Trials of Flat and Hierarchical Clusterings with Titanic Data¶

Demo of DBSCAN clustering algorithm — scikit-learn 0.19.0 documentation

In [1]:
print(__doc__)

import numpy as np

from sklearn.cluster import DBSCAN
from sklearn import metrics
from sklearn.datasets.samples_generator import make_blobs
from sklearn.preprocessing import StandardScaler


# #############################################################################
# Generate sample data
centers = [[1, 1], [-1, -1], [1, -1]]
X, labels_true = make_blobs(n_samples=750, centers=centers, cluster_std=0.4,
                            random_state=0)

X = StandardScaler().fit_transform(X)

# #############################################################################
# Compute DBSCAN
db = DBSCAN(eps=0.3, min_samples=10).fit(X)
core_samples_mask = np.zeros_like(db.labels_, dtype=bool)
core_samples_mask[db.core_sample_indices_] = True
labels = db.labels_

# Number of clusters in labels, ignoring noise if present.
n_clusters_ = len(set(labels)) - (1 if -1 in labels else 0)

print('Estimated number of clusters: %d' % n_clusters_)
print("Homogeneity: %0.3f" % metrics.homogeneity_score(labels_true, labels))
print("Completeness: %0.3f" % metrics.completeness_score(labels_true, labels))
print("V-measure: %0.3f" % metrics.v_measure_score(labels_true, labels))
print("Adjusted Rand Index: %0.3f"
      % metrics.adjusted_rand_score(labels_true, labels))
print("Adjusted Mutual Information: %0.3f"
      % metrics.adjusted_mutual_info_score(labels_true, labels))
print("Silhouette Coefficient: %0.3f"
      % metrics.silhouette_score(X, labels))

# #############################################################################
# Plot result
import matplotlib.pyplot as plt

# Black removed and is used for noise instead.
unique_labels = set(labels)
colors = [plt.cm.Spectral(each)
          for each in np.linspace(0, 1, len(unique_labels))]
for k, col in zip(unique_labels, colors):
    if k == -1:
        # Black used for noise.
        col = [0, 0, 0, 1]

    class_member_mask = (labels == k)

    xy = X[class_member_mask & core_samples_mask]
    plt.plot(xy[:, 0], xy[:, 1], 'o', markerfacecolor=tuple(col),
             markeredgecolor='k', markersize=14)

    xy = X[class_member_mask & ~core_samples_mask]
    plt.plot(xy[:, 0], xy[:, 1], 'o', markerfacecolor=tuple(col),
             markeredgecolor='k', markersize=6)

plt.title('Estimated number of clusters: %d' % n_clusters_)
plt.show()
Automatically created module for IPython interactive environment
Estimated number of clusters: 3
Homogeneity: 0.953
Completeness: 0.883
V-measure: 0.917
Adjusted Rand Index: 0.952
Adjusted Mutual Information: 0.883
Silhouette Coefficient: 0.626
In [2]:
X
Out[2]:
array([[ 0.49426097,  1.45106697],
       [-1.42808099, -0.83706377],
       [ 0.33855918,  1.03875871],
       ..., 
       [-0.05713876, -0.90926105],
       [-1.16939407,  0.03959692],
       [ 0.26322951, -0.92649949]])
In [3]:
len(X)
Out[3]:
750
In [4]:
from sklearn.cluster import DBSCAN

for eps in range(1,30,1):
    for minPts in range(1,20):
        dbscan = DBSCAN(eps=eps * 0.1,min_samples=minPts).fit(X)
        y_dbscan = dbscan.labels_
        
