WAS DISCARDED DUE TO A BAD TRAIT VALUE: ERROR: Unable to open the input fileERROR! The following marker name passed to the -f option was not found: dereferenceincrement NAERROR! Unable to open the input filedereferenceincrementdereferenceincrementboost::format_error: format generic failureboost::bad_format_string: format-string is ill-formedboost::too_few_args: format-string referred to more arguments than were passedboost::too_many_args: format-string referred to less arguments than were passedbasic_string::_S_construct NULL not valid../../libraries/boost/math/tools/rational.hpp../../libraries/boost/optional/optional.hpp!(fmtstate_.flags_ &(std::ios_base::adjustfield ^std::ios_base::left))../../libraries/boost/format/internals.hpp../../libraries/boost/array.hppfl >= 0../../libraries/boost/math/special_functions/gamma.hpp../../libraries/boost/format/alt_sstream_impl.hppbound_.size()==0 || num_args_ == static_cast(bound_.size())../../libraries/boost/format/format_implementation.hppd>0../../libraries/boost/format/feed_args.hppi+(tmp_size-i)+(std::max)(d,(std::streamsize)0) == static_cast(w)res.size() == static_cast(w)item.pad_scheme_ & format_item_t::tabulationInput File: -n -p -m -x First Marker Chi-squareFirst Marker Chi-square pValuestatic_cast(cur_item) < items_.size() || cur_item==0../../libraries/boost/format/parsing.hppcur_item == num_itemsUnknown function operating on type %1%Cause unknown: error caused by bad argument with value %1%Error in function Cause unknownOverflow Errorboost::math::erfc<%1%>(%1%, %1%)Result of incomplete gamma function is too large to represent.boost::math::detail::full_igamma_prefix<%1%>(%1%, %1%)Evaluation of tgamma at a negative integer %1%.Result of tgamma is too large to represent.Value %1% can not be represented in the target integer type.boost::math::itrunc<%1%>(%1%)boost::math::trunc<%1%>(%1%)Evaluation of lgamma at a negative integer %1%.boost::math::tgamma<%1%>(%1%)log1p(x) requires x > -1, but got x = %1%.log1p<%1%>(%1%)log1pmx(x) requires x > -1, but got x = %1%.Series evaluation exceeded %1% iterations, giving up now.Argument a to the incomplete gamma function must be greater than zero (got a=%1%).Argument x to the incomplete gamma function must be >= 0 (got x=%1%).(p_derivative == 0) || (normalised == true)boost::math::detail::lower_gamma_series<%1%>(%1%)boost::math::tgamma1pm1<%!%>(%1%)boost::math::tgamma_small_upper_part<%1%>(%1%, %1%)boost::math::gamma_p_derivative<%1%>(%1%, %1%)Argument a in the incomplete gamma function inverse must be >= 0 (got a=%1%).Probabilty must be in the range [0,1] in the incomplete gamma function inverse (got q=%1%).Root finding evaluation exceeded %1% iterations, giving up now.Degrees of freedom argument is %1%, but must be > 0 !Probability argument is %1%, but must be >= 0 and <= 1 !