#Load some packages and add workers
using Images
using Distributed
using LinearAlgebra
using Statistics
#Load the package on all workers
addprocs(4)
@everywhere using DPMMSubClusters
#Load image, taken from SINTEL http://sintel.is.tue.mpg.de/
img = load("frame_0001.png")
#Change to channel view
img_channels = channelview(img)
z,x,y = size(img_channels)
(3, 436, 1024)
#Create input
input_arr = zeros(5,x*y)
for i=1:x
for j=1:y
input_arr[:,(i-1)*y+j]=[img_channels[1,i,j],img_channels[2,i,j],img_channels[3,i,j],i,j]
end
end
#Create HyperParams
#The rgb,xy multiplier allows us to both play with the weight of the xy/rgb
rgb_prior_multiplier = 30.0
xy_prior_multiplier = 1.0
data_cov = cov(input_arr')
data_cov[4:5,1:3] .= 0
data_cov[1:3,4:5] .= 0
data_cov[1:3,1:3] .*= rgb_prior_multiplier
data_cov[4:5,4:5] .*= xy_prior_multiplier
data_mean = mean(input_arr,dims = 2)[:]
hyper_params = DPMMSubClusters.niw_hyperparams(1.0,
data_mean,
8,
data_cov)
DPMMSubClusters.niw_hyperparams(1.0f0, Float32[0.10742735, 0.17671652, 0.18514434, 218.5, 512.5], 8.0f0, Float32[0.11475264 0.08273591 … 0.0 0.0; 0.08273591 0.11883843 … 0.0 0.0; … ; 0.0 0.0 … 15841.285 0.0; 0.0 0.0 … 0.0 87381.445])
#Run the model
labels,clusters,weights = DPMMSubClusters.fit(input_arr,hyper_params,1.0,iters = 300, verbose = true)
Loading and distributing data: 0.005793 seconds (1.22 k allocations: 8.572 MiB) Node Leaders: Dict{Any,Any}(2 => Any[2, 3, 4, 5, 6, 7, 8, 9]) Iteration: 1 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07701611518859863 || Total time:0.07701611518859863 Iteration: 2 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08147692680358887 || Total time:0.1584930419921875 Iteration: 3 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07693290710449219 || Total time:0.2354259490966797 Iteration: 4 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07924199104309082 || Total time:0.3146679401397705 Iteration: 5 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07328391075134277 || Total time:0.3879518508911133 Iteration: 6 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07474493980407715 || Total time:0.46269679069519043 Iteration: 7 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07329201698303223 || Total time:0.5359888076782227 Iteration: 8 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08418893814086914 || Total time:0.6201777458190918 Iteration: 9 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07021784782409668 || Total time:0.6903955936431885 Iteration: 10 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07091999053955078 || Total time:0.7613155841827393 Iteration: 11 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.0753469467163086 || Total time:0.8366625308990479 Iteration: 12 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07974481582641602 || Total time:0.9164073467254639 Iteration: 13 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.06827712059020996 || Total time:0.9846844673156738 Iteration: 14 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.0800638198852539 || Total time:1.0647482872009277 Iteration: 15 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07579493522644043 || Total time:1.1405432224273682 Iteration: 16 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08474087715148926 || Total time:1.2252840995788574 Iteration: 17 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07435917854309082 || Total time:1.2996432781219482 Iteration: 18 || Clusters count: 1 || Log posterior: -2.94030621042512e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07466006278991699 || Total time:1.3743033409118652 Iteration: 19 || Clusters count: 2 || Log posterior: -2.433403032194835e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.09824681282043457 || Total time:1.4725501537322998 Iteration: 20 || Clusters count: 2 || Log posterior: -2.434035030668956e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08364200592041016 || Total time:1.55619215965271 Iteration: 21 || Clusters count: 2 || Log posterior: -2.434272159221393e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07743501663208008 || Total time:1.63362717628479 Iteration: 22 || Clusters count: 2 || Log posterior: -2.4336362816405124e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08759212493896484 || Total time:1.7212193012237549 Iteration: 23 || Clusters count: 2 || Log posterior: -2.4340017832021527e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.0835731029510498 || Total time:1.8047924041748047 Iteration: 24 || Clusters count: 2 || Log posterior: -2.433915407701473e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08720898628234863 || Total time:1.8920013904571533 Iteration: 25 || Clusters count: 2 || Log posterior: -2.433962658118706e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08809685707092285 || Total time:1.9800982475280762 Iteration: 26 || Clusters count: 2 || Log posterior: -2.433943410443287e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.09091615676879883 || Total time:2.071014404296875 Iteration: 27 || Clusters count: 2 || Log posterior: -2.433845157701473e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08568215370178223 || Total time:2.1566965579986572 Iteration: 28 || Clusters count: 2 || Log posterior: -2.434018532105428e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08578705787658691 || Total time:2.242483615875244 Iteration: 29 || Clusters count: 2 || Log posterior: -2.43401965739749e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08719491958618164 || Total time:2.329678535461426 Iteration: 30 || Clusters count: 2 || Log posterior: -2.433904406044465e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08775591850280762 || Total time:2.4174344539642334 Iteration: 31 || Clusters count: 2 || Log posterior: -2.434116407153111e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08286499977111816 || Total time:2.5002994537353516 Iteration: 32 || Clusters count: 2 || Log posterior: -2.4338197818491277e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08023381233215332 || Total time:2.580533266067505 Iteration: 33 || Clusters count: 2 || Log posterior: -2.433897784394245e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.09551620483398438 || Total time:2.6760494709014893 Iteration: 34 || Clusters count: 2 || Log posterior: -2.4334845346445846e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.0941619873046875 || Total time:2.7702114582061768 Iteration: 35 || Clusters count: 2 || Log posterior: -2.433811782999498e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.09938311576843262 || Total time:2.8695945739746094 Iteration: 36 || Clusters count: 2 || Log posterior: -2.433789781980257e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.07958602905273438 || Total time:2.9491806030273438 Iteration: 37 || Clusters count: 2 || Log posterior: -2.4342737835001773e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08339095115661621 || Total time:3.03257155418396 Iteration: 38 || Clusters count: 2 || Log posterior: -2.433920159561138e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.08975005149841309 || Total time:3.122321605682373 Iteration: 39 || Clusters count: 4 || Log posterior: -2.1547813297006898e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.14000201225280762 || Total time:3.2623236179351807 Iteration: 40 || Clusters count: 4 || Log posterior: -2.127503348286372e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.11730599403381348 || Total time:3.379629611968994 Iteration: 41 || Clusters count: 4 || Log posterior: -2.1208226351969056e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.1163640022277832 || Total time:3.4959936141967773 Iteration: 42 || Clusters count: 4 || Log posterior: -2.1198485794255557e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.10796594619750977 || Total time:3.603959560394287 Iteration: 43 || Clusters count: 4 || Log posterior: -2.119565196038466e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.12027215957641602 || Total time:3.724231719970703 Iteration: 44 || Clusters count: 4 || Log posterior: -2.119063896709663e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.1139059066772461 || Total time:3.838137626647949 Iteration: 45 || Clusters count: 4 || Log posterior: -2.1186015423731627e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.11861801147460938 || Total time:3.9567556381225586 Iteration: 46 || Clusters count: 4 || Log posterior: -2.1185462108738245e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.1084749698638916 || Total time:4.06523060798645 Iteration: 47 || Clusters count: 4 || Log posterior: -2.11828393929432e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.10605192184448242 || Total time:4.171282529830933 Iteration: 48 || Clusters count: 4 || Log posterior: -2.118084934603434e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.10657095909118652 || Total time:4.277853488922119 Iteration: 49 || Clusters count: 4 || Log posterior: -2.1180476747693834e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.11624312400817871 || Total time:4.394096612930298 Iteration: 50 || Clusters count: 4 || Log posterior: -2.1181455573742203e6 || Vi score: no gt || NMI score: 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Log posterior: -1.7420037774770078e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.1880779266357422 || Total time:11.162335634231567 Iteration: 96 || Clusters count: 14 || Log posterior: -1.738403822297317e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.2765669822692871 || Total time:11.438902616500854 Iteration: 97 || Clusters count: 14 || Log posterior: -1.7349330810713586e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.21088790893554688 || Total time:11.649790525436401 Iteration: 98 || Clusters count: 14 || Log posterior: -1.7314633156678495e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.19324707984924316 || Total time:11.843037605285645 Iteration: 99 || Clusters count: 17 || Log posterior: -1.7183199848562297e6 || Vi score: no gt || NMI score: no gt || Iter Time:0.20221900939941406 || Total time:12.045256614685059 Iteration: 100 || Clusters count: 17 || Log posterior: -1.7082228726428566e6 || Vi score: no gt || NMI score: no gt || Iter 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0.012478383 0.012857163 … 1.646622 3.1703384; … ; 1.8282605 1.646622 … 3725.9578 3514.3684; 3.4302857 3.1703384 … 3514.3684 6224.187], Float32[3841.826 -9140.254 … -0.583449 0.30646697; -9140.254 36772.18 … 2.81719 -2.1984248; … ; -0.583449 2.81719 … 0.00079870824 -0.00050995394; 0.30646697 -2.1984248 … -0.00050995394 0.0005306287], -6.115148f0, [61.98246557996893 -147.46515278957273 … -0.009413130211812792 0.00494441391883673; 0.0 122.58143240030397 … 0.011658218548910778 -0.011986285861824895; … ; 0.0 0.0 … 0.02396189880505541 -0.013529629180000136; 0.0 0.0 … 0.0 0.012675312775361712]), DPMMSubClusters.mv_gaussian(Float32[0.0344369, 0.16054197, 0.18297413, 54.192654, 893.21643], Float32[0.00018050407 3.5452253e-5 … 0.18343724 0.49512; 3.5452253e-5 0.0003691423 … 0.013330016 -1.3194364; … ; 0.18343724 0.013330016 … 1257.7367 1258.5387; 0.49512 -1.3194364 … 1258.5387 7892.124], Float32[22727.432 -43665.594 … 1.7902502 -4.537464; -43665.594 340222.38 … 0.40942308 1.0202838; … ; 1.7902502 0.40942308 … 0.0016729736 -0.0011619733; -4.537464 1.0202838 … -0.0011619733 0.001836094], -15.715097f0, [150.75620231629006 -289.64376162974213 … 0.011875134307440595 -0.030098025355997805; 0.0 506.28931099888763 … 0.007602336396981622 -0.015203602637267976; … ; 0.0 0.0 … 0.03075772438523142 -0.004904862689218853; 0.0 0.0 … 0.0 