        """ 結果を表示 """
        labels = dbscan.labels_
        for i in range(len(labels)):
            if labels[i] != -1:
                print(labels[i], X[i])
0 [ 0.49426097  1.45106697]
1 [-1.42808099 -0.83706377]
0 [ 0.33855918  1.03875871]
2 [ 0.11900101 -1.05397553]
3 [ 1.1224246   1.77493654]
4 [-1.2615699   0.27188135]
1 [-1.30154775 -0.76206203]
5 [ 0.58569865 -0.33910463]
6 [ 1.08247212  0.8868554 ]
0 [ 1.01416668  1.34114022]
1 [-1.21578196 -0.60102124]
1 [-1.25021783 -1.0576165 ]
1 [-1.05160416 -0.78008416]
5 [ 1.15263449 -0.64853991]
7 [-0.78329914 -1.2248967 ]
8 [ 0.20258715  1.61104849]
9 [-1.4302079  -1.82380068]
1 [-0.91630085 -0.4808304 ]
10 [-0.50601383 -0.29571545]
11 [ 0.43642618 -1.06597144]
11 [ 0.46803417 -0.97411022]
11 [ 0.52235479 -0.64169589]
5 [ 0.94533367 -0.54388095]
5 [ 0.94661474 -0.93985476]
1 [-1.38551399 -0.73950655]
1 [-1.15374916 -0.25050793]
11 [ 0.4935727  -0.94982524]
12 [ 0.88491334  1.66591701]
8 [ 0.2495873   1.57229126]
5 [ 1.02800263 -0.3400815 ]
0 [ 0.47827546  1.19798226]
1 [-1.19268844 -0.51024012]
13 [-1.85804701 -1.33021784]
0 [ 0.52813962  1.32892751]
1 [-0.91802448 -0.65215736]
0 [ 0.7563167   0.92063364]
5 [ 0.85504851 -0.48102831]
14 [ 0.49282409  1.78274422]
0 [ 0.38051095  1.24884772]
15 [-0.16699918 -0.0916528 ]
5 [ 0.86251296 -0.2912265 ]
1 [-1.2832622  -0.63402691]
1 [-1.4601348  -0.72283473]
1 [-1.4800029 -1.0994804]
16 [-2.19020872 -0.63058897]
1 [-1.07505212 -0.47405025]
17 [ 0.5419699   1.03090708]
5 [ 0.82448833 -0.26403988]
18 [ 0.45626317  2.05788224]
1 [-1.58709404 -0.54480732]
19 [ 1.32708273 -0.34507151]
5 [ 0.68614239 -0.49008659]
20 [-1.60725507  0.07074744]
1 [-1.53337706 -0.57008755]
5 [ 1.04911258 -0.57443596]
5 [ 0.73193309 -0.60806818]
1 [-1.13848133 -0.06598814]
21 [ 1.36805202  1.65962813]
11 [ 0.22246258 -0.65053906]
1 [-1.18662196 -0.78239641]
11 [ 0.35771746 -0.58492415]
22 [ 0.58808627 -0.23028361]
5 [ 0.78242147 -0.38041776]
23 [ 1.26820939 -0.85701991]
11 [ 0.54956799 -0.77393131]
0 [ 0.98141038  1.01828534]
5 [ 0.70783906 -0.23321162]
24 [ 0.01656517 -0.92384418]
8 [ 0.15853059  1.68427935]
0 [ 0.49893333  1.18944226]
0 [ 0.39439246  1.10697669]
11 [ 0.52298152 -0.91528114]
25 [ 0.36316812  1.90748257]
0 [ 0.34656878  1.26411863]
5 [ 0.9660395  -0.43181194]
1 [-1.14222916 -0.39846161]
26 [-0.13447918  2.11039748]
27 [-1.18845712  0.19115116]
8 [ 0.23551504  1.71737552]
11 [ 0.64879079 -0.93683752]
1 [-1.58852748 -0.81918198]
1 [-1.04572998 -0.29002721]
28 [ 0.46750573  0.45045933]
8 [ 0.01988339  1.48714817]
0 [ 0.18999226  1.10986299]
29 [ 1.48201718  1.82713556]
30 [-1.30489684 -1.15150866]
5 [ 0.75780943 -0.47686277]
1 [-1.54387744 -0.68421239]
11 [ 0.53240786 -0.77664824]
31 [ 0.8566585  -1.34594223]
0 [ 0.40314456  1.57028295]
1 [-1.3011172  -0.79072965]
0 [ 0.97262049  1.21000471]
1 [-1.00025584 -0.62892436]
32 [ 1.22425496  0.50161091]
27 [-1.15175818  0.2276466 ]
1 [-1.31816426 -0.63099941]
0 [ 0.40253135  1.15248839]
8 [ 0.09067435  1.61848052]
11 [ 0.59879448 -0.74425165]
1 [-1.37198702 -0.98021817]
11 [ 0.52021897 -0.91922091]
0 [ 0.63196933  1.19544068]
5 [ 0.72811383 -0.518758  ]
33 [ 0.26265846  0.01287132]
5 [ 1.0182627  -0.80056727]
5 [ 1.08965139 -0.50367519]
34 [ 1.53624088  0.89460489]
17 [ 0.51199778  0.67807869]
35 [ 1.68745105  1.27830756]
36 [-1.84237361 -0.90443784]
1 [-1.19200811 -0.46351167]
4 [-1.29275264  0.28788197]
37 [-2.03126576 -0.89527495]
17 [ 0.52911846  0.65491484]
17 [ 0.46828379  0.75573359]
1 [-1.63849862 -0.15470732]
38 [ 0.60561724  1.70403705]
39 [-0.76769752 -1.01384395]
11 [ 0.42111256 -0.81300568]
1 [-1.17273929 -0.08010234]
40 [ 0.76317614  1.82318913]
8 [-0.03343814  1.44539597]
1 [-1.60758526 -0.62956732]
5 [ 0.72250889 -0.3675067 ]
1 [-1.48527973 -0.62861576]
0 [ 0.9784789   1.05374904]
0 [ 0.45178448  1.13661154]
5 [ 1.27710348 -0.49150962]
0 [ 0.71661059  1.15073383]
11 [ 0.70505063 -1.01884736]
41 [ 0.5358139  -1.31595906]
11 [ 0.27930279 -1.16319318]
0 [ 0.29795191  1.14196447]
42 [-1.53199232 -1.74146844]
11 [ 0.48544762 -0.59775553]
11 [ 0.40731449 -0.79040888]
25 [ 0.38148149  1.9048998 ]
1 [-1.60594124 -0.76522412]
43 [ 1.23408761  1.9761904 ]
5 [ 0.90934348 -0.61833722]
17 [ 0.49588753  0.85592505]
0 [ 0.79331252  0.87927961]
44 [ 0.34666984 -0.39525838]
11 [ 0.46312027 -0.842106  ]
45 [-0.42227599 -0.19034456]
5 [ 0.93884078 -0.22397127]
1 [-1.58434366 -0.84535704]
46 [ 1.52307352  0.74115752]
11 [ 0.47320397 -0.60505612]
1 [-1.33430726 -0.78715306]
1 [-1.30774614 -0.53783091]
11 [ 0.44437726 -0.57090745]
47 [ 0.30272884 -1.4022294 ]
11 [ 0.49861443 -0.66182018]
48 [ 1.02546663  2.17903747]
1 [-0.88896372 -0.8945198 ]
49 [-0.00943759  2.06614833]
50 [-1.25932655 -1.33666248]
51 [ 0.33480632  0.63535061]
52 [-2.05146719 -0.49185307]
17 [ 0.5117811   0.77205883]
11 [ 0.63538129 -1.23415962]
5 [ 0.84045214 -0.92564149]
53 [-0.46307453 -1.26531795]
1 [-1.3722499 -0.0477234]
54 [ 0.12849415 -0.14627756]
5 [ 0.62921244 -0.54548979]
1 [-1.28799442 -0.21857065]
17 [ 0.63884759  1.01989398]
13 [-1.90824567 -1.24854294]
5 [ 0.98392559 -0.98013267]
5 [ 0.75191591 -0.43424799]
11 [ 0.24616205 -0.97200312]
1 [-1.42184968 -1.00645441]
1 [-1.36258687 -0.4651922 ]
11 [ 0.72910777 -1.12124671]
55 [ 1.28828509 -1.1897227 ]
56 [ 0.9362186   0.84443665]
57 [-1.41967242 -1.33553338]
22 [ 0.45129344 -0.33704304]
58 [ 0.88921178  0.68368838]
56 [ 0.9462649   0.84640725]
11 [ 0.51690803 -1.13002059]
59 [ 0.66311349  0.66242036]
0 [ 0.98580305  1.26228272]
1 [-1.41242396 -0.94770607]
0 [ 0.64217933  1.36969227]
1 [-1.32320504 -0.51836162]
0 [ 0.38903199  1.16716528]
1 [-0.80685458 -0.61326483]
1 [-0.73049433 -0.48437815]
11 [ 0.49354838 -0.76171657]
60 [ 0.11817543 -0.44355781]
0 [ 1.0031578   1.43109439]
61 [ 0.77885034  2.09349072]
1 [-0.7450338  -0.75644132]
62 [-0.93389892 -0.10348242]
5 [ 0.68196176 -0.27322099]
1 [-1.16459402 -0.3155414 ]
5 [ 0.74039961 -0.09455917]
63 [ 0.85640775  0.25275335]
31 [ 0.80341099 -1.32952562]
11 [ 0.42989636 -0.75822854]
38 [ 0.59582363  1.749454  ]
5 [ 1.02085295 -0.44080456]
0 [ 0.30307695  1.45762223]
5 [ 1.18958904 -0.58151903]
5 [ 0.96915906 -0.511235  ]
0 [ 0.69714055  1.46349275]
11 [ 0.6372277  -0.76485866]
64 [ 1.35045914 -0.66793802]
11 [ 0.25065126 -1.19493208]
65 [ 1.28347766  1.37097619]
66 [-0.12897596  1.09716295]
67 [-1.75175288 -0.26205368]
1 [-1.36358572 -1.06031601]
68 [-0.904114    0.19181843]
11 [ 0.16542672 -0.86664711]
11 [ 0.23220392 -0.68294816]
22 [ 0.35036815 -0.29528002]
69 [ 1.54274829 -0.59293951]
1 [-1.13795423 -0.13349827]
5 [ 0.67423789 -0.63214391]
11 [ 0.33455648 -1.20237443]
0 [ 0.52839646  1.34497259]
17 [ 0.26837051  0.73435994]
11 [ 0.30936188 -0.72842636]
0 [ 0.91743574  1.30854005]
0 [ 0.4287893   1.41209652]
8 [ 0.19913077  1.65759767]
1 [-1.17444696 -0.95037561]
0 [ 0.59700658  1.1911979 ]
1 [-1.45170623 -0.89116831]
1 [-1.41986355 -0.27347561]
1 [-1.574097   -0.42223637]
5 [ 1.04184264 -0.36273748]
52 [-2.1421948  -0.48227208]
1 [-1.50691533 -0.20097315]
70 [ 0.05434207  1.33168892]
1 [-1.13144663 -0.65182548]
5 [ 1.07155174 -0.69213657]
5 [ 0.58338765 -0.49145089]
1 [-1.14297733 -0.6979481 ]
71 [ 0.09982456  0.10950372]
11 [ 0.22058898 -0.85154871]
1 [-1.13730049 -0.56444826]
0 [ 0.90507318  1.12779985]
0 [ 0.72504168  1.28738215]
1 [-1.06955321 -0.46766319]
1 [-0.88026537 -1.0261424 ]
1 [-1.44264764 -0.96145282]
0 [ 1.01333073  1.24675602]
72 [-1.00939844 -1.05143861]
0 [ 0.50765705  1.36804853]
64 [ 1.26502786 -0.71197971]
73 [ 1.31608042  1.57342226]
11 [ 0.33463298 -0.84147974]
63 [ 0.80203144  0.22821584]
64 [ 1.38250775 -0.64425134]
74 [ 0.91961496 -1.22049235]
5 [ 0.92972915 -0.20869346]
1 [-1.53633104 -0.51127532]
1 [-0.66505187 -0.73911575]
75 [-0.33579552  1.56140541]
43 [ 1.23901518  1.878822  ]
1 [-1.35543674 -0.60184969]
1 [-1.15154941 -0.26913544]
0 [ 0.60843934  1.4668427 ]
76 [ 1.06006795  1.13065361]
5 [ 0.94289019 -0.74292911]
1 [-1.1567205 -0.4361458]
77 [ 1.62198217  0.05020132]
5 [ 0.85412525 -0.51480751]
1 [-1.14337684 -0.49093514]
20 [-1.51048252 -0.0345005 ]
5 [ 0.88053025 -0.86988834]
1 [-1.36540418 -0.75611115]
11 [ 0.60181451 -1.21412506]
66 [-0.06216526  1.12108598]
5 [ 0.74067771 -0.57664813]
15 [-0.18357785 -0.12543358]
0 [ 0.41799549  1.21449387]
1 [-1.1856448  -0.98431552]
5 [ 1.07887575 -0.84041306]
78 [ 0.0906577  -1.25434773]
79 [ 0.02616623  1.22429235]
5 [ 1.13673244 -0.44413915]
80 [ 1.23361139 -1.09421718]
0 [ 0.35146889  1.51690259]
0 [ 0.25583177  1.2767783 ]
5 [ 0.79819541 -0.18283188]
21 [ 1.31845144  1.69400632]
5 [ 0.93805261 -0.41943367]
0 [ 0.38831037  1.31945848]
5 [ 1.00904357 -0.37453356]
1 [-1.08675207 -0.23071982]
0 [ 0.95679192  1.33752493]
0 [ 0.96489417  1.30913219]
0 [ 0.63060776  1.39287553]
1 [-1.41288695 -0.86468148]
11 [ 0.26111966 -1.02691249]
1 [-0.88237541 -0.66662925]
5 [ 0.98991135 -0.7443918 ]
5 [ 0.86732948 -0.76800329]
0 [ 1.10613565  1.4303998 ]
5 [ 0.77134498 -0.69211324]
11 [ 0.34352618 -0.99154522]
0 [ 0.75859155  1.54398289]
0 [ 0.70794644  1.45422138]
81 [ 0.70960499 -1.40060171]
1 [-1.62485869 -0.12779965]
20 [-1.66703749  0.0158251 ]
67 [-1.80730927 -0.30166293]
1 [-1.45291561 -0.53511818]
1 [-1.47018296 -0.66760903]
0 [ 0.82673184  1.41567303]
82 [-1.83590114 -1.10954151]
1 [-1.63322752 -0.56349793]
1 [-0.73883469 -0.79818694]
83 [-1.82702823  0.13893299]
6 [ 1.08739214  0.82658373]
84 [ 0.19605745  2.06336453]
62 [-0.96278306 -0.10932519]
1 [-1.19668294 -1.10877521]
1 [-0.92035146 -0.70671951]
85 [ 1.17416625  1.03879785]
11 [ 0.4893186  -0.79549325]
8 [-0.02856317  1.48253802]
1 [-1.55996779 -0.56201791]
11 [ 0.09071815 -0.8145175 ]
5 [ 1.04873108 -0.45207826]
0 [ 0.64166349  1.45460629]
0 [ 0.39680506  1.10427026]
5 [ 1.00336963 -0.45919157]
0 [ 0.90735176  1.46562217]
86 [ 0.90491286 -1.62473398]
1 [-1.30060206 -0.63904025]
0 [ 0.22255249  1.32737094]
11 [ 0.41209456 -0.95867599]
0 [ 0.94155668  1.35441829]
55 [ 1.28361992 -1.24163478]
75 [-0.37672226  1.54300065]
5 [ 0.93052786 -0.7845059 ]
5 [ 1.05101554 -0.40540615]
43 [ 1.22185278  2.04479129]
1 [-1.10897541 -0.56893035]
0 [ 0.63736131  1.47374301]
87 [-0.7350469 -0.3327334]
12 [ 0.91410595  1.81364039]
5 [ 0.81581532 -0.42834255]
11 [ 0.65546688 -0.8695489 ]
1 [-1.10455977 -0.60040846]
1 [-0.91570322 -0.74262638]
1 [-1.35717042 -0.68125832]
11 [ 0.69160776 -0.89358358]
12 [ 0.9789003   1.75109237]
88 [ 0.53683021 -1.41620152]
3 [ 1.0923762   1.72716832]
5 [ 0.86659191 -0.58157208]
89 [-1.80307744 -0.65461097]
90 [-0.12723135 -0.4090389 ]
22 [ 0.5415257  -0.20117311]
0 [ 0.68589073  1.53390865]
1 [-0.50267092 -0.75786841]
17 [ 0.41747982  0.8728607 ]
37 [-2.02891419 -0.99367888]
8 [ 0.24534343  1.77834731]
91 [ 0.31627469  2.0503073 ]
73 [ 1.23151798  1.52230462]
17 [ 0.48879933  1.016227  ]
5 [ 0.73612423 -0.56010247]
8 [ 0.03809918  1.54458039]
33 [ 0.3482823   0.03730355]
0 [ 0.79115386  1.36235109]
36 [-1.89637477 -0.98371655]
0 [ 0.52907935  1.2162274 ]
1 [-1.23458389 -0.78603324]
11 [ 0.20651168 -0.62018719]
1 [-1.25908732 -0.30103113]
1 [-1.09843279  0.03695492]
92 [-1.10406146 -1.3504804 ]
0 [ 0.98315537  1.4148077 ]
93 [-1.73286923 -1.08216857]
62 [-0.91791011 -0.08894368]
0 [ 0.31258548  1.08183376]
94 [-0.0811644  -0.70769103]
1 [-1.20266214 -0.21750429]
95 [ 0.45441914  2.24579419]
11 [ 0.47183173 -0.49382411]
5 [ 1.29161652 -0.52099283]
1 [-1.25588057 -0.72119717]
50 [-1.20377899 -1.33173379]
5 [ 1.118992   -0.71353892]
11 [ 0.33990669 -0.72413605]
11 [ 0.61541702 -0.85807919]
1 [-1.01823258 -0.78714665]
5 [ 0.81609985 -0.87166835]
1 [-1.72129915 -0.77784879]
5 [ 0.84301915 -0.49871214]
96 [ 1.40210676  1.45886383]
5 [ 0.87829426 -1.02266918]
1 [-0.88512933 -0.85350306]
11 [ 0.43025946 -0.45327044]
1 [-1.77952949 -0.14196149]
0 [ 0.84991452  1.24032152]
1 [-1.32980887 -0.48100249]
0 [ 0.62447065  1.26531867]
72 [-1.06157593 -1.13833963]
1 [-1.39921371 -0.96547074]
58 [ 0.89618166  0.69591991]
1 [-1.41834037 -0.22425546]
97 [ 0.07381888 -0.05633122]
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0 [-1.16752823 -0.47784715]
0 [-1.01284867 -0.32850439]
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0 [ 0.66730106  1.49923194]
0 [ 0.77858876 -0.38488356]
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0 [ 0.50592709  1.21392676]
0 [-1.64046096 -0.46997259]
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0 [ 0.26322951 -0.92649949]

タイタニックデータ¶

In [37]:
#https://pythonprogramming.net/static/downloads/machine-learning-data/titanic.xls
import matplotlib.pyplot as plt
from matplotlib import style
style.use('ggplot')
import numpy as np
from sklearn.cluster import KMeans
from sklearn import preprocessing
import pandas as pd

df0 = pd.read_excel('titanic.xls')
#print(df.head())
df = df0.drop(['body','name'], 1)
df.convert_objects(convert_numeric=True)
df.fillna(0, inplace=True)
#print(df.head())
C:\Users\tateno\AppData\Local\conda\conda\envs\py35\lib\site-packages\ipykernel_launcher.py:13: FutureWarning: convert_objects is deprecated.  Use the data-type specific converters pd.to_datetime, pd.to_timedelta and pd.to_numeric.
  del sys.path[0]

名義尺度を数値に置き換える。¶

In [14]:
def handle_non_numerical_data(df):
    columns = df.columns.values

    for column in columns:
        text_digit_vals = {}
        def convert_to_int(val):
            return text_digit_vals[val]

        if df[column].dtype != np.int64 and df[column].dtype != np.float64:
            column_contents = df[column].values.tolist()
            unique_elements = set(column_contents)
            x = 0
            for unique in unique_elements:
                if unique not in text_digit_vals:
                    text_digit_vals[unique] = x
                    x+=1

            df[column] = list(map(convert_to_int, df[column]))

    return df

df = handle_non_numerical_data(df)
In [15]:
X = np.array(df.drop(['survived'], 1).astype(float))
X
Out[15]:
array([[   1.    ,    1.    ,   29.    , ...,    3.    ,    1.    ,  166.    ],
       [   1.    ,    0.    ,    0.9167, ...,    3.    ,   22.    ,  215.    ],
       [   1.    ,    1.    ,    2.    , ...,    3.    ,    0.    ,  215.    ],
       ..., 
       [   3.    ,    0.    ,   26.5   , ...,    1.    ,    0.    ,    0.    ],
       [   3.    ,    0.    ,   27.    , ...,    1.    ,    0.    ,    0.    ],
       [   3.    ,    0.    ,   29.    , ...,    3.    ,    0.    ,    0.    ]])
In [16]:
from sklearn.cluster import DBSCAN
import csv
#import codecs
writer = pd.ExcelWriter('DBSCAN.xlsx')
trial_no = 0
with open('DBSCAN_summary.csv', 'w', newline='') as csv_fd:
    csv_writer = csv.writer(csv_fd)
    csv_writer.writerow(['eps', 'minPts', 'label count', 'unclustered', 'cluster 1', 'cluster 2', '...'])
    ''' 1. 密度を隣接ノードまでの距離(eps)で表現する '''
    #for eps in range(100, 3000, 100):        # 群番号1に最大数の群が割り当てられるようだ。
    #for eps in [10, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 100, 1000]:
    for eps in range(1, 100):