(OHL, )seekposparsegetcompute_statesclearputstrputboost::math::quantile(const chi_squared_distribution<%1%>&, %1%)boost::math::gamma_q_inv<%1%>(%1%, %1%)putsinpxoperator[]boost::math::log1pmx<%1%>(%1%)putboost::math::gamma_p<%1%>(%1%, %1%)gamma_incomplete_impevaluate_polynomialvector::_M_insert_auxComputation options used: -r -a ADDITIVE -f First Marker Second Marker Chi-square pValue Unable to open outfileFirst Marker Second Marker Chi-squareUnable to open the topfileUnable to open the first permutation file.txtUnable to open a permutation fileboost::math::expm1<%1%>(%1%)incrementdereferenceseekposparsegetcompute_statesclearputstrputputsinpxoperator[]putgamma_incomplete_impevaluate_polynomialcount > 0First Marker Second Marker Third Marker Chi-squareFirst Marker Second Marker Third Marker Chi-square pValuevector::_M_fill_insert: incrementdereferenceseekposparsegetcompute_statesclearputstrputputsinpxoperator[]putgamma_incomplete_impevaluate_polynomiali < N && "out of range"First Marker F-testFirst Marker F-test pValueArgument outside range [0,2] in inverse erfc function (got p=%1%).../../libraries/boost/math/special_functions/detail/t_distribution_inv.hppx >= 0../../libraries/boost/math/special_functions/detail/ibeta_inverse.hppx <= 1eta * (x - 0.5) >= 0The arguments to the beta function must be greater than zero (got a=%1%).boost::math::beta<%1%>(%1%,%1%)The arguments to the beta function must be greater than zero (got b=%1%).Gamma function ratios only implemented for positive arguments (got a=%1%).boost::math::tgamma_delta_ratio<%1%>(%1%, %1%)Gamma function ratios only implemented for positive arguments (got b=%1%).*p_derivative >= 0../../libraries/boost/math/special_functions/beta.hppboost::math::cbrt<%1%>boost::math::iround<%1%>(%1%)boost::math::round<%1%>(%1%)(p_derivative == 0) || normalisedboost::math::ibeta<%1%>(%1%, %1%, %1%) in ibeta_series (with lanczos)gamma_q<%1%>(%1%, %1%)The argument a to the incomplete beta function must be greater than zero (got a=%1%).The argument b to the incomplete beta function must be greater than zero (got b=%1%).Parameter x outside the range [0,1] in the incomplete beta function (got x=%1%).Probabilty must be in the range [0,1] in the incomplete gamma function inverse (got p=%1%).boost::math::ibeta<%1%>(%1%,%1%,%1%)boost::math::ibeta<%1%>(%1%, %1%, %1%)The argument a to the incomplete beta function inverse must be greater than zero (got a=%1%).The argument b to the incomplete beta function inverse must be greater than zero (got b=%1%).Argument q outside the range [0,1] in the incomplete beta function inverse (got q=%1%).fisher_f_distribution<%1%>::fisher_f_distributionseekposparsegetcompute_statesclearputstrputboost::math::quantile(fisher_f_distribution<%1%> const&, %1%)boost::math::ibetac_inv<%1%>(%1%,%1%,%1%)putputoperator[]inverse_students_t_hillboost::math::erfc_inv<%1%>(%1%, %1%)temme_method_1_ibeta_inversesinpxgamma_incomplete_impboost::math::gamma_p_inv<%1%>(%1%, %1%)ibeta_impibeta_seriesibeta_a_stepibeta_fraction2evaluate_polynomialthis->is_initialized()valid_First Marker Second Marker F-test pValueFirst Marker Second Marker F-testincrementdereferenceseekposparsegetcompute_statesclearputstrputputputoperator[]inverse_students_t_hilltemme_method_1_ibeta_inversesinpxgamma_incomplete_impibeta_impibeta_seriesibeta_a_stepibeta_fraction2evaluate_polynomialFirst Marker Second Marker Third Marker F-testFirst Marker Second Marker Third Marker F-test pValuenumeric overflowu <= 