An Application to HB Twofold Normal Model On sampel dataset

FIRST STEPS: Load package and load the data

library(saeHB.twofold)
data("dataTwofold")

STEPS 2: Fitting HB Model

model=NormalTF(y~x1+x2,vardir="vardir",area = "codearea",weight = "w",iter.mcmc = 100000,thin=50,burn.in = 1000,data=dataTwofold)
#> Compiling model graph
#>    Resolving undeclared variables
#>    Allocating nodes
#> Graph information:
#>    Observed stochastic nodes: 90
#>    Unobserved stochastic nodes: 125
#>    Total graph size: 953
#> 
#> Initializing model
#> 
#> Compiling model graph
#>    Resolving undeclared variables
#>    Allocating nodes
#> Graph information:
#>    Observed stochastic nodes: 90
#>    Unobserved stochastic nodes: 125
#>    Total graph size: 953
#> 
#> Initializing model
#> 
#> Compiling model graph
#>    Resolving undeclared variables
#>    Allocating nodes
#> Graph information:
#>    Observed stochastic nodes: 90
#>    Unobserved stochastic nodes: 125
#>    Total graph size: 953
#> 
#> Initializing model
#> Warning in par(opar): argument 1 does not name a graphical parameter

STEP 3 Extract mean estimation

Subarea Estimation

model$Est_sub
#>                Mean        SD       2.5%       25%       50%       75%
#> theta[1]  13.683130 2.9879582  8.1291254 11.598388 13.612047 15.689175
#> theta[2]  11.010207 1.8936443  7.3308457  9.734630 11.018596 12.315805
#> theta[3]  14.280454 2.6182017  9.2592406 12.470153 14.280036 16.011624
#> theta[4]  11.625464 1.3409340  8.9222197 10.699538 11.634338 12.520359
#> theta[5]  14.751777 0.7705278 13.2276257 14.228994 14.783255 15.273236
#> theta[6]  10.647633 1.2366478  8.1471420  9.815719 10.650327 11.466048
#> theta[7]  14.243889 0.8988124 12.4278986 13.636031 14.246321 14.838303
#> theta[8]  13.468161 1.8365552  9.9329504 12.215458 13.420224 14.720257
#> theta[9]  16.200641 0.8929434 14.4673365 15.593902 16.216134 16.790106
#> theta[10] 14.839731 0.8635039 13.1243085 14.240337 14.841620 15.422888
#> theta[11] 14.281312 0.7139767 12.8968630 13.780774 14.262811 14.768399
#> theta[12] 15.758234 1.9715090 11.8791576 14.424244 15.714333 17.038580
#> theta[13]  9.286233 0.5741008  8.1618433  8.884360  9.290057  9.679573
#> theta[14]  9.933676 0.9604551  8.0901286  9.288592  9.907235 10.623343
#> theta[15] 15.536645 0.7102372 14.1574662 15.063109 15.528513 16.039442
#> theta[16] 12.604837 1.5695289  9.4993604 11.540406 12.623920 13.686170
#> theta[17]  2.213148 0.7055380  0.7904617  1.742371  2.221941  2.709479
#> theta[18]  7.231321 1.1349933  5.0440252  6.476062  7.235163  7.957379
#> theta[19]  2.099225 0.7524538  0.5782484  1.583644  2.112113  2.622775
#> theta[20]  6.102872 1.8606650  2.4369929  4.828034  6.119734  7.370358
#> theta[21]  4.398288 0.7684187  2.9461397  3.855065  4.392959  4.940623
#> theta[22] 14.752056 1.1706065 12.4900933 13.983535 14.747041 15.526731
#> theta[23] 13.979968 0.4721436 13.0936789 13.665256 13.979439 14.301836
#> theta[24] 17.579247 1.1017572 15.4220138 16.830475 17.598677 18.318419
#> theta[25] 14.486699 1.3756387 11.7218527 13.584735 14.483691 15.456389
#> theta[26] 10.369077 1.9562289  6.6040415  9.030177 10.372992 11.695602
#> theta[27]  9.523064 2.7203175  4.2205397  7.690374  9.590920 11.333108
#> theta[28] 14.957825 0.9097165 13.1429857 14.351040 14.974263 15.570382