        ''' 2. minPts個以下しか集まらない群は、ノイズとして数えない '''
        #for minPts in range(10, 200, 10):    # minPts個以下しか集まらない群は、ノイズとして数えない。
        for minPts in [10, 100, 10]:        # 群番号は-1で表示される。

            dbscan = DBSCAN(eps=eps,min_samples=minPts).fit(X)
            y_dbscan = dbscan.labels_

            """ 結果を表示 """
            labels = dbscan.labels_
            #for i in range(len(labels)):
            #    if labels[i] != -1:
            #        print(labels[i], X[i])
            df1 = df0     # df1: 書き出し用のデータフレーム
            if 2< len(set(labels)) < 20:        # 群数が3以上20未満の場合に書き出すようにしている。その場合は下に出力する。
                                                            # 群数が2の場合は、未分類と分類0の2群なので書き出さない
                df1['minPts={}'.format(minPts)] = labels
                cluster_count_dict = dict()
                for label in labels:
                    cluster_count_dict[label] = cluster_count_dict.get(label, 0) + 1
                trial_no += 1
                #print(cluster_count_dict)
                print('{}: eps = {:.1f}, minPts = {}, 異なり数 = {}'.format(trial_no, eps, minPts, len(set(labels))))
                count_list = [x[1] for x in sorted(cluster_count_dict.items(), key = lambda x: x[0])]
                csv_writer.writerow([eps, minPts, len(set(labels))] +count_list)
                print(repr([eps, minPts, len(set(labels))] +count_list))
                
                #print('  {}'.format(sorted(cluster_count_dict.items(), key = lambda x: x[0])))
                #cluster_count_list = sorted(cluster_count_dict.items(), key=lambda x: x[1], reverse=True)
                #print(cluster_count_list)
                df1.to_excel(writer,'eps={}'.format(eps))
               # cluster_count_dictをリストでシートに書き出す
        #df1.to_excel(writer,'eps={}'.format(eps))
    writer.save()
1: eps = 13.0, minPts = 10, 異なり数 = 3
[13, 10, 3, 1289, 10, 10]
2: eps = 13.0, minPts = 10, 異なり数 = 3
[13, 10, 3, 1289, 10, 10]
3: eps = 14.0, minPts = 10, 異なり数 = 6
[14, 10, 6, 1258, 11, 10, 10, 10, 10]
4: eps = 14.0, minPts = 10, 異なり数 = 6
[14, 10, 6, 1258, 11, 10, 10, 10, 10]
5: eps = 15.0, minPts = 10, 異なり数 = 9
[15, 10, 9, 1221, 12, 11, 10, 13, 11, 11, 10, 10]
6: eps = 15.0, minPts = 10, 異なり数 = 9
[15, 10, 9, 1221, 12, 11, 10, 13, 11, 11, 10, 10]
7: eps = 16.0, minPts = 10, 異なり数 = 14
[16, 10, 14, 1147, 20, 18, 11, 10, 9, 14, 13, 12, 12, 10, 11, 11, 11]
8: eps = 16.0, minPts = 10, 異なり数 = 14
[16, 10, 14, 1147, 20, 18, 11, 10, 9, 14, 13, 12, 12, 10, 11, 11, 11]
9: eps = 17.0, minPts = 10, 異なり数 = 14
[17, 10, 14, 1110, 20, 29, 23, 21, 12, 13, 9, 13, 16, 8, 10, 14, 11]
10: eps = 17.0, minPts = 10, 異なり数 = 14
[17, 10, 14, 1110, 20, 29, 23, 21, 12, 13, 9, 13, 16, 8, 10, 14, 11]
11: eps = 18.0, minPts = 10, 異なり数 = 15
[18, 10, 15, 1020, 30, 19, 65, 22, 39, 25, 12, 10, 5, 9, 8, 16, 18, 11]
12: eps = 18.0, minPts = 10, 異なり数 = 15
[18, 10, 15, 1020, 30, 19, 65, 22, 39, 25, 12, 10, 5, 9, 8, 16, 18, 11]
13: eps = 19.0, minPts = 10, 異なり数 = 15
[19, 10, 15, 978, 17, 33, 44, 69, 36, 25, 23, 37, 13, 1, 7, 5, 11, 10]
14: eps = 19.0, minPts = 10, 異なり数 = 15
[19, 10, 15, 978, 17, 33, 44, 69, 36, 25, 23, 37, 13, 1, 7, 5, 11, 10]
15: eps = 20.0, minPts = 10, 異なり数 = 14
[20, 10, 14, 907, 34, 51, 82, 50, 26, 45, 41, 27, 9, 7, 11, 11, 8]
16: eps = 20.0, minPts = 10, 異なり数 = 14
[20, 10, 14, 907, 34, 51, 82, 50, 26, 45, 41, 27, 9, 7, 11, 11, 8]
17: eps = 21.0, minPts = 10, 異なり数 = 12
[21, 10, 12, 876, 80, 54, 135, 48, 41, 29, 14, 6, 7, 8, 11]
18: eps = 21.0, minPts = 10, 異なり数 = 12
[21, 10, 12, 876, 80, 54, 135, 48, 41, 29, 14, 6, 7, 8, 11]
19: eps = 22.0, minPts = 10, 異なり数 = 8
[22, 10, 8, 848, 84, 226, 29, 98, 7, 6, 11]
20: eps = 22.0, minPts = 10, 異なり数 = 8
[22, 10, 8, 848, 84, 226, 29, 98, 7, 6, 11]
21: eps = 23.0, minPts = 10, 異なり数 = 5
[23, 10, 5, 818, 134, 235, 111, 11]
22: eps = 23.0, minPts = 10, 異なり数 = 5
[23, 10, 5, 818, 134, 235, 111, 11]
23: eps = 24.0, minPts = 10, 異なり数 = 3
[24, 10, 3, 807, 491, 11]
24: eps = 24.0, minPts = 10, 異なり数 = 3
[24, 10, 3, 807, 491, 11]
25: eps = 25.0, minPts = 10, 異なり数 = 3
[25, 10, 3, 801, 497, 11]
26: eps = 25.0, minPts = 10, 異なり数 = 3
[25, 10, 3, 801, 497, 11]
27: eps = 26.0, minPts = 10, 異なり数 = 3
[26, 10, 3, 795, 503, 11]
28: eps = 26.0, minPts = 10, 異なり数 = 3
[26, 10, 3, 795, 503, 11]
29: eps = 27.0, minPts = 10, 異なり数 = 3
[27, 10, 3, 790, 508, 11]
30: eps = 27.0, minPts = 10, 異なり数 = 3
[27, 10, 3, 790, 508, 11]
31: eps = 28.0, minPts = 10, 異なり数 = 3
[28, 10, 3, 785, 513, 11]
32: eps = 28.0, minPts = 10, 異なり数 = 3
[28, 10, 3, 785, 513, 11]
33: eps = 29.0, minPts = 10, 異なり数 = 4
[29, 10, 4, 770, 518, 10, 11]
34: eps = 29.0, minPts = 10, 異なり数 = 4
[29, 10, 4, 770, 518, 10, 11]
35: eps = 30.0, minPts = 10, 異なり数 = 4
[30, 10, 4, 763, 524, 11, 11]
36: eps = 30.0, minPts = 10, 異なり数 = 4
[30, 10, 4, 763, 524, 11, 11]
37: eps = 31.0, minPts = 10, 異なり数 = 4
[31, 10, 4, 754, 532, 12, 11]
38: eps = 31.0, minPts = 10, 異なり数 = 4
[31, 10, 4, 754, 532, 12, 11]
39: eps = 32.0, minPts = 10, 異なり数 = 4
[32, 10, 4, 751, 535, 12, 11]
40: eps = 32.0, minPts = 10, 異なり数 = 4
[32, 10, 4, 751, 535, 12, 11]
41: eps = 33.0, minPts = 10, 異なり数 = 5
[33, 10, 5, 737, 539, 12, 10, 11]
42: eps = 33.0, minPts = 10, 異なり数 = 5
[33, 10, 5, 737, 539, 12, 10, 11]
43: eps = 34.0, minPts = 10, 異なり数 = 5
[34, 10, 5, 723, 542, 21, 12, 11]
44: eps = 34.0, minPts = 10, 異なり数 = 5
[34, 10, 5, 723, 542, 21, 12, 11]
45: eps = 35.0, minPts = 10, 異なり数 = 5
[35, 10, 5, 719, 544, 23, 12, 11]
46: eps = 35.0, minPts = 10, 異なり数 = 5
[35, 10, 5, 719, 544, 23, 12, 11]
47: eps = 36.0, minPts = 10, 異なり数 = 8
[36, 10, 8, 675, 551, 10, 13, 28, 10, 11, 11]
48: eps = 36.0, minPts = 10, 異なり数 = 8
[36, 10, 8, 675, 551, 10, 13, 28, 10, 11, 11]
49: eps = 37.0, minPts = 10, 異なり数 = 8
[37, 10, 8, 664, 553, 10, 15, 32, 11, 13, 11]
50: eps = 37.0, minPts = 10, 異なり数 = 8
[37, 10, 8, 664, 553, 10, 15, 32, 11, 13, 11]
51: eps = 38.0, minPts = 10, 異なり数 = 9
[38, 10, 9, 649, 557, 33, 10, 15, 11, 13, 10, 11]
52: eps = 38.0, minPts = 10, 異なり数 = 9
[38, 10, 9, 649, 557, 33, 10, 15, 11, 13, 10, 11]
53: eps = 39.0, minPts = 10, 異なり数 = 11
[39, 10, 11, 619, 561, 35, 10, 16, 13, 11, 13, 10, 10, 11]
54: eps = 39.0, minPts = 10, 異なり数 = 11
[39, 10, 11, 619, 561, 35, 10, 16, 13, 11, 13, 10, 10, 11]
55: eps = 40.0, minPts = 10, 異なり数 = 13
[40, 10, 13, 589, 563, 38, 11, 15, 16, 14, 10, 11, 12, 10, 9, 11]
56: eps = 40.0, minPts = 10, 異なり数 = 13
[40, 10, 13, 589, 563, 38, 11, 15, 16, 14, 10, 11, 12, 10, 9, 11]
57: eps = 41.0, minPts = 10, 異なり数 = 12
[41, 10, 12, 569, 567, 42, 19, 24, 15, 15, 10, 13, 11, 13, 11]
58: eps = 41.0, minPts = 10, 異なり数 = 12
[41, 10, 12, 569, 567, 42, 19, 24, 15, 15, 10, 13, 11, 13, 11]
59: eps = 42.0, minPts = 10, 異なり数 = 12
[42, 10, 12, 543, 578, 42, 20, 25, 15, 14, 10, 13, 24, 14, 11]
60: eps = 42.0, minPts = 10, 異なり数 = 12
[42, 10, 12, 543, 578, 42, 20, 25, 15, 14, 10, 13, 24, 14, 11]
61: eps = 43.0, minPts = 10, 異なり数 = 12
[43, 10, 12, 521, 581, 47, 24, 26, 15, 14, 19, 10, 17, 24, 11]
62: eps = 43.0, minPts = 10, 異なり数 = 12
[43, 10, 12, 521, 581, 47, 24, 26, 15, 14, 19, 10, 17, 24, 11]
63: eps = 44.0, minPts = 10, 異なり数 = 10
[44, 10, 10, 505, 626, 24, 47, 23, 16, 26, 14, 17, 11]
64: eps = 44.0, minPts = 10, 異なり数 = 10
[44, 10, 10, 505, 626, 24, 47, 23, 16, 26, 14, 17, 11]
65: eps = 45.0, minPts = 10, 異なり数 = 10
[45, 10, 10, 480, 631, 49, 50, 16, 28, 16, 17, 11, 11]
66: eps = 45.0, minPts = 10, 異なり数 = 10
[45, 10, 10, 480, 631, 49, 50, 16, 28, 16, 17, 11, 11]
67: eps = 46.0, minPts = 10, 異なり数 = 9
[46, 10, 9, 463, 635, 51, 83, 17, 28, 11, 10, 11]
68: eps = 46.0, minPts = 10, 異なり数 = 9
[46, 10, 9, 463, 635, 51, 83, 17, 28, 11, 10, 11]
69: eps = 47.0, minPts = 10, 異なり数 = 9
[47, 10, 9, 437, 697, 84, 18, 30, 12, 10, 10, 11]
70: eps = 47.0, minPts = 10, 異なり数 = 9
[47, 10, 9, 437, 697, 84, 18, 30, 12, 10, 10, 11]
71: eps = 48.0, minPts = 10, 異なり数 = 8
[48, 10, 8, 431, 710, 87, 18, 30, 12, 10, 11]
72: eps = 48.0, minPts = 10, 異なり数 = 8
[48, 10, 8, 431, 710, 87, 18, 30, 12, 10, 11]
73: eps = 49.0, minPts = 10, 異なり数 = 8
[49, 10, 8, 413, 808, 18, 30, 10, 12, 7, 11]
74: eps = 49.0, minPts = 10, 異なり数 = 8
[49, 10, 8, 413, 808, 18, 30, 10, 12, 7, 11]
75: eps = 50.0, minPts = 10, 異なり数 = 7
[50, 10, 7, 384, 837, 18, 39, 10, 9, 12]
76: eps = 50.0, minPts = 10, 異なり数 = 7
[50, 10, 7, 384, 837, 18, 39, 10, 9, 12]
77: eps = 51.0, minPts = 10, 異なり数 = 7
[51, 10, 7, 368, 852, 40, 18, 10, 9, 12]
78: eps = 51.0, minPts = 10, 異なり数 = 7
[51, 10, 7, 368, 852, 40, 18, 10, 9, 12]
79: eps = 52.0, minPts = 10, 異なり数 = 6
[52, 10, 6, 361, 898, 19, 10, 10, 11]
80: eps = 52.0, minPts = 10, 異なり数 = 6
[52, 10, 6, 361, 898, 19, 10, 10, 11]
81: eps = 53.0, minPts = 10, 異なり数 = 6
[53, 10, 6, 350, 904, 30, 8, 10, 7]
82: eps = 53.0, minPts = 10, 異なり数 = 6
[53, 10, 6, 350, 904, 30, 8, 10, 7]
83: eps = 54.0, minPts = 10, 異なり数 = 7
[54, 10, 7, 331, 910, 32, 8, 11, 7, 10]
84: eps = 54.0, minPts = 10, 異なり数 = 7
[54, 10, 7, 331, 910, 32, 8, 11, 7, 10]
85: eps = 55.0, minPts = 10, 異なり数 = 7
[55, 10, 7, 326, 912, 32, 7, 11, 7, 14]
86: eps = 55.0, minPts = 10, 異なり数 = 7
[55, 10, 7, 326, 912, 32, 7, 11, 7, 14]
87: eps = 56.0, minPts = 10, 異なり数 = 4
[56, 10, 4, 319, 944, 32, 14]
88: eps = 56.0, minPts = 10, 異なり数 = 4
[56, 10, 4, 319, 944, 32, 14]
89: eps = 57.0, minPts = 10, 異なり数 = 4
[57, 10, 4, 309, 951, 31, 18]
90: eps = 57.0, minPts = 10, 異なり数 = 4
[57, 10, 4, 309, 951, 31, 18]
91: eps = 58.0, minPts = 10, 異なり数 = 4
[58, 10, 4, 302, 957, 32, 18]
92: eps = 58.0, minPts = 10, 異なり数 = 4
[58, 10, 4, 302, 957, 32, 18]
93: eps = 59.0, minPts = 10, 異なり数 = 3
[59, 10, 3, 298, 993, 18]
94: eps = 59.0, minPts = 10, 異なり数 = 3
[59, 10, 3, 298, 993, 18]
95: eps = 60.0, minPts = 10, 異なり数 = 3
[60, 10, 3, 293, 997, 19]
96: eps = 60.0, minPts = 10, 異なり数 = 3
[60, 10, 3, 293, 997, 19]
97: eps = 61.0, minPts = 10, 異なり数 = 3
[61, 10, 3, 287, 1002, 20]
98: eps = 61.0, minPts = 10, 異なり数 = 3
[61, 10, 3, 287, 1002, 20]
99: eps = 62.0, minPts = 10, 異なり数 = 4
[62, 10, 4, 271, 14, 1004, 20]
100: eps = 62.0, minPts = 10, 異なり数 = 4
[62, 10, 4, 271, 14, 1004, 20]
101: eps = 63.0, minPts = 10, 異なり数 = 4
[63, 10, 4, 262, 14, 1012, 21]
102: eps = 63.0, minPts = 10, 異なり数 = 4
[63, 10, 4, 262, 14, 1012, 21]
103: eps = 64.0, minPts = 10, 異なり数 = 3
[64, 10, 3, 251, 16, 1042]
104: eps = 64.0, minPts = 10, 異なり数 = 3
[64, 10, 3, 251, 16, 1042]
105: eps = 65.0, minPts = 10, 異なり数 = 3
[65, 10, 3, 249, 16, 1044]
106: eps = 65.0, minPts = 10, 異なり数 = 3
[65, 10, 3, 249, 16, 1044]
107: eps = 66.0, minPts = 10, 異なり数 = 3
[66, 10, 3, 242, 16, 1051]
108: eps = 66.0, minPts = 10, 異なり数 = 3
[66, 10, 3, 242, 16, 1051]
109: eps = 67.0, minPts = 10, 異なり数 = 3
[67, 10, 3, 237, 17, 1055]
110: eps = 67.0, minPts = 10, 異なり数 = 3
[67, 10, 3, 237, 17, 1055]
111: eps = 70.0, minPts = 100, 異なり数 = 3
[70, 100, 3, 1012, 197, 100]
112: eps = 71.0, minPts = 100, 異なり数 = 3
[71, 100, 3, 1005, 200, 104]
113: eps = 72.0, minPts = 100, 異なり数 = 3
[72, 100, 3, 999, 202, 108]
114: eps = 73.0, minPts = 100, 異なり数 = 3
[73, 100, 3, 991, 203, 115]
115: eps = 74.0, minPts = 100, 異なり数 = 3
[74, 100, 3, 985, 206, 118]
116: eps = 75.0, minPts = 100, 異なり数 = 3
[75, 100, 3, 970, 209, 130]
117: eps = 76.0, minPts = 100, 異なり数 = 3
[76, 100, 3, 957, 220, 132]
118: eps = 77.0, minPts = 100, 異なり数 = 3
[77, 100, 3, 953, 220, 136]
119: eps = 78.0, minPts = 100, 異なり数 = 3
[78, 100, 3, 902, 266, 141]
120: eps = 79.0, minPts = 100, 異なり数 = 3
[79, 100, 3, 901, 266, 142]
121: eps = 80.0, minPts = 100, 異なり数 = 3
[80, 100, 3, 860, 266, 183]
122: eps = 81.0, minPts = 100, 異なり数 = 3
[81, 100, 3, 853, 270, 186]
123: eps = 82.0, minPts = 100, 異なり数 = 3
[82, 100, 3, 840, 282, 187]
124: eps = 83.0, minPts = 100, 異なり数 = 3
[83, 100, 3, 824, 291, 194]
125: eps = 84.0, minPts = 100, 異なり数 = 5
[84, 100, 5, 656, 326, 54, 196, 77]
126: eps = 85.0, minPts = 100, 異なり数 = 4
[85, 100, 4, 650, 386, 196, 77]
127: eps = 86.0, minPts = 100, 異なり数 = 3
[86, 100, 3, 630, 470, 209]
128: eps = 87.0, minPts = 100, 異なり数 = 3
[87, 100, 3, 628, 472, 209]
129: eps = 88.0, minPts = 100, 異なり数 = 3
[88, 100, 3, 627, 473, 209]
130: eps = 89.0, minPts = 100, 異なり数 = 3
[89, 100, 3, 604, 491, 214]
131: eps = 94.0, minPts = 10, 異なり数 = 3
[94, 10, 3, 97, 1206, 6]
132: eps = 94.0, minPts = 10, 異なり数 = 3
[94, 10, 3, 97, 1206, 6]
133: eps = 95.0, minPts = 10, 異なり数 = 3
[95, 10, 3, 92, 1209, 8]
134: eps = 95.0, minPts = 10, 異なり数 = 3
[95, 10, 3, 92, 1209, 8]
135: eps = 96.0, minPts = 10, 異なり数 = 3
[96, 10, 3, 85, 1215, 9]
136: eps = 96.0, minPts = 10, 異なり数 = 3
[96, 10, 3, 85, 1215, 9]