0.5boost::math::lgamma<%1%>(%1%)incrementdereferenceseekposparsegetcompute_statesclearputstrputputputoperator[]inverse_students_t_hilltemme_method_1_ibeta_inversesinpxgamma_incomplete_impibeta_impibeta_seriesibeta_a_stepibeta_fraction2evaluate_polynomialCOX MODEL NOT IMPLEMENTED YET --logrank --cox-modelFirst Marker Second Marker Logrank pValueFirst Marker Second Marker Coxmodel pValueFirst Marker Second Marker LogrankFirst Marker Second Marker Coxmodel1.txtincrementdereferenceseekposparsegetcompute_statesclearputstrputputsinpxoperator[]putgamma_incomplete_impevaluate_polynomialbasic_string::substrERROR! Unable to open the map fileERROR! This file does not contain proper binary dataERROR: genotypes must be coded as single charactersERROR! Unable to open the ped fileERROR! 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ElS1_lbPlPNS_17densesolverreportES1_PNS_8ae_stateEank1fEllPNS_9ae_matrixEllPNS_9ae_vectorElS3_lPNS_8ae_stateEcond1EPNS_9ae_matrixElPNS_8ae_stateE%%pservisfinitectrmatrixEPNS_9ae_matrixElbPNS_8ae_stateEblascomplexsplitlengthEPNS_9ae_matrixElPlS2_PNS_8ae_stateEڜ%sfinitertrmatrixEPNS_9ae_matrixElbPNS_8ae_stateEnvincompletebetaEdddPNS_8ae_stateE%%%sfinitecvectorEPNS_9ae_vectorElPNS_8ae_stateEncompletegammaEddPNS_8ae_stateE%sfinitevectorEPNS_9ae_vectorElPNS_8ae_stateEncompletebetaEdddPNS_8ae_stateE%%2EddlPNS_9ae_vectorES1_PNS_8ae_stateE1EddlPNS_9ae_vectorES1_PNS_8ae_stateE%%%%5c_ptrEvaSERKS0_DC%hqrndstate_owner5c_ptrEvnleqreport_owner5c_ptrEv%5c_ptrEvaSERKS0_DܘC%%%%%qrndseedEllPNS_10hqrndstateEPNS_8ae_stateEmatrixtdEPNS_9ae_matrixElbPNS_9ae_vectorES3_S3_PNS_8ae_stateE%%%%%%%%yEPNS_6kdtreeEPNS_9ae_matrixEPNS_8ae_stateEiEPNS_6kdtreeEPNS_9ae_matrixEPNS_8ae_stateE%%%%rEPNS_10hqrndstateEPNS_8ae_stateEiEPNS_10hqrndstateElPNS_8ae_stateE%&&knnEPNS_6kdtreeEPNS_9ae_vectorElbPNS_8ae_stateEڂrnnEPNS_6kdtreeEPNS_9ae_vectorEdbPNS_8ae_stateE&&Э&&qrndexponentialEPNS_10hqrndstateEdPNS_8ae_stateEmatrixtdunpackqEPNS_9ae_matrixElbPNS_9ae_vectorES1_PNS_8ae_stateEpdmatrixermitecalculateEldPNS_8ae_stateE&&qrndunit2EPNS_10hqrndstateEPdS2_PNS_8ae_stateEʅmatrixevdEPNS_9ae_matrixEllbPNS_9ae_vectorES1_PNS_8ae_stateEermitesumEPNS_9ae_vectorEldPNS_8ae_stateE&qrndnormalEPNS_10hqrndstateEPNS_8ae_stateEmatrixevd&qrndrandomizeEPNS_10hqrndstateEPNS_8ae_stateEmatrixrndcondEldPNS_9ae_matrixEPNS_8ae_stateEطpdmatrix&&aSERKS0_DC&&qrndmatrixevdERKNS_16complex_2d_arrayEllbRNS_13real_1d_arrayERS0_ermitesumERKNS_13real_1d_arrayEldstateψunit2ERKNS_10hqrndstateERdS3_aSERKS0_DљC&&kdtreequeryresultstagsiERKNS_6kdtreeERNS_16integer_1d_arrayEinvhpdmatrixcholeskysolvemERKNS_16complex_2d_arrayElbS2_lRlRNS_17densesolverreportERS0_spdmatrixcholeskysolvemERKNS_13real_2d_arrayElbS2_lRlRNS_17densesolverreportERS0_&kdtreequeryresultsdistancesERKNS_6kdtreeERNS_13real_1d_arrayEЋincompleteellipticintegral&kdtreequeryresultstagsERKNS_6kdtreeERNS_16integer_1d_arrayErmatrixinvupdatehpdmatrixcholeskyspdmatrixcholeskyinvpoissondistributionEldchisquarecdistributionEdd&qrndexponentialERKNS_10hqrndstateEdpdmatrixmatrixtdunpackqERKNS_16complex_2d_arrayElbRKNS_16complex_1d_arrayERS0_ermitecalculateEld&&&qrndnormalERKNS_10hqrndstateEmatrixevd&iERKNS_10hqrndstateElrERKNS_10hqrndstateE&&hcmatrixrmatrixsmatrixtdERNS_13real_2d_arrayElbRNS_13real_1d_arrayES3_S3_nleqsfp_qrndseedEllRNS_10hqrndstateEmatrixtdERNS_16complex_2d_arrayElbRNS_16complex_1d_arrayERNS_13real_1d_arrayES5_& hkdtreequerycmatrixrmatrixsfcdistributionElld̗dawsonintegralEdincompletebetaEddderrorfunctioncEdnleqresultsbufERKNS_9nleqstateERNS_13real_1d_arrayERNS_10nleqreportEmachineepsilonEqrndrandomizeERNS_10hqrndstateEԓmatrixrndcondEldRNS_16complex_2d_arrayEpdmatrix&kdtreequeryresultsxyiERKNS_6kdtreeERNS_13real_2d_arrayEexponentialintegraleؗchǘbinomialcdistributionElldinvnormaldistributionEd&kdtreequeryresultsxcmatrixrndorthogonalElRNS_16complex_2d_arrayErmatrixspoissoncdistributionEldbinomialdistributionElldliERKNS_6kdtreeERNS_13real_2d_arrayEٖyERKNS_6kdtreeERNS_13real_2d_arrayEߖ&&&dbd&&rnnERKNS_6kdtreeERKNS_13real_1d_arrayEdܗknnERKNS_6kdtreeERKNS_13real_1d_arrayEl&b&&b&RNS_6kdtreeElRNS_6kdtreeE&&RNS_6kdtreeEИlRNS_6kdtreeE֘&&0Ev2Ev1Ev&&0Ev2Ev1Ev&&&&0Evř2Ev˙1Ev&&0Ev2Ev1Ev&&&&2E1EޚRKS0_v&2E1EȚRKS0_šv&RKS0_ؚv&RKS0_v&&&&&2E1ERKS0_v&2E1EԛRKS0_Λv&RKS0_v&RKS0_v&&&&&5c_ptrEvaSERKS0_DC&&&&&''''Ѓ''columnEPNS_9ae_matrixEllPNS_9ae_vectorEPNS_8ae_stateEsimpleEPNS_9ae_matrixEllldPNS_8ae_stateE''cgcreateEPNS_9ae_vectorES1_lPNS_14fblslincgstateEPNS_8ae_stateEsolvecgxEPNS_9ae_matrixElldPNS_9ae_vectorES3_S3_PNS_8ae_stateE'copyEllPNS_9ae_matrixEllS1_llPNS_8ae_stateEgemmEllldPNS_9ae_matrixElllS1_llldS1_llPNS_8ae_stateEsyrkElldPNS_9ae_matrixEllldS1_llbPNS_8ae_stateE'ansposeEllPNS_9ae_matrixEllS1_llPNS_8ae_stateEinverseEPNS_9ae_matrixElbbPlPNS_12matinvreportEPNS_8ae_stateEЖ'''detEPNS_9ae_matrixElPNS_8ae_stateErecEPNS_9ae_matrixEllbPNS_9ae_vectorEPNS_8ae_stateE''Ч''''condthresholdEPNS_8ae_stateEעmatrix'''lEPNS_9ae_matrixEllS1_PNS_8ae_stateEˣqEPNS_9ae_matrixEllPNS_9ae_vectorElS1_PNS_8ae_stateE'rEPNS_9ae_matrixEllS1_PNS_8ae_stateEqEPNS_9ae_matrixEllPNS_9ae_vectorElS1_PNS_8ae_stateE'hEPNS_9ae_matrixElS1_PNS_8ae_stateEqEPNS_9ae_matrixElPNS_9ae_vectorES1_PNS_8ae_stateEٲ'())lEPNS_9ae_matrixEllS1_PNS_8ae_stateEqEPNS_9ae_matrixEllPNS_9ae_vectorElS1_PNS_8ae_stateE)rEPNS_9ae_matrixEllS1_PNS_8ae_stateEqEPNS_9ae_matrixEllPNS_9ae_vectorElS1_PNS_8ae_stateE)copyEllPNS_9ae_matrixEllS1_llPNS_8ae_stateEgemmElllNS_10ae_complexEPNS_9ae_matrixElllS2_lllS0_S2_llPNS_8ae_stateEsyrkElldPNS_9ae_matrixEllldS1_llbPNS_8ae_stateE)ansposeEllPNS_9ae_matrixEllS1_llPNS_8ae_stateEinverseEPNS_9ae_matrixElbbPlPNS_12matinvreportEPNS_8ae_stateE)*ltrrcond1EPNS_9ae_matrixElbbPNS_8ae_stateErcondinfEPNS_9ae_matrixElPNS_8ae_stateEuЪefttrsmEllPNS_9ae_matrixEllbblS1_llPNS_8ae_stateErcond1EPNS_9ae_matrixElPNS_8ae_stateEԫsolvemEPNS_9ae_matrixEPNS_9ae_vectorElS1_lPlPNS_17densesolverreportES1_PNS_8ae_stateE*rcondEPNS_9ae_matrixElbPNS_8ae_stateEڬsolveEPNS_9ae_matrixElbPNS_9ae_vectorEPlPNS_17densesolverreportES3_PNS_8ae_stateE****lѭtrrcond1EPNS_9ae_matrixElbbPNS_8ae_stateErcondinfEPNS_9ae_matrixElPNS_8ae_stateEuefttrsmEllPNS_9ae_matrixEllbblS1_llPNS_8ae_stateErcond1EPNS_9ae_matrixElPNS_8ae_stateEsolvemEPNS_9ae_matrixEPNS_9ae_vectorElS1_lPlPNS_17densesolverreportES1_PNS_8ae_stateEҤ*rcondEPNS_9ae_matrixElbPNS_8ae_stateEsolveEPNS_9ae_matrixElbPNS_9ae_vectorEPlPNS_17densesolverreportES3_PNS_8ae