#> theta[29] 13.193265 1.6489787  9.9482918 12.087216 13.223307 14.310370
#> theta[30] 10.080845 1.7518550  6.6488183  8.885540 10.063335 11.263120
#> theta[31] 14.194149 2.2941751  9.7449118 12.644006 14.207665 15.771122
#> theta[32] 14.590520 0.9253062 12.7640681 13.974851 14.573988 15.208527
#> theta[33]  9.940708 3.2686287  3.3001341  7.715381  9.944052 12.243981
#> theta[34] 13.744634 1.4027260 10.9662246 12.783949 13.733800 14.648694
#> theta[35] 14.574081 2.0473285 10.7196807 13.182622 14.560542 15.939176
#> theta[36] 13.479639 1.9635734  9.7819364 12.163651 13.486562 14.840850
#> theta[37] 13.995222 0.8312919 12.3529129 13.440968 13.995271 14.563772
#> theta[38] 14.251722 0.9164778 12.5289914 13.615995 14.236347 14.828592
#> theta[39] 12.453449 1.4220605  9.7294431 11.500106 12.419331 13.435008
#> theta[40]  9.190990 2.3434310  4.6003029  7.594026  9.184904 10.757665
#> theta[41] 18.433266 0.8371008 16.7660595 17.879795 18.430232 19.002881
#> theta[42] 12.493080 0.9920314 10.5391015 11.834764 12.485679 13.183340
#> theta[43] 16.455380 3.2045402 10.4603539 14.219579 16.468053 18.721873
#> theta[44] 17.006007 1.4761082 14.2426982 16.010027 17.016799 17.966177
#> theta[45] 18.582623 1.3871360 15.7990177 17.674459 18.564485 19.508204
#> theta[46] 13.660991 1.9971829  9.5854753 12.329941 13.735864 14.992102
#> theta[47] 12.404987 2.6613737  7.0995248 10.666923 12.474531 14.173700
#> theta[48] 11.403667 0.6506511 10.0939128 10.978948 11.384946 11.850500
#> theta[49]  6.666612 1.3385549  3.9983665  5.795033  6.656890  7.560906
#> theta[50] 15.963306 1.5385189 12.9782753 14.956945 15.958262 16.975103
#> theta[51]  7.790864 1.4194086  5.0393898  6.789174  7.747483  8.789118
#> theta[52] 26.578007 0.8457113 24.9056541 26.005910 26.565084 27.145156
#> theta[53] 18.456998 1.6457831 15.2843971 17.321726 18.478503 19.629074
#> theta[54] 17.911824 1.2582707 15.4172277 17.079342 17.884920 18.735411
#> theta[55] 11.988509 0.7312211 10.6038560 11.499446 11.973475 12.472998
#> theta[56] 11.470077 0.5208659 10.4811326 11.123208 11.467441 11.822752
#> theta[57]  8.985837 0.6647386  7.6352782  8.551402  8.982589  9.446593
#> theta[58] 13.800557 1.4456029 11.0083385 12.825211 13.785894 14.822967
#> theta[59] 16.491683 0.9390735 14.6096466 15.823506 16.506846 17.129798
#> theta[60] 15.183197 0.8025788 13.6392347 14.649007 15.169788 15.721456
#> theta[61]  5.614758 1.9512799  1.7263016  4.299160  5.601855  6.931304
#> theta[62]  5.912794 0.8377091  4.2498793  5.347232  5.921167  6.478849
#> theta[63]  5.314139 0.9160430  3.5445953  4.701654  5.285898  5.908841
#> theta[64] 12.270113 1.5167523  9.2258962 11.262828 12.280246 13.293408
#> theta[65] 12.319337 2.4488171  7.4891573 10.603281 12.307961 14.072778
#> theta[66]  9.883851 1.2400498  7.5293373  9.058522  9.867314 10.659320
#> theta[67] 16.773781 1.0239160 14.7646804 16.097095 16.751775 17.492863
#> theta[68] 11.082673 1.2955725  8.6078551 10.149036 11.094202 11.942021
#> theta[69]  8.165128 0.8520843  6.5403110  7.593477  8.146877  8.734002
#> theta[70] 11.787987 0.8386071 10.1728322 11.212028 11.777624 12.352331
#> theta[71] 13.726108 0.7689139 12.1948199 13.214166 13.727397 14.237282
#> theta[72] 10.726021 0.7124423  9.4194972 10.237456 10.708775 11.221913
#> theta[73]  3.818576 1.4806185  0.9532213  2.838745  3.771277  4.774041
