CRAN Package Check Results for Package em

Last updated on 2024-02-29 00:55:39 CET.

Flavor Version Tinstall Tcheck Ttotal Status Flags
r-devel-linux-x86_64-debian-clang 1.0.0 91.77 229.65 321.42 NOTE
r-devel-linux-x86_64-debian-gcc 1.0.0 70.43 557.58 628.01 NOTE
r-devel-linux-x86_64-fedora-clang 1.0.0 534.01 NOTE
r-devel-linux-x86_64-fedora-gcc 1.0.0 696.45 NOTE
r-devel-windows-x86_64 1.0.0 70.00 278.00 348.00 NOTE
r-patched-linux-x86_64 1.0.0 84.55 501.32 585.87 ERROR
r-release-linux-x86_64 1.0.0 89.33 593.11 682.44 NOTE
r-release-macos-arm64 1.0.0 132.00 NOTE
r-release-macos-x86_64 1.0.0 215.00 NOTE
r-release-windows-x86_64 1.0.0 89.00 282.00 371.00 NOTE
r-oldrel-macos-arm64 1.0.0 99.00 OK
r-oldrel-windows-x86_64 1.0.0 89.00 271.00 360.00 OK

Check Details

Version: 1.0.0
Check: C++ specification
Result: NOTE Specified C++11: please drop specification unless essential Flavors: r-devel-linux-x86_64-debian-clang, r-devel-linux-x86_64-debian-gcc, r-devel-linux-x86_64-fedora-clang, r-devel-linux-x86_64-fedora-gcc, r-devel-windows-x86_64, r-patched-linux-x86_64, r-release-linux-x86_64, r-release-macos-arm64, r-release-macos-x86_64, r-release-windows-x86_64

Version: 1.0.0
Check: Rd files
Result: NOTE checkRd: (-1) em.Rd:25: Lost braces 25 | \code{terms} the code{terms} object used. | ^ checkRd: (-1) em.clogit.Rd:65: Lost braces 65 | \code{terms} the code{terms} object used. | ^ checkRd: (-1) em.default.Rd:65: Lost braces 65 | \code{terms} the code{terms} object used. | ^ checkRd: (-1) em.fitdist.Rd:49: Lost braces 49 | \code{terms} the code{terms} object used. | ^ checkRd: (-1) em.glmerMod.Rd:50: Lost braces 50 | \code{terms} the code{terms} object used. | ^ checkRd: (-1) em.panelmodel.Rd:49: Lost braces 49 | \code{terms} the code{terms} object used. | ^ Flavors: r-devel-linux-x86_64-debian-clang, r-devel-linux-x86_64-debian-gcc, r-devel-linux-x86_64-fedora-clang, r-devel-linux-x86_64-fedora-gcc

Version: 1.0.0
Check: tests
Result: ERROR Running ‘testthat.R’ [391s/307s] Running the tests in ‘tests/testthat.R’ failed. Complete output: > library(testthat) > library(em) > > test_check("em") 'log Lik.' -4027.404 (df=3) [1] -4027.404 Iteration 0: (EM) log likelihood = -4027.1219 Iteration 1: (EM) log likelihood = -4026.899 Iteration 2: (EM) log likelihood = -4026.5485 Iteration 3: (EM) log likelihood = -4025.9378 Iteration 4: (EM) log likelihood = -4024.8511 Iteration 5: (EM) log likelihood = -4022.8459 Iteration 6: (EM) log likelihood = -4018.9005 Iteration 7: (EM) log likelihood = -4010.1953 Iteration 8: (EM) log likelihood = -3986.6307 Iteration 9: (EM) log likelihood = -3899.412 Iteration 10: (EM) log likelihood = -3572.7324 Iteration 11: (EM) log likelihood = -3392.2215 Iteration 12: (EM) log likelihood = -3312.3764 Iteration 13: (EM) log likelihood = -3138.7329 Iteration 14: (EM) log likelihood = -2975.1748 Iteration 15: (EM) log likelihood = -2975.159 Iteration 16: (EM) log likelihood = -2975.159 Random start: 1 Iteration 1: (EM) log likelihood = 4719.7027 Iteration 2: (EM) log likelihood = 4707.6162 Iteration 3: (EM) log likelihood = 4698.311 Iteration 4: (EM) log likelihood = 4680.7942 Iteration 5: (EM) log likelihood = 4644.8265 Random start: 2 Iteration 1: (EM) log likelihood = 4719.3267 Iteration 2: (EM) log likelihood = 4714.0722 Iteration 3: (EM) log likelihood = 4709.3184 Iteration 4: (EM) log likelihood = 4700.725 Iteration 5: (EM) log likelihood = 4684.4896 Random start: 3 Iteration 1: (EM) log likelihood = 6737.4261 Iteration 2: (EM) log likelihood = 4264.2447 Iteration 3: (EM) log likelihood = 4039.4845 Iteration 4: (EM) log likelihood = 4027.9645 Iteration 5: (EM) log likelihood = 4027.4282 Random start: 4 Iteration 1: (EM) log likelihood = 4719.3267 Iteration 2: (EM) log likelihood = 4714.1029 Iteration 3: (EM) log likelihood = 4709.3737 Iteration 4: (EM) log likelihood = 4700.8271 Iteration 5: (EM) log likelihood = 4684.6881 Random start: 5 Iteration 1: (EM) log likelihood = 6805.9251 Iteration 2: (EM) log likelihood = 4167.9898 Iteration 3: (EM) log likelihood = 4032.3793 Iteration 4: (EM) log likelihood = 4027.5623 Iteration 5: (EM) log likelihood = 4027.4083 Iteration 0: (EM) log likelihood = 4027.4037 Iteration 1: (EM) log likelihood = 4027.4035 Iteration 2: (EM) log likelihood = 4027.4035 Call: NULL Coefficients: Estimate Std. Error t value Pr(>|t|) 1.(Intercept) 10.74071 1.22736 8.751 <2e-16 *** 1.x -0.04774 0.18710 -0.255 0.799 2.(Intercept) 4.50807 12.67037 0.356 0.722 2.x 22.10668 1.93145 11.446 <2e-16 *** --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 1 Comp.2: 3.573e-12 logLik: -4027, AIC: 8069, BIC: 8103. Iteration 0: (EM) log likelihood = -4026.4713 Iteration 1: (EM) log likelihood = -4024.5102 Iteration 2: (EM) log likelihood = -4021.7512 Iteration 3: (EM) log likelihood = -4021.4329 Iteration 4: (EM) log likelihood = -4017.4201 Iteration 5: (EM) log likelihood = -3997.7319 Iteration 6: (EM) log likelihood = -3962.4886 Iteration 7: (EM) log likelihood = -3790.7087 Iteration 8: (EM) log likelihood = -3463.1937 Iteration 9: (EM) log likelihood = -3393.2197 Iteration 10: (EM) log likelihood = -3331.7442 Iteration 11: (EM) log likelihood = -3167.8459 Iteration 12: (EM) log likelihood = -2975.159 Iteration 13: (EM) log likelihood = -2975.159 Iteration 0: (EM) log likelihood = -4027.2529 Iteration 1: (EM) log likelihood = -4027.4035 Iteration 2: (EM) log likelihood = -4027.4035 Iteration 0: (EM) log likelihood = -4027.4605 Iteration 1: (EM) log likelihood = -4027.4035 Iteration 2: (EM) log likelihood = -4027.4035 Iteration 0: (EM) log likelihood = -4027.0129 Iteration 1: (EM) log likelihood = -4027.4035 Iteration 2: (EM) log likelihood = -4027.4035 Iteration 0: (EM) log likelihood = -4026.6243 Iteration 1: (EM) log likelihood = -4027.4035 Iteration 2: (EM) log likelihood = -4027.4035 Iteration 0: (EM) log likelihood = -4027.3794 Iteration 1: (EM) log likelihood = -4027.4035 Iteration 2: (EM) log likelihood = -4027.4035 Iteration 0: (EM) log likelihood = -4027.3353 Iteration 1: (EM) log likelihood = -4027.4035 Iteration 2: (EM) log likelihood = -4027.4035 Iteration 0: (EM) log likelihood = -4027.1803 Iteration 1: (EM) log likelihood = -4027.4035 Iteration 2: (EM) log likelihood = -4027.4035 Iteration 0: (EM) log likelihood = -4027.1896 Iteration 1: (EM) log likelihood = -4027.4035 Iteration 2: (EM) log likelihood = -4027.4035 Iteration 0: (EM) log likelihood = -4027.4109 Iteration 1: (EM) log likelihood = -4027.4035 Iteration 2: (EM) log likelihood = -4027.4035 Iteration 0: (EM) log likelihood = -4027.3281 Iteration 1: (EM) log likelihood = Inf Iteration 2: (EM) log likelihood = -4027.4035 Iteration 3: (EM) log likelihood = -4027.4035 Pick iteration 1 Call: em.default(object = structure(list(coefficients = c(`(Intercept)` = 10.7379217655076, x = -0.0471460348066239), residuals = c(`1` = 8.80124870537058, `2` = 6.20616981964778, `3` = 8.92395828712204, `4` = 4.55765751737339, `5` = 9.25330774584851, `6` = 4.37199322742888, `7` = 4.83704896212225, `8` = 10.809865476891, `9` = 8.63272462484329, `10` = -19.9466705522912, `11` = 11.6602230249699, `12` = 5.07966416592354, `13` = -22.9194821110833, `14` = 4.52874054462821, `15` = -20.5706537324364, `16` = 5.48430948901442, `17` = 10.678006640807, `18` = 6.72662590730835, `19` = 11.3019522940123, `20` = -21.1907427982768, `21` = 8.47089384558365, `22` = -22.9786206960938, `23` = 10.799414189112, `24` = 3.21391285094845, `25` = -20.3983065714973, `26` = 11.8499665174952, `27` = 8.58697134885185, `28` = 12.6787603568706, `29` = -20.0032445297736, `30` = 7.9128208523637, `31` = -20.8570150324475, `32` = 13.8205135125974, `33` = 12.7200778102453, `34` = -25.1184247854227, `35` = 9.16412692288651, `36` = 8.02379162432078, `37` = 6.67427441073965, `38` = 11.6953113729276, `39` = 11.41739026784, `40` = 5.87265511961572, `41` = 6.44547860905266, `42` = 6.14536361995758, `43` = -21.5048217947991, `44` = -22.0850022924909, `45` = 9.75670069416443, `46` = -19.0890270001254, `47` = -20.6050246041219, `48` = -23.8426161739912, `49` = -21.2860157253793, `50` = 8.28189648713074, `51` = 12.281663036005, `52` = 4.9004241909398, `53` = 10.9314400362521, `54` = 10.502134973402, `55` = 4.93224746802741, `56` = 10.6910592929822, `57` = 5.44761319951368, `58` = 8.58373942142456, `59` = -22.2675310212342, `60` = -20.5072878044728, `61` = 11.2569637389567, `62` = -19.7918312511057, `63` = -18.5433908925488, `64` = 9.81673452582788, `65` = 8.27894994054254, `66` = 9.0349486098081, `67` = 8.2747476159237, `68` = 4.64003050742054, `69` = -19.0731807277296, `70` = 10.3299853193007, `71` = 8.6999955935736, `72` = 7.57206151398341, `73` = -19.7986929741579, `74` = 8.82937203346406, `75` = 11.0219687176465, `76` = -19.7429917890408, `77` = -22.2599358741568, `78` = 10.6198300140781, `79` = 9.59124677977405, `80` = 7.45773472191531, `81` = -17.659997615537, `82` = 10.5677114500623, `83` = 10.1191605339328, `84` = 9.0777690828423, `85` = 7.61056775332315, `86` = 9.60562331347814, `87` = 6.73386379634134, `88` = -20.7622457547826, `89` = 10.2732562808317, `90` = 12.2878110423454, `91` = 9.92367961874224, `92` = -20.0910213571763, `93` = -19.2376769720697, `94` = 9.2650671533375, `95` = 7.19491409141583, `96` = -16.3798183879087, `97` = -20.0739683839565, `98` = 9.06913208827769, `99` = 10.1027998540694, `100` = -19.0460568252656, `101` = 7.2225413004251, `102` = -18.9203573963203, `103` = -18.7605019549647, `104` = -18.8746351975941, `105` = 7.47544452591393, `106` = 12.4467992155685, `107` = 9.61491310084054, `108` = -18.6615357591315, `109` = 8.72137745724229, `110` = 8.25130210497131, `111` = 10.2158448005024, `112` = 11.6018367605126, `113` = 4.35959805985376, `114` = -19.9471422105675, `115` = 11.4020754928615, `116` = -20.2136455027025, `117` = -22.6540288116211, `118` = -20.1635128222546, `119` = -18.3802578444929, `120` = 4.46125239450687, `121` = -19.445122195883, `122` = -18.2157009039268, `123` = -19.9309204844169, `124` = 10.7603861551551, `125` = 8.86454537436745, `126` = 10.0794368060258, `127` = 7.8114312710426, `128` = 7.90946693432128, `129` = -18.1856791959198, `130` = -16.8043615595944, `131` = 9.64269612585722, `132` = 11.7322663784336, `133` = 6.67979451177571, `134` = -18.6902777506065, `135` = 4.67786606222892, `136` = 12.03148079786, `137` = 3.80706783993113, `138` = -19.7983659646282, `139` = 7.56061285000897, `140` = 7.5745428587226, `141` = 5.64363451406746, `142` = 11.5721922513226, `143` = 8.77435860816201, `144` = -20.229440906027, `145` = -20.8363762366968, `146` = 8.90568125121746, `147` = 7.36985432114413, `148` = 10.4197551003894, `149` = 12.7983791036279, `150` = 10.5227718026272, `151` = -19.3203472982231, `152` = 6.73252818218212, `153` = 9.90127045672872, `154` = 11.7650723260341, `155` = -20.6394636342525, `156` = 6.76183270005605, `157` = -21.4512924853691, `158` = -20.9468136883578, `159` = -17.977250760103, `160` = 9.94018130383387, `161` = 8.72730952238067, `162` = 6.26125550203122, `163` = 4.9527975548486, `164` = 9.46798756333204, `165` = 10.4826976698502, `166` = 6.33687882915122, `167` = -21.0573176225423, `168` = 12.4793131484561, `169` = 7.59723171323048, `170` = 5.85972314964855, `171` = 8.20759578979756, `172` = 4.93181331421311, `173` = 6.47813351258839, `174` = 14.855244925464, `175` = 7.67783777186493, `176` = -22.3490211234775, `177` = -18.7404460019475, `178` = -18.3363813792686, `179` = 7.35438171132844, `180` = 5.35519636491064, `181` = 9.40918676695065, `182` = 9.34921462058384, `183` = 8.34731127732716, `184` = 12.8028333316777, `185` = -21.5796705678869, `186` = 10.3558017955084, `187` = 9.79861080603361, `188` = 10.9726678552456, `189` = -20.3333149329861, `190` = 6.80870590994702, `191` = 12.3556784504223, `192` = 5.74222577689155, `193` = 10.0864472781967, `194` = -18.5224005826021, `195` = 5.48627283280923, `196` = 7.74256602295977, `197` = 12.2722427302171, `198` = 10.6299789350008, `199` = -19.8792213609292, `200` = 13.5663020157249, `201` = -19.0782912557335, `202` = -16.7139954668137, `203` = 1.47829858492412, `204` = 6.59602236729807, `205` = 13.1331148461914, `206` = 9.97385542524356, `207` = -18.0719044715402, `208` = 7.79356054592023, `209` = -22.3047763594556, `210` = -19.9661561437769, `211` = 9.25609635180931, `212` = 6.8506272722758, `213` = -22.6211914439051, `214` = 5.70631947760403, `215` = 11.3036038768164, `216` = 9.75107823330442, `217` = 6.77501067448399, `218` = 4.17564946272481, `219` = 8.2812847589961, `220` = 11.7397281208769, `221` = 14.2228183015981, `222` = 7.91841050296168, `223` = 5.97232801946034, `224` = -17.8613119511292, `225` = 3.05289699866442, `226` = 14.6992200205072, `227` = 8.72719617289488, `228` = 9.31855947414087, `229` = 7.84169649862881, `230` = 10.4093546871184, `231` = -22.2999805137247, `232` = 1.69865406435375, `233` = 7.37935056252801, `234` = 14.118897563781, `235` = 9.12876788925447, `236` = 11.3466297137938, `237` = -20.6820754893208, `238` = 7.78226770096915, `239` = 9.50038829817635, `240` = 6.16983144700725, `241` = -21.955509968886, `242` = 14.5355692338714, `243` = 10.7466374711919, `244` = 8.90068796810377, `245` = 5.88946084849066, `246` = 13.7497753046308, `247` = -18.5755960501425, `248` = 6.59325124114677, `249` = 7.07109723957076, `250` = 10.1010538179632, `251` = 10.3774244813365, `252` = 7.33943416512956, `253` = -19.4769059656253, `254` = 7.5658040539268, `255` = 6.66033226259465, `256` = -15.2892709956467, `257` = 