0.011256491486710585]), DPMMSubClusters.mv_gaussian(Float32[0.066116154, 0.07037654, 0.069004625, 334.21198, 496.5898], Float32[0.0013134418 0.0013293304 … 0.067262016 -0.020332132; 0.0013293304 0.0016151879 … 0.005262667 0.005077167; … ; 0.067262016 0.005262667 … 1272.0818 -99.24184; -0.020332132 0.005077167 … -99.24184 332.53268], Float32[7314.658 -14404.688 … 0.49670127 0.72564435; -14404.688 45750.824 … -2.6293876 -2.0077295; … ; 0.49670127 -2.6293876 … 0.0010005739 0.0003453907; 0.72564435 -2.0077295 … 0.0003453907 0.0031703354], -12.137415f0, [85.52577603668588 -168.4251074675702 … 0.005807620779847242 0.008484510692477791; 0.0 131.847672857107 … -0.012523835307095057 -0.004389344493301543; … ; 0.0 0.0 … 0.028369920954168938 0.008466785555779031; 0.0 0.0 … 0.0 0.0548381533782948]), DPMMSubClusters.mv_gaussian(Float32[0.31094852, 0.2979832, 0.23720525, 126.71856, 492.6399], Float32[0.0020329466 0.0015396827 … 0.05985472 -0.5377162; 0.0015396827 0.0015745364 … 0.13792315 -0.35614654; … ; 0.05985472 0.13792315 … 364.2714 -125.58155; -0.5377162 -0.35614654 … -125.58155 1018.7845], Float32[2884.0288 -6649.357 … 0.72095156 0.60997456; -6649.357 31802.27 … -1.566036 -0.97441417; … ; 0.72095156 -1.566036 … 0.0031034362 0.00044983218; 0.60997456 -0.97441417 … 0.00044983218 0.0012271743], -11.718041f0, [53.70315389188672 -123.81688043677987 … 0.013424752795899846 0.011358263109818526; 0.0 128.34192405218212 … 0.0007493658016329052 0.0033654672145564603; … ; 0.0 0.0 … 0.053544773568118154 0.006600253423810522; 0.0 0.0 … 0.0 0.031329887792447345]), DPMMSubClusters.mv_gaussian(Float32[0.13280982, 0.23328435, 0.25007954, 172.16208, 935.99976], Float32[0.0011165731 0.0015542377 … -0.09096718 0.24575375; 0.0015542377 0.0022805 … -0.11768176 0.34495455; … ; -0.09096718 -0.11768176 … 1474.727 1338.839; 0.24575375 0.34495455 … 1338.839 3396.7344], Float32[18865.531 -25259.338 … 0.29233062 -0.13670631; -25259.338 142565.8 … -0.11563074 -0.33925933; … ; 0.29233062 -0.11563074 … 0.0010936366 -0.000444404; -0.13670631 -0.33925933 … -0.000444404 0.00048082744], -12.504573f0, [137.35184874222313 -183.90242833712372 … 0.0021283341353594705 -0.0009953000394096396; 0.0 329.7661184059746 … 0.0008362747376633217 -0.0015838419852584058; … ; 0.0 0.0 … 0.032495337946434395 -0.012808192055628703; 0.0 0.0 … 0.0 0.01715810054107613]) … DPMMSubClusters.mv_gaussian(Float32[0.14750053, 0.2621765, 0.27848405, 247.6828, 475.33728], Float32[0.0043340423 0.006767377 … -0.27033395 3.305858; 0.006767377 0.01227363 … -0.6437674 7.4178934; … ; -0.27033395 -0.6437674 … 667.59186 474.43744; 3.305858 7.4178934 … 474.43744 19022.258], Float32[6804.7803 -21239.549 … -0.54890543 0.17958649; -21239.549 82922.98 … 0.91698194 -0.34275776; … ; -0.54890543 0.91698194 … 0.0018153347 -0.00013185093; 0.17958649 -0.34275776 … -0.00013185093 8.3937426e-5], -6.884441f0, [82.49109179975684 -257.47686854680524 … -0.006654117630670175 0.00217704099381593; 0.0 128.95207460757678 … -0.00617515815231642 0.0016888440048521865; … ; 0.0 0.0 … 0.039050619873314506 -0.0009739682645953894; 0.0 0.0 … 0.0 0.00725051677273192]), DPMMSubClusters.mv_gaussian(Float32[0.1664841, 0.18372695, 0.17506018, 158.29134, 499.86142], Float32[0.0024238804 0.0027158018 … -0.22146866 -0.10770651; 0.0027158018 0.004552405 … -0.52217263 0.2005592; … ; -0.22146866 -0.52217263 … 594.4571 -174.01488; -0.10770651 0.2005592 … -174.01488 1812.6735], Float32[4159.316 -10302.163 … -0.3028964 0.10233165; -10302.163 32349.154 … 0.7389748 0.05888795; … ; -0.3028964 0.7389748 … 0.0019456733 0.00014210319; 0.10233165 0.05888795 … 0.00014210319 0.00058576395], -8.574456f0, [64.49275711542255 -159.7413919568744 … -0.0046965957191057095 0.0015867154523880411; 0.0 82.6549595058374 … -0.0001363008674170931 0.00377898781965155; … ; 0.0 0.0 … 0.041603449009698944 0.00399389035221163; 0.0 0.0 … 0.0 0.02348768517696557]), DPMMSubClusters.mv_gaussian(Float32[0.046129882, 