#> theta[74] 10.442012 1.4868125  7.4228313  9.436877 10.476378 11.436698
#> theta[75]  5.962925 1.3667018  3.2773766  5.014881  5.991037  6.924439
#> theta[76]  9.441971 0.7837719  7.8651254  8.916551  9.452899  9.985632
#> theta[77] 13.914625 0.7385182 12.4050469 13.411281 13.919354 14.401783
#> theta[78]  9.626956 1.9371949  5.7700126  8.349209  9.583214 10.920525
#> theta[79] 10.392890 1.1462019  8.2024848  9.632468 10.362791 11.154577
#> theta[80]  5.867458 0.7396831  4.4517763  5.369594  5.871024  6.362405
#> theta[81]  6.483146 0.7210224  5.0489152  6.005269  6.493170  6.972191
#> theta[82] 14.458859 2.2790595 10.0537063 12.934503 14.484687 15.963977
#> theta[83] 10.700282 1.8581724  6.8806892  9.440511 10.694604 11.969229
#> theta[84] 10.131293 2.9899858  4.3281347  8.195809 10.116165 12.177394
#> theta[85] 13.374238 1.6154167 10.2192798 12.276631 13.355812 14.399889
#> theta[86] 18.507803 1.4374151 15.7399913 17.562004 18.488034 19.494540
#> theta[87] 11.469714 0.8122178  9.8055774 10.925647 11.490784 12.014860
#> theta[88]  7.948600 1.8473560  4.3501717  6.729032  7.963354  9.163823
#> theta[89]  7.716781 1.4208111  4.8458352  6.762780  7.722615  8.729844
#> theta[90]  4.600326 2.3818252 -0.1467256  3.009167  4.582448  6.208501
#>               97.5%
#> theta[1]  19.537503
#> theta[2]  14.662324
#> theta[3]  19.596288
#> theta[4]  14.294510
#> theta[5]  16.197701
#> theta[6]  12.989919
#> theta[7]  15.999319
#> theta[8]  17.059669
#> theta[9]  18.001342
#> theta[10] 16.511947
#> theta[11] 15.680886
#> theta[12] 19.755958
#> theta[13] 10.390335
#> theta[14] 11.784475
#> theta[15] 16.960094
#> theta[16] 15.629661
#> theta[17]  3.575012
#> theta[18]  9.535990
#> theta[19]  3.527010
#> theta[20]  9.658850
#> theta[21]  5.937398
#> theta[22] 17.113293
#> theta[23] 14.882634
#> theta[24] 19.762958
#> theta[25] 17.094145
#> theta[26] 14.156680
#> theta[27] 14.689885
#> theta[28] 16.685281
#> theta[29] 16.396790
#> theta[30] 13.507039
#> theta[31] 18.603785
#> theta[32] 16.425662
#> theta[33] 16.132052
#> theta[34] 16.570767
#> theta[35] 18.763447
#> theta[36] 17.549179
#> theta[37] 15.562400
#> theta[38] 16.118839
#> theta[39] 15.256701
#> theta[40] 13.729296
#> theta[41] 20.072870
#> theta[42] 14.398857
#> theta[43] 22.640031
#> theta[44] 19.936200
#> theta[45] 21.219348
#> theta[46] 17.584798
#> theta[47] 17.543346
#> theta[48] 12.663818
#> theta[49]  9.322194
#> theta[50] 19.035101
#> theta[51] 10.542106
#> theta[52] 28.252349
#> theta[53] 21.631400
#> theta[54] 20.495552
#> theta[55] 13.471153
#> theta[56] 12.492669
#> theta[57] 10.230612
#> theta[58] 16.618116
#> theta[59] 18.253366
#> theta[60] 16.760770
#> theta[61]  9.503331
#> theta[62]  7.536382
#> theta[63]  7.158649
#> theta[64] 15.205521
#> theta[65] 17.059619
#> theta[66] 12.450325
#> theta[67] 18.704079
#> theta[68] 13.611826
#> theta[69]  9.783325
#> theta[70] 13.410758
#> theta[71] 15.173992
#> theta[72] 12.191068
#> theta[73]  6.783322
#> theta[74] 13.347948
#> theta[75]  8.592940
#> theta[76] 10.938076
#> theta[77] 15.371896
#> theta[78] 13.380837
#> theta[79] 12.670453
#> theta[80]  7.338898
#> theta[81]  7.854971
#> theta[82] 19.043382
#> theta[83] 14.432861
#> theta[84] 15.927715
#> theta[85] 16.573600
#> theta[86] 21.258570
#> theta[87] 13.037593
#> theta[88] 11.522245
#> theta[89] 10.406120
#> theta[90]  9.246710