9.30844662499639, `258` = -20.3033687409887, `259` = -19.8976544221144, `260` = 11.1470318077185, `261` = -14.7213166109962, `262` = 6.71656776326389, `263` = -20.4821762780629, `264` = 13.2824788884692, `265` = 8.21303846061771, `266` = 12.97960649321, `267` = 11.2773936959101, `268` = 7.67287071903843, `269` = -15.4961211939491, `270` = -20.5534396724076, `271` = 4.32482601546329, `272` = -18.4249907121796, `273` = 9.53904632455903, `274` = 10.6979453088532, `275` = -21.9711321437909, `276` = 11.4834201801572, `277` = -22.4747740734309, `278` = 10.4679342187601, `279` = 7.09343609199578, `280` = 8.48780060850784, `281` = 10.2603469536082, `282` = 7.98653533938489, `283` = 12.2522021816063, `284` = 13.7639270992173, `285` = 4.24561941295115, `286` = 9.18192812983576, `287` = -18.0554204844707, `288` = 7.77280201510742, `289` = 11.0509311292459, `290` = 8.43520444797327, `291` = 13.4652003343854, `292` = -19.9989805718928, `293` = 6.75532635895268, `294` = -21.111036254794, `295` = 4.18403955870896, `296` = 7.44177295631457, `297` = 8.13867501370156, `298` = 7.80769941284584, `299` = 11.4963362286654, `300` = 7.13489597486797, `301` = -22.92161552261, `302` = 6.16872256339063, `303` = 8.81937408710242, `304` = 5.85387088203258, `305` = 10.2196277819553, `306` = -20.4166833245088, `307` = 14.9745540807147, `308` = 11.3384330895517, `309` = 5.48128475219424, `310` = 11.1636740277836, `311` = 8.39338944132056, `312` = 5.47958927705171, `313` = -16.8138810609188, `314` = 8.31076372475303, `315` = -20.1958563995627, `316` = 8.19611659014819, `317` = 6.28756132581827, `318` = -19.1733584148877, `319` = 5.92386648664804, `320` = -18.8604116034983, `321` = 4.62293844355123, `322` = -21.2562804027777, `323` = 6.93398210772335, `324` = 16.9006786406474, `325` = 8.15204704710271, `326` = 12.7419536060606, `327` = -17.335161429353, `328` = 9.49248887906808, `329` = 8.10061115191759, `330` = 4.90149825561187, `331` = 11.0865930813507, `332` = 7.12077889545044, `333` = -18.8691925848747, `334` = -19.1793927626946, `335` = 11.1506547609401, `336` = -18.32456719255, `337` = 7.82580850316055, `338` = 9.25267569828823, `339` = -18.0934357849524, `340` = 11.2284709408304, `341` = 10.2723159871874, `342` = 8.6381886473189, `343` = 5.09658728072786, `344` = -16.6987035140295, `345` = -20.8224357933628, `346` = 5.51130019927212, `347` = 7.16055301510845, `348` = -20.3969182010367, `349` = 11.7069231104228, `350` = 13.6918198760321, `351` = -21.4696683843774, `352` = 8.34156403588436, `353` = 11.6310704798585, `354` = -18.4347159431953, `355` = 5.69724307046979, `356` = -19.5901966222347, `357` = -18.2440302615887, `358` = 2.00260734674089, `359` = -19.0129002497907, `360` = 10.3658709082032, `361` = -25.0074772248183, `362` = 7.98726259513764, `363` = 5.8381785920523, `364` = -18.5821366291232, `365` = 1.9532726681099, `366` = 6.79610571173213, `367` = 7.75215580272121, `368` = 5.84712440549469, `369` = 10.9466110171026, `370` = 10.971731397384, `371` = 8.57139245956188, `372` = 11.0014919244398, `373` = -18.063957053614, `374` = 9.19039332733151, `375` = 11.8667626998216, `376` = -19.528074331341, `377` = -18.1068414691613, `378` = -19.7060974864923, `379` = 8.97580215739568, `380` = 13.2188905166424, `381` = 9.80919211185081, `382` = 11.0401034964608, `383` = 6.06647758674826, `384` = 10.9156439025701, `385` = 8.51279693499995, `386` = 11.2681080282739, `387` = -16.6612391582221, `388` = 9.77656210173192, `389` = -17.7250900732744, `390` = -23.6491811118185, `391` = 13.77168707749, `392` = -20.6872177074445, `393` = 11.9574131873326, `394` = -25.1034643237034, `395` = 4.65636888824173, `396` = -20.3545203242146, `397` = 9.06162472237618, `398` = 9.94227030700448, `399` = 12.1595183648677, `400` = 13.097709192597, `401` = 15.3408545609453, `402` = 10.457791378019, `403` = 12.6857443334581, `404` = -20.5562820350366, `405` = -20.221600674863, `406` = -17.2014447458542, `407` = -19.2786523838787, `408` = 6.35981537034008, `409` = 10.232447675698, `410` = 13.6657818822041, `411` = -20.0659386420787, `412` = 9.59076773298027, `413` = -21.2024139513775, `414` = 7.94315813641073, `415` = -22.0981642905121, `416` = -16.4398174002117, `417` = -21.9853304757388, `418` = 13.8235659192331, `419` = 8.37708070739434, `420` = 5.66763539351963, `421` = 5.74950496561464, `422` = -21.9110506425551, `423` = 10.8513583997743, `424` = 7.69311761098257, `425` = -16.3290572152131, `426` = 12.7095582273857, `427` = 14.5782453079998, `428` = 9.11708234843707, `429` = 8.21547014232205, `430` = 4.00191731154365, `431` = 6.53321334160768, `432` = -22.0803364686102, `433` = -17.8998003384356, `434` = 9.91525883242323, `435` = 12.1470179831675, `436` = -18.0121613382205, `437` = 6.00709093605301, `438` = -19.7823614057656, `439` = -21.3520701081155, `440` = 13.3093289711354, `441` = -19.9919938710753, `442` = -17.8530698440187, `443` = -18.8407305223133, `444` = 8.63748378579127, `445` = 9.196039247795, `446` = -22.2128186848952, `447` = -20.593349040449, `448` = 8.53711625613603, `449` = -19.8047341280896, `450` = -19.3850087034517, `451` = 9.85989388348099, `452` = 9.67074463792668, `453` = 4.92526841602639, `454` = 5.94914572240338, `455` = 15.020934416768, `456` = -22.4335011641032, `457` = 11.2674498519655, `458` = 6.45732416286696, `459` = 8.24789002540027, `460` = 3.95403648246534, `461` = 1.83983164164108, `462` = 9.7387229522432, `463` = -20.6176337503226, `464` = 11.4680959843347, `465` = 5.86409390221758, `466` = -21.2371200576923, `467` = 10.6448289486216, `468` = 11.0142572031997, `469` = 7.71755375864862, `470` = -18.9921192410144, `471` = -23.0904168836936, `472` = -19.3132379456569, `473` = 7.27344297927178, `474` = 10.0376937755159, `475` = 8.24575854021139, `476` = 17.206371224762, `477` = 7.06021053836391, `478` = -19.6273572865144, `479` = -20.1133227482, `480` = -18.7495418930353, `481` = 9.08975859566941, `482` = -21.2444597779893, `483` = 12.5153637755704, `484` = 4.85625773970223, `485` = 6.16186338538426, `486` = 7.2365772071363, `487` = 7.4213040162333, `488` = 10.9569390748509, `489` = 7.32903009503596, `490` = -20.8108614605344, `491` = -21.8153558192215, `492` = 10.7287386797212, `493` = 9.64654133518822, `494` = -20.0641817157077, `495` = 10.4165915308457, `496` = -20.5054822134805, `497` = 10.9594566333733, `498` = 14.4023626955465, `499` = 14.8281543559817, `500` = 8.19418468021822, `501` = 12.1722545499609, `502` = 8.27161798229629, `503` = 12.7969236837283, `504` = 11.4568515145653, `505` = 5.51258096359365, `506` = 5.53711506927476, `507` = 6.66091266439215, `508` = 3.28806185855502, `509` = 7.98068371406972, `510` = 10.8780353905895, `511` = 1.63076125828268, `512` = 6.29328628176204, `513` = 7.36168026965159, `514` = 5.52458816831335, `515` = -19.442673911237, `516` = 9.82149990788083, `517` = 5.48867080641893, `518` = 13.9882339795193, `519` = 12.259308639832, `520` = -19.8803131521682, `521` = -20.5597212005636, `522` = 9.41358207531174, `523` = -22.2704456861419, `524` = 5.98818287892188, `525` = -22.835486376974, `526` = 7.89447502713235, `527` = 13.4380345175975, `528` = 4.10650745502638, `529` = 4.46827846958942, `530` = -22.8522023626657, `531` = 9.37305406326535, `532` = 6.26909623704939, `533` = -15.4447493207449, `534` = 9.27001611940462, `535` = 8.9494471289965, `536` = 5.41639289460526, `537` = 13.3798092198669, `538` = 12.5039161828077, `539` = -18.3247339418528, `540` = 9.76177185455914, `541` = 6.74095560841195, `542` = 11.1746915350038, `543` = 7.27372860874037, `544` = 7.68935904516204, `545` = -17.2262233511991, `546` = 9.75681802889746, `547` = 12.3413265067906, `548` = -19.8099645431019, `549` = -20.2225258105518, `550` = 7.66869193598102, `551` = -19.5878864981206, `552` = 4.24980342392923, `553` = -22.0962574064291, `554` = 6.63007892338977, `555` = 12.7560402496438, `556` = 7.01204721411201, `557` = 8.25491433385217, `558` = 11.1856500996766, `559` = -19.6854606408249, `560` = 9.3254861394756, `561` = -23.8114467721348, `562` = 8.67394549136824, `563` = -19.0278898267518, `564` = 6.6745726077365, `565` = -18.2821539547181, `566` = -22.6498777511135, `567` = 11.5565173510516, `568` = 9.36925811489486, `569` = 10.2347105972384, `570` = 10.9707086141916, `571` = 9.9742970150317, `572` = -19.6167999261244, `573` = 7.70529612574572, `574` = 10.5687620316533, `575` = -21.2644308707993, `576` = -18.830629768656, `577` = 7.09538446675964, `578` = 7.14570729221168, `579` = -22.9434806583834, `580` = 7.73966776999026, `581` = -19.5182539750788, `582` = 2.82632460379793, `583` = 6.45735896899589, `584` = 9.03153143026223, `585` = -20.5186473489867, `586` = -20.3264659629217, `587` = -17.9944006367241, `588` = -21.3119594705743, `589` = 10.4368941994195, `590` = -18.5392525402366, `591` = 5.4036007576701, `592` = -20.3980305648726, `593` = -20.7967076453166, `594` = -20.0668180226499, `595` = 14.6893914879823, `596` = 4.85970978119569, `597` = -15.7616297120255, `598` = 5.88807798944989, `599` = -19.1279537039629, `600` = 6.21625587277925, `601` = 8.48163081260277, `602` = 8.8596840370369, `603` = -16.5332614007644, `604` = 7.0292330342759, `605` = 8.43310537327424, `606` = 8.19423022893067, `607` = 11.6180431774038, `608` = -17.6505095063702, `609` = -21.7823133646686, `610` = 6.11805509504011, `611` = 10.1799940788795, `612` = 4.51736700467907, `613` = 12.5957375294161, `614` = 6.36860788173325, `615` = 4.95439675693824, `616` = 3.48204125292559, `617` = 12.1309303992432, `618` = -19.129325928581, `619` = 9.19482465859603, `620` = 8.62819161046799, `621` = 8.3016764467179, `622` = -17.8814862776974, `623` = -18.6012934599845, `624` = 7.05605801129266, `625` = 12.528953424605, `626` = -22.0371227209173, `627` = 10.0495620333031, `628` = -15.8627394402683, `629` = 8.695154631935, `630` = 11.1841723835706, `631` = 7.40565922087744, `632` = -18.5548129530549, `633` = 10.0394947652337, `634` = 12.8115193008011, `635` = -16.5950958739225, `636` = -20.9345567672588, `637` = 5.86295245895234, `638` = 11.6064531377838, `639` = 12.6667499731831, `640` = -18.7067605437429, `641` = 5.44538040194145, `642` = 10.6540025225138, `643` = -16.3950546551511, `644` = 7.75612380077174, `645` = -20.9185356751809, `646` = 6.46088057213577, `647` = 9.06470322403584, `648` = -20.7687146943693, `649` = 9.16002064149118, `650` = 7.33692654964657, `651` = 8.98534483787653, `652` = 10.2614771970552, `653` = -19.1699879679794, `654` = 3.12149993096074, `655` = 9.25473876363658, `656` = 11.0869462377305, `657` = 7.14743584527373, `658` = -21.2116552546015, `659` = -19.2508120387585, `660` = -18.8836108476696, `661` = -19.3733677173678, `662` = 12.5915160692233, `663` = -17.4138173460904, `664` = 12.1872822062467, `665` = -16.0849209011179, `666` = 8.00501555024968, `667` = 7.30904231383277, `668` = -19.6198059117467, `669` = 11.2657947447528, `670` = 11.0556760451535, `671` = 11.1814605473031, `672` = 11.1435938460567, `673` = -21.8162052364851, `674` = 8.02519934766587, `675` = -19.6079833428824, `676` = 9.37035985544866, `677` = 12.0976333140401, `678` = 6.00254126042035, `679` = -19.9681691952779, `680` = 8.34270448430992, `681` = -19.4221962267883, `682` = 7.56034048417529, `683` = -19.6703876080315, `684` = 16.210452107431, `685` = -22.0385000725329, `686` = 10.0118454231001, `687` = 4.97154392009072, `688` = -20.7086533654653, `689` = -23.8546178523145, `690` = -25.7202337885965, `691` = -19.8581701193235, `692` = -20.1582127012552, `693` = -19.8323395680927, `694` = 14.6466391618142, `695` = -20.3646637400161, `696` = 11.2334456064125, `697` = -22.9967542830809, `698` = -21.7260753925338, `699` = 13.9035118096906, `700` = 9.27152005460695, `701` = 11.9949337955922, `702` = -21.1919540707629, `703` = -12.8780243342745, `704` = 10.0174131245134, `705` = -20.3738963716942, `706` = 8.77945756418884, `707` = 8.26696919102213, `708` = 6.61536026103257, `709` = 3.21269647803059, `710` = 9.85875649909001, `711` = 9.64241978069563, `712` = 10.8749972121333, `713` = -20.7287859917757, `714` = 10.3552824213268, `715` = 9.12453168010777, `716` = 10.9296457936605, `717` = -16.2565889671516, `718` = 7.14689697504191, `719` = 8.13850890129853, `720` = 6.49105200994512, `721` = -20.838153386769, `722` = 13.0481299944189, `723` = -16.94489709659, `724` = 10.526770813468, `725` = 6.19282355364552, `726` = 11.0902624414458, `727` = 12.4627535049841, `728` = 7.29309802203173, `729` = 12.1574549742776, `730` = 12.6532699910852, `731` = -16.1506808723156, `732` = -19.116088749794, `733` = -15.9858487945201, `734` = 7.98529644711848, `735` = 9.36964498684964, `736` = 6.6581699318095, `737` = 15.3160449382387, `738` = -21.3335943217989, `739` = -20.4537579987645, `740` = 9.05829426734679, `741` = 5.50154182852769, `742` = -22.7818924950898, `743` = 8.86939999262568, `744` = -18.5848865402831, `745` = 5.1383969149098, `746` = 7.86590747910438, `747` = 9.84862195212728, `748` = 7.22860171097624, `749` = 12.2030244989806, `750` = -18.5793920826023, `751` = -21.8582662750017, `752` = 11.7443572004595, `753` = -17.5600633136699, `754` = -20.5637627143209, `755` = 15.4027397205578, `756` = -21.5253644789345, `757` = 15.7639716008289, `758` = 9.99731194031574, `759` = 10.4557129744123, `760` = 9.05940815533892, `761` = 9.34055024178677, `762` = -18.6283833866454, `763` = 11.2516066251133, `764` = 5.11967473746847, `765` = 10.4711889153918, `766` = 7.08536371389747, `767` = 7.14296204734563, `768` = 13.0755271799695, `769` = 