Hierarchical Clustering¶

In [17]:
len(X)
Out[17]:
1309

sklearn.cluster.AgglomerativeClustering — scikit-learn 0.19.0 documentation

affinity : string or callable, default: “euclidean” Metric used to compute the linkage. Can be “euclidean”, “l1”, “l2”, “manhattan”, “cosine”, or ‘precomputed’. If linkage is “ward”, only “euclidean” is accepted.

linkage : {“ward”, “complete”, “average”}, optional, default: “ward” Which linkage criterion to use. The linkage criterion determines which distance to use between sets of observation. The algorithm will merge the pairs of cluster that minimize this criterion. ward minimizes the variance of the clusters being merged. average uses the average of the distances of each observation of the two sets. complete or maximum linkage uses the maximum distances between all observations of the two sets.

In [39]:
from sklearn.cluster import AgglomerativeClustering
import csv
import collections

writer = pd.ExcelWriter('AgglomerativeClustering.xlsx')
trial_no = 0
    
#from sklearn import cluster
# implementing agglomerative (bottom up) hierarchical clustering
# we're going to specify that we want 4 and 2 clusters, respectively
print("Dataset X")

affinity_list = ['euclidean', 'l1', 'l2', 'manhattan', 'cosine']
linkage_list = ['ward', 'complete', 'average']
for affinity in affinity_list:
    for linkage in linkage_list:
        if affinity == 'euclidean':
            if linkage != 'ward':
                continue
        if linkage == 'ward':
            if affinity != 'euclidean':
                continue
        print('affinity = {}, linkage = {}'.format(affinity, linkage))
        with open('AgglomerativeClustering_summary_{}_{}.csv'.format(affinity, linkage), 'w', newline='') as csv_fd:
            csv_writer = csv.writer(csv_fd)
            csv_writer.writerow(['n_clusters', 'cluster 1', 'cluster 2', '...'])
            for n in range(20, 1, -1):
                df1 = df0     # df1: 書き出し用のデータフレーム
                labels = AgglomerativeClustering(n_clusters=n, affinity=affinity, 
                                                              linkage=linkage).fit_predict(X)
                df1['n={}'.format(n)] = labels
                #print(df1['n={}'.format(n)])
                #df1.to_excel(writer,'{}_{}'.format(affinity, linkage))   # シート名
                print(len(labels))
                print('n_clusters: {}'.format(n))
                print(*["  Cluster "+str(i)+": "+ str(sum(labels==i)) for i in range(n)], sep='\n')