Area Estimatio

model$Est_area
#>         Mean        SD      2.5%       25%       50%       75%     97.5%
#> 1  13.164216 1.8353856  9.687050 11.926032 13.194148 14.395653 16.815434
#> 2  12.447332 0.6645351 11.139008 12.003544 12.447113 12.896815 13.715727
#> 3  14.457667 0.7626821 13.036628 13.922057 14.446897 14.979320 16.003530
#> 4  14.853462 0.6682462 13.528516 14.413296 14.849220 15.299808 16.149315
#> 5  11.298933 0.4508328 10.406203 11.006301 11.307551 11.597619 12.187249
#> 6   7.816357 0.7536718  6.373242  7.293281  7.815375  8.339138  9.281920
#> 7   4.503313 0.8643910  2.780035  3.945254  4.479182  5.076394  6.182673
#> 8  15.859553 0.6253685 14.598143 15.444306 15.862732 16.277569 17.076901
#> 9  11.367891 1.3653205  8.537439 10.439467 11.394741 12.247495 14.017573
#> 10 12.280763 0.9887225 10.305148 11.608827 12.265467 12.949523 14.173362
#> 11 12.626921 1.7298549  9.223886 11.435748 12.635537 13.835144 16.049389
#> 12 13.942896 1.1447771 11.678818 13.166889 13.953097 14.722960 16.217225
#> 13 13.447646 0.6979475 12.117594 12.970529 13.436270 13.913406 14.845557
#> 14 13.258451 0.9500804 11.412676 12.605034 13.267193 13.902676 15.070754
#> 15 17.295236 1.5619157 14.315459 16.223332 17.290457 18.380943 20.366309
#> 16 12.615180 1.3423161  9.971801 11.756131 12.582614 13.563586 15.243175
#> 17 10.486629 0.8967037  8.772728  9.875424 10.470077 11.088092 12.280913
#> 18 20.770756 0.7779067 19.289163 20.251558 20.762960 21.311676 22.320526
#> 19 10.407757 0.3948435  9.608649 10.149251 10.414135 10.671492 11.170855
#> 20 15.257913 0.6016563 14.079967 14.856542 15.250909 15.678814 16.431001
#> 21  5.584797 0.8343519  3.950352  5.029876  5.562453  6.152043  7.246730
#> 22 11.516602 1.0784046  9.483399 10.776485 11.510913 12.243164 13.687663
#> 23 12.058782 0.6381522 10.784642 11.636674 12.064203 12.480751 13.286767
#> 24 12.132216 0.4795103 11.174053 11.814598 12.132579 12.471852 13.039948
#> 25  6.485607 0.8698175  4.794178  5.904086  6.499441  7.047996  8.189557
#> 26 11.366872 0.7039421  9.960745 10.898762 11.393235 11.829195 12.776989
#> 27  7.437398 0.5199493  6.392916  7.090418  7.426479  7.774547  8.478418
#> 28 12.149631 1.5616465  9.107325 11.117986 12.163212 13.199129 15.141058
#> 29 14.704028 0.7944484 13.141189 14.200576 14.699718 15.223357 16.227786
#> 30  6.539164 1.2655029  4.071248  5.683340  6.524315  7.371124  8.989731

Coefficient Estimation

model$coefficient
#>               Mean         SD      2.5%        25%        50%       75%
#> beta[0] -0.3457700 0.66695409 -1.667581 -0.8000601 -0.3543124 0.1024445
#> beta[1]  0.2387155 0.63141525 -1.013954 -0.2092607  0.2626587 0.6776709
#> beta[2]  1.2211055 0.06874924  1.088040  1.1752381  1.2216526 1.2662343
#>             97.5%
#> beta[0] 0.9677029
#> beta[1] 1.4522486
#> beta[2] 1.3616163

