feature(a2): add kmeans exercises
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#import numpy as np
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from sklearn import datasets
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from sklearn.cluster import KMeans
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from sklearn import metrics
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digits = datasets.load_digits()
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# 100 samples pro ziffer
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# 64 pixel pro zahl
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print(digits.data.shape)
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#print(len(np.unique(digits.target)))
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# 10 cluster, random, n_init=1
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kmeans = KMeans(n_clusters=10, init='random', n_init=1)
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kmeans.fit(digits.data)
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print(list(zip(digits.target, kmeans.labels_)))
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print(metrics.homogeneity_score(digits.target, kmeans.labels_))
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print(metrics.completeness_score(digits.target, kmeans.labels_))
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print(metrics.adjusted_rand_score(digits.target, kmeans.labels_))
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print(metrics.silhouette_score(digits.data, kmeans.labels_))
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# auch hier ist kmeans nicht der richtige algorithmus, weil die Daten nicht schön kugelförmig verteilt sind und sich nicht gut clustern lassen
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from sklearn import datasets
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from sklearn.cluster import KMeans
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from sklearn import metrics
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iris = datasets.load_iris()
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# print 150 samples
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print(iris.target)
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# clusters=3, centroiden zufällig wählen, n_init=50
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kmeans = KMeans(n_clusters=3, init='random', n_init=50)
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# fit auf daten
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kmeans.fit(iris.data)
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# print alle daten
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#print(list(zip(iris.target, kmeans.labels_)))
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# gegenüberstellung
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print("gold standard vs. prediction")
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for target_label, predicted_label in zip(iris.target, kmeans.labels_):
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print(f'{target_label} vs. {predicted_label}')
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print(metrics.homogeneity_score(iris.target, kmeans.labels_))
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print(metrics.completeness_score(iris.target, kmeans.labels_))
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print(metrics.adjusted_rand_score(iris.target, kmeans.labels_))
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print(metrics.silhouette_score(iris.data, kmeans.labels_))
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# erkenntnis, der Algo ist nicht perfekt für diese Art von Daten!!
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