                # サマリー情報
                trial_no += 1
                count_list  = []
                for i in range(n):
                    count_list.append(sum(labels==i))
                csv_writer.writerow([n] +count_list)
                
            df1.to_excel(writer,'{}_{}'.format(affinity, linkage))   # シート名
writer.save()
Dataset X
affinity = euclidean, linkage = ward
1309
n_clusters: 20
  Cluster 0: 164
  Cluster 1: 60
  Cluster 2: 152
  Cluster 3: 37
  Cluster 4: 20
  Cluster 5: 84
  Cluster 6: 64
  Cluster 7: 66
  Cluster 8: 118
  Cluster 9: 42
  Cluster 10: 58
  Cluster 11: 57
  Cluster 12: 76
  Cluster 13: 28
  Cluster 14: 39
  Cluster 15: 58
  Cluster 16: 98
  Cluster 17: 29
  Cluster 18: 22
  Cluster 19: 37
1309
n_clusters: 19
  Cluster 0: 94
  Cluster 1: 60
  Cluster 2: 164
  Cluster 3: 37
  Cluster 4: 20
  Cluster 5: 152
  Cluster 6: 64
  Cluster 7: 66
  Cluster 8: 118
  Cluster 9: 42
  Cluster 10: 58
  Cluster 11: 84
  Cluster 12: 76
  Cluster 13: 28
  Cluster 14: 39
  Cluster 15: 58
  Cluster 16: 98
  Cluster 17: 29
  Cluster 18: 22
1309
n_clusters: 18
  Cluster 0: 64
  Cluster 1: 94
  Cluster 2: 164
  Cluster 3: 37
  Cluster 4: 60
  Cluster 5: 152
  Cluster 6: 64
  Cluster 7: 66
  Cluster 8: 118
  Cluster 9: 20
  Cluster 10: 58
  Cluster 11: 84
  Cluster 12: 76
  Cluster 13: 28
  Cluster 14: 39
  Cluster 15: 58
  Cluster 16: 98
  Cluster 17: 29
1309
n_clusters: 17
  Cluster 0: 95
  Cluster 1: 64
  Cluster 2: 164
  Cluster 3: 94
  Cluster 4: 60
  Cluster 5: 152
  Cluster 6: 64
  Cluster 7: 37
  Cluster 8: 118
  Cluster 9: 20
  Cluster 10: 58
  Cluster 11: 84
  Cluster 12: 76
  Cluster 13: 28
  Cluster 14: 39
  Cluster 15: 58
  Cluster 16: 98
1309
n_clusters: 16
  Cluster 0: 101
  Cluster 1: 95
  Cluster 2: 164
  Cluster 3: 94
  Cluster 4: 60
  Cluster 5: 152
  Cluster 6: 64
  Cluster 7: 98
  Cluster 8: 118
  Cluster 9: 20
  Cluster 10: 58
  Cluster 11: 84
  Cluster 12: 76
  Cluster 13: 28
  Cluster 14: 39
  Cluster 15: 58
1309
n_clusters: 15
  Cluster 0: 118
  Cluster 1: 101
  Cluster 2: 164
  Cluster 3: 94
  Cluster 4: 95
  Cluster 5: 152
  Cluster 6: 64
  Cluster 7: 98
  Cluster 8: 118
  Cluster 9: 20
  Cluster 10: 58
  Cluster 11: 84
  Cluster 12: 76
  Cluster 13: 28
  Cluster 14: 39
1309
n_clusters: 14
  Cluster 0: 103
  Cluster 1: 101
  Cluster 2: 118
  Cluster 3: 94
  Cluster 4: 95
  Cluster 5: 152
  Cluster 6: 164
  Cluster 7: 98
  Cluster 8: 118
  Cluster 9: 20
  Cluster 10: 58
  Cluster 11: 84
  Cluster 12: 76
  Cluster 13: 28
1309
n_clusters: 13
  Cluster 0: 86
  Cluster 1: 103
  Cluster 2: 118
  Cluster 3: 94
  Cluster 4: 101
  Cluster 5: 152
  Cluster 6: 164
  Cluster 7: 98
  Cluster 8: 118
  Cluster 9: 20
  Cluster 10: 95
  Cluster 11: 84
  Cluster 12: 76
1309
n_clusters: 12
  Cluster 0: 174
  Cluster 1: 86
  Cluster 2: 118
  Cluster 3: 103
  Cluster 4: 101
  Cluster 5: 152
  Cluster 6: 164
  Cluster 7: 94
  Cluster 8: 118
  Cluster 9: 20
  Cluster 10: 95
  Cluster 11: 84
1309
n_clusters: 11
  Cluster 0: 187
  Cluster 1: 174
  Cluster 2: 118
  Cluster 3: 86
  Cluster 4: 101
  Cluster 5: 152
  Cluster 6: 164
  Cluster 7: 94
  Cluster 8: 118
  Cluster 9: 20
  Cluster 10: 95
1309
n_clusters: 10
  Cluster 0: 187
  Cluster 1: 187
  Cluster 2: 118
  Cluster 3: 174
  Cluster 4: 95
  Cluster 5: 152
  Cluster 6: 164
  Cluster 7: 94
  Cluster 8: 118
  Cluster 9: 20
1309
n_clusters: 9
  Cluster 0: 115
  Cluster 1: 187
  Cluster 2: 118
  Cluster 3: 174
  Cluster 4: 187
  Cluster 5: 152
  Cluster 6: 164
  Cluster 7: 94
  Cluster 8: 118
1309
n_clusters: 8
  Cluster 0: 236
  Cluster 1: 187
  Cluster 2: 115
  Cluster 3: 174
  Cluster 4: 187
  Cluster 5: 152
  Cluster 6: 164
  Cluster 7: 94
1309
n_clusters: 7
  Cluster 0: 209
  Cluster 1: 187
  Cluster 2: 236
  Cluster 3: 174
  Cluster 4: 187
  Cluster 5: 152
  Cluster 6: 164
1309
n_clusters: 6
  Cluster 0: 338
  Cluster 1: 209
  Cluster 2: 236
  Cluster 3: 187
  Cluster 4: 187
  Cluster 5: 152
1309
n_clusters: 5
  Cluster 0: 361
  Cluster 1: 338
  Cluster 2: 236
  Cluster 3: 187
  Cluster 4: 187
1309
n_clusters: 4
  Cluster 0: 423
  Cluster 1: 338
  Cluster 2: 361
  Cluster 3: 187
1309
n_clusters: 3
  Cluster 0: 525
  Cluster 1: 423
  Cluster 2: 361
1309
n_clusters: 2
  Cluster 0: 784
  Cluster 1: 525
affinity = l1, linkage = complete
1309
n_clusters: 20
  Cluster 0: 133
  Cluster 1: 161
  Cluster 2: 40
  Cluster 3: 215
  Cluster 4: 13
  Cluster 5: 119
  Cluster 6: 80
  Cluster 7: 4
  Cluster 8: 24
  Cluster 9: 98
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 18
  Cluster 14: 18
  Cluster 15: 24
  Cluster 16: 42
  Cluster 17: 18
  Cluster 18: 17
  Cluster 19: 10
1309
n_clusters: 19
  Cluster 0: 28
  Cluster 1: 161
  Cluster 2: 133
  Cluster 3: 215
  Cluster 4: 13
  Cluster 5: 119
  Cluster 6: 40
  Cluster 7: 4
  Cluster 8: 24
  Cluster 9: 98
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
  Cluster 14: 18
  Cluster 15: 24
  Cluster 16: 42
  Cluster 17: 18
  Cluster 18: 17
1309
n_clusters: 18
  Cluster 0: 41
  Cluster 1: 28
  Cluster 2: 133
  Cluster 3: 161
  Cluster 4: 13
  Cluster 5: 119
  Cluster 6: 40
  Cluster 7: 4
  Cluster 8: 215
  Cluster 9: 98
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
  Cluster 14: 18
  Cluster 15: 24
  Cluster 16: 42
  Cluster 17: 18
1309
n_clusters: 17
  Cluster 0: 116
  Cluster 1: 41
  Cluster 2: 133
  Cluster 3: 161
  Cluster 4: 28
  Cluster 5: 119
  Cluster 6: 40
  Cluster 7: 4
  Cluster 8: 215
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
  Cluster 14: 18
  Cluster 15: 24
  Cluster 16: 42
1309
n_clusters: 16
  Cluster 0: 82
  Cluster 1: 41
  Cluster 2: 116
  Cluster 3: 161
  Cluster 4: 28
  Cluster 5: 119
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 215
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
  Cluster 14: 18
  Cluster 15: 24
1309
n_clusters: 15
  Cluster 0: 239
  Cluster 1: 82
  Cluster 2: 116
  Cluster 3: 41
  Cluster 4: 28
  Cluster 5: 119
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
  Cluster 14: 18
1309
n_clusters: 14
  Cluster 0: 100
  Cluster 1: 239
  Cluster 2: 116
  Cluster 3: 41
  Cluster 4: 28
  Cluster 5: 119
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
1309
n_clusters: 13
  Cluster 0: 108
  Cluster 1: 100
  Cluster 2: 116
  Cluster 3: 41
  Cluster 4: 239
  Cluster 5: 119
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
1309
n_clusters: 12
  Cluster 0: 235
  Cluster 1: 100
  Cluster 2: 108
  Cluster 3: 41
  Cluster 4: 239
  Cluster 5: 216
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
1309
n_clusters: 11
  Cluster 0: 232
  Cluster 1: 100
  Cluster 2: 235
  Cluster 3: 41
  Cluster 4: 239
  Cluster 5: 108
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
  Cluster 10: 43
1309
n_clusters: 10
  Cluster 0: 176
  Cluster 1: 100
  Cluster 2: 232
  Cluster 3: 41
  Cluster 4: 239
  Cluster 5: 108
  Cluster 6: 235
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
1309
n_clusters: 9
  Cluster 0: 174
  Cluster 1: 176
  Cluster 2: 232
  Cluster 3: 100
  Cluster 4: 239
  Cluster 5: 108
  Cluster 6: 235
  Cluster 7: 4
  Cluster 8: 41
1309
n_clusters: 8
  Cluster 0: 332
  Cluster 1: 176
  Cluster 2: 174
  Cluster 3: 41
  Cluster 4: 239
  Cluster 5: 108
  Cluster 6: 235
  Cluster 7: 4
1309
n_clusters: 7
  Cluster 0: 280
  Cluster 1: 332
  Cluster 2: 174
  Cluster 3: 4
  Cluster 4: 176
  Cluster 5: 108
  Cluster 6: 235
1309
n_clusters: 6
  Cluster 0: 515
  Cluster 1: 332
  Cluster 2: 174
  Cluster 3: 4
  Cluster 4: 176
  Cluster 5: 108
1309
n_clusters: 5
  Cluster 0: 282
  Cluster 1: 332
  Cluster 2: 515
  Cluster 3: 4
  Cluster 4: 176
1309
n_clusters: 4
  Cluster 0: 691
  Cluster 1: 332
  Cluster 2: 282
  Cluster 3: 4
1309
n_clusters: 3
  Cluster 0: 336
  Cluster 1: 691
  Cluster 2: 282
1309
n_clusters: 2
  Cluster 0: 973
  Cluster 1: 336
affinity = l1, linkage = average
1309
n_clusters: 20
  Cluster 0: 34
  Cluster 1: 159
  Cluster 2: 21
  Cluster 3: 282
  Cluster 4: 9
  Cluster 5: 4
  Cluster 6: 16
  Cluster 7: 13
  Cluster 8: 63
  Cluster 9: 16
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 75
  Cluster 14: 1
  Cluster 15: 215
  Cluster 16: 11
  Cluster 17: 2
  Cluster 18: 54
  Cluster 19: 276
1309
n_clusters: 19
  Cluster 0: 79
  Cluster 1: 34
  Cluster 2: 21
  Cluster 3: 159
  Cluster 4: 9
  Cluster 5: 4
  Cluster 6: 16
  Cluster 7: 13
  Cluster 8: 282
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 75
  Cluster 14: 1
  Cluster 15: 215
  Cluster 16: 11
  Cluster 17: 2
  Cluster 18: 54
1309
n_clusters: 18
  Cluster 0: 129
  Cluster 1: 34
  Cluster 2: 79
  Cluster 3: 159
  Cluster 4: 9
  Cluster 5: 4
  Cluster 6: 21
  Cluster 7: 13
  Cluster 8: 282
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 16
  Cluster 14: 1
  Cluster 15: 215
  Cluster 16: 11
  Cluster 17: 2
1309
n_clusters: 17
  Cluster 0: 238
  Cluster 1: 34
  Cluster 2: 129
  Cluster 3: 282
  Cluster 4: 9
  Cluster 5: 4
  Cluster 6: 21