Random effect variance estimation

model$refVar
#>   var_area  var_sub
#> 1 7.831591 8.808907

STEP 3 : Extract CV and MSE Subarea

  • CV $CV(\theta \hat)=\frac{SD(\theta \hat)}{(\theta \hat)} \times 100$
  • MSE MSE = V(θ
CV=(model$Est_sub$SD)/(model$Est_sub$Mean)*100
MSE=model$Est_sub$SD^2
summary(cbind(CV,MSE))
#>        CV              MSE         
#>  Min.   : 3.182   Min.   : 0.2229  
#>  1st Qu.: 6.484   1st Qu.: 0.7021  
#>  Median :11.574   Median : 1.7351  
#>  Mean   :13.724   Mean   : 2.3785  
#>  3rd Qu.:17.448   3rd Qu.: 3.4028  
#>  Max.   :51.775   Max.   :10.6839

STEP 4 Extract CV and MSE of Area

CV2=(model$Est_area$SD)/(model$Est_area$Mean)*100
MSE2=model$Est_area$SD^2
summary(cbind(CV2,MSE2))
#>       CV2              MSE2       
#>  Min.   : 3.745   Min.   :0.1559  
#>  1st Qu.: 5.211   1st Qu.:0.4428  
#>  Median : 7.608   Median :0.6636  
#>  Mean   : 8.587   Mean   :1.0047  
#>  3rd Qu.:11.668   3rd Qu.:1.2736  
#>  Max.   :19.353   Max.   :3.3686

STEP 5 : You can also compare the CV between subarea direct estimator and HB Twofold estimator

dirCV=sqrt(dataTwofold$vardir)/(dataTwofold$y)*100
summary(cbind(dirCV,CV))
#>      dirCV               CV        
#>  Min.   :  3.187   Min.   : 3.182  
#>  1st Qu.:  6.642   1st Qu.: 6.484  
#>  Median : 12.764   Median :11.574  
#>  Mean   : 25.141   Mean   :13.724  
#>  3rd Qu.: 21.041   3rd Qu.:17.448  
#>  Max.   :680.378   Max.   :51.775
  • Look that! ,CV on our model is less than CV on direct estimator.
boxplot(cbind(dirCV,CV),ylim=c(0,50))