0.12475768, 0.13886578, 59.90002, 31.27576], Float32[0.00070373766 0.0005692013 … -0.07226891 0.08772359; 0.0005692013 0.00061187235 … -0.09737788 0.07829018; … ; -0.07226891 -0.09737788 … 419.40643 -46.119072; 0.08772359 0.07829018 … -46.119072 708.5566], Float32[11944.9 -39572.766 … -0.18496436 -0.017703734; -39572.766 196154.97 … 0.14524397 -0.6952676; … ; -0.18496436 0.14524397 … 0.0024999997 0.00012793801; -0.017703734 -0.6952676 … 0.00012793801 0.0014428355], -15.287576f0, [109.29272908661723 -362.0805010189902 … -0.0016923757119117386 -0.00016198456336599467; 0.0 255.05426462190889 … -0.001833069796385217 -0.0029559163693697334; … ; 0.0 0.0 … 0.04900520853624643 0.0031896886680892363; 0.0 0.0 … 0.0 0.03756753863650139]), DPMMSubClusters.mv_gaussian(Float32[0.32604137, 0.17396684, 0.121498026, 81.9046, 522.5574], Float32[0.010972533 0.006393738 … -0.20583601 -0.10919146; 0.006393738 0.0047903326 … -0.020485569 -0.1336328; … ; -0.20583601 -0.020485569 … 269.91696 -3.9075334; -0.10919146 -0.1336328 … -3.9075334 572.56616], Float32[880.8168 -2642.2444 … 0.30871433 -0.077545054; -2642.2444 10489.3545 … -0.47249383 0.24168873; … ; 0.30871433 -0.47249383 … 0.0038958562 -5.439286e-6; -0.077545054 0.24168873 … -5.439286e-6 0.0017657089], -8.41662f0, [29.678557543096023 -89.02873684414546 … 0.010401931600299178 -0.002612831084525345; 0.0 50.62843489534384 … 0.008958937970012905 0.0001791814830046515; … ; 0.0 0.0 … 0.06087042802554608 0.00041541615259132027; 0.0 0.0 … 0.0 0.041791423299982394]), DPMMSubClusters.mv_gaussian(Float32[0.105200835, 0.22227953, 0.24164462, 75.56501, 533.9345], Float32[0.0016967711 0.0021952828 … -0.520245 0.41093102; 0.0021952828 0.003083224 … -0.7008509 1.4117441; … ; -0.520245 -0.7008509 … 1864.5991 -1656.4943; 0.41093102 1.4117441 … -1656.4943 8153.3643], Float32[22781.742 -58628.6 … 1.4480722 1.2382606; -58628.6 257484.92 … -2.3011918 -0.9064285; … ; 1.4480722 -2.3011918 … 0.0007899476 0.00022893104; 1.2382606 -0.9064285 … 0.00022893104 0.00027289847], -11.147911f0, [150.93621972985696 -388.43295470366087 … 0.009593934803367317 0.008203866626065322; 0.0 326.50385758385727 … 0.004365671378994553 0.0069837571329350295; … ; 0.0 0.0 … 0.025581771808918782 0.005197371055296715; 0.0 0.0 … 0.0 0.011074690018416489]), DPMMSubClusters.mv_gaussian(Float32[0.124847524, 0.21825331, 0.23578511, 72.384285, 706.3923], Float32[0.0011630005 0.0013929514 … -0.54999846 -1.2519826; 0.0013929514 0.001950809 … -0.6639439 -2.0128694; … ; -0.54999846 -0.6639439 … 1236.916 2588.1462; -1.2519826 -2.0128694 … 2588.1462 7448.054], Float32[11112.362 -21089.85 … 4.229297 -1.7022645; -21089.85 144521.61 … -4.46069 0.68511057; … ; 4.229297 -4.46069 … 0.0047077616 -0.0017973; -1.7022645 0.68511057 … -0.0017973 0.00089346885], -12.625441f0, [105.41519111976967 -200.06462336808607 … 0.04012037634179113 -0.016148190546955248; 0.0 323.25802089378135 … 0.011031366597968372 -0.007874734496973733; … ; 0.0 0.0 … 0.0544287956086454 -0.018913622141139185; 0.0 0.0 … 0.0 0.011587202119398746]), DPMMSubClusters.mv_gaussian(Float32[0.08431952, 0.20163491, 0.22212008, 212.60349, 612.6019], Float32[0.0013426365 0.0015058102 … -0.19081156 -1.4855992; 0.0015058102 0.0017895168 … -0.31664184 -1.6345501; … ; -0.19081156 -0.31664184 … 557.7179 113.34354; -1.4855992 -1.6345501 … 113.34354 3771.8367], Float32[23978.965 -55688.86 … -2.0789418 0.7532891; -55688.86 245627.44 … 1.4070058 -0.8206983; … ; -2.0789418 1.4070058 … 0.002362819 7.614644e-5; 0.7532891 -0.8206983 … 7.614644e-5 0.00047676163], -14.134504f0, [154.85143004830275 -359.6276664561771 … -0.013425396368832512 0.0048645923618228825; 0.0 341.02109056070657 … -0.010032042921626872 0.002723420043284989; … ; 0.0 0.0 … 0.0424739731171316 -0.0012763410772641318; 0.0 0.0 … 0.0 0.01628259249216627]), DPMMSubClusters.mv_gaussian(Float32[0.14625637, 0.14667086, 0.13547316, 246.86565, 413.2013], Float32[0.0028411753 0.002844833 … -0.77198654 -1.5246444; 0.002844833 0.002973243 … -0.7013669 -1.2499493; … ; -0.77198654 -0.7013669 … 844.0846 2157.2842; -1.5246444 -1.2499493 … 2157.2842 9004.518], Float32[19401.482 -35265.473 … 0.096237145 0.2633601; -35265.473 79891.37 … 2.105431 -0.51530445; … ; 0.096237145 2.105431 … 0.0039092535 -0.00081006234; 0.2633601 -0.51530445 … -0.00081006234 0.00030056233], -10.708791f0, [139.28920495841004 -253.1816506443503 … 0.0006909160134278007 0.0018907432004206738; 0.0 125.65994720837007 … 0.01814705752156198 -0.00029128586824840293; … ; 0.0 0.0 … 0.05527926906694927 -0.013243696385049497; 0.0 0.0 … 0.0 0.01053828122107371]), DPMMSubClusters.mv_gaussian(Float32[0.10933576, 0.20694555, 0.22053503, 21.896685, 247.87486], Float32[0.0015802934 0.0023545239 … 0.004184123 -0.14794351; 0.0023545239 0.0036051082 … 0.01990607 0.39239636; … ; 0.004184123 0.01990607 … 214.39832 -378.7965; -0.14794351 0.39239636 … -378.7965 22522.05], Float32[36127.863 -55810.35 … 2.9437134 0.631893; -55810.35 209904.34 … -5.4290915 -0.7360766; … ; 2.9437134 -5.4290915 … 0.005057233 0.00013134647; 0.631893 -0.7360766 … 0.00013134647 5.740775e-5], -12.448994f0, [190.07330742560396 -293.62539419625784 … 0.015487253533832446 0.0033244697051460813; 0.0 351.69371518427477 … -0.002506841238835965 0.0006826171527975144; … ; 0.0 0.0 … 0.06933296340322777 0.0011661053940315207; 0.0 0.0 … 0.0 0.006663402213536473]), DPMMSubClusters.mv_gaussian(Float32[0.16336372, 0.2755309, 0.29712486, 250.27747, 874.23303], Float32[0.0025840641 0.003986766 … -0.30248058 0.6464315; 0.003986766 0.00765754 … -0.5349991 1.8576612; … ; -0.30248058 -0.5349991 … 304.51553 -603.0889; 0.6464315 1.8576612 … -603.0889 5179.507], Float32[4669.8843 -15145.96 … 1.8181572 0.04427719; -15145.96 77880.1 … -7.1031213 0.7085091; … ; 1.8181572 -7.1031213 … 0.0053280457 0.00042904832; 0.04427719 0.7085091 … 0.00042904832 0.00028470732], -9.546057f0, [68.33655329169643 -221.6377494519101 … 0.026605925009620036 0.000647928376267666; 0.0 169.57831991262074 … -0.007113196903314074 0.005024902293615391; … ; 0.0 0.0 … 0.06533110935565344 0.007606992552778825; 0.0 0.0 … 0.0 0.013894911713242012])], Float32[0.27812412, 0.0101590995, 0.055434406, 0.06712425, 0.018477904, 0.0051843203, 0.06987033, 0.0075750933, 0.0072897384, 0.039456557 … 0.007776632, 0.0074776057, 0.009470872, 0.00494522, 0.04180987, 0.0346905, 0.032792367, 0.03038033, 0.04390343, 0.004044467], Any[0.07701611518859863, 0.08147692680358887, 0.07693290710449219, 0.07924199104309082, 0.07328391075134277, 0.07474493980407715, 0.07329201698303223, 0.08418893814086914, 0.07021784782409668, 0.07091999053955078 … 0.34993696212768555, 0.3549342155456543, 0.3411440849304199, 0.2701249122619629, 0.35790300369262695, 0.2731451988220215, 0.3360021114349365, 0.36333703994750977, 0.34795594215393066, 0.29085397720336914], Any["no gt", "no gt", "no gt", "no gt", "no gt", "no gt", "no gt", "no gt", "no gt", "no gt" … "no gt", "no gt", "no gt", "no gt", "no gt", "no gt", "no gt", "no gt", "no gt", "no gt"], Any[-2.94030621042512e6, -2.94030621042512e6, -2.94030621042512e6, -2.94030621042512e6, -2.94030621042512e6, -2.94030621042512e6, -2.94030621042512e6, -2.94030621042512e6, -2.94030621042512e6, -2.94030621042512e6 … -1.6481432496118373e6, -1.6480765964690265e6, -1.6474840634485297e6, -1.6474974016742532e6, -1.6480412548153214e6, -1.647426137575488e6, -1.6471668919994659e6, -1.6477608494939622e6, -1.6485810737556033e6, -1.6120752892685952e6], Any[1, 1, 1, 1, 1, 1, 1, 1, 1, 1 … 27, 27, 27, 27, 27, 27, 27, 27, 27, 27])
#Get the cluster color means
color_means = [x.μ[1:3] for x in clusters]
segemnated_image = zeros(3,x,y)
for i=1:x
for j=1:y
segemnated_image[:,i,j] = color_means[labels[(i-1)*y+j]]
end
end
segemnated_image = colorview(RGB,segemnated_image)