_stateEЋ++К+++cmatrixrndorthogonalfromtheleftEPNS_9ae_matrixEllPNS_8ae_stateErmatrixrndorthogonalfromtheleftEPNS_9ae_matrixEllPNS_8ae_stateEӶ+cmatrixrndorthogonalfromtherightEPNS_9ae_matrixEllPNS_8ae_stateEͲrmatrixrndorthogonalfromtherightEPNS_9ae_matrixEllPNS_8ae_stateEٶ+++matrixtdunpackqEPNS_9ae_matrixElbPNS_9ae_vectorES1_PNS_8ae_stateEpdmatrix޷+++bdmultiplybyrndorthogonalElPNS_9ae_matrixEPNS_8ae_stateE߶pEPNS_9ae_matrixEllPNS_9ae_vectorES1_llbbPNS_8ae_stateEqEPNS_9ae_matrixEllPNS_9ae_vectorES1_llbbPNS_8ae_stateE++++bdEPNS_9ae_matrixEllPNS_9ae_vectorES3_PNS_8ae_stateEǶlqrEPNS_9ae_matrixEllPNS_9ae_vectorEPNS_8ae_stateEmvEllPNS_9ae_matrixElllPNS_9ae_vectorElS3_lPNS_8ae_stateE+Ђ,,,,rndcondEldPNS_9ae_matrixEPNS_8ae_stateEҷinverseEPNS_9ae_matrixElbPlPNS_12matinvreportEPNS_8ae_stateE,,rndcondEldPNS_9ae_matrixEPNS_8ae_stateE˸inverseEPNS_9ae_matrixElbPlPNS_12matinvreportEPNS_8ae_stateE,matrixrndcondEldPNS_9ae_matrixEPNS_8ae_stateEpdmatrix,rndcondEldPNS_9ae_matrixEPNS_8ae_stateEۺinverseEPNS_9ae_matrixElPlPNS_12matinvreportEPNS_8ae_stateElusolveEPNS_9ae_matrixEPNS_9ae_vectorElS3_PlPNS_17densesolverreportES3_PNS_8ae_stateE,rndcondEldPNS_9ae_matrixEPNS_8ae_stateEinverseEPNS_9ae_matrixElPlPNS_12matinvreportEPNS_8ae_stateEsolvelsEPNS_9ae_matrixEllPNS_9ae_vectorEdPlPNS_19densesolverlsreportES3_PNS_8ae_stateElusolveEPNS_9ae_matrixEPNS_9ae_vectorElS3_PlPNS_17densesolverreportES3_PNS_8ae_stateEؤ,-iEPNS_9ae_vectorES1_llllPNS_9ae_matrixEPNS_8ae_stateErEPNS_9ae_vectorES1_llddPlPNS_9ae_matrixEPNS_8ae_stateE...iEPNS_9ae_matrixEllbllPNS_9ae_vectorES1_PNS_8ae_stateErEPNS_9ae_matrixEllbddPlPNS_9ae_vectorES1_PNS_8ae_stateE////evdgevdEPNS_9ae_matrixElbS1_bllPNS_9ae_vectorES1_PNS_8ae_stateEiEPNS_9ae_matrixEllbllPNS_9ae_vectorES1_PNS_8ae_stateErEPNS_9ae_matrixEllbddPlPNS_9ae_vectorES1_PNS_8ae_stateEм//////qEPNS_9ae_matrixEllPNS_9ae_vectorEPNS_8ae_stateEuEPNS_9ae_matrixEllPNS_9ae_vectorEPNS_8ae_stateEЊ0000Ї11lqrEPNS_9ae_matrixEllPNS_9ae_vectorEPNS_8ae_stateEmvEllPNS_9ae_matrixElllPNS_9ae_vectorElS3_lPNS_8ae_stateEqEPNS_9ae_matrixEllPNS_9ae_vectorEPNS_8ae_stateEuEPNS_9ae_matrixEllPNS_9ae_vectorEPNS_8ae_stateE11112222333444444pdmatrixcholeskyEPNS_9ae_matrixElbPNS_8ae_stateEmatrixgevdreduceEPNS_9ae_matrixElbS1_blS1_PbPNS_8ae_stateE44455rcondEPNS_9ae_matrixElbPNS_8ae_stateEsolveEPNS_9ae_matrixElbPNS_9ae_vectorEPlPNS_17densesolverreportES3_PNS_8ae_stateE5555rcondEPNS_9ae_matrixElbPNS_8ae_stateEsolveEPNS_9ae_matrixElbPNS_9ae_vectorEPlPNS_17densesolverreportES3_PNS_8ae_stateE5555555555И66666666aSERKS0_DCֈ6sludetERKNS_13real_2d_arrayERKNS_16integer_1d_arrayEbdsvdERNS_13real_1d_arrayERKS0_lbbRNS_13real_2d_arrayElS5_lS5_lrank1EllRNS_13real_2d_arrayEllRNS_13real_1d_arrayElS3_l΄churERNS_13real_2d_arrayElS1_olveERKNS_13real_2d_arrayElRKNS_13real_1d_arrayERlRNS_17densesolverreportERS3_6simpleERNS_13real_2d_arrayEllldcolumnERNS_13real_2d_arrayEllRKNS_13real_1d_arrayE6trlqrunpackrighttrsmEllRKNS_16complex_2d_arrayEllbblRS0_llinverseERNS_16complex_2d_arrayEansposeEllRKNS_16complex_2d_arrayEllRS0_lllbbRlRNS_12matinvreportEbRlRNS_12matinvreportE6trlbdunpackqERKNS_13real_2d_arrayEllRKNS_13real_1d_arrayElRS0_qrunpackrighttrsmEllRKNS_13real_2d_arrayEllbblRS0_llinverseERNS_13real_2d_arrayEansposeEllRKNS_13real_2d_arrayEllRS0_lllbbRlRNS_12matinvreportEbRlRNS_12matinvreportE6inverseERNS_16complex_2d_arrayErndcondEldRNS_16complex_2d_arrayElbRlRNS_12matinvreportERlRNS_12matinvreportEԇ6hpdmatrixcholeskyinverseERNS_16complex_2d_arrayEspdmatrixcholeskyinverseERNS_13real_2d_arrayErmatrixinvchisquaredistributionEdd_densesolverreport_ownerlbRlRNS_12matinvreportERlRNS_12matinvreportE6pdmatrixmatrixtdunpackqERKNS_13real_2d_arrayElbRKNS_13real_1d_arrayERS0_inverseERNS_13real_2d_arrayErndcondEldRNS_13real_2d_arrayElbRlRNS_12matinvreportERlRNS_12matinvreportEڇ6lbRlRNS_12matinvreportERlRNS_12matinvreportE6inverseERNS_16complex_2d_arrayErndcondEldRNS_16complex_2d_arrayElusolveERKNS_16complex_2d_arrayERKNS_16integer_1d_arrayElRKNS_16complex_1d_arrayERlRNS_17densesolverreportERS6_԰lRlRNS_12matinvreportERlRNS_12matinvreportE6inverseERNS_13real_2d_arrayErndcondEldRNS_13real_2d_arrayEsolvelsERKNS_13real_2d_arrayEllRKNS_13real_1d_arrayEdRlRNS_19densesolverlsreportERS3_lusolveERKNS_13real_2d_arrayERKNS_16integer_1d_arrayElRKNS_13real_1d_arrayERlRNS_17densesolverreportERS6_lRlRNS_12matinvreportERlRNS_12matinvreportE666hmatrixrndmultiplyERNS_16complex_2d_arrayElsmatrixrndmultiplyERNS_13real_2d_arrayElrmatrixcnormaldistributionEd66cmatrixrndorthogonalfromtheleftERNS_16complex_2d_arrayEllrmatrixrndorthogonalfromtheleftERNS_13real_2d_arrayEll6cmatrixrndorthogonalfromtherightERNS_16complex_2d_arrayEllrmatrixrndorthogonalfromtherightERNS_13real_2d_arrayEll666666matrixrndcondEldRNS_13real_2d_arrayEpdmatrix6666rndorthogonalElRNS_13real_2d_arrayEbdmultiplyby6invupdateuvERNS_13real_2d_arrayElRKNS_13real_1d_arrayES4_mixedsolvemERKNS_13real_2d_arrayES2_RKNS_16integer_1d_arrayElS2_lRlRNS_17densesolverreportERS0_666uinverseERNS_16complex_2d_arrayERKNS_16integer_1d_arrayEqunpacklRlRNS_12matinvreportERlRNS_12matinvreportEȇ7uinverseERNS_13real_2d_arrayERKNS_16integer_1d_arrayEqunpacklRlRNS_12matinvreportERlRNS_12matinvreportE·Ѓ77pdmatrixdetERKNS_13real_2d_arrayEmatrixtdevdERNS_13real_1d_arrayERKS0_llRNS_13real_2d_arrayElb7pdmatrixcholeskydetERKNS_13real_2d_arrayEtudenttdistributionEldږl7detERKNS_13real_2d_arrayEsvdERKNS_13real_2d_arrayElllllRNS_13real_1d_arrayERS0_S5_evdERKNS_13real_2d_arrayEllRNS_13real_1d_arrayES4_RS0_S5_l7l‡7trrcondinfERKNS_16complex_2d_arrayElbblurcondinfERKNS_16complex_2d_arrayElmixedsolveERKNS_16complex_2d_arrayES2_RKNS_16integer_1d_arrayElRKNS_16complex_1d_arrayERlRNS_17densesolverreportERS6_ΰ7trrcond1ERKNS_16complex_2d_arrayElbblrcondinfERKNS_16complex_2d_arrayEl77uefttrsmEllRKNS_16complex_2d_arrayEllbblRS0_llrcond1ERKNS_16complex_2d_arrayElsolvemERKNS_16complex_2d_arrayERKNS_16integer_1d_arrayElS2_lRlRNS_17densesolverreportERS0_7rcondERKNS_16complex_2d_arrayElbsolveERKNS_16complex_2d_arrayElbRKNS_16complex_1d_arrayERlRNS_17densesolverreportERS3_7rcondERKNS_13real_2d_arrayElbsolveERKNS_13real_2d_arrayElbRKNS_13real_1d_arrayERlRNS_17densesolverreportERS3_°7lurcondinfERKNS_13real_2d_arrayEltrrcondinfERKNS_13real_2d_arrayElbbbdunpackptERKNS_13real_2d_arrayEllRKNS_13real_1d_arrayElRS0_hessenbergERNS_13real_2d_arrayElRNS_13real_1d_arrayEmixedsolveERKNS_13real_2d_arrayES2_RKNS_16integer_1d_arrayElRKNS_13real_1d_arrayERlRNS_17densesolverreportERS6_7ltrrcond1ERKNS_13real_2d_arrayElbbrcondinfERKNS_13real_2d_arrayEluefttrsmEllRKNS_13real_2d_arrayEllbblRS0_llrcond1ERKNS_13real_2d_arrayElsolvemERKNS_13real_2d_arrayERKNS_16integer_1d_arrayElS2_lRlRNS_17densesolverreportERS0_Л77rcond1ERKNS_16complex_2d_arrayElsolvemERKNS_16complex_2d_arrayElS2_lbRlRNS_17densesolverreportERS0_7rcondERKNS_16complex_2d_arrayElbsolveERKNS_16complex_2d_arrayElbRKNS_16complex_1d_arrayERlRNS_17densesolverreportERS3_777rcondERKNS_13real_2d_arrayElbsolveERKNS_13real_2d_arrayElbRKNS_13real_1d_arrayERlRNS_17densesolverreportERS3_Ȱ77rcond1ERKNS_13real_2d_arrayElsolvemERKNS_13real_2d_arrayElS2_lbRlRNS_17densesolverreportERS0_Щ777hessenbergunpackbdunpackdiagonalsERKNS_13real_2d_arrayEllRbRNS_13real_1d_arrayES5_hERKNS_13real_2d_arrayElRS0_qERKNS_13real_2d_arrayElRKNS_13real_1d_arrayERS0_77pERKNS_13real_2d_arrayEllRKNS_13real_1d_arrayERS0_llbbqERKNS_13real_2d_arrayEllRKNS_13real_1d_arrayERS0_llbb7777lERKNS_16complex_2d_arrayEllRS0_qERKNS_16complex_2d_arrayEllRKNS_16complex_1d_arrayElRS0_77rERKNS_16complex_2d_arrayEllRS0_qERKNS_16complex_2d_arrayEllRKNS_16complex_1d_arrayElRS0_77lERKNS_13real_2d_arrayEllRS0_qERKNS_13real_2d_arrayEllRKNS_13real_1d_arrayElRS0_77rERKNS_13real_2d_arrayEllRS0_qERKNS_13real_2d_arrayEllRKNS_13real_1d_arrayElRS0_77gemmEllldRKNS_13real_2d_arrayElllS2_llldRS0_llsyrkElldRKNS_13real_2d_arrayEllldRS0_llbcopyEllRKNS_13real_2d_arrayEllRS0_ll77syrkElldRKNS_16complex_2d_arrayEllldRS0_llbcopyEllRKNS_16complex_2d_arrayEllRS0_llgemmElllNS_7complexERKNS_16complex_2d_arrayElllS3_lllS0_RS1_ll777777777gevdERKNS_13real_2d_arrayElbS2_bllRNS_13real_1d_arrayERS0_evd777lqrERNS_16complex_2d_arrayEllRNS_16complex_1d_arrayEmvEllRKNS_16complex_2d_arrayElllRKNS_16complex_1d_arrayElRS3_lȄuERNS_16complex_2d_arrayEllRNS_16integer_1d_arrayEqERNS_16complex_2d_arrayEllRNS_16complex_1d_arrayE7lbdERNS_13real_2d_arrayEllRNS_13real_1d_arrayES3_qrERNS_13real_2d_arrayEllRNS_13real_1d_arrayEmvEllRKNS_13real_2d_arrayElllRKNS_13real_1d_arrayElRS3_l„uERNS_13real_2d_arrayEllRNS_16integer_1d_arrayEqERNS_13real_2d_arrayEllRNS_13real_1d_arrayE77iERNS_13real_1d_arrayERKS0_llllRNS_13real_2d_arrayErERNS_13real_1d_arrayERKS0_llddRlRNS_13real_2d_arrayE777iERKNS_16complex_2d_arrayEllbllRNS_13real_1d_arrayERS0_rERKNS_16complex_2d_arrayEllbddRlRNS_13real_1d_arrayERS0_788iERKNS_13real_2d_arrayEllbllRNS_13real_1d_arrayERS0_rERKNS_13real_2d_arrayEllbddRlRNS_13real_1d_arrayERS0_888888Д88888О8888matrixhebyshevsumERKNS_13real_1d_arrayElldrank1EllRNS_16complex_2d_arrayEllRNS_16complex_1d_arrayElS3_lކludetERKNS_16complex_2d_arrayERKNS_16integer_1d_arrayEsolveERKNS_16complex_2d_arrayElRKNS_16complex_1d_arrayERlRNS_17densesolverreportERS3_ڰ88Ь888888888l8l88888880Ev2Ev1Ev880Ev2Ev1Ev88882E1ERKS0_Јv82E1ERKS0_v8RKS0_v8RKS0_v888888hebyshevcalculateElldPNS_8ae_stateEԊmatrixmixedsolvemEPNS_9ae_matrixES1_PNS_9ae_vectorElS1_lPlPNS_17densesolverreportES1_PNS_8ae_stateE8888aguerresumEPNS_9ae_vectorEldPNS_8ae_stateEʋegendresumEPNS_9ae_vectorEldPNS_8ae_stateE8egendrecalculateEldPNS_8ae_stateEaguerrecalculateEldPNS_8ae_stateE8888iEdPNS_8ae_stateEnEdlPNS_8ae