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name: B1 # type: matrix # rows: 4 # columns: 7 0.31703671579663645 0.74572000224869206 0.36816517162801121 0.79171617107211645 0.95924183618898662 0.24291429634594644 0.76703637353201615 0.95704646687697226 0.87859845352508115 0.75544774919028901 0.877146474026542 0.82024419353343259 0.23583430871078359 0.89925497248419362 0.47299443486623416 0.9287849735466055 0.79795734989773859 0.83162913670546668 0.75823518070125773 0.23350758317173284 0.83211248361626844 0.64939762976502613 0.90207963117743784 0.48592043574286631 0.39212404578679766 0.53259567245937534 0.80070390165849104 0.47371439703428647 # name: B1D # type: matrix # rows: 4 # columns: 1 0.31703671579663645 0.87859845352508115 0.79795734989773859 0.39212404578679766 # name: B2 # type: matrix # rows: 4 # columns: 7 -2.297475378218929 -0.58681016267882402 -1.9984472111284937 -0.46710464251194705 -0.083224121020034555 -2.8300931755713759 -0.53044211124131257 -0.087806667955094023 -0.25885461520024156 -0.56088932045964424 -0.26216256684347095 -0.39630637212914049 -2.8892516045305854 -0.21237733366252509 -1.4973433123398359 -0.1477560541627751 -0.45140025840812997 -0.36873737337739443 -0.55352335336908631 -2.9090814525806352 -0.36757530129000732 -0.86342013840904186 -0.20610495982880722 -1.443420761894459 -1.8723540918312775 -1.259985461892579 -0.44452812221203097 -1.4943013535766443 # name: B3 # type: matrix # rows: 4 # columns: 7 0.1003431234259821 0.52787644632909803 0.13513092037303889 0.58656779790897073 0.79568939520334214 0.058973118693219598 0.55498488700481263 0.79313418499708832 0.6975232654557032 0.54022234261636581 0.69569426495467435 0.6231786705663831 0.055589151442400168 0.72336225507079399 0.22186208556889181 0.75956334815072246 0.59457416982169231 0.63777576831052318 0.54376814808142937 0.054498777322328738 0.63839494718973244 0.40932788182045582 0.72686608841070066 0.23393076208733227 0.15315609895246041 0.27986947688208885 0.59809881396503684 0.22252664186406318 # name: BS1 # type: matrix # rows: 4 # columns: 7 0.10051227916311722 0.55609832175378926 0.13554559359988294 0.15376126728420658 0.28365815032245423 0.054525791398703727 0.22440532995755758 0.22372373541442825 0.77193524253666423 0.23611866987253705 0.62681449553709279 0.57492058925306888 0.055617821165093173 0.58834479832114661 0.42171728154443389 0.81374766098522233 0.57070130175667388 0.69160702101747984 0.67280053702531128 0.059007355369246284 0.69241118539003466 0.91593793976169557 0.86264152708596864 0.63673593225582203 0.76938593689719503 0.92014490029521867 0.64112673813113041 0.80865950553754773 # name: BS2 # type: matrix # rows: 4 # columns: 7 0.10051227916311722 0.55609832175378926 0.13554559359988294 0.62681449553709279 0.92014490029521867 0.059007355369246284 0.58834479832114661 0.91593793976169557 0.77193524253666423 0.57070130175667388 0.76938593689719503 0.67280053702531128 0.055617821165093173 0.80865950553754773 0.42171728154443389 0.81374766098522233 0.23611866987253705 0.15376126728420658 0.28365815032245423 0.64112673813113041 0.22440532995755758 0.22372373541442825 0.86264152708596864 0.63673593225582203 0.69160702101747984 0.57492058925306888 0.054525791398703727 0.69241118539003466 # name: C # type: double_range # base, limit, increment 4 27 1 # name: D # type: matrix # rows: 4 # columns: 7 0.66113834047388054 0.38519831974871721 -0.23201215571012612 -0.12022729731362072 0.2802637079904628 0.1122852399560899 0.33054026411682208 0.90569904805842194 0.71918843614188988 -0.66564593462136123 0.24733636025729661 0.13964744335947993 -1.3620331583782825 -0.24436134135682702 0.19905540831246141 -0.46559974326449521 -0.47687604230736252 -0.32877691291414801 -0.43543271864002064 0.014564082487751146 0.20973945239353842 -0.056181170277331147 0.63165752811819242 -0.0031077074114842758 -0.96724686092304901 1.7544416863798018 1.6365858932330963 0.058701645344441743 # name: D1 # type: scalar -0.43543271864002064 # name: D2 # type: matrix # rows: 1 # columns: 4 -0.32877691291414801 -0.43543271864002064 0.014564082487751146 0.20973945239353842 # name: D3 # type: matrix # rows: 2 # columns: 3 -0.66564593462136123 0.24733636025729661 0.13964744335947993 -0.47687604230736252 -0.32877691291414801 -0.43543271864002064 # name: D4 # type: matrix # rows: 1 # columns: 5 -0.96724686092304901 0.2802637079904628 0.13964744335947993 -0.43543271864002064 1.7544416863798018 # name: D5 # type: matrix # rows: 2 # columns: 3 0.19905540831246141 -0.47687604230736252 0.014564082487751146 -0.056181170277331147 -0.0031077074114842758 1.6365858932330963 # name: DB # type: diagonal matrix # rows: 4 # columns: 4 0.31703671579663645 0.87859845352508115 0.79795734989773859 0.39212404578679766 # name: Dsum # type: scalar 0 # name: Dsum2 # type: scalar 0 # name: FF # type: matrix # rows: 2 # columns: 4 1 1 1 1 1 1 1 1 # name: GG # type: matrix # rows: 5 # columns: 5 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 # name: H # type: sq_string # elements: 1 # length: 24 This is a symbols vector # name: L # type: complex matrix # rows: 1 # columns: 2 (-2,23.100000000000001) (3,-5.5999999999999996) # name: NN # type: matrix # rows: 1 # columns: 20 11.5 12.689473684210526 13.878947368421052 15.06842105263158 16.257894736842104 17.44736842105263 18.63684210526316 19.826315789473686 21.015789473684212 22.205263157894738 23.394736842105264 24.58421052631579 25.773684210526316 26.963157894736842 28.152631578947371 29.342105263157897 30.531578947368423 31.721052631578949 32.910526315789475 34.100000000000001 # name: dinv # type: matrix # rows: 4 # columns: 4 0.77549257357893198 0.17372787592316996 -0.44930225213045877 -0.15356653198484799 0.17372787592316996 0.38407547046056439 -0.19261401980060658 0.059240309476692572 -0.44930225213045877 -0.19261401980060658 0.54098937486005005 0.141043455303097 -0.15356653198484799 0.059240309476692572 0.141043455303097 0.26155392557923279 # name: dt # type: scalar 79.875773874075406 # name: elem # type: scalar 28 # name: i # type: scalar 1 # name: k # type: scalar 7 # name: nm # type: matrix # rows: 1 # columns: 2 4 7