10.3649948282733, `770` = 4.82720464976343, `771` = 11.4151312192477, `772` = -21.2503014238939, `773` = -22.555623399753, `774` = -19.8150453964757, `775` = -22.3423174216796, `776` = 7.24938323249965, `777` = 7.50149378603345, `778` = -24.8851050286879, `779` = 9.77975240013616, `780` = 11.1142729962452, `781` = -20.0963970434465, `782` = 4.6565489600502, `783` = 8.45670963203116, `784` = 7.0046420642692, `785` = 10.0017555378413, `786` = -18.0862346869249, `787` = -17.4937953042246, `788` = 7.89861260237876, `789` = -21.4296196050339, `790` = 8.78770161870165, `791` = 10.8502767701292, `792` = 11.1705718733306, `793` = 10.4056043427083, `794` = 9.67908158828881, `795` = 3.76150264645779, `796` = 9.57337492249332, `797` = -22.3001464563982, `798` = 8.90069210855989, `799` = -18.9633066340205, `800` = 11.1838211271066, `801` = 11.1249184711883, `802` = 9.01084533707976, `803` = 7.90559668299454, `804` = -21.9377522846351, `805` = 6.44110427584604, `806` = 3.10456865892395, `807` = 8.14073622618885, `808` = 7.06468241677236, `809` = -21.3797852132996, `810` = 9.30034627482452, `811` = 13.2054961791857, `812` = 6.72874224274818, `813` = 11.6180053712954, `814` = 8.52173763712699, `815` = -25.4686715707727, `816` = 12.5703191261562, `817` = 7.65676515306315, `818` = -22.2080925381879, `819` = 6.81196556149406, `820` = -16.7613665355463, `821` = 2.98634706261202, `822` = 5.2064477467476, `823` = 6.80920860682775, `824` = 3.87092759199465, `825` = 15.6523026615966, `826` = 8.4027316038357, `827` = 4.49364802545448, `828` = -21.4974977928519, `829` = -14.8418013959776, `830` = 10.4975640961563, `831` = 8.62010167468581, `832` = 8.13456884839872, `833` = -19.4280383890533, `834` = 7.67605623139183, `835` = 7.23305394077678, `836` = 10.4793262637948, `837` = 9.88692733032446, `838` = 10.4621169384483, `839` = 7.72070023367568, `840` = 10.1583235069587, `841` = 6.56524613751633, `842` = 7.81031207692139, `843` = 9.35903773008236, `844` = 10.4379361298706, `845` = 13.1687255745181, `846` = 14.649787162929, `847` = -21.3761915786068, `848` = 6.98334264446036, `849` = -17.8149121677276, `850` = 9.49011861624875, `851` = 6.73719858342916, `852` = 10.6406403103938, `853` = 7.42022080549351, `854` = 7.36881266732349, `855` = 8.36255350048991, `856` = 8.3947483598883, `857` = 13.9397064221687, `858` = 12.3876226131442, `859` = 11.4966189252501, `860` = 9.54003985384461, `861` = 8.38665183695624, `862` = -21.7141646844152, `863` = 13.0123560754321, `864` = -19.0249083335005, `865` = 11.1829949935148, `866` = 9.23120879319914, `867` = 10.8328265385216, `868` = 9.61837462520417, `869` = 7.16730467124131, `870` = 10.4912943835664, `871` = 3.0504757885487, `872` = 9.82273081826263, `873` = -20.0733267115946, `874` = 9.65357187947795, `875` = 7.92223247943483, `876` = 11.4711206866893, `877` = 6.25416333991658, `878` = 10.4171319582609, `879` = 7.2012754762087, `880` = 7.14579552124703, `881` = -19.3578446361323, `882` = -15.2109716088324, `883` = -19.3727362230228, `884` = 7.47613862684141, `885` = 9.2592418566608, `886` = -24.5583279241919, `887` = -17.2914592660155, `888` = 9.85579702416183, `889` = 6.76933606207239, `890` = 7.69707685852562, `891` = 5.82965051816984, `892` = -19.8571201116783, `893` = -20.8536299252786, `894` = 4.24076120125817, `895` = -19.6889220920662, `896` = 4.22101303787427, `897` = 6.58515810998692, `898` = 5.41364465547563, `899` = 15.1842137283991, `900` = 9.93219572787447, `901` = 12.7084951186589, `902` = 13.3621301243662, `903` = 16.2194478494738, `904` = 7.24381675829828, `905` = 5.85581675367801, `906` = 8.48346275348886, `907` = -17.4579775621724, `908` = 4.89237132564056, `909` = 7.34980902201648, `910` = -21.342737841036, `911` = 5.42001299543588, `912` = -19.2014443443257, `913` = 13.358528432263, `914` = 3.44689359477817, `915` = 1.40167528290413, `916` = -24.991970223999, `917` = 8.25282382608903, `918` = 7.85384566600922, `919` = -18.1601227474889, `920` = 4.76869712744404, `921` = -17.4366234324756, `922` = -25.6421814840697, `923` = -21.3674683005594, `924` = -17.2686648624752, `925` = -20.2252114582805, `926` = -21.4578799604014, `927` = 13.7849486123892, `928` = 9.13867096205596, `929` = -17.6355205869711, `930` = 9.87203734152196, `931` = 5.29118607047165, `932` = 12.6241796093419, `933` = -18.8837628827792, `934` = 9.64585448807967, `935` = -18.5714640595305, `936` = 10.8009782441598, `937` = 8.95936409085154, `938` = 12.0593029742705, `939` = 8.20154058907779, `940` = 9.597650317172, `941` = 12.6572826403596, `942` = -19.2050703321531, `943` = 9.25551730821753, `944` = 9.08684725138702, `945` = 8.89937054920306, `946` = -19.4627325619279, `947` = -21.2555655042056, `948` = 7.66727661163741, `949` = -20.3839656162243, `950` = 7.1527541572827, `951` = -18.8131434984785, `952` = 7.9060047116858, `953` = 3.4712680566294, `954` = 9.64365173624555, `955` = 16.5024337954195, `956` = -17.5537805092834, `957` = -17.320341509968, `958` = 10.6952740255269, `959` = 9.44757513719814, `960` = 6.94660842165186, `961` = -21.4512745953368, `962` = 11.7667074574192, `963` = -20.9591650912042, `964` = 14.0703149297235, `965` = 6.78107206556235, `966` = 7.74679584206086, `967` = 8.74307529902751, `968` = -24.5497583709712, `969` = 7.72760846818259, `970` = 6.95927902453393, `971` = 8.46534183523692, `972` = 5.15820596527149, `973` = 11.4703163730844, `974` = 10.2921420877716, `975` = -15.2201306430833, `976` = 10.0996136727556, `977` = 6.41714333555842, `978` = -19.5902682622697, `979` = -16.8295143503165, `980` = -17.9690089918955, `981` = 7.43418026341155, `982` = 10.6365976918658, `983` = 12.1604389476141, `984` = 7.74996576889414, `985` = -21.9587975178327, `986` = -20.7532470915003, `987` = 9.44001122703572, `988` = 11.1920575419782, `989` = 7.09393983503607, `990` = 11.30638039324, `991` = 6.58686471646683, `992` = 10.8304682739584, `993` = 12.7803355936929, `994` = -18.6557646721282, `995` = -19.4765873165226, `996` = 8.83988048391428, `997` = 10.3065129730518, `998` = 9.25847337905213, `999` = 6.39060174772456, `1000` = 7.73371993040214 ), effects = c(`(Intercept)` = -330.401907986984, x = -3.42495792575314, 8.68004511105961, 3.99835213311892, 8.95611909940303, 4.08448465123312, 4.75853358063483, 10.4502083339482, 8.38514594021599, -20.4335547366553, 11.4625268514974, 5.04551444770746, -23.3363535063654, 4.1869964155749, -20.6808721597563, 5.31461113033306, 10.2129673832441, 6.35883135909289, 10.9353980130547, -21.3469152696891, 8.21648033400345, -23.1217477391755, 10.5466144269237, 3.09505896088739, -20.7263055805877, 11.363818865087, 8.48168186355515, 12.6444758616988, -20.2492091019451, 7.49427685758016, 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-21.3581260625743, -20.4662908123656, 9.08107791809963, 5.12411350648296, -22.786621081907, 8.85844142656206, -18.7403239780443, 5.0328672055484, 7.65371174201822, 9.7427091600203, 6.69575177208061, 11.7552450512517, -18.7250429052251, -22.4350991762917, 11.5505695009562, -17.7277672920795, -20.8709125834269, 15.2374148422104, -22.1145530155962, 15.2091796954988, 9.57972786439103, 10.1581031130001, 8.95803335267047, 8.97873324272878, -18.6507333506569, 10.9880316988527, 4.70868936148652, 10.0315692943519, 6.86486038119496, 6.78994156066147, 12.9289720448614, 9.84362866369036, 4.61262935626793, 11.3580285808307, -21.6223319237832, -22.949719424921, -19.9140425086937, -22.7754461708268, 7.18854566998252, 7.38417934890007, -25.2838973878643, 9.47588478893977, 10.782964865923, -20.4848655558373, 4.14763199293615, 8.44033179935174, 6.50511699891766, 9.93946978884007, -18.3352666401904, -18.0152174478694, 7.33157801393239, -21.845003112381, 8.75297841915964, 10.7873709749335, 10.6121432556436, 9.84142622707157, 9.28528401585163, 3.24992459990819, 9.00086041814165, -22.8184639398984, 8.66667442238179, -19.4774865483129, 11.0707417363564, 10.5929862097342, 8.56190953116237, 7.5925582238236, -22.2049523500729, 6.43412785936481, 2.53767874432983, 7.64043003361952, 7.00891574478252, -21.8776752263523, 9.22982107472238, 13.1592803426927, 6.54971892702098, 11.036839518973, 8.56121655143166, -25.9699375213985, 12.027659430353, 7.56889534224126, -22.5844466107489, 6.68015979083681, -17.1396385185657, 2.93862923658722, 4.87025897670608, 6.57562199875331, 3.84910563659346, 15.6519212559322, 8.34634563265679, 4.16178339992506, -21.8717093396755, -15.1463994185717, 10.4771566426988, 8.25405781076789, 7.90771614884235, -19.6237081973917, 7.53463553602153, 6.65192093122558, 10.2001714210545, 9.57190254388168, 10.221650397619, 7.23722270398487, 9.92157396032244, 6.35779187755372, 7.62152963674412, 9.26817627770599, 10.0630960591922, 12.7856544504421, 14.6826065674952, -21.5157274463088, 6.64957900911654, -18.0474285468215, 8.96169903330364, 6.69357513148574, 10.3493843437692, 7.00221283441469, 7.06810814675527, 7.79351917554299, 8.35562640753773, 13.8172696082877, 11.8386511940823, 11.1723488471885, 9.2728837924312, 8.26126823975216, -22.1388795486236, 12.7270914792683, -19.0080359364687, 11.1232290060687, 8.80654980603347, 10.4034815439387, 9.60407902729826, 6.95314426545069, 9.93662202486916, 2.91152215420373, 9.69953450907891, -20.5014206188161, 9.3954771732553, 7.83859978321657, 11.3388143453976, 6.20934825261971, 9.85147524080334, 6.61125253211127, 7.14803753602387, -19.7993218027808, -15.2339658725058, -19.6427069860939, 7.32419178939585, 9.27271827001773, -25.1190424266205, -17.8042039101326, 9.7491738826022, 6.72192643671811, 7.56480468877154, 5.80951625696223, -19.9807186820281, -21.3460789910859, 3.9524124518405, -20.0233136970445, 3.922144200753, 6.2720388799098, 4.83535049680926, 15.0049319664129, 9.58542489236952, 12.1300100040824, 12.9520293593231, 15.6245710765631, 7.05913871865885, 5.78653664238733, 8.36838653045313, -17.7257417477513, 4.69124279103147, 7.00774780522308, -21.664100241694, 5.22850370277222, -19.4914823879648, 13.1190929121797, 3.17590225067673, 1.3321315616146, -25.2309387516751, 7.66610750856584, 7.56113694365562, -18.7321098085556, 4.32923704425775, -17.4246530399626, -26.065875771986, -21.9326052698504, -17.2522317844458, -20.7941874563919, -21.6914595035369, 13.5010043691286, 9.06224143428351, -17.8960251709163, 9.8090615718325, 4.7417017422297, 12.503154566874, -19.2643175343449, 9.44523781491816, -18.7100283268079, 10.8097292544101, 8.53714905374019, 12.0821616610896, 7.90680552824232, 9.50973795709843, 12.6401276158262, -19.1702038586309, 8.80110353053385, 8.61407141404565, 8.75569092406775, -19.520071738097, -21.8229003713632, 7.53529201631984, -20.7888573983832, 6.72146601545136, -18.7847702219683, 7.86115764456077, 3.29845118422118, 9.60104849886297, 16.443635070288, -17.5341819259253, -17.3347131795311, 10.2804715302681, 9.14355626650816, 6.9040242320934, -21.7179361857964, 11.3406296180582, -21.0019282306889, 13.9140632477506, 6.56398826075403, 7.738978788015, 8.24291300102608, -24.6320586031738, 7.33051012305814, 6.94974623449537, 8.28328020040654, 4.67646946892341, 11.1558492059846, 10.1768921238584, -15.6514133959627, 10.1397251761349, 6.15423289794748, -19.5506813810268, -17.1686380321435, -18.1925845179173, 7.40616514746963, 10.584171811769, 11.8382472212303, 7.33208878436628, -21.9867833316167, -20.7205316923004, 8.93362066930693, 10.9405612152782, 6.69629451269376, 11.253098051353, 6.01938545886001, 10.4719887482828, 12.5133082980995, -18.7626685747537, -19.8890095995769, 8.76406544340177, 9.71470443011166, 8.67749894905547, 5.94995651724903, 7.66725982857963), rank = 2L, fitted.values = c(`1` = 10.5275500816914, `2` = 10.5464438022764, `3` = 10.4353111945642, `4` = 10.6223637601254, `5` = 10.4669077691079, `6` = 10.4611667205722, `7` = 10.3372171991838, `8` = 10.5039565364302, `9` = 10.4374851315333, `10` = 10.5794122512148, `11` = 10.4079008506102, `12` = 10.310904846113, `13` = 10.5378891207133, `14` = 10.4933327000832, `15` = 10.3560196169515, `16` = 10.3912959283871, `17` = 10.5664564790158, `18` = 10.508782662421, `19` = 10.5080470856802, `20` = 10.3832740056843, `21` = 10.4415387253873, `22` = 10.3755370331951, `23` = 10.4405816441529, `24` = 10.3611411304783, `25` = 10.4851807550248, `26` = 10.5789754294151, `27` = 10.3530963638494, `28` = 10.3109847795251, `29` = 10.4365278349733, `30` = 10.5388811047249, `31` = 10.4594561647502, `32` = 10.2934270352476, `33` = 10.5121141414268, `34` = 10.2837516759785, `35` = 10.3813943458137, `36` = 10.3081560358536, `37` = 10.5755858058102, `38` = 10.4062434323635, `39` = 10.2703974940733, `40` = 10.594488867067, `41` = 10.5189150346602, `42` = 10.3173336686565, `43` = 10.3503495115429, `44` = 10.3315970780417, `45` = 10.4160748870087, `46` = 10.4583526352907, `47` = 10.3493032197156, `48` = 10.3101273102014, `49` = 10.5652866026482, `50` = 10.5278066368452, `51` = 10.518964322104, `52` = 10.5686942530143, `53` = 10.5547332817629, `54` = 10.5399511674677, `55` = 10.4206021520641, `56` = 10.5480587792406, `57` = 10.5970542297971, `58` = 10.5569164882728, `59` = 10.4182432516801, `60` = 10.5638930947876, `61` = 10.4687363208387, `62` = 10.3995636525187, `63` = 10.2813319964176, `64` = 10.3885137619717, `65` = 10.4757339829001, `66` = 10.5086887741155, `67` = 10.4717422471346, `68` = 10.4756336730251, `69` = 10.5511885459735, `70` = 10.3817426332062, `71` = 10.4881469630471, `72` = 10.5200218942028, `73` = 10.4276764284315, `74` = 10.2789083159445, `75` = 10.3940276414212, `76` = 10.4080135334551, `77` = 10.3205273425841, `78` = 10.3514076764898, `79` = 10.3290611308852, `80` = 10.6091149216395, `81` = 10.4703112591753, `82` = 10.4175557253145, `83` = 10.2967397661688, `84` = 10.2729396306128, `85` = 10.6293717621209, `86` = 10.4256500413434, `87` = 10.367046853519, `88` = 10.5498119520656, `89` = 10.5302014185438, `90` = 10.366989322756, `91` = 10.3015552754285, `92` = 10.564493466692, `93` = 10.5085514070652, `94` = 10.474545479371, `95` = 10.3017543986124, `96` = 10.4967455471564, `97` = 10.4484602930154, `98` = 10.5963934847785, `99` = 10.6322596768768, `100` = 10.3525291462113, `101` = 10.5201391130248, `102` = 10.4967306876669, `103` = 10.6281458991528, `104` = 10.5073223494267, `105` = 10.4282748749627, `106` = 10.3853145940786, `107` = 10.2773552642482, `108` = 10.3788731009555, `109` = 10.6392750977718, `110` = 10.441643964832, `111` = 10.3281014775104, `112` = 10.3393051557081, `113` = 10.6131044701636, `114` = 10.5535206858229, `115` = 10.2792889618994, `116` = 10.6294208893878, `117` = 10.2979902595108, `118` = 10.3697200675273, `119` = 10.567903276813, `120` = 10.3267326268077, `121` = 10.4940212412543, `122` = 10.4955148607884, `123` = 10.4653962283679, `124` = 10.423492822233, `125` = 10.5107204340475, `126` = 10.632890201485, `127` = 10.2683140926701, `128` = 10.2824690203437, `129` = 10.4355643714234, `130` = 10.6051758972767, `131` = 10.553895649095, `132` = 10.3192281403324, `133` = 10.3651809574536, `134` = 10.4560592852329, `135` = 10.424901858568, `136` = 10.6375258363741, `137` = 10.4655572812395, `138` = 10.6276416348484, `139` = 10.4689425420411, `140` = 10.4060156538319, `141` = 10.3897014210588, `142` = 10.6108029790048, `143` = 10.5894744413431, `144` = 10.3009804244434, `145` = 10.5974142898472, `146` = 10.3687257712238, `147` = 10.2851775724347, `148` = 10.6272772200742, `149` = 10.636237462403, `150` = 10.5685458787137, `151` = 10.4531271801567, `152` = 10.2942252410164, `153` = 10.5914289681503, `154` = 10.579814868904, `155` = 10.414829092104, `156` = 10.3359068879903, `157` = 10.325533057806, `158` = 10.3463919775168, `159` = 10.6364556287344, `160` = 10.380333236473, `161` = 10.3362024287658, `162` = 10.4292472234179, `163` = 10.4625652048087, `164` = 10.5827660064141, `165` = 10.6099650765652, `166` = 10.5822710646038, `167` = 10.6335485723012, `168` = 10.375979968241, `169` = 10.356597780193, `170` = 10.320217409502, `171` = 10.4787068993877, `172` = 10.4862990603726, `173` = 10.4227412858397, `174` = 10.3324780936466, `175` = 10.3444827389098, `176` = 10.5206152925242, `177` = 10.2823281539004, `178` = 10.3973314139348, `179` = 10.4706317267925, `180` = 10.4150574654155, `181` = 10.5347329400569, `182` = 10.3728866723337, `183` = 10.2953534721565, `184` = 10.3890639317372, `185` = 10.5734990290983, `186` = 10.5123498033183, `187` = 10.5970420469494, `188` = 10.6028516877691, `189` = 10.5312512004556, `190` = 10.3274872822615, `191` = 10.2691879314851, `192` = 10.4787564632773, `193` = 10.5672287655304, `194` = 10.2800879413301, `195` = 10.3945526257259, `196` = 10.5311894845418, `197` = 10.5986477825618, `198` = 10.4174224169596, `199` = 10.5982976319702, `200` = 10.3462581496405, `201` = 10.5042297821316, `202` = 10.2829350581105, `203` = 10.2990575613958, `204` = 10.3330933446235, `205` = 10.5231311611787, `206` = 10.3125889750147, `207` = 10.3417626877969, `208` = 10.4130453641128, `209` = 10.6163147401488, `210` = 10.4846201849953, `211` = 10.5137081979938, `212` = 10.3600988409682, `213` = 10.561123637152, `214` = 10.5334460283156, `215` = 10.5093753778827, `216` = 10.4052737050502, `217` = 10.3069952900136, `218` = 10.3630041327322, `219` = 10.4711799019857, `220` = 10.6300156395539, `221` = 10.4292040536989, `222` = 10.4780468282716, `223` = 10.4171460081138, `224` = 10.2847982975562, `225` = 10.542008751835, `226` = 10.3951367541553, `227` = 10.6147871799533, `228` = 10.6167431768937, `229` = 10.5039523940459, `230` = 10.5315721704701, `231` = 10.4357804527316, `232` = 10.504118699388, `233` = 10.3246624310489, `234` = 10.409487135256, `235` = 10.4930867408484, `236` = 10.5306068731396, `237` = 10.4998833832444, `238` = 10.3791838389622, `239` = 10.2865021442982, `240` = 10.3521433685334, `241` = 10.5608223394011, `242` = 10.3735355833111, `243` = 10.3931077496135, `244` = 10.377254523346, `245` = 10.5381628870778, `246` = 10.3749914028314, `247` = 10.3943432987232, `248` = 10.6281610106752, `249` = 10.620569063523, `250` = 10.538112459778, `251` = 10.5297370519218, `252` = 10.2828264359805, `253` = 10.4966024407819, `254` = 10.5034027592574, `255` = 10.3256230958922, `256` = 10.3240795293259, `257` = 10.5231881148128, `258` = 10.5936526184724, `259` = 10.410875711527, `260` = 10.3451747363563, `261` = 10.5161284473071, `262` = 10.3021235845358, `263` = 10.5691175716478, `264` = 10.344125955814, `265` = 10.3590174212026, `266` = 10.2998804703382, `267` = 10.5219221298793, `268` = 10.6111293040593, `269` = 10.2999537892484, `270` = 10.2833684286404, `271` = 10.390495867147, `272` = 10.3626460416999, `273` = 10.4776692504438, `274` = 10.6002404766584, `275` = 10.3887986709115, `276` = 10.3677086524214, `277` = 10.4610859433329, `278` = 10.5791158018915, `279` = 10.3887210675302, `280` = 10.5444382305571, `281` = 10.5148339593873, `282` = 10.5643317464163, `283` = 10.6374744626776, `284` = 10.5015266900211, `285` = 10.4315451811987, `286` = 10.3871610720209, `287` = 10.3624926965557, `288` = 10.2852924028281, `289` = 10.5821170519677, `290` = 10.5211416941846, `291` = 10.5935734172729, `292` = 10.403261318081, `293` = 10.5188135443581, `294` = 10.398817470814, `295` = 10.5293898149883, `296` = 10.6167627674882, `297` = 10.3937970230851, `298` = 10.3571313282587, `299` = 10.4349197934796, `300` = 10.4402333672105, `301` = 10.3231904230266, `302` = 10.397253585568, `303` = 10.2849857521449, `304` = 10.4108327413267, `305` = 10.4577458425196, `306` = 10.2755109798701, `307` = 10.4586870348814, `308` = 10.3965194862493, `309` = 10.4177806558745, `310` = 10.2862367212757, `311` = 10.5048274291829, `312` = 10.3124054149926, `313` = 10.4720652496581, `314` = 10.4563780864474, `315` = 10.4699000973081, `316` = 10.4105743250817, `317` = 10.4157659350984, `318` = 10.3472208390893, `319` = 10.4342000411542, `320` = 10.3535954595479, `321` = 10.4911459647617, `322` = 10.4510023845051, `323` = 10.446168357064, `324` = 10.2691773278385, `325` = 10.4815803176867, `326` = 10.2679658455853, `327` = 10.3469490350687, `328` = 10.44904457003, `329` = 10.4540317413402, `330` = 10.2997889553568, `331` = 10.5439004070654, `332` = 10.5780564004029, `333` = 10.4926374456168, `334` = 10.4405783681646, `335` = 10.5512369044083, `336` = 10.5018706370913, `337` = 10.4247764643966, `338` = 10.5648183807136, `339` = 10.3413934365381, `340` = 10.4026936885842, `341` = 10.365909092287, `342` = 10.4781235755315, `343` = 10.4249428577306, `344` = 10.5470580176352, `345` = 10.4687298886435, `346` = 10.5800335196302, `347` = 10.4120881517686, `348` = 10.282263779874, `349` = 10.4632698132074, `350` = 10.3603162242413, `351` = 10.6358663595369, `352` = 10.5791456022763, `353` = 10.4022546341421, `354` = 10.5814050448672, `355` = 10.5098395174116, `356` = 10.5733155437201, `357` = 10.3050622668797, `358` = 10.5539451682861, `359` = 10.2721402574137, `360` = 10.6355844186134, `361` = 10.6030694094863, `362` = 10.5512887825218, `363` = 10.3711775109473, `364` = 10.6312831136767, `365` = 10.4364323043267, `366` = 10.3860959210213, `367` = 10.530388353611, `368` = 10.4969963018655, `369` = 10.3673742417659, `370` = 10.2806065787971, `371` = 10.3567569477357, `372` = 10.4242410307386, `373` = 10.4690486859941, `374` = 10.5092410097603, `375` = 10.4988265655757, `376` = 10.5660156182795, `377` = 10.591286142349, `378` = 10.4968802536352, `379` = 10.5432855000651, `380` = 10.3783686479339, `381` = 10.4897909900055, `382` = 10.5434673060438, `383` = 10.4923935685951, `384` = 10.5692094415827, `385` = 10.3306057900624, `386` = 10.4444894725538, `387` = 10.4945991222542, `388` = 10.4271477143037, `389` = 10.2774098319125, `390` = 10.3984138044222, `391` = 10.5178059211358, `392` = 10.5186182398674, `393` = 10.2881731536153, `394` = 10.4998861524446, `395` = 10.4307846134224, `396` = 10.450702204217, `397` = 10.5912558993699, `398` = 10.553188735781, `399` = 10.3728194404126, `400` = 10.5315263153277, `401` = 10.4508071581709, `402` = 10.5388860458865, `403` = 10.5076013431462, `404` = 10.4786080695692, `405` = 10.3407383993178, `406` = 10.4472722208402, `407` = 10.3810632179083, `408` = 10.3238525125133, `409` = 10.324654993269, `410` = 10.4958265975302, `411` = 10.5857291765181, `412` = 10.4024585702758, `413` = 10.5353178960674, `414` = 10.2934900954539, `415` = 10.5849286886663, `416` = 10.2800991947297, `417` = 10.6431542828558, `418` = 10.3767732550657, `419` = 10.4059429230277, `420` = 10.3520491806863, `421` = 10.3069666951714, `422` = 10.4508197318891, `423` = 10.3611302506494, `424` = 10.2942286228234, `425` = 10.6090231789504, `426` = 10.4563070013213, `427` = 10.56913848581, `428` = 10.2686743009541, `429` = 10.6297419668016, `430` = 10.5615718072807, `431` = 10.3075968447161, `432` = 10.5987706344503, `433` = 10.5044398937732, `434` = 10.5823864572852, `435` = 10.5807589427831, `436` = 10.2768317678157, `437` = 10.3379726196058, `438` = 10.2840647547295, `439` = 10.49279613096, `440` = 10.3221890415258, `441` = 10.6192937208811, `442` = 10.5295254416066, `443` = 10.4586388887865, `444` = 10.3998804567898, `445` = 10.4510346260961, `446` = 10.3429288029031, `447` = 10.430526244686, `448` = 10.5102916627223, `449` = 10.3950381047994, `450` = 10.5533829159591, `451` = 10.5436005997334, `452` = 10.4481551254622, `453` = 10.3653131239327, `454` = 10.3495851926042, `455` = 10.6003706078184, `456` = 10.4126618939846, `457` = 10.3000534668457, `458` = 10.4044969135577, `459` = 10.5400351354255, `460` = 10.5105513988469, `461` = 10.3906141423117, `462` = 10.3016469108938, `463` = 10.3682079043451, `464` = 10.2967227641364, `465` = 10.4993880027037, `466` = 10.3214749796988, `467` = 10.6229857333547, `468` = 10.5478342226025, `469` = 10.5051602839086, `470` = 10.5076339758712, `471` = 10.537827758875, `472` = 10.4970272110193, `473` = 10.5123244275595, `474` = 10.5384287628813, `475` = 10.3414846631307, `476` = 10.2683420385495, `477` = 10.3595307218076, `478` = 10.416067882251, `479` = 10.41961128332, `480` = 10.4240082703865, `481` = 10.5536149840551, `482` = 10.4722880377631, `483` = 10.2681524040082, `484` = 10.6124205361007, `485` = 10.6240523971663, `486` = 10.4573850512229, `487` = 10.6232650240691, `488` = 10.2851506438196, `489` = 10.4048100378853, `490` = 10.5418179919274, `491` = 10.2676634767386, `492` = 10.5083001669075, `493` = 10.5034128330203, `494` = 10.5190787736577, `495` = 10.6042550198184, `496` = 10.4249092722863, `497` = 10.5179989154421, `498` = 10.6422049128615, `499` = 10.2684995935209, `500` = 10.5043660189856, `501` = 10.5605649599157, `502` = 10.3633335058038, `503` = 10.5282323032483, `504` = 10.491929276617, `505` = 10.4951870323183, `506` = 10.47739034296, `507` = 10.3521521357648, `508` = 10.564586900548, `509` = 10.3614615495332, `510` = 10.4228523007013, `511` = 10.5212585057144, `512` = 10.5021736948571, `513` = 10.6334698408312, `514` = 10.4613311127476, `515` = 10.2777461268431, `516` = 10.643480687911, `517` = 10.6037620476407, `518` = 10.4776970748733, `519` = 10.5258405174039, `520` = 10.2772737600654, `521` = 10.4228848441171, `522` = 10.3668150985761, `523` = 10.3933683026056, `524` = 10.3709428693937, `525` = 10.6017583807455, `526` = 10.5611885488777, `527` = 10.408817435606, `528` = 10.2818195483078, `529` = 10.3372499711855, `530` = 10.6352705776167, `531` = 10.3861976190968, `532` = 10.3302829929412, `533` = 10.3389507306565, `534` = 10.3261123925174, `535` = 10.5728474025765, `536` = 10.6078195162147, `537` = 10.4743508718786, `538` = 10.4171475039773, `539` = 10.3179176253171, `540` = 10.3224875417995, `541` = 10.3804487735245, `542` = 10.4007438228924, `543` = 10.3966987069151, `544` = 10.3115877658973, `545` = 10.3204201804008, `546` = 10.3242324412721, `547` = 10.5204763128149, `548` = 10.4373181557135, `549` = 10.3666463759138, `550` = 10.3398977639461, `551` = 10.5657670734684, `552` = 10.3116606359783, `553` = 10.4942422565232, `554` = 10.272870645702, `555` = 10.4318791567243, `556` = 10.3009291415491, `557` = 10.3739039239145, `558` = 10.554755115889, `559` = 10.6421567861739, `560` = 10.4628225748978, `561` = 10.3146887463484, `562` = 10.5446881721748, `563` = 10.3934145417689, `564` = 10.3118556100161, `565` = 10.299838827833, `566` = 10.4964139518047, `567` = 10.3173222990758, `568` = 10.4495318914901, `569` = 10.3640729653437, `570` = 10.2814702204674, `571` = 10.4287531667962, `572` = 10.5262928300047, `573` = 10.3632799005187, `574` = 10.4737255814751, `575` = 10.464892737462, `576` = 10.464694816308, `577` = 10.3642590496463, `578` = 10.6032000599921, `579` = 10.4014194778949, `580` = 10.4843952820974, `581` = 10.3417030079926, `582` = 10.4109967343769, `583` = 10.5495758738368, `584` = 10.3866938612035, `585` = 10.5124737147109, `586` = 10.3073978614236, `587` = 10.3957398329981, `588` = 10.2895948581588, `589` = 10.5930221952042, `590` = 10.2768486041387, `591` = 10.511338480833, `592` = 10.5542407257467, `593` = 10.4114340474212, `594` = 10.3618345639853, `595` = 10.2802211263031, `596` = 10.2918506254606, `597` = 10.344841986132, `598` = 10.5260532845236, `599` = 10.6083971093526, `600` = 10.5654450292845, `601` = 10.6316484418286, `602` = 10.424983173331, `603` = 10.5854685233276, `604` = 10.596381636072, `605` = 10.5878141421938, `606` = 10.2991458293682, `607` = 10.5465351126457, `608` = 10.4390289943041, `609` = 10.3988390109311, `610` = 10.5873583121975, `611` = 10.3234362878589, `612` = 10.5329288895221, `613` = 10.4353792480072, `614` = 10.3143109256206, `615` = 10.3996076876676, `616` = 10.4938247196293, `617` = 10.6324906153034, `618` = 10.5090337367816, `619` = 10.3801608044488, `620` = 10.5306872856776, `621` = 10.3400575130085, `622` = 10.3515961765318, `623` = 10.5639962044229, `624` = 10.5013756193199, `625` = 10.5261894404988, `626` = 10.3050933427968, `627` = 10.4865536453667, `628` = 10.3283607734995, `629` = 10.5223928270051, `630` = 10.5918080159357, `631` = 10.4106479791868, `632` = 10.3888840138097, `633` = 10.5408769482386, `634` = 10.5733983338853, `635` = 10.5190410670806, `636` = 10.5976830566522, `637` = 10.5547950430777, `638` = 10.2917895385752, `639` = 10.3484798980364, `640` = 10.4732382122429, `641` = 10.6018394239804, `642` = 10.3084485837606, `643` = 10.3367703150375, `644` = 10.5694079710404, `645` = 10.4172448377566, `646` = 10.6285588198933, `647` = 10.4649417041127, `648` = 10.3505831648993, `649` = 10.4249351151402, `650` = 10.5221846266859, `651` = 10.2689551037779, `652` = 10.4564526332057, `653` = 10.3866089851369, `654` = 10.3653086865734, `655` = 10.3013068810468, `656` = 10.4771177550907, `657` = 10.3614609880355, `658` = 10.3590494833848, `659` = 10.4756542101041, `660` = 10.5054442709526, `661` = 10.6137968170312, `662` = 10.5662366004416, `663` = 10.3098354603464, `664` = 10.2977959119547, `665` = 10.4107040113641, `666` = 10.5055706267128, `667` = 10.388706716146, `668` = 10.488832419494, `669` = 10.391177657701, `670` = 10.3003502106172, `671` = 10.4871518466269, `672` = 10.5859411921935, `673` = 10.5012585828924, `674` = 10.4679483874732, `675` = 10.55149851427, `676` = 10.5990411045409, `677` = 10.6405058544807, `678` = 10.3981425943034, `679` = 10.6222949520767, `680` = 10.5945566214953, `681` = 10.2812879561753, `682` = 10.545727538367, `683` = 10.6402100615845, `684` = 10.2691503899149, `685` = 10.3973750928129, `686` = 10.3703770034246, `687` = 10.3742251880259, `688` = 10.3324567469011, `689` = 10.5877164142069, `690` = 10.3890397980526, `691` = 10.3242161177965, `692` = 10.2692581229045, `693` = 10.5289353924244, `694` = 10.5887913559372, `695` = 10.4478654254388, `696` = 10.3297682386246, `697` = 10.2973245288955, `698` = 10.5123359612688, `699` = 10.5181498312353, `700` = 10.3272356720457, `701` = 10.4753222778011, `702` = 10.3816510371704, `703` = 10.3031180907203, `704` = 10.6325129611353, `705` = 10.465678791031, `706` = 10.4894092776969, `707` = 10.5165465132944, `708` = 10.3934631989549, `709` = 10.3143105512596, `710` = 10.6109067974057, `711` = 10.5174127459856, `712` = 10.2914492393954, `713` = 10.2971655590274, `714` = 10.3846081677061, `715` = 10.4989692247894, `716` = 10.6402419072995, `717` = 10.3720916298849, `718` = 10.4622394326458, `719` = 10.6422255788548, `720` = 10.4278473173471, `721` = 10.6132091739287, `722` = 10.500346963998, `723` = 10.2666410713929, `724` = 10.6068680595286, `725` = 10.3403049006638, `726` = 10.6118609685824, `727` = 10.3127843248186, `728` = 10.2730457050153, `729` = 10.4136123504427, `730` = 10.3853323818037, `731` = 10.4570841132556, `732` = 10.5395353918182, `733` = 10.6422262081466, `734` = 10.3930291820967, `735` = 10.4368362432126, `736` = 10.4188247163767, `737` = 10.5273312509419, `738` = 10.3052006235322, `739` = 10.298084309135, `740` = 10.2771388479208, `741` = 10.5144962535117, `742` = 10.2934557843831, `743` = 10.2971506556297, `744` = 10.3828380724981, `745` = 10.3532388357509, `746` = 10.4165002405221, `747` = 10.3534660341677, `748` = 10.6066735851658, `749` = 10.556220044422, `750` = 10.3770338344027, `751` = 10.6327589662981, `752` = 10.405582815908, `753` = 10.3901131028865, `754` = 10.4728155632968, `755` = 10.3887021080717, `756` = 10.6400868369156, `757` = 10.619686909555, `758` = 10.5383117967946, `759` = 10.4671575829528, `760` = 10.3507746469206, `761` = 10.5052375022153, `762` = 10.3039066570658, `763` = 10.4469721700813, `764` = 10.5343982449642, `765` = 10.5513806207551, `766` = 10.4214273028697, `767` = 10.5000204734975, `768` = 10.3775701633482, `769` = 10.5998627972271, `770` = 10.4179115059869, `771` = 10.3245177461759, `772` = 10.5112949173456, `773` = 10.524381521918, `774` = 10.3493644881173, `775` = 10.5475310195007, `776` = 10.3267328520566, `777` = 10.3602281129332, `778` = 10.5271668200395, `779` = 10.4708689243283, `780` = 10.4871433260716, `781` = 10.5210439610165, `782` = 10.5924794368737, `783` = 10.3003647100597, `784` = 10.5869092950802, `785` = 10.3275917413704, `786` = 10.4383470349671, `787` = 10.5998959972456, `788` = 10.6269477905367, `789` = 10.537006685294, `790` = 10.3112449659718, `791` = 10.3279594778852, `792` = 10.6218437680914, `793` = 10.6252536758642, `794` = 10.5242045158045, `795` = 10.5940576677959, `796` = 10.6301978148002, `797` = 10.5980546878214, `798` = 10.4294423851192, `799` = 10.5956007814933, `800` = 10.3577163949177, `801` = 10.6061293297424, `802` = 10.5569058564372, `803` = 10.4763079637131, `804` = 10.4491221648053, `805` = 10.2947889254522, `806` = 10.6268619874809, `807` = 10.5873725654031, `808` = 10.3237254122462, `809` = 10.5859395795344, `810` = 10.3324783886216, `811` = 10.3180610101572, `812` = 10.39682636666, `813` = 10.6353287495267, `814` = 10.267237233997, `815` = 10.5879417779649, `816` = 10.6124915481637, `817` = 10.3427651168588, `818` = 10.5138591384633, `819` = 10.3688226217499, `820` = 10.5149966113065, `821` = 10.3189518089406, `822` = 10.4900379320807, `823` = 10.4291867216527, `824` = 10.3035935061298, `825` = 10.2908775615657, `826` = 10.3240927057276, `827` = 10.4874733718163, `828` = 10.5125884509652, `829` = 10.471302116152, `830` = 10.3027545944171, `831` = 10.5077443679393, `832` = 10.4251929804256, `833` = 10.4066990555522, `834` = 10.3745250338214, `835` = 10.6353092711615, `836` = 10.4562122948309, `837` = 10.4774860131467, `838` = 10.4332670668205, `839` = 10.5773918351104, `840` = 10.4310625947952, `841` = 10.413688168957, `842` = 10.4026143005994, `843` = 10.3445393973054, `844` = 10.5129612154042, `845` = 10.5178428821522, `846` = 10.2711868508537, `847` = 10.3734071816937, `848` = 10.4885996350802, `849` = 10.4285519910812, `850` = 10.604046033104, `851` = 10.3165235207445, `852` = 10.4633892199734, `853` = 10.538563200203, `854` = 10.4689929609984, `855` = 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7.828848073259, 4.72839667461812, 8.88664249889553, 5.2577875200659, 6.54848377220333, 9.21240272186697, 9.48211669921875, 8.7776005230844, 5.31218361668289, 4.77947542071342, 5.65518713183701, 9.23019661940634, 4.88222177140415, 6.63319378532469, 7.02546272054315, 7.70789596997201, 2.17648196220398, 5.97525267675519, 5.52402240037918, 6.46193682961166, 3.40495083108544, 6.50869520567358, 6.87721879221499, 7.11210319772363, 8.34391205571592, 4.77156882919371, 4.66802530176938, 9.8997702896595, 7.73160638660192, 5.28829479403794, 6.56194684654474, 2.83959686011076, 8.93814817070961, 5.82302513159811, 4.22853302769363, 5.70416590943933, 2.32867882214487, 8.99477532692254, 7.94670599326491, 2.58106256276369, 5.4077201411128, 6.12619279138744, 7.9096365775913, 4.14416285790503, 5.89839429780841, 9.69916298799217, 8.73508120141923, 4.14486576989293, 4.08591757528484, 9.30708144232631, 6.79285802319646, 2.50934690609574, 7.73893066123128, 7.93715183064342, 4.10165577940643, 6.24018120020628, 8.43484706431627, 7.82255108468235, 8.9231578502804, 2.37116784229875, 2.06464996002614, 9.51511833257973, 3.93329945579171, 9.1976555287838, 6.09078491292894, 7.57548109814525, 9.6564428023994, 2.4333390314132, 3.03678164072335, 8.1456359885633, 8.89051954634488, 7.82298094965518, 9.23363327421248, 7.93209153786302, 3.29209231212735, 5.85959682054818, 5.28039517439902, 5.72725811041892, 5.54799357615411, 2.21219362877309, 7.23161812312901, 5.1246691532433, 2.20979147590697, 4.3280026782304, 2.00359063595533, 7.16373499855399, 8.61539713479578, 8.03929943218827, 6.11854282021523, 6.95679401606321, 5.18391436897218, 5.44429761916399, 7.07780042849481, 5.83834614045918, 6.47490667924285, 6.07794639095664, 8.61208102107048, 6.48078126646578, 2.10624606721103, 5.80475001595914, 2.29153452254832, 3.95867360010743, 9.63749763183296, 4.15700132027268, 2.37770607694983, 9.69363652169704, 2.32941255159676, 6.54857264645398, 5.91500383615494, 8.52546018920839, 6.20986585319042, 8.69470335915685, 2.57461035996675, 7.96446554176509, 4.69968157075346, 6.96323303878307, 7.74382875114679, 9.59699902497232, 4.17560973390937, 9.77446824125946, 5.77925944700837, 8.38101051747799, 9.27111094072461, 9.92552164010704, 3.77056179940701, 3.53957405872643, 7.6794794909656, 8.76560956612229, 2.35005735605955, 7.82659852690995, 4.39352970570326, 4.06147352047265, 9.84383968636394, 8.92275555618107, 7.31294398009777, 8.95098208263516, 8.74724899418652, 9.73345737718046, 9.30612448975444, 4.2688566967845, 5.66247264295816, 8.95122169703245, 6.13241304829717, 4.12701714783907, 8.94897057488561, 7.52132778801024, 6.75608277320862, 9.38857906498015, 3.19506277889013, 8.45160895586014, 4.49156818538904, 9.36699575744569, 7.19664837792516, 3.426852369681, 5.5310370400548, 8.03711383789778, 4.06154131144285, 9.99150212481618, 6.17960112728179, 9.98490257747471, 5.22086744382977, 6.67441938444972, 9.13449511304498, 8.82741696573794, 5.43386501632631, 4.23018078878522, 9.13486372306943, 9.89846194162965, 3.11671363562346, 6.32318631000817, 4.48468741960824, 8.81664300151169, 2.34824097901583, 4.97737827524543, 6.12781261652708, 8.14210412092507, 4.29879886284471, 8.53319020569324, 2.04218780435622, 2.17847683280706, 3.94376489706337, 8.65087178349495)), terms = yn ~ x, row.names = c(NA, 1000L), class = "data.frame")), class = "lm"), latent = 2, verbose = TRUE, init.prob = c(0.947161164186451, 2.71828182845905), algo = "cem") Coefficients: Estimate Std. Error t value Pr(>|t|) 2.(Intercept) 10.73792 1.22736 8.749 <2e-16 *** 2.x -0.04715 0.18710 -0.252 0.801 --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0 Comp.2: 1 logLik: -4027, AIC: 8063, BIC: 8082. Call: em.default(object = fit_lm, latent = 2, verbose = T, algo = "sem") Coefficients: Estimate Std. Error t value Pr(>|t|) 1.(Intercept) 19.74555 0.30642 64.44 <2e-16 *** 1.x -0.05942 0.04680 -1.27 0.205 2.(Intercept) -9.88442 0.33426 -29.57 <2e-16 *** 2.x 0.07305 0.05074 1.44 0.151 --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0.69 Comp.2: 0.31 logLik: -2975, AIC: 5964, BIC: 5999. Call: em.default(object = fit_lm, latent = 2, verbose = T) Coefficients: Estimate Std. Error t value Pr(>|t|) 1.(Intercept) 19.74555 0.25442 77.611 <2e-16 *** 1.x -0.05942 0.03886 -1.529 0.1265 2.(Intercept) -9.88442 0.18569 -53.230 <2e-16 *** 2.x 0.07305 0.02819 2.591 0.0097 ** --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0.69 Comp.2: 0.31 logLik: -2975, AIC: 5964, BIC: 5999. Iteration 0: (EM) log likelihood = -4029.3728 Iteration 1: (EM) log likelihood = -4025.39 Iteration 2: (EM) log likelihood = -4023.809 Iteration 3: (EM) log likelihood = -4020.753 Iteration 4: (EM) log likelihood = -4014.2475 Iteration 5: (EM) log likelihood = -3997.816 Iteration 6: (EM) log likelihood = -3942.6184 Iteration 7: (EM) log likelihood = -3713.1351 Iteration 8: (EM) log likelihood = -3420.2276 Iteration 9: (EM) log likelihood = -3350.0889 Iteration 10: (EM) log likelihood = -3230.8199 Iteration 11: (EM) log likelihood = -2996.2517 Iteration 12: (EM) log likelihood = -2975.159 Iteration 13: (EM) log likelihood = -2975.159 Call: em.default(object = fit_lm, verbose = T, init.method = "kmeans") Coefficients: Estimate Std. Error t value Pr(>|t|) 1.(Intercept) -9.88442 0.18569 -53.230 <2e-16 *** 1.x 0.07305 0.02819 2.591 0.0097 ** 2.