  Cluster 7: 13
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 16
  Cluster 14: 1
  Cluster 15: 215
  Cluster 16: 11
1309
n_clusters: 16
  Cluster 0: 20
  Cluster 1: 238
  Cluster 2: 129
  Cluster 3: 282
  Cluster 4: 34
  Cluster 5: 4
  Cluster 6: 21
  Cluster 7: 13
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 16
  Cluster 14: 1
  Cluster 15: 215
1309
n_clusters: 15
  Cluster 0: 411
  Cluster 1: 238
  Cluster 2: 20
  Cluster 3: 13
  Cluster 4: 34
  Cluster 5: 4
  Cluster 6: 21
  Cluster 7: 215
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 16
  Cluster 14: 1
1309
n_clusters: 14
  Cluster 0: 4
  Cluster 1: 238
  Cluster 2: 411
  Cluster 3: 13
  Cluster 4: 34
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 215
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 4
  Cluster 12: 7
  Cluster 13: 16
1309
n_clusters: 13
  Cluster 0: 50
  Cluster 1: 4
  Cluster 2: 411
  Cluster 3: 13
  Cluster 4: 238
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 215
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 4
  Cluster 12: 7
1309
n_clusters: 12
  Cluster 0: 418
  Cluster 1: 4
  Cluster 2: 50
  Cluster 3: 13
  Cluster 4: 238
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 215
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 4
1309
n_clusters: 11
  Cluster 0: 17
  Cluster 1: 418
  Cluster 2: 50
  Cluster 3: 4
  Cluster 4: 238
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 215
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
1309
n_clusters: 10
  Cluster 0: 263
  Cluster 1: 17
  Cluster 2: 50
  Cluster 3: 418
  Cluster 4: 238
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 4
  Cluster 8: 2
  Cluster 9: 276
1309
n_clusters: 9
  Cluster 0: 514
  Cluster 1: 263
  Cluster 2: 50
  Cluster 3: 418
  Cluster 4: 17
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 4
  Cluster 8: 2
1309
n_clusters: 8
  Cluster 0: 52
  Cluster 1: 263
  Cluster 2: 514
  Cluster 3: 418
  Cluster 4: 17
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 4
1309
n_clusters: 7
  Cluster 0: 681
  Cluster 1: 52
  Cluster 2: 514
  Cluster 3: 4
  Cluster 4: 17
  Cluster 5: 20
  Cluster 6: 21
1309
n_clusters: 6
  Cluster 0: 38
  Cluster 1: 681
  Cluster 2: 514
  Cluster 3: 4
  Cluster 4: 52
  Cluster 5: 20
1309
n_clusters: 5
  Cluster 0: 534
  Cluster 1: 681
  Cluster 2: 38
  Cluster 3: 4
  Cluster 4: 52
1309
n_clusters: 4
  Cluster 0: 719
  Cluster 1: 52
  Cluster 2: 534
  Cluster 3: 4
1309
n_clusters: 3
  Cluster 0: 771
  Cluster 1: 4
  Cluster 2: 534
1309
n_clusters: 2
  Cluster 0: 1305
  Cluster 1: 4
affinity = l2, linkage = complete
1309
n_clusters: 20
  Cluster 0: 149
  Cluster 1: 129
  Cluster 2: 65
  Cluster 3: 82
  Cluster 4: 50
  Cluster 5: 119
  Cluster 6: 42
  Cluster 7: 17
  Cluster 8: 172
  Cluster 9: 19
  Cluster 10: 19
  Cluster 11: 19
  Cluster 12: 145
  Cluster 13: 3
  Cluster 14: 1
  Cluster 15: 7
  Cluster 16: 161
  Cluster 17: 35
  Cluster 18: 8
  Cluster 19: 67
1309
n_clusters: 19
  Cluster 0: 84
  Cluster 1: 129
  Cluster 2: 149
  Cluster 3: 82
  Cluster 4: 50
  Cluster 5: 119
  Cluster 6: 42
  Cluster 7: 17
  Cluster 8: 172
  Cluster 9: 67
  Cluster 10: 19
  Cluster 11: 19
  Cluster 12: 145
  Cluster 13: 3
  Cluster 14: 1
  Cluster 15: 7
  Cluster 16: 161
  Cluster 17: 35
  Cluster 18: 8
1309
n_clusters: 18
  Cluster 0: 90
  Cluster 1: 84
  Cluster 2: 149
  Cluster 3: 129
  Cluster 4: 50
  Cluster 5: 119
  Cluster 6: 42
  Cluster 7: 17
  Cluster 8: 172
  Cluster 9: 67
  Cluster 10: 19
  Cluster 11: 19
  Cluster 12: 145
  Cluster 13: 3
  Cluster 14: 1
  Cluster 15: 7
  Cluster 16: 161
  Cluster 17: 35
1309
n_clusters: 17
  Cluster 0: 102
  Cluster 1: 90
  Cluster 2: 149
  Cluster 3: 129
  Cluster 4: 84
  Cluster 5: 119
  Cluster 6: 42
  Cluster 7: 17
  Cluster 8: 172
  Cluster 9: 50
  Cluster 10: 19
  Cluster 11: 19
  Cluster 12: 145
  Cluster 13: 3
  Cluster 14: 1
  Cluster 15: 7
  Cluster 16: 161
1309
n_clusters: 16
  Cluster 0: 168
  Cluster 1: 102
  Cluster 2: 149
  Cluster 3: 90
  Cluster 4: 84
  Cluster 5: 119
  Cluster 6: 42
  Cluster 7: 129
  Cluster 8: 172
  Cluster 9: 50
  Cluster 10: 19
  Cluster 11: 19
  Cluster 12: 145
  Cluster 13: 3
  Cluster 14: 1
  Cluster 15: 17
1309
n_clusters: 15
  Cluster 0: 136
  Cluster 1: 102
  Cluster 2: 168
  Cluster 3: 90
  Cluster 4: 84
  Cluster 5: 149
  Cluster 6: 42
  Cluster 7: 129
  Cluster 8: 172
  Cluster 9: 50
  Cluster 10: 19
  Cluster 11: 19
  Cluster 12: 145
  Cluster 13: 3
  Cluster 14: 1
1309
n_clusters: 14
  Cluster 0: 4
  Cluster 1: 102
  Cluster 2: 136
  Cluster 3: 90
  Cluster 4: 84
  Cluster 5: 149
  Cluster 6: 168
  Cluster 7: 129
  Cluster 8: 172
  Cluster 9: 50
  Cluster 10: 19
  Cluster 11: 19
  Cluster 12: 145
  Cluster 13: 42
1309
n_clusters: 13
  Cluster 0: 132
  Cluster 1: 4
  Cluster 2: 136
  Cluster 3: 102
  Cluster 4: 84
  Cluster 5: 149
  Cluster 6: 168
  Cluster 7: 129
  Cluster 8: 172
  Cluster 9: 50
  Cluster 10: 19
  Cluster 11: 19
  Cluster 12: 145
1309
n_clusters: 12
  Cluster 0: 274
  Cluster 1: 132
  Cluster 2: 136
  Cluster 3: 4
  Cluster 4: 84
  Cluster 5: 149
  Cluster 6: 168
  Cluster 7: 102
  Cluster 8: 172
  Cluster 9: 50
  Cluster 10: 19
  Cluster 11: 19
1309
n_clusters: 11
  Cluster 0: 191
  Cluster 1: 274
  Cluster 2: 136
  Cluster 3: 132
  Cluster 4: 84
  Cluster 5: 149
  Cluster 6: 168
  Cluster 7: 102
  Cluster 8: 4
  Cluster 9: 50
  Cluster 10: 19
1309
n_clusters: 10
  Cluster 0: 103
  Cluster 1: 191
  Cluster 2: 136
  Cluster 3: 132
  Cluster 4: 274
  Cluster 5: 149
  Cluster 6: 168
  Cluster 7: 102
  Cluster 8: 4
  Cluster 9: 50
1309
n_clusters: 9
  Cluster 0: 186
  Cluster 1: 191
  Cluster 2: 103
  Cluster 3: 132
  Cluster 4: 274
  Cluster 5: 149
  Cluster 6: 168
  Cluster 7: 102
  Cluster 8: 4
1309
n_clusters: 8
  Cluster 0: 406
  Cluster 1: 186
  Cluster 2: 103
  Cluster 3: 4
  Cluster 4: 191
  Cluster 5: 149
  Cluster 6: 168
  Cluster 7: 102
1309
n_clusters: 7
  Cluster 0: 293
  Cluster 1: 406
  Cluster 2: 103
  Cluster 3: 4
  Cluster 4: 186
  Cluster 5: 149
  Cluster 6: 168
1309
n_clusters: 6
  Cluster 0: 271
  Cluster 1: 406
  Cluster 2: 293
  Cluster 3: 4
  Cluster 4: 186
  Cluster 5: 149
1309
n_clusters: 5
  Cluster 0: 442
  Cluster 1: 406
  Cluster 2: 271
  Cluster 3: 4
  Cluster 4: 186
1309
n_clusters: 4
  Cluster 0: 677
  Cluster 1: 186
  Cluster 2: 442
  Cluster 3: 4
1309
n_clusters: 3
  Cluster 0: 190
  Cluster 1: 677
  Cluster 2: 442
1309
n_clusters: 2
  Cluster 0: 632
  Cluster 1: 677
affinity = l2, linkage = average
1309
n_clusters: 20
  Cluster 0: 16
  Cluster 1: 94
  Cluster 2: 19
  Cluster 3: 64
  Cluster 4: 78
  Cluster 5: 81
  Cluster 6: 21
  Cluster 7: 83
  Cluster 8: 169
  Cluster 9: 225
  Cluster 10: 3
  Cluster 11: 4
  Cluster 12: 26
  Cluster 13: 34
  Cluster 14: 7
  Cluster 15: 1
  Cluster 16: 7
  Cluster 17: 75
  Cluster 18: 148
  Cluster 19: 154
1309
n_clusters: 19
  Cluster 0: 99
  Cluster 1: 94
  Cluster 2: 16
  Cluster 3: 64
  Cluster 4: 225
  Cluster 5: 81
  Cluster 6: 19
  Cluster 7: 83
  Cluster 8: 169
  Cluster 9: 154
  Cluster 10: 3
  Cluster 11: 4
  Cluster 12: 26
  Cluster 13: 34
  Cluster 14: 7
  Cluster 15: 1
  Cluster 16: 7
  Cluster 17: 75
  Cluster 18: 148
1309
n_clusters: 18
  Cluster 0: 212
  Cluster 1: 99
  Cluster 2: 16
  Cluster 3: 94
  Cluster 4: 225
  Cluster 5: 81
  Cluster 6: 19
  Cluster 7: 83
  Cluster 8: 169
  Cluster 9: 154
  Cluster 10: 3
  Cluster 11: 4
  Cluster 12: 26
  Cluster 13: 34
  Cluster 14: 7
  Cluster 15: 1
  Cluster 16: 7
  Cluster 17: 75
1309
n_clusters: 17
  Cluster 0: 109
  Cluster 1: 99
  Cluster 2: 212
  Cluster 3: 94
  Cluster 4: 225
  Cluster 5: 81
  Cluster 6: 16
  Cluster 7: 83
  Cluster 8: 169
  Cluster 9: 154
  Cluster 10: 3
  Cluster 11: 4
  Cluster 12: 26
  Cluster 13: 19
  Cluster 14: 7
  Cluster 15: 1
  Cluster 16: 7
1309
n_clusters: 16
  Cluster 0: 232
  Cluster 1: 109
  Cluster 2: 212
  Cluster 3: 94
  Cluster 4: 99
  Cluster 5: 81
  Cluster 6: 16
  Cluster 7: 83
  Cluster 8: 169
  Cluster 9: 154
  Cluster 10: 3
  Cluster 11: 4
  Cluster 12: 26
  Cluster 13: 19
  Cluster 14: 7
  Cluster 15: 1
1309
n_clusters: 15
  Cluster 0: 177
  Cluster 1: 232
  Cluster 2: 212
  Cluster 3: 109
  Cluster 4: 99
  Cluster 5: 81
  Cluster 6: 16
  Cluster 7: 1
  Cluster 8: 169
  Cluster 9: 154
  Cluster 10: 3
  Cluster 11: 4
  Cluster 12: 26
  Cluster 13: 19
  Cluster 14: 7
1309
n_clusters: 14
  Cluster 0: 88
  Cluster 1: 232
  Cluster 2: 177
  Cluster 3: 109
  Cluster 4: 99
  Cluster 5: 212
  Cluster 6: 16
  Cluster 7: 1
  Cluster 8: 169
  Cluster 9: 154
  Cluster 10: 3
  Cluster 11: 4
  Cluster 12: 26
  Cluster 13: 19
1309
n_clusters: 13
  Cluster 0: 107
  Cluster 1: 232
  Cluster 2: 177
  Cluster 3: 109
  Cluster 4: 99
  Cluster 5: 212
  Cluster 6: 16
  Cluster 7: 1
  Cluster 8: 169
  Cluster 9: 154
  Cluster 10: 3
  Cluster 11: 4
  Cluster 12: 26
1309
n_clusters: 12
  Cluster 0: 135