_stateE9ellipticintegralkhighprecisionEdPNS_8ae_stateE_densesolverlsreport_init_copyEPNS_19densesolverlsreportES1_PNS_8ae_stateEbѢ9kEdPNS_8ae_stateEeEdPNS_8ae_stateE9999kʎijyēnEldPNS_8ae_stateE1EdPNS_8ae_stateEď0EdPNS_8ae_stateEЏ91EdPNS_8ae_stateE0EdPNS_8ae_stateEʏ9999І::::egendrecoefficientsElPNS_9ae_vectorEPNS_8ae_stateEܐaguerrecoefficientsElPNS_9ae_vectorEPNS_8ae_stateE:::romchebyshevEPNS_9ae_vectorElS1_PNS_8ae_stateEđdistributionElldPNS_8ae_stateE:ebyshevcoefficientsElPNS_9ae_vectorEPNS_8ae_stateEisquaredistributionEddPNS_8ae_stateEȔ::::eEddPNS_8ae_stateEkEddPNS_8ae_stateE::1EdPNS_8ae_stateE0EdPNS_8ae_stateEnEldPNS_8ae_stateE:1EdPNS_8ae_stateE0EdPNS_8ae_stateEnEldPNS_8ae_stateE:::;;;;;Џ;;;;;;;;;;;;;;;;;;studenttdistributionEldPNS_8ae_stateEbinomialdistributionElldPNS_8ae_stateE<<<<<<studenttdistributionEldԖbinomialdistributionElld<<<<<<egendrecalculateEldaguerrecalculateEld<<<<<<<г<nEdliEd<<eEddkEdd<eEdkEd<<<<<<<isquaredistributionEddebyshevcoefficientsElRNS_13real_1d_arrayE<hebyshevcalculateElldmatrixmixedsolvemERKNS_16complex_2d_arrayES2_RKNS_16integer_1d_arrayElS2_lRlRNS_17densesolverreportERS0_<<<<<<<kݚiyj͛nEld1Ed0Ed<<<1Ed0Ed<<nEld1Ed0EdǛ<<<nEld1Ed0Ed<<<<<<<<<<<<<<egendrecoefficientsElRNS_13real_1d_arrayEaguerrecoefficientsElRNS_13real_1d_arrayE<<<<egendresumERKNS_13real_1d_arrayEldaguerresumERKNS_13real_1d_arrayEld<<<<<5c_ptrEvaSERKS0_ŦDܪCƭ=4_densesolverreport_owner5c_ptrEv6_densesolverlsreport_owner5c_ptrEv=5c_ptrEvaSERKS0_DC==5c_ptrEvaSERKS0_DCЁ==5c_ptrEvaSERKS0_DC====Ђ=setresultsEPNS_9nleqstateEPNS_9ae_vectorEPNS_10nleqreportEPNS_8ae_stateExrepEPNS_9nleqstateEbPNS_8ae_stateEܡcondEPNS_9nleqstateEdlPNS_8ae_stateE=report_initEPNS_10nleqreportEPNS_8ae_stateEbstate_clearEPNS_9nleqstateEˢ==Ѓ==========iterationEPNS_9nleqstateEPNS_8ae_stateEԣsetstpmaxEPNS_9nleqstateEdPNS_8ae_stateEڣ===Ц======>Ј>>>Э>а>>>>>>>>>>>>aSERKS0_D۩Cҫ>>tateolveERNS_9nleqstateEPFvRKNS_13real_1d_arrayERdPvEPFvS4_RS2_RNS_13real_2d_arrayES6_EPFvS4_dS6_ES6_aSERKS0_DҮC>>aSERKS0_DC>>aSERKS0_DC>>>iterationERKNS_9nleqstateEsetstpmaxERKNS_9nleqstateEd>>setresultsERKNS_9nleqstateERNS_13real_1d_arrayERNS_10nleqreportExrepERKNS_9nleqstateEbcondERKNS_9nleqstateEdlǨ>>lRKNS_13real_1d_arrayERNS_9nleqstateERKNS_13real_1d_arrayERNS_9nleqstateE????0Evϩ2Evթ1Ev??0Ev2Ev1Ev????0Ev2Ev1Ev???0Evʪ2EvЪ1Ev֪???0Ev2Ev1Ev??0Ev2Ev1Ev??Ќ??2E1ERKS0_̫v?2E1ERKS0_v?RKS0_v?RKS0_v????Б?2EȬ1EެRKS0_جv?RKS0_v???2E1ERKS0_v?RKS0_v???2Eԭ1ERKS0_v?2E1ERKS0_v?RKS0_vƮК?RKS0_v̮?????0Ev2Ev1Ev???0Ev2Ev1Ev???2E1EȯRKS0_¯vޯ?RKS0_دv???2E1ERKS0_v?RKS0_v????????????????????????NS6alglib5boost11alglib_im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9876543210BBBBBBBBBBBBBBЙBBBBBНBBBB6evaluation_errorE4rounding_errorEBBBQPY_543210B_543210BBBBBBBBBBBBBB8temme_method_2_ibeta_inverseIeNS0_8policies6policyINS3_13promote_floatILb0EEENS3_14promote_doubleILb0EEENS3_14default_policyES9_S9_S9_S9_S9_S9_S9_S9_S9_S9_EEEET_SB_SB_SB_SB_SB_RKT0_E0gamma_incomplete_impIeNS0_8policies6policyINS3_13promote_floatILb0EEENS3_14promote_doubleILb0EEENS3_14default_policyES9_S9_S9_S9_S9_S9_S9_S9_S9_S9_EEEET_SB_SB_bbRKT0_PSB_E8function4co13co3210BBBB 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