(Intercept) 19.74555 0.25442 77.611 <2e-16 *** 2.x -0.05942 0.03886 -1.529 0.1265 --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0.31 Comp.2: 0.69 logLik: -2975, AIC: 5964, BIC: 5999. Iteration 0: (EM) log likelihood = -4027.0216 Iteration 1: (EM) log likelihood = -4026.6515 Iteration 2: (EM) log likelihood = -4026.0171 Iteration 3: (EM) log likelihood = -4024.7074 Iteration 4: (EM) log likelihood = -4021.69 Iteration 5: (EM) log likelihood = -4013.386 Iteration 6: (EM) log likelihood = -3983.069 Iteration 7: (EM) log likelihood = -3837.0177 Iteration 8: (EM) log likelihood = -3530.551 Iteration 9: (EM) log likelihood = -3434.2177 Iteration 10: (EM) log likelihood = -3376.5682 Iteration 11: (EM) log likelihood = -3285.5391 Iteration 12: (EM) log likelihood = -3072.8866 Iteration 13: (EM) log likelihood = -2976.4078 Iteration 14: (EM) log likelihood = -2974.1576 Iteration 15: (EM) log likelihood = -2974.0753 Iteration 16: (EM) log likelihood = -2974.0136 Iteration 17: (EM) log likelihood = -2973.9682 Iteration 18: (EM) log likelihood = -2973.9353 Iteration 19: (EM) log likelihood = -2973.9111 Iteration 20: (EM) log likelihood = -2973.8927 Iteration 21: (EM) log 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Iteration 64: (EM) log likelihood = -2973.5173 Iteration 65: (EM) log likelihood = -2973.5088 Iteration 66: (EM) log likelihood = -2973.5003 Iteration 67: (EM) log likelihood = -2973.4917 Iteration 68: (EM) log likelihood = -2973.4832 Iteration 69: (EM) log likelihood = -2973.4746 Iteration 70: (EM) log likelihood = -2973.4661 Iteration 71: (EM) log likelihood = -2973.4575 Iteration 72: (EM) log likelihood = -2973.4489 Iteration 73: (EM) log likelihood = -2973.4402 Iteration 74: (EM) log likelihood = -2973.4316 Iteration 75: (EM) log likelihood = -2973.423 Iteration 76: (EM) log likelihood = -2973.4143 Iteration 77: (EM) log likelihood = -2973.4057 Iteration 78: (EM) log likelihood = -2973.397 Iteration 79: (EM) log likelihood = -2973.3883 Iteration 80: (EM) log likelihood = -2973.3796 Iteration 81: (EM) log likelihood = -2973.3709 Iteration 82: (EM) log likelihood = -2973.3622 Iteration 83: (EM) log likelihood = -2973.3535 Iteration 84: (EM) log likelihood = -2973.3448 Iteration 85: 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Iteration 169: (EM) log likelihood = -2972.739 Iteration 170: (EM) log likelihood = -2972.735 Iteration 171: (EM) log likelihood = -2972.731 Iteration 172: (EM) log likelihood = -2972.7271 Iteration 173: (EM) log likelihood = -2972.7233 Iteration 174: (EM) log likelihood = -2972.7196 Iteration 175: (EM) log likelihood = -2972.716 Iteration 176: (EM) log likelihood = -2972.7124 Iteration 177: (EM) log likelihood = -2972.7089 Iteration 178: (EM) log likelihood = -2972.7055 Iteration 179: (EM) log likelihood = -2972.7022 Iteration 180: (EM) log likelihood = -2972.6989 Iteration 181: (EM) log likelihood = -2972.6957 Iteration 182: (EM) log likelihood = -2972.6926 Iteration 183: (EM) log likelihood = -2972.6896 Iteration 184: (EM) log likelihood = -2972.6866 Iteration 185: (EM) log likelihood = -2972.6837 Iteration 186: (EM) log likelihood = -2972.6808 Iteration 187: (EM) log likelihood = -2972.6781 Iteration 188: (EM) log likelihood = -2972.6754 Iteration 189: (EM) log likelihood = -2972.6727 Iteration 190: (EM) log likelihood = -2972.6701 Iteration 191: (EM) log likelihood = -2972.6676 Iteration 192: (EM) log likelihood = -2972.6651 Iteration 193: (EM) log likelihood = -2972.6627 Iteration 194: (EM) log likelihood = -2972.6604 Iteration 195: (EM) log likelihood = -2972.6581 Iteration 196: (EM) log likelihood = -2972.6559 Iteration 197: (EM) log likelihood = -2972.6537 Iteration 198: (EM) log likelihood = -2972.6516 Iteration 199: (EM) log likelihood = -2972.6495 Iteration 200: (EM) log likelihood = -2972.6475 Iteration 201: (EM) log likelihood = -2972.6456 Iteration 202: (EM) log likelihood = -2972.6437 Iteration 203: (EM) log likelihood = -2972.6418 Iteration 204: (EM) log likelihood = -2972.64 Iteration 205: (EM) log likelihood = -2972.6382 Iteration 206: (EM) log likelihood = -2972.6365 Iteration 207: (EM) log likelihood = -2972.6348 Iteration 208: (EM) log likelihood = -2972.6332 Iteration 209: (EM) log likelihood = -2972.6316 Iteration 210: (EM) log likelihood = -2972.63 Iteration 211: (EM) log likelihood = -2972.6285 Iteration 212: (EM) log likelihood = -2972.6271 Iteration 213: (EM) log likelihood = -2972.6256 Iteration 214: (EM) log likelihood = -2972.6243 Iteration 215: (EM) log likelihood = -2972.6229 Iteration 216: (EM) log likelihood = -2972.6216 Iteration 217: (EM) log likelihood = -2972.6203 Iteration 218: (EM) log likelihood = -2972.6191 Iteration 219: (EM) log likelihood = -2972.6178 Iteration 220: (EM) log likelihood = -2972.6167 Iteration 221: (EM) log likelihood = -2972.6155 Iteration 222: (EM) log likelihood = -2972.6144 Iteration 223: (EM) log likelihood = -2972.6133 Iteration 224: (EM) log likelihood = -2972.6123 Iteration 225: (EM) log likelihood = -2972.6112 Iteration 226: (EM) log likelihood = -2972.6102 Iteration 227: (EM) log likelihood = -2972.6093 Iteration 228: (EM) log likelihood = -2972.6083 Iteration 229: (EM) log likelihood = -2972.6074 Iteration 230: (EM) log likelihood = -2972.6065 Iteration 231: (EM) log likelihood = -2972.6057 Iteration 232: (EM) log likelihood = -2972.6048 Iteration 233: (EM) log likelihood = -2972.604 Iteration 234: (EM) log likelihood = -2972.6032 Iteration 235: (EM) log likelihood = -2972.6024 Iteration 236: (EM) log likelihood = -2972.6017 Iteration 237: (EM) log likelihood = -2972.6009 Iteration 238: (EM) log likelihood = -2972.6002 Iteration 239: (EM) log likelihood = -2972.5996 Iteration 240: (EM) log likelihood = -2972.5989 Iteration 241: (EM) log likelihood = -2972.5982 Iteration 242: (EM) log likelihood = -2972.5976 Iteration 243: (EM) log likelihood = -2972.597 Iteration 244: (EM) log likelihood = -2972.5964 Iteration 245: (EM) log likelihood = -2972.5958 Iteration 246: (EM) log likelihood = -2972.5953 Iteration 247: (EM) log likelihood = -2972.5947 Iteration 248: (EM) log likelihood = -2972.5942 Iteration 249: (EM) log likelihood = -2972.5937 Iteration 250: (EM) log likelihood = -2972.5932 Iteration 251: (EM) log likelihood = -2972.5927 Iteration 252: (EM) log likelihood = -2972.5922 Iteration 253: (EM) log likelihood = -2972.5917 Iteration 254: (EM) log likelihood = -2972.5913 Iteration 255: (EM) log likelihood = -2972.5909 Iteration 256: (EM) log likelihood = -2972.5905 Iteration 257: (EM) log likelihood = -2972.59 Iteration 258: (EM) log likelihood = -2972.5896 Iteration 259: (EM) log likelihood = -2972.5893 Iteration 260: (EM) log likelihood = -2972.5889 Iteration 261: (EM) log likelihood = -2972.5885 Iteration 262: (EM) log likelihood = -2972.5882 Iteration 263: (EM) log likelihood = -2972.5878 Iteration 264: (EM) log likelihood = -2972.5875 Iteration 265: (EM) log likelihood = -2972.5872 Iteration 266: (EM) log likelihood = -2972.5869 Iteration 267: (EM) log likelihood = -2972.5866 Iteration 268: (EM) log likelihood = -2972.5863 Iteration 269: (EM) log likelihood = -2972.586 Iteration 270: (EM) log likelihood = -2972.5857 Iteration 271: (EM) log likelihood = -2972.5855 Iteration 272: (EM) log likelihood = -2972.5852 Iteration 273: (EM) log likelihood = -2972.5849 Iteration 274: (EM) log likelihood = -2972.5847 Iteration 275: (EM) log likelihood = -2972.5845 Iteration 276: (EM) log likelihood = -2972.5842 Iteration 277: (EM) log likelihood = -2972.584 Iteration 278: (EM) log likelihood = -2972.5838 Iteration 279: (EM) log likelihood = -2972.5836 Iteration 280: (EM) log likelihood = -2972.5834 Iteration 281: (EM) log likelihood = -2972.5832 Iteration 282: (EM) log likelihood = -2972.583 Iteration 283: (EM) log likelihood = -2972.5828 Iteration 284: (EM) log likelihood = -2972.5826 Iteration 285: (EM) log likelihood = -2972.5824 Iteration 286: (EM) log likelihood = -2972.5823 Iteration 287: (EM) log likelihood = -2972.5821 Iteration 288: (EM) log likelihood = -2972.5819 Iteration 289: (EM) log likelihood = -2972.5818 Iteration 290: (EM) log likelihood = -2972.5816 Iteration 291: (EM) log likelihood = -2972.5815 Iteration 292: (EM) log likelihood = -2972.5813 Iteration 293: (EM) log likelihood = -2972.5812 Iteration 294: (EM) log likelihood = -2972.5811 Iteration 295: (EM) log likelihood = -2972.5809 Iteration 296: (EM) log likelihood = -2972.5808 Iteration 297: (EM) log likelihood = -2972.5807 Iteration 298: (EM) log likelihood = -2972.5806 Iteration 299: (EM) log likelihood = -2972.5804 Iteration 300: (EM) log likelihood = -2972.5803 Iteration 301: (EM) log likelihood = -2972.5802 Iteration 302: (EM) log likelihood = -2972.5801 Iteration 303: (EM) log likelihood = -2972.58 Iteration 304: (EM) log likelihood = -2972.5799 Call: em.default(object = glm_fit) Coefficients: Estimate Std. Error t value Pr(>|t|) 1.(Intercept) -9.88442 0.18569 -53.230 <2e-16 *** 1.x 0.07305 0.02819 2.591 0.0097 ** 2.(Intercept) 19.74555 0.25442 77.611 <2e-16 *** 2.x -0.05942 0.03886 -1.529 0.1265 --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0.31 Comp.2: 0.69 logLik: -2975, AIC: 5964, BIC: 5999. Iteration 0: (EM) log likelihood = -4044.6638 Iteration 1: (EM) log likelihood = -4044.3373 Iteration 2: (EM) log likelihood = -4043.7996 Iteration 3: (EM) log likelihood = -4042.8683 Iteration 4: (EM) log likelihood = -4041.2181 Iteration 5: (EM) log likelihood = -4038.1817 Iteration 6: (EM) log likelihood = -4032.2053 Iteration 7: (EM) log likelihood = -4018.8599 Iteration 8: (EM) log likelihood = -3981.1271 Iteration 9: (EM) log likelihood = -3831.97 Iteration 10: (EM) log likelihood = -3331.773 Iteration 11: (EM) log likelihood = -3163.8247 Iteration 12: (EM) log likelihood = -2994.8764 Iteration 13: (EM) log likelihood = -2892.8769 Iteration 14: (EM) log likelihood = -2892.849 Iteration 15: (EM) log likelihood = -2892.849 Random start: 1 Iteration 1: (EM) log likelihood = 4735.319 Iteration 2: (EM) log likelihood = 4735.4281 Iteration 3: (EM) log likelihood = 4735.3824 Iteration 4: (EM) log likelihood = 4735.2518 Iteration 5: (EM) log likelihood = 4735.1016 Random start: 2 Iteration 1: (EM) log likelihood = 4735.319 Iteration 2: (EM) log likelihood = 4735.4221 Iteration 3: (EM) log likelihood = 4735.3759 Iteration 4: (EM) log likelihood = 4735.244 Iteration 5: (EM) log likelihood = 4735.0924 Random start: 3 Iteration 1: (EM) log likelihood = 4735.319 Iteration 2: (EM) log likelihood = 4735.4235 Iteration 3: (EM) log likelihood = 4735.3774 Iteration 4: (EM) log likelihood = 4735.2458 Iteration 5: (EM) log likelihood = 4735.0944 Random start: 4 Iteration 1: (EM) log likelihood = 4735.319 Iteration 2: (EM) log likelihood = 4735.4199 Iteration 3: (EM) log likelihood = 4735.3736 Iteration 4: (EM) log likelihood = 4735.2414 Iteration 5: (EM) log likelihood = 4735.0894 Random start: 5 Iteration 1: (EM) log likelihood = 4735.336 Iteration 2: (EM) log likelihood = 4735.6339 Iteration 3: (EM) log likelihood = 4735.6001 Iteration 4: (EM) log likelihood = 4735.5361 Iteration 5: (EM) log likelihood = 4735.4238 Iteration 0: (EM) log likelihood = 4734.8383 Iteration 1: (EM) log likelihood = 4734.4306 Iteration 2: (EM) log likelihood = 4733.7728 Iteration 3: (EM) log likelihood = 4732.7095 Iteration 4: (EM) log likelihood = 4730.9891 Iteration 5: (EM) log likelihood = 4728.184 Iteration 6: (EM) log likelihood = 4723.5629 Iteration 7: (EM) log likelihood = 4715.8396 Iteration 8: (EM) log likelihood = 4702.5679 Iteration 9: (EM) log likelihood = 4678.6878 Iteration 10: (EM) log likelihood = 4631.8162 Iteration 11: (EM) log likelihood = 4522.4171 Iteration 12: (EM) log likelihood = 4166.3556 Iteration 13: (EM) log likelihood = 3527.6171 Iteration 14: (EM) log likelihood = 3237.7665 Iteration 15: (EM) log likelihood = 2957.8397 Iteration 16: (EM) log likelihood = 2896.6182 Iteration 17: (EM) log likelihood = 2896.6181 Call: em.default(object = lm_fit, verbose = T, concomitant = list(formula = formula_c, data = simreg)) Coefficients: Estimate Std. Error t value Pr(>|t|) 1.(Intercept) -10.13260 0.18380 -55.129 < 2e-16 *** 1.x 0.09922 0.02806 3.536 0.000424 *** 2.(Intercept) 20.69606 0.26784 77.271 < 2e-16 *** 2.x -0.23917 0.04072 -5.874 5.79e-09 *** --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0.661 Comp.2: 0.339 Concomitant model: Estimate Std. Error t value Pr(>|t|) 2.(Intercept) -0.02327 0.12769 -0.182 0.855 2.z 0.07087 0.22291 0.318 0.751 logLik: -2952, AIC: 5920, BIC: 5960. Iteration 0: (EM) log likelihood = -4044.7153 Iteration 1: (EM) log likelihood = -4044.4765 Iteration 2: (EM) log likelihood = -4044.1125 Iteration 3: (EM) log likelihood = -4043.5493 Iteration 4: (EM) log likelihood = -4042.6874 Iteration 5: (EM) log likelihood = -4041.3799 Iteration 6: (EM) log likelihood = -4039.3998 Iteration 7: (EM) log likelihood = -4036.3571 Iteration 8: (EM) log likelihood = -4031.443 Iteration 9: (EM) log likelihood = -4022.4591 Iteration 10: (EM) log likelihood = -4001.0074 Iteration 11: (EM) log likelihood = -3921.2208 Iteration 12: (EM) log likelihood = -3554.0177 Iteration 13: (EM) log likelihood = -3236.2037 Iteration 14: (EM) log likelihood = -3009.3145 Iteration 15: (EM) log likelihood = -2910.257 Iteration 16: (EM) log likelihood = -2901.952 Iteration 17: (EM) log likelihood = -2898.3001 Iteration 18: (EM) log likelihood = -2896.2622 Iteration 19: (EM) log likelihood = -2895.0453 Iteration 20: (EM) log likelihood = -2894.2898 Iteration 21: (EM) log likelihood = -2893.8028 Iteration 22: (EM) log likelihood = -2893.4919 Iteration 23: (EM) log likelihood = -2893.2864 Iteration 24: (EM) log likelihood = -2893.1487 Iteration 25: (EM) log likelihood = -2893.0548 Iteration 26: (EM) log likelihood = -2892.9928 Iteration 27: (EM) log likelihood = -2892.9439 Iteration 28: (EM) log likelihood = -2892.9075 Iteration 29: (EM) log likelihood = -2892.8796 Iteration 30: (EM) log likelihood = -2892.8632 Iteration 31: (EM) log likelihood = -2892.8436 Iteration 32: (EM) log likelihood = -2892.8179 Iteration 33: (EM) log likelihood = -2892.7555 Iteration 34: (EM) log likelihood = -2892.6536 Iteration 35: (EM) log likelihood = -2892.4084 Iteration 36: (EM) log likelihood = -2891.9086 Iteration 37: (EM) log likelihood = -2890.47 Iteration 38: (EM) log likelihood = -2888.5101 Iteration 39: (EM) log likelihood = -2885.1599 Iteration 40: (EM) log likelihood = -2881.0211 Iteration 41: (EM) log likelihood = -2851.2289 Iteration 42: (EM) log likelihood = -2894.9468 Iteration 43: (EM) log likelihood = -2892.85 Iteration 44: (EM) log likelihood = -2892.85 Call: glm(formula = formula2, family = poisson, data = simreg) Coefficients: (Intercept) x 0.725 0.290 Degrees of Freedom: 999 Total (i.e. Null); 998 Residual Null Deviance: 14940 Residual Deviance: 9154 AIC: 12950 Call: em.default(object = fit_glm, latent = 2) Coefficients: Estimate Std. Error z value Pr(>|z|) 1.