  Cluster 1: 107
  Cluster 2: 177
  Cluster 3: 232
  Cluster 4: 99
  Cluster 5: 212
  Cluster 6: 16
  Cluster 7: 1
  Cluster 8: 169
  Cluster 9: 154
  Cluster 10: 3
  Cluster 11: 4
1309
n_clusters: 11
  Cluster 0: 444
  Cluster 1: 135
  Cluster 2: 177
  Cluster 3: 107
  Cluster 4: 99
  Cluster 5: 4
  Cluster 6: 16
  Cluster 7: 1
  Cluster 8: 169
  Cluster 9: 154
  Cluster 10: 3
1309
n_clusters: 10
  Cluster 0: 276
  Cluster 1: 135
  Cluster 2: 444
  Cluster 3: 107
  Cluster 4: 3
  Cluster 5: 4
  Cluster 6: 16
  Cluster 7: 1
  Cluster 8: 169
  Cluster 9: 154
1309
n_clusters: 9
  Cluster 0: 170
  Cluster 1: 135
  Cluster 2: 276
  Cluster 3: 107
  Cluster 4: 3
  Cluster 5: 4
  Cluster 6: 444
  Cluster 7: 1
  Cluster 8: 169
1309
n_clusters: 8
  Cluster 0: 339
  Cluster 1: 135
  Cluster 2: 276
  Cluster 3: 107
  Cluster 4: 3
  Cluster 5: 4
  Cluster 6: 444
  Cluster 7: 1
1309
n_clusters: 7
  Cluster 0: 551
  Cluster 1: 135
  Cluster 2: 339
  Cluster 3: 1
  Cluster 4: 3
  Cluster 5: 4
  Cluster 6: 276
1309
n_clusters: 6
  Cluster 0: 615
  Cluster 1: 135
  Cluster 2: 551
  Cluster 3: 1
  Cluster 4: 3
  Cluster 5: 4
1309
n_clusters: 5
  Cluster 0: 555
  Cluster 1: 135
  Cluster 2: 615
  Cluster 3: 1
  Cluster 4: 3
1309
n_clusters: 4
  Cluster 0: 690
  Cluster 1: 3
  Cluster 2: 615
  Cluster 3: 1
1309
n_clusters: 3
  Cluster 0: 4
  Cluster 1: 690
  Cluster 2: 615
1309
n_clusters: 2
  Cluster 0: 1305
  Cluster 1: 4
affinity = manhattan, linkage = complete
1309
n_clusters: 20
  Cluster 0: 133
  Cluster 1: 161
  Cluster 2: 40
  Cluster 3: 215
  Cluster 4: 13
  Cluster 5: 119
  Cluster 6: 80
  Cluster 7: 4
  Cluster 8: 24
  Cluster 9: 98
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 18
  Cluster 14: 18
  Cluster 15: 24
  Cluster 16: 42
  Cluster 17: 18
  Cluster 18: 17
  Cluster 19: 10
1309
n_clusters: 19
  Cluster 0: 28
  Cluster 1: 161
  Cluster 2: 133
  Cluster 3: 215
  Cluster 4: 13
  Cluster 5: 119
  Cluster 6: 40
  Cluster 7: 4
  Cluster 8: 24
  Cluster 9: 98
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
  Cluster 14: 18
  Cluster 15: 24
  Cluster 16: 42
  Cluster 17: 18
  Cluster 18: 17
1309
n_clusters: 18
  Cluster 0: 41
  Cluster 1: 28
  Cluster 2: 133
  Cluster 3: 161
  Cluster 4: 13
  Cluster 5: 119
  Cluster 6: 40
  Cluster 7: 4
  Cluster 8: 215
  Cluster 9: 98
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
  Cluster 14: 18
  Cluster 15: 24
  Cluster 16: 42
  Cluster 17: 18
1309
n_clusters: 17
  Cluster 0: 116
  Cluster 1: 41
  Cluster 2: 133
  Cluster 3: 161
  Cluster 4: 28
  Cluster 5: 119
  Cluster 6: 40
  Cluster 7: 4
  Cluster 8: 215
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
  Cluster 14: 18
  Cluster 15: 24
  Cluster 16: 42
1309
n_clusters: 16
  Cluster 0: 82
  Cluster 1: 41
  Cluster 2: 116
  Cluster 3: 161
  Cluster 4: 28
  Cluster 5: 119
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 215
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
  Cluster 14: 18
  Cluster 15: 24
1309
n_clusters: 15
  Cluster 0: 239
  Cluster 1: 82
  Cluster 2: 116
  Cluster 3: 41
  Cluster 4: 28
  Cluster 5: 119
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
  Cluster 14: 18
1309
n_clusters: 14
  Cluster 0: 100
  Cluster 1: 239
  Cluster 2: 116
  Cluster 3: 41
  Cluster 4: 28
  Cluster 5: 119
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
  Cluster 13: 80
1309
n_clusters: 13
  Cluster 0: 108
  Cluster 1: 100
  Cluster 2: 116
  Cluster 3: 41
  Cluster 4: 239
  Cluster 5: 119
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
  Cluster 12: 216
1309
n_clusters: 12
  Cluster 0: 235
  Cluster 1: 100
  Cluster 2: 108
  Cluster 3: 41
  Cluster 4: 239
  Cluster 5: 216
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
  Cluster 10: 43
  Cluster 11: 16
1309
n_clusters: 11
  Cluster 0: 232
  Cluster 1: 100
  Cluster 2: 235
  Cluster 3: 41
  Cluster 4: 239
  Cluster 5: 108
  Cluster 6: 133
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
  Cluster 10: 43
1309
n_clusters: 10
  Cluster 0: 176
  Cluster 1: 100
  Cluster 2: 232
  Cluster 3: 41
  Cluster 4: 239
  Cluster 5: 108
  Cluster 6: 235
  Cluster 7: 4
  Cluster 8: 161
  Cluster 9: 13
1309
n_clusters: 9
  Cluster 0: 174
  Cluster 1: 176
  Cluster 2: 232
  Cluster 3: 100
  Cluster 4: 239
  Cluster 5: 108
  Cluster 6: 235
  Cluster 7: 4
  Cluster 8: 41
1309
n_clusters: 8
  Cluster 0: 332
  Cluster 1: 176
  Cluster 2: 174
  Cluster 3: 41
  Cluster 4: 239
  Cluster 5: 108
  Cluster 6: 235
  Cluster 7: 4
1309
n_clusters: 7
  Cluster 0: 280
  Cluster 1: 332
  Cluster 2: 174
  Cluster 3: 4
  Cluster 4: 176
  Cluster 5: 108
  Cluster 6: 235
1309
n_clusters: 6
  Cluster 0: 515
  Cluster 1: 332
  Cluster 2: 174
  Cluster 3: 4
  Cluster 4: 176
  Cluster 5: 108
1309
n_clusters: 5
  Cluster 0: 282
  Cluster 1: 332
  Cluster 2: 515
  Cluster 3: 4
  Cluster 4: 176
1309
n_clusters: 4
  Cluster 0: 691
  Cluster 1: 332
  Cluster 2: 282
  Cluster 3: 4
1309
n_clusters: 3
  Cluster 0: 336
  Cluster 1: 691
  Cluster 2: 282
1309
n_clusters: 2
  Cluster 0: 973
  Cluster 1: 336
affinity = manhattan, linkage = average
1309
n_clusters: 20
  Cluster 0: 34
  Cluster 1: 159
  Cluster 2: 21
  Cluster 3: 282
  Cluster 4: 9
  Cluster 5: 4
  Cluster 6: 16
  Cluster 7: 13
  Cluster 8: 63
  Cluster 9: 16
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 75
  Cluster 14: 1
  Cluster 15: 215
  Cluster 16: 11
  Cluster 17: 2
  Cluster 18: 54
  Cluster 19: 276
1309
n_clusters: 19
  Cluster 0: 79
  Cluster 1: 34
  Cluster 2: 21
  Cluster 3: 159
  Cluster 4: 9
  Cluster 5: 4
  Cluster 6: 16
  Cluster 7: 13
  Cluster 8: 282
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 75
  Cluster 14: 1
  Cluster 15: 215
  Cluster 16: 11
  Cluster 17: 2
  Cluster 18: 54
1309
n_clusters: 18
  Cluster 0: 129
  Cluster 1: 34
  Cluster 2: 79
  Cluster 3: 159
  Cluster 4: 9
  Cluster 5: 4
  Cluster 6: 21
  Cluster 7: 13
  Cluster 8: 282
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 16
  Cluster 14: 1
  Cluster 15: 215
  Cluster 16: 11
  Cluster 17: 2
1309
n_clusters: 17
  Cluster 0: 238
  Cluster 1: 34
  Cluster 2: 129
  Cluster 3: 282
  Cluster 4: 9
  Cluster 5: 4
  Cluster 6: 21
  Cluster 7: 13
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 16
  Cluster 14: 1
  Cluster 15: 215
  Cluster 16: 11
1309
n_clusters: 16
  Cluster 0: 20
  Cluster 1: 238
  Cluster 2: 129
  Cluster 3: 282
  Cluster 4: 34
  Cluster 5: 4
  Cluster 6: 21
  Cluster 7: 13
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 16
  Cluster 14: 1
  Cluster 15: 215
1309
n_clusters: 15
  Cluster 0: 411
  Cluster 1: 238
  Cluster 2: 20
  Cluster 3: 13
  Cluster 4: 34
  Cluster 5: 4
  Cluster 6: 21
  Cluster 7: 215
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 3
  Cluster 12: 7
  Cluster 13: 16
  Cluster 14: 1
1309
n_clusters: 14
  Cluster 0: 4
  Cluster 1: 238
  Cluster 2: 411
  Cluster 3: 13
  Cluster 4: 34
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 215
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 4
  Cluster 12: 7
  Cluster 13: 16
1309
n_clusters: 13
  Cluster 0: 50
  Cluster 1: 4
  Cluster 2: 411
  Cluster 3: 13
  Cluster 4: 238
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 215
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 4
  Cluster 12: 7
1309
n_clusters: 12
  Cluster 0: 418
  Cluster 1: 4
  Cluster 2: 50
  Cluster 3: 13
  Cluster 4: 238
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 215
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
  Cluster 11: 4
1309
n_clusters: 11
  Cluster 0: 17
  Cluster 1: 418
  Cluster 2: 50
  Cluster 3: 4
  Cluster 4: 238
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 215
  Cluster 8: 2
  Cluster 9: 276
  Cluster 10: 48
1309
n_clusters: 10
  Cluster 0: 263
  Cluster 1: 17
  Cluster 2: 50
  Cluster 3: 418
  Cluster 4: 238
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 4
  Cluster 8: 2
  Cluster 9: 276
1309
n_clusters: 9
  Cluster 0: 514
  Cluster 1: 263
  Cluster 2: 50
  Cluster 3: 418
  Cluster 4: 17
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 4
  Cluster 8: 2
1309
n_clusters: 8
  Cluster 0: 52
  Cluster 1: 263
  Cluster 2: 514
  Cluster 3: 418
  Cluster 4: 17
  Cluster 5: 20
  Cluster 6: 21
  Cluster 7: 4
1309
n_clusters: 7
  Cluster 0: 681
  Cluster 1: 52
  Cluster 2: 514
  Cluster 3: 4
  Cluster 4: 17
  Cluster 5: 20
  Cluster 6: 21
1309
n_clusters: 6
  Cluster 0: 38
  Cluster 1: 681
  Cluster 2: 514
  Cluster 3: 4
  Cluster 4: 52
  Cluster 5: 20
1309
n_clusters: 5
  Cluster 0: 534
  Cluster 1: 681
  Cluster 2: 38
  Cluster 3: 4
  Cluster 4: 52
1309
n_clusters: 4
  Cluster 0: 719
  Cluster 1: 52
  Cluster 2: 534
  Cluster 3: 4
1309
n_clusters: 3
  Cluster 0: 771
  Cluster 1: 4
  Cluster 2: 534
1309
n_clusters: 2
  Cluster 0: 1305
  Cluster 1: 4
affinity = cosine, linkage = complete
1309
n_clusters: 20
  Cluster 0: 21
  Cluster 1: 826
  Cluster 2: 12
  Cluster 3: 4