model$refVar
#>   var_area  var_sub
#> 1 7.831591 8.808907
model$plot
#> [[1]]
#> NULL
#> 
#> [[2]]
#> [[2]]$mar
#> [1] 5.1 4.1 4.1 2.1
#> 
#> 
#> [[3]]
#> [[1]]
#> Markov Chain Monte Carlo (MCMC) output:
#> Start = 1050 
#> End = 1e+05 
#> Thinning interval = 50 
#>               beta[0]       beta[1]   beta[2]
#>    [1,] -0.9372642583  0.9717260234 1.2514474
#>    [2,] -0.3410258795 -0.3818753985 1.1586529
#>    [3,] -1.4112719335 -0.2975946149 1.2919728
#>    [4,]  0.2387503349  0.8843277153 1.2195055
#>    [5,] -0.0458679227  0.2634689256 1.2937340
#>    [6,] -0.5698566389  0.8224762431 1.1426902
#>    [7,] -1.3085149119  1.0150725652 1.2063514
#>    [8,] -0.2928938869  0.6939108392 1.2372728
#>    [9,] -0.4691027209  0.6020398735 1.1501193
#>   [10,] -0.2383006761  0.4879445069 1.2843520
#>   [11,] -0.2891816859  0.1703487625 1.0988330
#>   [12,] -0.1354118784 -0.1330809078 1.1991624
#>   [13,]  0.0681629830 -0.2559667393 1.2254308
#>   [14,] -0.9743466101  0.8572567296 1.1985152
#>   [15,] -0.7081087832  1.4339785433 1.2792217
#>   [16,]  0.0889903456  1.1856091631 1.1716364
#>   [17,]  1.0114027616 -0.5295072861 1.2216788
#>   [18,] -0.2735885758 -0.1444409046 1.3860445
#>   [19,] -1.0673520668  1.8043716579 1.2307860
#>   [20,] -0.1122896114 -0.0904874977 1.2034056
#>   [21,] -0.2786859334 -0.9935876777 1.2204430
#>   [22,] -0.2009105390  0.4995555962 1.2362230
#>   [23,]  0.0633405695  0.0991039528 1.2264049
#>   [24,] -0.3190320976 -0.7121539093 1.2771497
#>   [25,] -0.0722317516  0.9219261614 1.2541801
#>   [26,]  0.3009566027  0.3785662519 1.0375325
#>   [27,] -0.4667839469  1.3499738787 1.2061542
#>   [28,] -0.1323588249  0.2088812428 1.2487746
#>   [29,]  0.8956819741  0.3109847823 1.2026452
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#> [1913,] -0.4808797455  0.0890412586 1.1413179
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#> [1916,] -1.2870968274  0.6500190798 1.2811258
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#> [1918,] -1.7714331193 -0.1378868514 1.3406869
#> [1919,] -0.7378565237  0.2875927270 1.2692763
#> [1920,] -0.3399093165  0.8415409050 1.1836395
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#> [1929,] -0.7002199810  0.2485072740 1.2484200
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#> [1932,] -1.8106373856  0.0367145505 1.3573035
#> [1933,] -1.1038895023  0.7123726054 1.1983274
#> [1934,]  0.5166508956 -0.5268948321 1.2374876
#> [1935,]  0.8715337449 -0.1850357889 1.1217312
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#> [1940,]  0.1378366354 -0.1763674354 1.1718429
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#> [1944,] -0.1180266024  0.0950496640 1.1660392
#> [1945,] -1.2652353366 -0.0170086798 1.2650257
#> [1946,] -0.2979019937  0.6442061027 1.2854256
#> [1947,]  0.3499843599  0.8416252088 1.1860156
#> [1948,]  0.0340617475  1.4646499673 1.1721638
#> [1949,]  0.4760043974  1.2927515806 1.1118540
#> [1950,]  0.2676339177 -0.0814966302 1.0789667
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#> [1952,]  0.9537037273  0.6142778175 1.1849090
#> [1953,] -0.4234692101  0.5845850661 1.1607066
#> [1954,]  0.2465681369 -0.1360283320 1.2479273
#> [1955,] -1.0690892502 -0.2836976148 1.3027856
#> [1956,]  0.4333809343 -0.1166988294 1.2217185
#> [1957,]  0.0806871518  1.1126930701 1.1366165
#> [1958,] -1.4779770696  0.9278630345 1.1501032
#> [1959,] -0.8170300819 -0.8816217260 1.3462187
#> [1960,] -1.0389264782  0.8596951236 1.2281982
#> [1961,] -0.3022998109  0.8446377052 1.2614134
#> [1962,] -0.7085471185  1.0029463239 1.1949209
#> [1963,] -0.5782799358 -1.0308267501 1.1782271
#> [1964,] -1.1291416113  0.8212335535 1.2889766
#> [1965,] -0.2371794318  0.8081086703 1.2452193
#> [1966,] -0.1653008089  0.6673870918 1.2808733
#> [1967,]  0.0144103500  0.5574123633 1.2592402
#> [1968,]  0.9596443802 -0.4154936647 1.1324247
#> [1969,]  0.1807704585  0.3521915306 1.1434837
#> [1970,] -0.3351901901 -0.2844309921 1.2895371
#> [1971,]  0.1562410158  0.8717965093 1.1906124
#> [1972,] -0.2513596539 -0.3839566817 1.2313248
#> [1973,]  0.1207732351  0.4945562006 1.2071872
#> [1974,] -0.6265509358  1.5004815595 1.1290881
#> [1975,] -0.1309875975  0.4212850159 1.2336059
#> [1976,] -0.2225397758 -0.2482855295 1.1784305
#> [1977,] -0.2076820738 -0.6756230652 1.3660066
#> [1978,] -0.9913197074  0.1531304196 1.2334632
#> [1979,] -0.9967790600  1.0331346657 1.1746737
#> [1980,] -0.3601353001  0.3718996950 1.1713478
#> 
#> attr(,"class")
#> [1] "mcmc.list"
#> 
#> [[4]]
#> NULL