(Intercept) -0.251612 0.143779 -1.750 0.0801 . 1.x 0.099442 0.020361 4.884 1.04e-06 *** 2.(Intercept) 0.964169 0.033091 29.137 < 2e-16 *** 2.x 0.304299 0.004242 71.742 < 2e-16 *** --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0.3119 Comp.2: 0.6881 logLik: -2988, AIC: 5986, BIC: 6010. Iteration 0: (EM) log likelihood = -6353.6305 Iteration 1: (EM) log likelihood = -4562.4543 Iteration 2: (EM) log likelihood = -3166.6817 Iteration 3: (EM) log likelihood = -3023.7643 Iteration 4: (EM) log likelihood = -2995.1802 Iteration 5: (EM) log likelihood = -2989.0474 Iteration 6: (EM) log likelihood = -2988.1116 Iteration 7: (EM) log likelihood = -2987.9873 Iteration 8: (EM) log likelihood = -2987.9717 Iteration 9: (EM) log likelihood = -2987.9698 Iteration 10: (EM) log likelihood = -2987.9696 Iteration 11: (EM) log likelihood = -2987.9696 Call: em.default(object = fit_glm, verbose = T, init.method = "kmeans") Coefficients: Estimate Std. Error z value Pr(>|z|) 1.(Intercept) 0.964144 0.033090 29.137 < 2e-16 *** 1.x 0.304302 0.004242 71.743 < 2e-16 *** 2.(Intercept) -0.251848 0.143792 -1.751 0.0799 . 2.x 0.099470 0.020362 4.885 1.03e-06 *** --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0.6881 Comp.2: 0.3119 logLik: -2988, AIC: 5986, BIC: 6010. Iteration 0: (EM) log likelihood = -6459.6626 Iteration 1: (EM) log likelihood = -6148.0522 Iteration 2: (EM) log likelihood = -3793.5973 Iteration 3: (EM) log likelihood = -3029.3999 Iteration 4: (EM) log likelihood = -2995.565 Iteration 5: (EM) log likelihood = -2989.1215 Iteration 6: (EM) log likelihood = -2988.1219 Iteration 7: (EM) log likelihood = -2987.9887 Iteration 8: (EM) log likelihood = -2987.9719 Iteration 9: (EM) log likelihood = -2987.9698 Iteration 10: (EM) log likelihood = -2987.9696 Iteration 11: (EM) log likelihood = -2987.9696 Call: em.default(object = fit_glm, verbose = T, init.method = "hc") Coefficients: Estimate Std. Error z value Pr(>|z|) 1.(Intercept) -0.251833 0.143791 -1.751 0.0799 . 1.x 0.099469 0.020362 4.885 1.03e-06 *** 2.(Intercept) 0.964146 0.033090 29.137 < 2e-16 *** 2.x 0.304301 0.004242 71.743 < 2e-16 *** --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0.3119 Comp.2: 0.6881 logLik: -2988, AIC: 5986, BIC: 6010. Random start: 1 Iteration 1: (EM) log likelihood = 7153.8105 Iteration 2: (EM) log likelihood = 6072.2886 Iteration 3: (EM) log likelihood = 3647.7688 Iteration 4: (EM) log likelihood = 3167.3896 Iteration 5: (EM) log likelihood = 3072.0836 Random start: 2 Iteration 1: (EM) log likelihood = 7153.8105 Iteration 2: (EM) log likelihood = 6072.2579 Iteration 3: (EM) log likelihood = 3647.7657 Iteration 4: (EM) log likelihood = 3167.3931 Iteration 5: (EM) log likelihood = 3072.085 Random start: 3 Iteration 1: (EM) log likelihood = 7153.8105 Iteration 2: (EM) log likelihood = 6072.2862 Iteration 3: (EM) log likelihood = 3647.7679 Iteration 4: (EM) log likelihood = 3167.3895 Iteration 5: (EM) log likelihood = 3072.0836 Random start: 4 Iteration 1: (EM) log likelihood = 7153.8119 Iteration 2: (EM) log likelihood = 6030.9292 Iteration 3: (EM) log likelihood = 3636.8046 Iteration 4: (EM) log likelihood = 3168.2218 Iteration 5: (EM) log likelihood = 3072.3976 Random start: 5 Iteration 1: (EM) log likelihood = 7153.8105 Iteration 2: (EM) log likelihood = 6072.3324 Iteration 3: (EM) log likelihood = 3647.7815 Iteration 4: (EM) log likelihood = 3167.3892 Iteration 5: (EM) log likelihood = 3072.0835 Iteration 0: (EM) log likelihood = 3038.6713 Iteration 1: (EM) log likelihood = 3029.8758 Iteration 2: (EM) log likelihood = 3027.6636 Iteration 3: (EM) log likelihood = 3027.0527 Iteration 4: (EM) log likelihood = 3027.0649 Iteration 5: (EM) log likelihood = 3027.0489 Iteration 6: (EM) log likelihood = 3026.8422 Iteration 7: (EM) log likelihood = 3026.8462 Iteration 8: (EM) log likelihood = 3026.8446 Iteration 9: (EM) log likelihood = 3026.845 Iteration 10: (EM) log likelihood = 3026.8458 Iteration 11: (EM) log likelihood = 3026.8442 Iteration 12: (EM) log likelihood = 3026.8445 Iteration 13: (EM) log likelihood = 3026.8453 Iteration 14: (EM) log likelihood = 3026.8438 Iteration 15: (EM) log likelihood = 3026.8441 Iteration 16: (EM) log likelihood = 3026.8448 Iteration 17: (EM) log likelihood = 3026.8446 Iteration 18: (EM) log likelihood = 3026.8438 Iteration 19: (EM) log likelihood = 3026.8445 Iteration 20: (EM) log likelihood = 3026.8442 Iteration 21: (EM) log likelihood = 3026.8435 Iteration 22: (EM) log likelihood = 3026.8441 Iteration 23: (EM) log likelihood = 3026.8439 Iteration 24: (EM) log likelihood = 3026.8432 Iteration 25: (EM) log likelihood = 3026.8438 Iteration 26: (EM) log likelihood = 3026.8436 Iteration 27: (EM) log likelihood = 3026.843 Iteration 28: (EM) log likelihood = 3026.8436 Iteration 29: (EM) log likelihood = 3026.8434 Iteration 30: (EM) log likelihood = 3026.8428 Iteration 31: (EM) log likelihood = 3026.8434 Iteration 32: (EM) log likelihood = 3026.8432 Iteration 33: (EM) log likelihood = 3026.8427 Iteration 34: (EM) log likelihood = 3026.8432 Iteration 35: (EM) log likelihood = 3026.843 Iteration 36: (EM) log likelihood = 3026.8426 Iteration 37: (EM) log likelihood = 3026.843 Iteration 38: (EM) log likelihood = 3026.8423 Iteration 39: (EM) log likelihood = 3026.8424 Iteration 40: (EM) log likelihood = 3026.8429 Iteration 41: (EM) log likelihood = 3026.8422 Iteration 42: (EM) log likelihood = 3026.8424 Iteration 43: (EM) log likelihood = 3026.8428 Iteration 44: (EM) log likelihood = 3026.8422 Iteration 45: (EM) log likelihood = 3026.8423 Iteration 46: (EM) log likelihood = 3026.8427 Iteration 47: (EM) log likelihood = 3026.8421 Iteration 48: (EM) log likelihood = 3026.8422 Iteration 49: (EM) log likelihood = 3026.8426 Iteration 50: (EM) log likelihood = 3026.8421 Iteration 51: (EM) log likelihood = 3026.8422 Iteration 52: (EM) log likelihood = 3026.8425 Iteration 53: (EM) log likelihood = 3026.8421 Iteration 54: (EM) log likelihood = 3026.8422 Iteration 55: (EM) log likelihood = 3026.8425 Iteration 56: (EM) log likelihood = 3026.842 Iteration 57: (EM) log likelihood = 3026.8426 Iteration 58: (EM) log likelihood = 3026.8425 Iteration 59: (EM) log likelihood = 3026.842 Iteration 60: (EM) log likelihood = 3026.8426 Iteration 61: (EM) log likelihood = 3026.8424 Iteration 62: (EM) log likelihood = 3026.842 Iteration 63: (EM) log likelihood = 3026.8425 Iteration 64: (EM) log likelihood = 3026.8424 Iteration 65: (EM) log likelihood = 3026.8421 Iteration 66: (EM) log likelihood = 3026.8425 Iteration 67: (EM) log likelihood = 3026.8424 Iteration 68: (EM) log likelihood = 3026.8421 Iteration 69: (EM) log likelihood = 3026.8425 Iteration 70: (EM) log likelihood = 3026.8419 Iteration 71: (EM) log likelihood = 3026.8421 Iteration 72: (EM) log likelihood = 3026.8425 Iteration 73: (EM) log likelihood = 3026.842 Iteration 74: (EM) log likelihood = 3026.8421 Iteration 75: (EM) log likelihood = 3026.8425 Iteration 76: (EM) log likelihood = 3026.842 Iteration 77: (EM) log likelihood = 3026.8421 Iteration 78: (EM) log likelihood = 3026.8425 Iteration 79: (EM) log likelihood = 3026.842 Iteration 80: (EM) log likelihood = 3026.8421 Iteration 81: (EM) log likelihood = 3026.8425 Iteration 82: (EM) log likelihood = 3026.8421 Iteration 83: (EM) log likelihood = 3026.8426 Iteration 84: (EM) log likelihood = 3026.8425 Iteration 85: (EM) log likelihood = 3026.8421 Iteration 86: (EM) log likelihood = 3026.8426 Iteration 87: (EM) log likelihood = 3026.8425 Iteration 88: (EM) log likelihood = 3026.8422 Iteration 89: (EM) log likelihood = 3026.8426 Iteration 90: (EM) log likelihood = 3026.8425 Iteration 91: (EM) log likelihood = 3026.8422 Iteration 92: (EM) log likelihood = 3026.8426 Iteration 93: (EM) log likelihood = 3026.8425 Iteration 94: (EM) log likelihood = 3026.8422 Iteration 95: (EM) log likelihood = 3026.8426 Iteration 96: (EM) log likelihood = 3026.8421 Iteration 97: (EM) log likelihood = 3026.8423 Iteration 98: (EM) log likelihood = 3026.8426 Iteration 99: (EM) log likelihood = 3026.8422 Iteration 100: (EM) log likelihood = 3026.8423 Iteration 101: (EM) log likelihood = 3026.8427 Iteration 102: (EM) log likelihood = 3026.8422 Iteration 103: (EM) log likelihood = 3026.8424 Iteration 104: (EM) log likelihood = 3026.8427 Iteration 105: (EM) log likelihood = 3026.8423 Iteration 106: (EM) log likelihood = 3026.8428 Iteration 107: (EM) log likelihood = 3026.8427 Iteration 108: (EM) log likelihood = 3026.8423 Iteration 109: (EM) log likelihood = 3026.8428 Iteration 110: (EM) log likelihood = 3026.8427 Iteration 111: (EM) log likelihood = 3026.8424 Iteration 112: (EM) log likelihood = 3026.8428 Iteration 113: (EM) log likelihood = 3026.8427 Iteration 114: (EM) log likelihood = 3026.8424 Iteration 115: (EM) log likelihood = 3026.8429 Iteration 116: (EM) log likelihood = 3026.8428 Call: NULL Coefficients: Estimate Std. Error z value Pr(>|z|) 1.(Intercept) -0.243303 0.031728 -7.668 1.74e-14 *** 1.x 0.098352 0.004074 24.143 < 2e-16 *** 2.(Intercept) 0.964880 0.031728 30.411 < 2e-16 *** 2.x 0.304213 0.004074 74.676 < 2e-16 *** --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0.312 Comp.2: 0.688 logLik: -2988, AIC: 5986, BIC: 6010. Iteration 0: (EM) log likelihood = 11072.4485 Iteration 1: (EM) log likelihood = 9550.0949 Iteration 2: (EM) log likelihood = 9027.4326 Iteration 3: (EM) log likelihood = 8750.682 Iteration 4: (EM) log likelihood = 8582.3758 Iteration 5: (EM) log likelihood = 8468.9746 Iteration 6: (EM) log likelihood = 8386.5817 Iteration 7: (EM) log likelihood = 8322.8041 Iteration 8: (EM) log likelihood = 8270.7215 Iteration 9: (EM) log likelihood = 8226.3304 Iteration 10: (EM) log likelihood = 8187.2683 Iteration 11: (EM) log likelihood = 8152.1162 Iteration 12: (EM) log likelihood = 8120.0105 Iteration 13: (EM) log likelihood = 8090.4126 Iteration 14: (EM) log likelihood = 8062.9752 Iteration 15: (EM) log likelihood = 8037.4625 Iteration 16: (EM) log likelihood = 8013.7053 Iteration 17: (EM) log likelihood = 7991.5769 Iteration 18: (EM) log likelihood = 7970.9754 Iteration 19: (EM) log likelihood = 7951.7958 Iteration 20: (EM) log likelihood = 7933.9882 Iteration 21: (EM) log likelihood = 7917.4578 Iteration 22: (EM) log likelihood = 7902.1305 Iteration 23: (EM) log likelihood = 7887.934 Iteration 24: (EM) log likelihood = 7874.7984 Iteration 25: (EM) log likelihood = 7862.6566 Iteration 26: (EM) log likelihood = 7851.4439 Iteration 27: (EM) log likelihood = 7841.0985 Iteration 28: (EM) log likelihood = 7831.5613 Iteration 29: (EM) log likelihood = 7822.7759 Iteration 30: (EM) log likelihood = 7814.6884 Iteration 31: (EM) log likelihood = 7807.2492 Iteration 32: (EM) log likelihood = 7801.1491 Iteration 33: (EM) log likelihood = 7794.5395 Iteration 34: (EM) log likelihood = 7788.5734 Iteration 35: (EM) log likelihood = 7783.1609 Iteration 36: (EM) log likelihood = 7778.2287 Iteration 37: (EM) log likelihood = 7773.7219 Iteration 38: (EM) log likelihood = 7769.5975 Iteration 39: (EM) log likelihood = 7765.8198 Iteration 40: (EM) log likelihood = 7762.3581 Iteration 41: (EM) log likelihood = 7759.1852 Iteration 42: (EM) log likelihood = 7756.0613 Iteration 43: (EM) log likelihood = 7753.2427 Iteration 44: (EM) log likelihood = 7750.6856 Iteration 45: (EM) log likelihood = 7748.3628 Iteration 46: (EM) log likelihood = 7746.251 Iteration 47: (EM) log likelihood = 7744.3298 Iteration 48: (EM) log likelihood = 7742.8831 Iteration 49: (EM) log likelihood = 7741.4336 Iteration 50: (EM) log likelihood = 7740.0628 Iteration 51: (EM) log likelihood = 7738.7828 Iteration 52: (EM) log likelihood = 7737.5963 Iteration 53: (EM) log likelihood = 7736.5013 Iteration 54: (EM) log likelihood = 7735.4937 Iteration 55: (EM) log likelihood = 7734.5685 Iteration 56: (EM) log likelihood = 7733.8562 Iteration 57: (EM) log likelihood = 7733.5298 Iteration 58: (EM) log likelihood = 7733.2158 Iteration 59: (EM) log likelihood = 7732.9753 Iteration 60: (EM) log likelihood = 7732.7852 Iteration 61: (EM) log likelihood = 7732.5281 Iteration 62: (EM) log likelihood = 7732.2617 Iteration 63: (EM) log likelihood = 7732.0966 Iteration 64: (EM) log likelihood = 7731.913 Iteration 65: (EM) log likelihood = 7731.8027 Iteration 66: (EM) log likelihood = 7731.6821 Iteration 67: (EM) log likelihood = 7731.6085 Iteration 68: (EM) log likelihood = 7731.5288 Iteration 69: (EM) log likelihood = 7731.4798 Iteration 70: (EM) log likelihood = 7731.4269 Iteration 71: (EM) log likelihood = 7731.3942 Iteration 72: (EM) log likelihood = 7731.3591 Iteration 73: (EM) log likelihood = 7731.3374 Iteration 74: (EM) log likelihood = 7731.314 Iteration 75: (EM) log likelihood = 7731.2996 Iteration 76: (EM) log likelihood = 7731.284 Iteration 77: (EM) log likelihood = 7731.2744 Iteration 78: (EM) log likelihood = 7731.2641 Iteration 79: (EM) log likelihood = 7731.2577 Iteration 80: (EM) log likelihood = 7731.2508 Iteration 81: (EM) log likelihood = 7731.2465 Iteration 82: (EM) log likelihood = 7731.2419 Iteration 83: (EM) log likelihood = 7731.2391 Iteration 84: (EM) log likelihood = 7731.2361 Iteration 85: (EM) log likelihood = 7731.2342 Iteration 86: (EM) log likelihood = 7731.2322 Iteration 87: (EM) log likelihood = 7731.2309 Iteration 88: (EM) log likelihood = 7731.2296 Iteration 89: (EM) log likelihood = 7731.2287 Iteration 90: (EM) log likelihood = 7731.2278 Iteration 91: (EM) log likelihood = 7731.2261 Iteration 92: (EM) log likelihood = 7731.2239 Iteration 93: (EM) log likelihood = 7731.2243 Iteration 94: (EM) log likelihood = 7731.2239 Iteration 95: (EM) log likelihood = 7731.2276 Iteration 96: (EM) log likelihood = 7731.2267 Iteration 97: (EM) log likelihood = 7731.2258 Iteration 98: (EM) log likelihood = 7731.2262 Iteration 99: (EM) log likelihood = 7731.2238 Iteration 100: (EM) log likelihood = 7731.2238 Call: NULL Coefficients: Estimate Std. Error z value Pr(>|z|) 1.(Intercept) -1.093e+01 8.174e-02 -133.7 <2e-16 *** 1.x 1.118e-01 4.575e-04 244.4 <2e-16 *** 2.(Intercept) 1.972e+01 8.174e-02 241.2 <2e-16 *** 2.x -9.880e-02 4.575e-04 -215.9 <2e-16 *** --- Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 Prior Probabilities: Comp.1: 0.3043 Comp.2: 0.6957 logLik: -4015, AIC: 8040, BIC: 8076. Iteration 0: (EM) log likelihood = -4027.3952 Iteration 1: (EM) log likelihood = -4027.2935 Iteration 2: (EM) log likelihood = -4027.2497 Iteration 3: (EM) log likelihood = -4027.1752 Iteration 4: (EM) log likelihood = -4027.0447 Iteration 5: (EM) log likelihood = -4026.8096 Iteration 6: (EM) log likelihood = -4026.3721 Iteration 7: (EM) log likelihood = -4025.5188 Iteration 8: (EM) log likelihood = -4023.7313 Iteration 9: (EM) log likelihood = -4019.534 Iteration 10: (EM) log likelihood = -4007.6293 Iteration 11: (EM) log likelihood = -3962.1488 Iteration 12: (EM) log likelihood = -3751.3354 Iteration 13: (EM) log likelihood = -3484.7224 Iteration 14: (EM) log likelihood = -3409.2626 Iteration 15: (EM) log likelihood = -3347.7696 Iteration 16: (EM) log likelihood = -3224.3829 Iteration 17: (EM) log likelihood = -2996.7643 Iteration 18: (EM) log likelihood = -2974.3168 Iteration 19: (EM) log likelihood = -2974.1283 Iteration 20: (EM) log likelihood = -2973.9479 Iteration 21: (EM) log likelihood = -2973.7893 Iteration 22: (EM) log likelihood = -2973.6608 Iteration 23: (EM) log likelihood = -2973.5635 Iteration 24: (EM) log likelihood = -2973.4935 Iteration 25: (EM) log likelihood = -2973.4445 Iteration 26: (EM) log likelihood = -2973.4102 Iteration 27: (EM) log likelihood = -2973.3856 Iteration 28: (EM) log likelihood = -2973.3671 Iteration 29: (EM) log likelihood = -2973.3524 Iteration 30: (EM) log likelihood = -2973.3399 Iteration 31: (EM) log likelihood = -2973.3289 Iteration 32: (EM) log likelihood = -2973.3187 Iteration 33: (EM) log likelihood = -2973.3091 Iteration 34: (EM) log likelihood = -2973.2998 Iteration 35: (EM) log likelihood = -2973.2907 Iteration 36: (EM) log likelihood = -2973.2817 Iteration 37: (EM) log likelihood = -2973.2728 Iteration 38: (EM) log likelihood = -2973.264 Iteration 39: (EM) log likelihood = -2973.2553 Iteration 40: (EM) log likelihood = -2973.2465 Iteration 41: (EM) log likelihood = -2973.2378 Iteration 42: (EM) log likelihood = -2973.2292 Iteration 43: (EM) log likelihood = -2973.2205 Iteration 44: (EM) log likelihood = -2973.2118 Iteration 45: (EM) log likelihood = -2973.2032 Iteration 46: (EM) log likelihood = -2973.1946 Iteration 47: (EM) log likelihood = -2973.186 Iteration 48: (EM) log likelihood = -2973.1775 Iteration 49: (EM) log likelihood = -2973.169 Iteration 50: (EM) log likelihood = -2973.1604 Iteration 51: (EM) log likelihood = -2973.152 Iteration 52: (EM) log likelihood = -2973.1435 Iteration 53: (EM) log likelihood = -2973.1351 Iteration 54: (EM) log likelihood = -2973.1267 Iteration 55: (EM) log likelihood = -2973.1183 Iteration 56: (EM) log likelihood = -2973.11 Iteration 57: (EM) log likelihood = -2973.1017 Iteration 58: (EM) log likelihood = -2973.0935 Iteration 59: (EM) log likelihood = -2973.0852 Iteration 60: (EM) log likelihood = -2973.0771 Iteration 61: (EM) log likelihood = -2973.0689 Iteration 62: (EM) log likelihood = -2973.0609 Iteration 63: (EM) log likelihood = -2973.0528 Iteration 64: (EM) log likelihood = -2973.0448 Iteration 65: (EM) log likelihood = -2973.0369 Iteration 66: (EM) log likelihood = -2973.029 Iteration 67: (EM) log likelihood = -2973.0212 Iteration 68: (EM) log likelihood = -2973.0134 Iteration 69: (EM) log likelihood = -2973.0057 Iteration 70: (EM) log likelihood = -2972.9981 Iteration 71: (EM) log likelihood = -2972.9905 Iteration 72: (EM) log likelihood = -2972.983 Iteration 73: (EM) log likelihood = -2972.9755 Iteration 74: (EM) log likelihood = -2972.9681 Iteration 75: (EM) log likelihood = -2972.9608 Iteration 76: (EM) log likelihood = -2972.9535 Iteration 77: (EM) log likelihood = -2972.9463 Iteration 78: (EM) log likelihood = -2972.9392 Iteration 79: (EM) log likelihood = -2972.9321 Iteration 80: (EM) log likelihood = -2972.9252 Iteration 81: (EM) log likelihood = -2972.9183 Iteration 82: (EM) log likelihood = -2972.9115 Iteration 83: (EM) log likelihood = -2972.9047 Iteration 84: (EM) log likelihood = -2972.898 Iteration 85: (EM) log likelihood = -2972.8915 Iteration 86: (EM) log likelihood = -2972.885 Iteration 87: (EM) log likelihood = -2972.8785 Iteration 88: (EM) log likelihood = -2972.8722 Iteration 89: (EM) log likelihood = -2972.866 Iteration 90: (EM) log likelihood = -2972.8598 Iteration 91: (EM) log likelihood = -2972.8537 Iteration 92: (EM) log likelihood = -2972.8477 Iteration 93: (EM) log likelihood = -2972.8418 Iteration 94: (EM) log likelihood = -2972.836 Iteration 95: (EM) log likelihood = -2972.8302 Iteration 96: (EM) log likelihood = -2972.8246 Iteration 97: (EM) log likelihood = -2972.819 Iteration 98: (EM) log likelihood = -2972.8135 Iteration 99: (EM) log likelihood = -2972.8082 Iteration 100: (EM) log likelihood = -2972.8029 Iteration 101: (EM) log likelihood = -2972.7976 Iteration 102: (EM) log likelihood = -2972.7925 Iteration 103: (EM) log likelihood = -2972.7875 Iteration 104: (EM) log likelihood = -2972.7825 Iteration 105: (EM) log likelihood = -2972.7777 Iteration 106: (EM) log likelihood = -2972.7729 Iteration 107: (EM) log likelihood = -2972.7682 Iteration 108: (EM) log likelihood = -2972.7636 Iteration 109: (EM) log likelihood = -2972.7591 Iteration 110: (EM) log likelihood = -2972.7547 Iteration 111: (EM) log likelihood = -2972.7503 Iteration 112: (EM) log likelihood = -2972.746 Iteration 113: (EM) log likelihood = -2972.7419 Iteration 114: (EM) log likelihood = -2972.7378 Iteration 115: (EM) log likelihood = -2972.7338 Iteration 116: (EM) log likelihood = -2972.7298 Iteration 117: (EM) log likelihood = -2972.726 Iteration 118: (EM) log likelihood = -2972.7222 Iteration 119: (EM) log likelihood = -2972.7185 Iteration 120: (EM) log likelihood = -2972.7149 Iteration 121: (EM) log likelihood = -2972.7114 Iteration 122: (EM) log likelihood = -2972.7079 Iteration 123: (EM) log likelihood = -2972.7045 Iteration 124: (EM) log likelihood = -2972.7012 Iteration 125: (EM) log likelihood = -2972.698 Iteration 126: (EM) log likelihood = -2972.6948 Iteration 127: (EM) log likelihood = -2972.6917 Iteration 128: (EM) log likelihood = -2972.6887 Iteration 129: (EM) log likelihood = -2972.6857 Iteration 130: (EM) log likelihood = -2972.6828 Iteration 131: (EM) log likelihood = -2972.68 Iteration 132: (EM) log likelihood = -2972.6772 Iteration 133: (EM) log likelihood = -2972.6746 Iteration 134: (EM) log likelihood = -2972.6719 Iteration 135: (EM) log likelihood = -2972.6694 Iteration 136: (EM) log likelihood = -2972.6669 Iteration 137: (EM) log likelihood = -2972.6644 Iteration 138: (EM) log likelihood = -2972.662 Iteration 139: (EM) log likelihood = -2972.6597 Iteration 140: (EM) log likelihood = -2972.6574 Iteration 141: (EM) log likelihood = -2972.6552 Iteration 142: (EM) log likelihood = -2972.6531 Iteration 143: (EM) log likelihood = -2972.651 Iteration 144: (EM) log likelihood = -2972.6489 Iteration 145: (EM) log likelihood = -2972.6469 Iteration 146: (EM) log likelihood = -2972.645 Iteration 147: (EM) log likelihood = -2972.6431 Iteration 148: (EM) log likelihood = -2972.6412 Iteration 149: (EM) log likelihood = -2972.6394 Iteration 150: (EM) log likelihood = -2972.6377 Iteration 151: (EM) log likelihood = -2972.636 Iteration 152: (EM) log likelihood = -2972.6343 Iteration 153: (EM) log likelihood = -2972.6327 Iteration 154: (EM) log likelihood = -2972.6311 Iteration 155: (EM) log likelihood = -2972.6296 Iteration 156: (EM) log likelihood = -2972.6281 Iteration 157: (EM) log likelihood = -2972.6266 Iteration 158: (EM) log likelihood = -2972.6252 Iteration 159: (EM) log likelihood = -2972.6238 Iteration 160: (EM) log likelihood = -2972.6225 Iteration 161: (EM) log likelihood = -2972.6212 Iteration 162: (EM) log likelihood = -2972.6199 Iteration 163: (EM) log likelihood = -2972.6187 Iteration 164: (EM) log likelihood = -2972.6175 Iteration 165: (EM) log likelihood = -2972.6163 Iteration 166: (EM) log likelihood = -2972.6152 Iteration 167: (EM) log likelihood = -2972.6141 Iteration 168: (EM) log likelihood = -2972.613 Iteration 169: (EM) log likelihood = -2972.612 Iteration 170: (EM) log likelihood = -2972.6109 Iteration 171: (EM) log likelihood = -2972.6099 Iteration 172: (EM) log likelihood = -2972.609 Iteration 173: (EM) log likelihood = -2972.6081 Iteration 174: (EM) log likelihood = -2972.6071 Iteration 175: (EM) log likelihood = -2972.6063 Iteration 176: (EM) log likelihood = -2972.6054 Iteration 177: (EM) log likelihood = -2972.6046 Iteration 178: (EM) log likelihood = -2972.6038 Iteration 179: (EM) log likelihood = -2972.603 Iteration 180: (EM) log likelihood = -2972.6022 Iteration 181: (EM) log likelihood = -2972.6015 Iteration 182: (EM) log likelihood = -2972.6007 Iteration 183: (EM) log likelihood = -2972.6 Iteration 184: (EM) log likelihood = -2972.5993 Iteration 185: (EM) log likelihood = -2972.5987 Iteration 186: (EM) log likelihood = -2972.598 Iteration 187: (EM) log likelihood = -2972.5974 Iteration 188: (EM) log likelihood = -2972.5968 Iteration 189: (EM) log likelihood = -2972.5962 Iteration 190: (EM) log likelihood = -2972.5956 Iteration 191: (EM) log likelihood = -2972.5951 Iteration 192: (EM) log likelihood = -2972.5945 Iteration 193: (EM) log likelihood = -2972.594 Iteration 194: (EM) log likelihood = -2972.5935 Iteration 195: (EM) log likelihood = -2972.593 Iteration 196: (EM) log likelihood = -2972.5925 Iteration 197: (EM) log likelihood = -2972.5921 Iteration 198: (EM) log likelihood = -2972.5916 Iteration 199: (EM) log likelihood = -2972.5912 Iteration 200: (EM) log likelihood = -2972.5907 Iteration 201: (EM) log likelihood = -2972.5903 Iteration 202: (EM) log likelihood = -2972.5899 Iteration 203: (EM) log likelihood = -2972.5895 Iteration 204: (EM) log likelihood = -2972.5892 Iteration 205: (EM) log likelihood = -2972.5888 Iteration 206: (EM) log likelihood = -2972.5884 Iteration 207: (EM) log likelihood = -2972.5881 Iteration 208: (EM) log likelihood = -2972.5877 Iteration 209: (EM) log likelihood = -2972.5874 Iteration 210: (EM) log likelihood = -2972.5871 Iteration 211: (EM) log likelihood = -2972.5868 Iteration 212: (EM) log likelihood = -2972.5865 Iteration 213: (EM) log likelihood = -2972.5862 Iteration 214: (EM) log likelihood = -2972.5859 Iteration 215: (EM) log likelihood = -2972.5856 Iteration 216: (EM) log likelihood = -2972.5854 Iteration 217: (EM) log likelihood = -2972.5851 Iteration 218: (EM) log likelihood = -2972.5849 Iteration 219: (EM) log likelihood = -2972.5846 Iteration 220: (EM) log likelihood = -2972.5844 Iteration 221: (EM) log likelihood = -2972.5842 Iteration 222: (EM) log likelihood = -2972.5839 Iteration 223: (EM) log likelihood = -2972.5837 Iteration 224: (EM) log likelihood = -2972.5835 Iteration 225: (EM) log likelihood = -2972.5833 Iteration 226: (EM) log likelihood = -2972.5831 Iteration 227: (EM) log likelihood = -2972.5829 Iteration 228: (EM) log likelihood = -2972.5827 Iteration 229: (EM) log likelihood = -2972.5826 Iteration 230: (EM) log likelihood = -2972.5824 Iteration 231: (EM) log likelihood = -2972.5822 Iteration 232: (EM) log likelihood = -2972.582 Iteration 233: (EM) log likelihood = -2972.5819 Iteration 234: (EM) log likelihood = -2972.5817 Iteration 235: (EM) log likelihood = -2972.5816 Iteration 236: (EM) log likelihood = -2972.5814 Iteration 237: (EM) log likelihood = -2972.5813 Iteration 238: (EM) log likelihood = -2972.5812 Iteration 239: (EM) log likelihood = -2972.581 Iteration 240: (EM) log likelihood = -2972.5809 Iteration 241: (EM) log likelihood = -2972.5808 Iteration 242: (EM) log likelihood = -2972.5806 Iteration 243: (EM) log likelihood = -2972.5805 Iteration 244: (EM) log likelihood = -2972.5804 Iteration 245: (EM) log likelihood = -2972.5803 Iteration 246: (EM) log likelihood = -2972.5802 Iteration 247: (EM) log likelihood = -2972.5801 Iteration 248: (EM) log likelihood = -2972.58 Iteration 249: (EM) log likelihood = -2972.5799 [ FAIL 1 | WARN 0 | SKIP 6 | PASS 5 ] ══ Skipped tests (6) ═══════════════════════════════════════════════════════════ • empty test (6): 'test-den.R:16:1', 'test-den.R:33:1', 'test-em.R:1:1', 'test-em.R:68:1', 'test-em.R:82:1', 'test-plot.R:1:1' ══ Failed tests ════════════════════════════════════════════════════════════════ ── Error ('test-em.R:61:3'): test concomitant ────────────────────────────────── Error in `dimnames(x) <- dn`: length of 'dimnames' [1] not equal to array extent Backtrace: ▆ 1. ├─base::print(summary(results3)) at test-em.R:61:3 2. ├─base::summary(results3) 3. └─em:::summary.em(results3) 4. └─base::`rownames<-`(`*tmp*`, value = names_coef) [ FAIL 1 | WARN 0 | SKIP 6 | PASS 5 ] Error: Test failures Execution halted Flavor: r-patched-linux-x86_64