  Cluster 4: 167
  Cluster 5: 5
  Cluster 6: 35
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 37
  Cluster 10: 14
  Cluster 11: 3
  Cluster 12: 45
  Cluster 13: 1
  Cluster 14: 5
  Cluster 15: 81
  Cluster 16: 4
  Cluster 17: 17
  Cluster 18: 18
  Cluster 19: 1
1309
n_clusters: 19
  Cluster 0: 863
  Cluster 1: 21
  Cluster 2: 12
  Cluster 3: 4
  Cluster 4: 167
  Cluster 5: 5
  Cluster 6: 35
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 1
  Cluster 10: 14
  Cluster 11: 3
  Cluster 12: 45
  Cluster 13: 1
  Cluster 14: 5
  Cluster 15: 81
  Cluster 16: 4
  Cluster 17: 17
  Cluster 18: 18
1309
n_clusters: 18
  Cluster 0: 881
  Cluster 1: 21
  Cluster 2: 12
  Cluster 3: 4
  Cluster 4: 167
  Cluster 5: 5
  Cluster 6: 35
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 1
  Cluster 10: 14
  Cluster 11: 3
  Cluster 12: 45
  Cluster 13: 1
  Cluster 14: 5
  Cluster 15: 81
  Cluster 16: 4
  Cluster 17: 17
1309
n_clusters: 17
  Cluster 0: 21
  Cluster 1: 881
  Cluster 2: 12
  Cluster 3: 21
  Cluster 4: 167
  Cluster 5: 5
  Cluster 6: 35
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 1
  Cluster 10: 14
  Cluster 11: 3
  Cluster 12: 45
  Cluster 13: 1
  Cluster 14: 5
  Cluster 15: 81
  Cluster 16: 4
1309
n_clusters: 16
  Cluster 0: 7
  Cluster 1: 881
  Cluster 2: 21
  Cluster 3: 21
  Cluster 4: 167
  Cluster 5: 12
  Cluster 6: 35
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 1
  Cluster 10: 14
  Cluster 11: 5
  Cluster 12: 45
  Cluster 13: 1
  Cluster 14: 5
  Cluster 15: 81
1309
n_clusters: 15
  Cluster 0: 248
  Cluster 1: 7
  Cluster 2: 21
  Cluster 3: 21
  Cluster 4: 881
  Cluster 5: 12
  Cluster 6: 35
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 1
  Cluster 10: 14
  Cluster 11: 5
  Cluster 12: 45
  Cluster 13: 1
  Cluster 14: 5
1309
n_clusters: 14
  Cluster 0: 26
  Cluster 1: 248
  Cluster 2: 21
  Cluster 3: 7
  Cluster 4: 881
  Cluster 5: 12
  Cluster 6: 35
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 1
  Cluster 10: 14
  Cluster 11: 5
  Cluster 12: 45
  Cluster 13: 1
1309
n_clusters: 13
  Cluster 0: 22
  Cluster 1: 248
  Cluster 2: 26
  Cluster 3: 7
  Cluster 4: 881
  Cluster 5: 12
  Cluster 6: 35
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 1
  Cluster 10: 14
  Cluster 11: 5
  Cluster 12: 45
1309
n_clusters: 12
  Cluster 0: 80
  Cluster 1: 248
  Cluster 2: 22
  Cluster 3: 7
  Cluster 4: 881
  Cluster 5: 12
  Cluster 6: 26
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 1
  Cluster 10: 14
  Cluster 11: 5
1309
n_clusters: 11
  Cluster 0: 17
  Cluster 1: 248
  Cluster 2: 80
  Cluster 3: 7
  Cluster 4: 881
  Cluster 5: 22
  Cluster 6: 26
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 1
  Cluster 10: 14
1309
n_clusters: 10
  Cluster 0: 895
  Cluster 1: 17
  Cluster 2: 80
  Cluster 3: 7
  Cluster 4: 248
  Cluster 5: 22
  Cluster 6: 26
  Cluster 7: 9
  Cluster 8: 4
  Cluster 9: 1
1309
n_clusters: 9
  Cluster 0: 81
  Cluster 1: 17
  Cluster 2: 895
  Cluster 3: 7
  Cluster 4: 248
  Cluster 5: 22
  Cluster 6: 26
  Cluster 7: 9
  Cluster 8: 4
1309
n_clusters: 8
  Cluster 0: 24
  Cluster 1: 81
  Cluster 2: 895
  Cluster 3: 4
  Cluster 4: 248
  Cluster 5: 22
  Cluster 6: 26
  Cluster 7: 9
1309
n_clusters: 7
  Cluster 0: 904
  Cluster 1: 81
  Cluster 2: 24
  Cluster 3: 4
  Cluster 4: 248
  Cluster 5: 22
  Cluster 6: 26
1309
n_clusters: 6
  Cluster 0: 107
  Cluster 1: 904
  Cluster 2: 24
  Cluster 3: 4
  Cluster 4: 248
  Cluster 5: 22
1309
n_clusters: 5
  Cluster 0: 926
  Cluster 1: 107
  Cluster 2: 24
  Cluster 3: 4
  Cluster 4: 248
1309
n_clusters: 4
  Cluster 0: 1174
  Cluster 1: 107
  Cluster 2: 24
  Cluster 3: 4
1309
n_clusters: 3
  Cluster 0: 28
  Cluster 1: 107
  Cluster 2: 1174
1309
n_clusters: 2
  Cluster 0: 1202
  Cluster 1: 107
affinity = cosine, linkage = average
1309
n_clusters: 20
  Cluster 0: 5
  Cluster 1: 23
  Cluster 2: 872
  Cluster 3: 15
  Cluster 4: 59
  Cluster 5: 7
  Cluster 6: 3
  Cluster 7: 5
  Cluster 8: 3
  Cluster 9: 3
  Cluster 10: 11
  Cluster 11: 1
  Cluster 12: 4
  Cluster 13: 1
  Cluster 14: 4
  Cluster 15: 2
  Cluster 16: 1
  Cluster 17: 214
  Cluster 18: 75
  Cluster 19: 1
1309
n_clusters: 19
  Cluster 0: 4
  Cluster 1: 23
  Cluster 2: 5
  Cluster 3: 15
  Cluster 4: 59
  Cluster 5: 7
  Cluster 6: 872
  Cluster 7: 5
  Cluster 8: 3
  Cluster 9: 3
  Cluster 10: 11
  Cluster 11: 1
  Cluster 12: 4
  Cluster 13: 1
  Cluster 14: 4
  Cluster 15: 2
  Cluster 16: 1
  Cluster 17: 214
  Cluster 18: 75
1309
n_clusters: 18
  Cluster 0: 90
  Cluster 1: 4
  Cluster 2: 5
  Cluster 3: 23
  Cluster 4: 59
  Cluster 5: 7
  Cluster 6: 872
  Cluster 7: 5
  Cluster 8: 3
  Cluster 9: 3
  Cluster 10: 11
  Cluster 11: 1
  Cluster 12: 4
  Cluster 13: 1
  Cluster 14: 4
  Cluster 15: 2
  Cluster 16: 1
  Cluster 17: 214
1309
n_clusters: 17
  Cluster 0: 273
  Cluster 1: 90
  Cluster 2: 5
  Cluster 3: 23
  Cluster 4: 4
  Cluster 5: 7
  Cluster 6: 872
  Cluster 7: 5
  Cluster 8: 3
  Cluster 9: 3
  Cluster 10: 11
  Cluster 11: 1
  Cluster 12: 4
  Cluster 13: 1
  Cluster 14: 4
  Cluster 15: 2
  Cluster 16: 1
1309
n_clusters: 16
  Cluster 0: 4
  Cluster 1: 273
  Cluster 2: 5
  Cluster 3: 90
  Cluster 4: 4
  Cluster 5: 7
  Cluster 6: 872
  Cluster 7: 5
  Cluster 8: 23
  Cluster 9: 3
  Cluster 10: 11
  Cluster 11: 1
  Cluster 12: 4
  Cluster 13: 1
  Cluster 14: 4
  Cluster 15: 2
1309
n_clusters: 15
  Cluster 0: 13
  Cluster 1: 4
  Cluster 2: 5
  Cluster 3: 90
  Cluster 4: 273
  Cluster 5: 7
  Cluster 6: 872
  Cluster 7: 5
  Cluster 8: 23
  Cluster 9: 3
  Cluster 10: 4
  Cluster 11: 1
  Cluster 12: 4
  Cluster 13: 1
  Cluster 14: 4
1309
n_clusters: 14
  Cluster 0: 9
  Cluster 1: 4
  Cluster 2: 13
  Cluster 3: 90
  Cluster 4: 273
  Cluster 5: 7
  Cluster 6: 872
  Cluster 7: 5
  Cluster 8: 23
  Cluster 9: 3
  Cluster 10: 4
  Cluster 11: 1
  Cluster 12: 4
  Cluster 13: 1
1309
n_clusters: 13
  Cluster 0: 895
  Cluster 1: 9
  Cluster 2: 13
  Cluster 3: 4
  Cluster 4: 273
  Cluster 5: 7
  Cluster 6: 1
  Cluster 7: 5
  Cluster 8: 90
  Cluster 9: 3
  Cluster 10: 4
  Cluster 11: 1
  Cluster 12: 4
1309
n_clusters: 12
  Cluster 0: 94
  Cluster 1: 895
  Cluster 2: 13
  Cluster 3: 9
  Cluster 4: 273
  Cluster 5: 7
  Cluster 6: 1
  Cluster 7: 5
  Cluster 8: 4
  Cluster 9: 3
  Cluster 10: 4
  Cluster 11: 1
1309
n_clusters: 11
  Cluster 0: 280
  Cluster 1: 94
  Cluster 2: 13
  Cluster 3: 9
  Cluster 4: 895
  Cluster 5: 1
  Cluster 6: 1
  Cluster 7: 5
  Cluster 8: 4
  Cluster 9: 3
  Cluster 10: 4
1309
n_clusters: 10
  Cluster 0: 1175
  Cluster 1: 94
  Cluster 2: 13
  Cluster 3: 9
  Cluster 4: 4
  Cluster 5: 1
  Cluster 6: 1
  Cluster 7: 5
  Cluster 8: 4
  Cluster 9: 3
1309
n_clusters: 9
  Cluster 0: 16
  Cluster 1: 94
  Cluster 2: 1175
  Cluster 3: 9
  Cluster 4: 4
  Cluster 5: 1
  Cluster 6: 1
  Cluster 7: 5
  Cluster 8: 4
1309
n_clusters: 8
  Cluster 0: 25
  Cluster 1: 94
  Cluster 2: 1175
  Cluster 3: 4
  Cluster 4: 4
  Cluster 5: 1
  Cluster 6: 1
  Cluster 7: 5
1309
n_clusters: 7
  Cluster 0: 9
  Cluster 1: 25
  Cluster 2: 1175
  Cluster 3: 4
  Cluster 4: 94
  Cluster 5: 1
  Cluster 6: 1
1309
n_clusters: 6
  Cluster 0: 95
  Cluster 1: 9
  Cluster 2: 1175
  Cluster 3: 4
  Cluster 4: 25
  Cluster 5: 1
1309
n_clusters: 5
  Cluster 0: 1176
  Cluster 1: 9
  Cluster 2: 95
  Cluster 3: 4
  Cluster 4: 25
1309
n_clusters: 4
  Cluster 0: 34
  Cluster 1: 1176
  Cluster 2: 95
  Cluster 3: 4
1309
n_clusters: 3
  Cluster 0: 1210
  Cluster 1: 4
  Cluster 2: 95
1309
n_clusters: 2
  Cluster 0: 1305
  Cluster 1: 4
In [36]:
df0.info()
<class 'pandas.core.frame.DataFrame'>
RangeIndex: 1309 entries, 0 to 1308
Data columns (total 35 columns):
pclass        1309 non-null int64
survived      1309 non-null int64
name          1309 non-null object
sex           1309 non-null object
age           1046 non-null float64
sibsp         1309 non-null int64
parch         1309 non-null int64
ticket        1309 non-null object
fare          1308 non-null float64
cabin         295 non-null object
embarked      1307 non-null object
boat          486 non-null object
body          121 non-null float64
home.dest     745 non-null object
minPts=10     1309 non-null int64
minPts=100    1309 non-null int64
n=20          1309 non-null int64
n=19          1309 non-null int64
n=18          1309 non-null int64
n=17          1309 non-null int64
n=16          1309 non-null int64
n=15          1309 non-null int64
n=14          1309 non-null int64
n=13          1309 non-null int64
n=12          1309 non-null int64
n=11          1309 non-null int64
n=10          1309 non-null int64
n=9           1309 non-null int64
n=8           1309 non-null int64
n=7           1309 non-null int64
n=6           1309 non-null int64
n=5           1309 non-null int64
n=4           1309 non-null int64
n=3           1309 non-null int64
n=2           1309 non-null int64
dtypes: float64(3), int64(25), object(7)
memory usage: 358.0+ KB
In [ ]: