Commit ·
a7b2523
1
Parent(s): 8e9f907
Clustering model deployment
Browse files- app.py +110 -0
- dataset/final_dataset.csv +3617 -0
- model/clustering.pkl +3 -0
- models.py +134 -0
- requirements.txt +0 -0
app.py
ADDED
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@@ -0,0 +1,110 @@
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| 1 |
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import pickle
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| 2 |
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import pandas as pd
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import streamlit as st
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from models import KMeans
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from models import KMedoids
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import matplotlib.pyplot as plt
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from models import EnsembleClustering
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from sklearn.decomposition import PCA
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st.title("Customer Purchase Behavior")
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if "form_submitted" not in st.session_state:
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st.session_state["form_submitted"] = False
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# Reading csv file with clustering
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@st.cache_data
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def read_csv():
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df = pd.read_csv("dataset/clustered_dataset.csv")
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return df
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# Loading the model
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@st.cache_resource
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def load_model():
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model = pickle.load(open("model/clustering.pkl", 'rb'))
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return model
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# Prediction of cluster on the given feature
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@st.cache_data
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def predict(_model, features):
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label = _model.predict(features)
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return label.item()
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# Form submission
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def form_submission():
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st.session_state["form_submitted"] = True
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# Data transformation
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def transform_data():
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df = read_csv().drop(['Cluster'], axis=1)
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input_data = [st.session_state["Revenue_given"], st.session_state["Frequency"], st.session_state["Recency"], 0 if st.session_state["uk"] == "No" else 1]
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df.loc[len(df)] = input_data
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pca = PCA(n_components = 2, random_state=42)
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features = pca.fit_transform(df)
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return features
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# Features clustering centroid points
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@st.cache_data
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def clusterPointsMean(df):
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clusters = df['Cluster']
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df = df.drop(['Cluster'], axis=1)
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pca = PCA(n_components = 2, random_state=42)
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features = pca.fit_transform(df)
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x1 = [features[i][0] for i in range(len(features))]
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x2 = [features[i][1] for i in range(len(features))]
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cluster = clusters
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data = {
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"X1": x1,
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"X2": x2,
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"Cluster": cluster
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}
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data = pd.DataFrame(data)
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return data
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# Display plot
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@st.cache_data
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def displayPoints(data, feature):
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c1_x, c1_y = data[data['Cluster'] == 0].drop(['Cluster'], axis=1).mean()
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c2_x, c2_y = data[data['Cluster'] == 1].drop(['Cluster'], axis=1).mean()
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fig, ax = plt.subplots()
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ax.scatter(c1_x, c1_y, color="red", label="Cluster-1", s = 150)
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ax.scatter(c2_x, c2_y, color="blue", label="Cluster-2", s = 150)
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ax.scatter(feature[0], feature[1], color="green", label="Data point", s = 150)
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ax.legend()
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st.pyplot(fig=fig)
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def main():
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form = st.form(border=False, key="data_form")
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with form:
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c1, c2 = st.columns(2)
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c1.number_input(label="Revenue Contribution", key="Revenue_given")
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c1.number_input(label="Days past since last buy", min_value=0, value=0, key="Recency")
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c2.number_input(label="How Frequently bought", min_value=0, value=0, key="Frequency")
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c2.selectbox(label="From United Kingdom?", options=["Yes", "No"], index=0, key="uk")
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st.form_submit_button(label="Cluster Customer", type='primary', on_click=form_submission)
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if st.session_state["form_submitted"]:
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features = transform_data()
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feature = features[len(features)-1]
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model = load_model()
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st.markdown(f"## The customer falls within Cluster - {predict(model, feature.reshape(1, 2))+1}")
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df = read_csv()
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data = clusterPointsMean(df=df)
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displayPoints(data, feature)
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if __name__ == "__main__":
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main()
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dataset/final_dataset.csv
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@@ -0,0 +1,3617 @@
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|
| 1 |
+
CustomerID,Revenue_given,Frequency,Recency,United Kingdom or Not
|
| 2 |
+
12346,0.0,2,326,1
|
| 3 |
+
12348,1797.24,31,76,0
|
| 4 |
+
12349,1757.55,73,19,0
|
| 5 |
+
12350,334.4,17,311,0
|
| 6 |
+
12352,1545.41,95,73,0
|
| 7 |
+
12353,89.0,4,204,0
|
| 8 |
+
12354,1079.4,58,233,0
|
| 9 |
+
12355,459.4,13,96,0
|
| 10 |
+
12356,2811.43,59,23,0
|
| 11 |
+
12358,1168.06,19,3,0
|
| 12 |
+
12360,2662.06,129,53,0
|
| 13 |
+
12361,189.9,10,288,0
|
| 14 |
+
12363,552.0,23,36,0
|
| 15 |
+
12364,1313.1,85,41,0
|
| 16 |
+
12365,320.69,23,292,0
|
| 17 |
+
12367,168.9,11,212,0
|
| 18 |
+
12370,3545.69,167,52,0
|
| 19 |
+
12371,1887.96,63,30,0
|
| 20 |
+
12372,1298.04,52,35,0
|
| 21 |
+
12373,364.6,14,342,0
|
| 22 |
+
12374,742.9300000000001,33,26,0
|
| 23 |
+
12375,455.42,18,11,0
|
| 24 |
+
12377,1628.12,77,316,0
|
| 25 |
+
12379,850.29,41,82,0
|
| 26 |
+
12380,2720.56,105,22,0
|
| 27 |
+
12381,1803.96,91,0,0
|
| 28 |
+
12383,1839.31,100,9,0
|
| 29 |
+
12384,566.16,30,29,0
|
| 30 |
+
12386,401.9,10,192,0
|
| 31 |
+
12388,2780.66,100,16,0
|
| 32 |
+
12390,549.84,32,80,0
|
| 33 |
+
12391,460.89,100,22,0
|
| 34 |
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12393,1582.6000000000001,64,39,0
|
| 35 |
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12394,1272.48,27,153,0
|
| 36 |
+
12395,2998.28,159,5,0
|
| 37 |
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12397,2409.9,126,136,0
|
| 38 |
+
12398,1635.6599999999999,85,46,0
|
| 39 |
+
12399,1108.65,59,2,0
|
| 40 |
+
12401,84.3,5,99,0
|
| 41 |
+
12402,225.6,11,324,0
|
| 42 |
+
12403,409.7,6,50,0
|
| 43 |
+
12405,1710.39,54,149,0
|
| 44 |
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12406,3280.75,108,22,0
|
| 45 |
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12407,1708.1200000000001,77,50,0
|
| 46 |
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12408,2842.57,113,128,0
|
| 47 |
+
12410,681.0799999999999,28,38,0
|
| 48 |
+
12412,1226.88,61,75,0
|
| 49 |
+
12413,694.15,40,9,0
|
| 50 |
+
12414,562.41,18,188,0
|
| 51 |
+
12418,668.58,34,113,0
|
| 52 |
+
12420,600.39,29,153,0
|
| 53 |
+
12421,806.27,46,16,0
|
| 54 |
+
12422,803.5600000000001,39,169,0
|
| 55 |
+
12423,1849.11,126,89,0
|
| 56 |
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12424,1760.96,30,163,0
|
| 57 |
+
12425,777.2,36,78,0
|
| 58 |
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12426,582.73,30,195,0
|
| 59 |
+
12427,708.37,35,12,0
|
| 60 |
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12430,256.4,11,44,0
|
| 61 |
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12434,765.19,54,85,0
|
| 62 |
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12436,509.01,16,335,0
|
| 63 |
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12438,2906.85,98,15,0
|
| 64 |
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12442,172.06,12,181,0
|
| 65 |
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12445,133.4,4,22,0
|
| 66 |
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12446,1002.3100000000001,58,58,0
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| 67 |
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12447,476.49,26,67,0
|
| 68 |
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12448,449.45,22,45,0
|
| 69 |
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12450,197.88,8,174,0
|
| 70 |
+
12452,428.57,23,17,0
|
| 71 |
+
12453,707.09,43,135,0
|
| 72 |
+
12454,5.684341886080802e-14,30,54,0
|
| 73 |
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12455,2466.86,90,74,0
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| 74 |
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12456,3153.89,129,45,0
|
| 75 |
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12457,1917.78,68,0,0
|
| 76 |
+
12458,947.4,38,72,0
|
| 77 |
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12461,826.88,35,125,0
|
| 78 |
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12462,1124.01,72,19,0
|
| 79 |
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12463,1303.63,88,6,0
|
| 80 |
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12464,1212.05,29,11,0
|
| 81 |
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12465,733.89,51,18,0
|
| 82 |
+
12468,724.0400000000001,40,144,0
|
| 83 |
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12475,723.38,36,54,0
|
| 84 |
+
12478,680.99,36,181,0
|
| 85 |
+
12479,477.3,35,12,0
|
| 86 |
+
12480,3281.63,154,29,0
|
| 87 |
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12483,2327.13,81,18,0
|
| 88 |
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12488,1298.66,55,10,0
|
| 89 |
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12489,334.93,15,162,0
|
| 90 |
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12491,460.40000000000003,26,333,0
|
| 91 |
+
12492,263.21000000000004,20,106,0
|
| 92 |
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12493,416.79,23,166,0
|
| 93 |
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12494,1139.3500000000001,84,10,0
|
| 94 |
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12497,1043.1,14,82,0
|
| 95 |
+
12498,403.70000000000005,23,22,0
|
| 96 |
+
12501,2089.68,160,162,0
|
| 97 |
+
12503,-1126.0,1,192,0
|
| 98 |
+
12504,114.0,15,19,0
|
| 99 |
+
12505,-4.5,1,38,0
|
| 100 |
+
12506,73.5,23,233,0
|
| 101 |
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12507,1258.06,23,135,0
|
| 102 |
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12508,398.27,69,27,0
|
| 103 |
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12509,176.5,7,285,0
|
| 104 |
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12510,982.5699999999999,33,143,0
|
| 105 |
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12512,138.03,34,244,0
|
| 106 |
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12513,586.79,36,85,0
|
| 107 |
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12514,1017.68,51,268,0
|
| 108 |
+
12515,383.7,16,354,0
|
| 109 |
+
12516,1312.06,26,4,0
|
| 110 |
+
12518,2056.89,124,0,0
|
| 111 |
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12519,340.84,18,153,0
|
| 112 |
+
12520,2582.51,155,37,0
|
| 113 |
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12521,599.68,38,143,0
|
| 114 |
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12522,192.72,12,40,0
|
| 115 |
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12523,1745.57,110,9,0
|
| 116 |
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12526,1316.66,71,54,0
|
| 117 |
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12527,348.71000000000004,18,82,0
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| 118 |
+
12528,1922.28,95,10,0
|
| 119 |
+
12530,1623.63,68,30,0
|
| 120 |
+
12531,125.22,17,15,0
|
| 121 |
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12532,349.83000000000004,16,90,0
|
| 122 |
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12534,1089.18,63,336,0
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| 123 |
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12535,716.35,34,92,0
|
| 124 |
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12538,363.95,21,60,0
|
| 125 |
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12541,981.18,52,60,0
|
| 126 |
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12544,355.7,20,60,0
|
| 127 |
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12545,1000.39,50,76,0
|
| 128 |
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12546,1141.5,70,47,0
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| 129 |
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12547,207.79999999999998,8,198,0
|
| 130 |
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12548,95.19999999999999,5,167,0
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| 131 |
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12550,964.83,57,80,0
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| 132 |
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12551,168.0,10,358,0
|
| 133 |
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12552,437.82,20,40,0
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| 134 |
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12556,603.71,121,33,0
|
| 135 |
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12558,1.0658141036401503e-14,22,120,0
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| 136 |
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12559,536.21,22,311,0
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| 137 |
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12560,2101.39,111,101,0
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| 138 |
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12561,238.85,16,69,0
|
| 139 |
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12564,456.9,21,262,0
|
| 140 |
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12565,131.17,10,282,0
|
| 141 |
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12566,346.7,20,73,0
|
| 142 |
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12571,519.61,34,40,0
|
| 143 |
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12572,1004.72,62,48,0
|
| 144 |
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12573,160.54000000000002,28,228,0
|
| 145 |
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12574,218.45,11,316,0
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| 146 |
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12576,1306.98,89,130,0
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| 147 |
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12577,595.4,148,243,0
|
| 148 |
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12578,2753.36,120,22,0
|
| 149 |
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12579,410.72,31,74,0
|
| 150 |
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12580,415.7,24,159,0
|
| 151 |
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12581,197.71,15,40,0
|
| 152 |
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12582,511.36,22,239,0
|
| 153 |
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12584,1893.95,126,10,0
|
| 154 |
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12585,1982.81,97,223,0
|
| 155 |
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12586,179.94000000000003,12,18,0
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| 156 |
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12587,144.0,4,301,0
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| 157 |
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12588,214.89999999999998,10,40,0
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| 158 |
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12589,646.68,35,29,0
|
| 159 |
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12591,452.84999999999997,26,318,0
|
| 160 |
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12592,437.6,18,66,0
|
| 161 |
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12593,418.09999999999997,21,109,0
|
| 162 |
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12594,3320.2200000000003,119,47,0
|
| 163 |
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12596,618.27,27,36,0
|
| 164 |
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12598,3002.68,133,10,0
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| 165 |
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12599,1032.58,62,33,0
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| 166 |
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12600,2581.04,65,29,0
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| 167 |
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12601,569.5600000000001,29,39,0
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| 168 |
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12602,153.12,12,0,0
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| 169 |
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12603,739.1999999999999,3,22,0
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| 170 |
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12604,254.18,16,80,0
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| 171 |
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12609,1126.85,60,79,0
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| 172 |
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12610,2057.99,111,23,0
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| 173 |
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12611,1193.32,65,53,0
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| 174 |
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12612,643.59,21,58,0
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| 175 |
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12613,3218.98,163,58,0
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| 176 |
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12614,315.6,20,160,0
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| 177 |
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12615,2291.19,105,72,0
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| 178 |
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12616,657.25,36,86,0
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| 179 |
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12617,355.53,42,60,0
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| 180 |
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12618,177.31,11,22,0
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| 181 |
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12619,3214.81,95,17,0
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| 182 |
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12620,1339.41,92,15,0
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| 183 |
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12622,180.1,11,233,0
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12623,305.1,18,129,0
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12624,641.13,38,107,0
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12625,2614.32,91,5,0
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12628,769.61,43,19,0
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| 188 |
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12630,1270.88,64,10,0
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| 189 |
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12631,640.5,31,58,0
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15203,1827.8,142,26,1
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15204,316.58,9,358,1
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15205,648.8299999999999,38,85,1
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15206,420.29999999999995,9,11,1
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15210,331.18,20,226,1
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15211,894.4100000000001,52,61,1
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15212,88.94999999999999,7,6,1
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15213,325.05,25,319,1
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15214,1661.44,110,11,1
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15215,615.99,43,45,1
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15216,96.6,2,88,1
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15219,305.75,9,177,1
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15220,1758.92,119,52,1
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15222,585.0,5,319,1
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15223,454.90000000000003,32,226,1
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15224,310.48,16,359,1
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15225,409.40000000000003,23,235,1
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15226,154.41,8,311,1
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15227,1219.4,58,127,1
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15228,3376.96,126,124,1
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15230,429.6,23,240,1
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15232,612.06,31,114,1
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15234,197.0,14,129,1
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15235,2247.51,143,159,1
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15236,321.05,15,299,1
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15237,1412.32,99,79,1
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15238,1056.54,52,60,1
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15239,764.34,52,11,1
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15240,1685.57,83,6,1
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15241,1738.59,111,74,1
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15243,316.68,22,75,1
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15244,631.57,34,214,1
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15245,2515.84,89,134,1
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15246,514.15,33,239,1
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15247,356.0,6,93,1
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15252,740.78,44,95,1
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15253,915.3,55,1,1
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15254,300.36,18,246,1
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15255,890.85,47,244,1
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15256,98.45,6,149,1
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15257,232.14999999999998,8,282,1
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15258,623.16,34,169,1
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15260,1780.77,78,101,1
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15261,254.82,19,136,1
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15262,178.95000000000002,10,324,1
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15263,156.51,12,107,1
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15264,393.74,23,183,1
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15265,1506.1200000000001,82,33,1
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15266,119.3,6,223,1
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15267,1717.36,11,0,1
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15269,408.8,2,24,1
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15270,2298.2,48,16,1
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| 1798 |
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15272,721.94,63,58,1
|
| 1799 |
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15274,716.57,47,19,1
|
| 1800 |
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15275,609.19,42,120,1
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15276,135.31,52,244,1
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15277,255.89999999999998,12,47,1
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15279,277.40999999999997,21,355,1
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15280,113.12,16,173,1
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15281,2239.9500000000003,150,0,1
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15286,240.55,3,50,1
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15287,485.24,21,23,1
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15288,2306.52,88,44,1
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15289,935.1,59,60,1
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15292,180.94,25,202,1
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15297,635.04,41,11,1
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15300,496.44,28,183,1
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15303,574.02,31,291,1
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15304,680.3,26,61,1
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15306,1174.35,58,123,1
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15307,205.3,12,215,1
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15308,302.27,21,68,1
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15312,921.1,48,76,1
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15313,52.0,1,111,1
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15314,327.97,24,200,1
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15315,551.54,38,107,1
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15316,165.0,1,327,1
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| 1823 |
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15318,312.62,33,181,1
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15319,204.5,16,341,1
|
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15320,267.13,36,45,1
|
| 1826 |
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15321,2650.73,106,50,1
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| 1827 |
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15322,602.97,49,86,1
|
| 1828 |
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15325,162.29,49,104,1
|
| 1829 |
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15326,311.71,29,70,1
|
| 1830 |
+
15327,208.75,10,53,1
|
| 1831 |
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15329,1005.5,62,40,1
|
| 1832 |
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15330,714.96,13,61,1
|
| 1833 |
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15333,1028.56,16,209,1
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15334,351.67,99,164,1
|
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15335,173.97,36,54,1
|
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15339,557.57,88,244,1
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15341,2020.52,17,81,1
|
| 1838 |
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15342,391.76,26,117,1
|
| 1839 |
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15343,364.5,21,88,1
|
| 1840 |
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15344,476.58,32,24,1
|
| 1841 |
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15345,367.69,23,46,1
|
| 1842 |
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15346,252.42000000000002,17,39,1
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| 1843 |
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15348,158.04,9,73,1
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| 1844 |
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15349,473.81,72,218,1
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| 1845 |
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15353,777.02,63,255,1
|
| 1846 |
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15355,277.05,14,54,1
|
| 1847 |
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15360,427.93,13,40,1
|
| 1848 |
+
15361,418.92,7,362,1
|
| 1849 |
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15363,318.05,17,6,1
|
| 1850 |
+
15364,913.19,29,215,1
|
| 1851 |
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15365,1330.45,151,26,1
|
| 1852 |
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15366,602.51,44,76,1
|
| 1853 |
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15367,1867.69,96,58,1
|
| 1854 |
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15368,446.94000000000005,4,22,1
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| 1855 |
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15369,-1592.49,1,145,1
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15370,2360.55,95,30,1
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| 1857 |
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15372,2007.3999999999999,27,138,1
|
| 1858 |
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15373,2213.11,137,19,1
|
| 1859 |
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15374,168.0,3,277,1
|
| 1860 |
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15376,1233.3600000000001,117,41,1
|
| 1861 |
+
15380,1682.3600000000001,37,47,1
|
| 1862 |
+
15381,596.85,8,66,1
|
| 1863 |
+
15384,635.76,43,170,1
|
| 1864 |
+
15385,316.88,12,41,1
|
| 1865 |
+
15386,394.14,31,187,1
|
| 1866 |
+
15388,140.54,10,271,0
|
| 1867 |
+
15389,500.0,1,173,1
|
| 1868 |
+
15392,1515.73,85,1,1
|
| 1869 |
+
15393,231.86,12,17,1
|
| 1870 |
+
15394,2183.54,85,10,1
|
| 1871 |
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15395,107.45,7,326,1
|
| 1872 |
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15396,288.18,14,113,1
|
| 1873 |
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15397,94.0,6,290,1
|
| 1874 |
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15398,1339.63,74,17,1
|
| 1875 |
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15399,815.77,50,23,1
|
| 1876 |
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15400,666.7,13,114,1
|
| 1877 |
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15402,626.77,42,149,1
|
| 1878 |
+
15405,349.1,8,279,1
|
| 1879 |
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15406,426.61,58,19,1
|
| 1880 |
+
15407,1056.44,153,95,1
|
| 1881 |
+
15408,267.18,34,265,1
|
| 1882 |
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15410,3450.84,122,85,1
|
| 1883 |
+
15411,1346.38,100,27,1
|
| 1884 |
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15412,190.53,10,172,1
|
| 1885 |
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15414,774.9000000000001,39,10,1
|
| 1886 |
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15415,572.8100000000001,48,314,1
|
| 1887 |
+
15417,508.8,28,86,1
|
| 1888 |
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15419,135.86,8,25,1
|
| 1889 |
+
15421,950.36,53,0,1
|
| 1890 |
+
15422,97.7,6,324,1
|
| 1891 |
+
15423,43.5,2,333,1
|
| 1892 |
+
15424,383.34,17,255,1
|
| 1893 |
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15428,93.78,6,16,1
|
| 1894 |
+
15429,364.90000000000003,83,27,1
|
| 1895 |
+
15432,171.19,10,24,1
|
| 1896 |
+
15433,417.87,53,66,1
|
| 1897 |
+
15434,997.48,59,108,1
|
| 1898 |
+
15435,149.29,29,23,1
|
| 1899 |
+
15437,200.16,45,263,1
|
| 1900 |
+
15438,156.57999999999998,25,132,1
|
| 1901 |
+
15440,383.68,62,55,1
|
| 1902 |
+
15442,594.0,2,220,1
|
| 1903 |
+
15445,113.5,5,265,1
|
| 1904 |
+
15447,155.17,9,331,1
|
| 1905 |
+
15448,494.64,28,313,1
|
| 1906 |
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15449,971.22,62,27,1
|
| 1907 |
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15450,429.84,30,90,1
|
| 1908 |
+
15452,538.73,58,60,1
|
| 1909 |
+
15454,179.1,25,363,1
|
| 1910 |
+
15456,447.22,60,341,1
|
| 1911 |
+
15457,237.07,58,263,1
|
| 1912 |
+
15458,161.64,7,26,1
|
| 1913 |
+
15460,216.76,58,355,1
|
| 1914 |
+
15462,234.6,11,144,1
|
| 1915 |
+
15463,126.14,7,60,1
|
| 1916 |
+
15464,1048.85,157,223,1
|
| 1917 |
+
15466,334.53,57,86,1
|
| 1918 |
+
15467,511.88,53,10,1
|
| 1919 |
+
15468,438.46,29,44,1
|
| 1920 |
+
15469,504.5,27,32,1
|
| 1921 |
+
15471,469.48,77,151,1
|
| 1922 |
+
15472,371.56,76,114,1
|
| 1923 |
+
15473,1465.2,14,0,1
|
| 1924 |
+
15475,454.10999999999996,29,78,1
|
| 1925 |
+
15478,1441.42,46,41,1
|
| 1926 |
+
15480,905.5,45,117,0
|
| 1927 |
+
15483,233.81,88,267,1
|
| 1928 |
+
15485,2575.0,86,90,1
|
| 1929 |
+
15488,91.32000000000001,2,123,1
|
| 1930 |
+
15489,1090.03,55,5,1
|
| 1931 |
+
15491,3090.85,155,64,1
|
| 1932 |
+
15492,659.4599999999999,35,29,1
|
| 1933 |
+
15494,1299.23,125,22,1
|
| 1934 |
+
15497,1259.7,16,18,1
|
| 1935 |
+
15500,1131.56,68,19,1
|
| 1936 |
+
15503,147.09,70,363,1
|
| 1937 |
+
15504,52.83,13,82,1
|
| 1938 |
+
15505,3497.14,99,53,1
|
| 1939 |
+
15506,979.26,164,23,1
|
| 1940 |
+
15507,492.36,46,172,1
|
| 1941 |
+
15508,1000.27,92,226,1
|
| 1942 |
+
15510,250.0,1,331,1
|
| 1943 |
+
15511,909.23,160,12,1
|
| 1944 |
+
15512,121.0,7,156,1
|
| 1945 |
+
15516,62.43,15,45,1
|
| 1946 |
+
15517,267.03,27,234,1
|
| 1947 |
+
15520,343.5,18,120,1
|
| 1948 |
+
15522,398.84,57,88,1
|
| 1949 |
+
15523,412.01000000000005,10,85,1
|
| 1950 |
+
15524,440.0,1,25,1
|
| 1951 |
+
15526,148.44,4,182,1
|
| 1952 |
+
15527,2348.82,166,19,1
|
| 1953 |
+
15528,229.33,26,255,1
|
| 1954 |
+
15530,1502.35,108,22,1
|
| 1955 |
+
15533,746.92,86,20,1
|
| 1956 |
+
15535,459.9,78,174,1
|
| 1957 |
+
15537,110.92,24,164,1
|
| 1958 |
+
15539,538.46,41,301,1
|
| 1959 |
+
15540,213.3,15,12,1
|
| 1960 |
+
15541,85.13000000000001,29,115,1
|
| 1961 |
+
15543,127.86,28,289,1
|
| 1962 |
+
15545,292.71999999999997,81,55,1
|
| 1963 |
+
15549,1655.76,116,78,1
|
| 1964 |
+
15550,575.63,61,38,1
|
| 1965 |
+
15551,436.06,29,274,1
|
| 1966 |
+
15552,90.12,17,188,1
|
| 1967 |
+
15553,437.23,56,61,1
|
| 1968 |
+
15554,217.2,14,160,1
|
| 1969 |
+
15556,279.77,31,25,1
|
| 1970 |
+
15557,473.65000000000003,20,29,1
|
| 1971 |
+
15561,722.74,31,12,1
|
| 1972 |
+
15562,134.55,1,352,1
|
| 1973 |
+
15563,1319.69,117,22,1
|
| 1974 |
+
15565,173.16,8,51,1
|
| 1975 |
+
15567,186.01,7,19,1
|
| 1976 |
+
15568,758.29,53,45,1
|
| 1977 |
+
15569,1375.71,31,39,1
|
| 1978 |
+
15571,650.4300000000001,57,12,1
|
| 1979 |
+
15573,607.45,104,86,1
|
| 1980 |
+
15574,702.25,168,178,1
|
| 1981 |
+
15576,940.6700000000001,45,302,1
|
| 1982 |
+
15577,258.88,39,33,1
|
| 1983 |
+
15578,127.1,13,163,1
|
| 1984 |
+
15579,348.6,51,303,1
|
| 1985 |
+
15581,3429.9700000000003,151,32,1
|
| 1986 |
+
15582,682.9100000000001,44,25,1
|
| 1987 |
+
15584,722.61,125,24,1
|
| 1988 |
+
15585,455.3,31,177,1
|
| 1989 |
+
15587,913.6800000000001,9,31,1
|
| 1990 |
+
15589,456.58,30,256,1
|
| 1991 |
+
15590,-30.19,1,290,1
|
| 1992 |
+
15592,388.58,24,47,1
|
| 1993 |
+
15593,199.8,5,71,1
|
| 1994 |
+
15594,1767.53,104,16,1
|
| 1995 |
+
15596,1343.34,84,68,1
|
| 1996 |
+
15597,315.71999999999997,23,60,1
|
| 1997 |
+
15598,235.68,16,50,1
|
| 1998 |
+
15599,761.74,52,27,1
|
| 1999 |
+
15602,1083.63,54,22,1
|
| 2000 |
+
15603,48.480000000000004,2,79,1
|
| 2001 |
+
15604,216.39,17,53,1
|
| 2002 |
+
15605,1198.23,67,31,1
|
| 2003 |
+
15606,2422.64,91,2,1
|
| 2004 |
+
15607,104.76,13,162,1
|
| 2005 |
+
15608,1093.68,60,29,1
|
| 2006 |
+
15609,270.03000000000003,18,65,1
|
| 2007 |
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15610,112.46000000000001,6,52,1
|
| 2008 |
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15611,1568.39,45,10,1
|
| 2009 |
+
15612,195.15,6,91,1
|
| 2010 |
+
15618,747.031,49,87,1
|
| 2011 |
+
15619,336.40000000000003,3,11,1
|
| 2012 |
+
15620,1524.4,104,50,1
|
| 2013 |
+
15621,1158.77,18,11,1
|
| 2014 |
+
15623,301.03,19,141,1
|
| 2015 |
+
15624,588.13,34,117,1
|
| 2016 |
+
15625,1504.56,68,101,1
|
| 2017 |
+
15626,675.8,49,75,1
|
| 2018 |
+
15628,2865.64,157,25,1
|
| 2019 |
+
15630,1180.4,61,46,1
|
| 2020 |
+
15632,3147.31,177,16,1
|
| 2021 |
+
15634,243.55,15,18,1
|
| 2022 |
+
15636,724.76,25,31,1
|
| 2023 |
+
15637,223.36,15,53,1
|
| 2024 |
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15638,-94.0,2,38,1
|
| 2025 |
+
15639,425.32,25,135,1
|
| 2026 |
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15641,1887.2,119,106,1
|
| 2027 |
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15643,647.4,36,126,1
|
| 2028 |
+
15645,612.01,52,19,1
|
| 2029 |
+
15646,425.14000000000004,36,36,1
|
| 2030 |
+
15648,599.9,28,205,1
|
| 2031 |
+
15649,816.0,2,162,1
|
| 2032 |
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15651,646.3,32,261,1
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| 2033 |
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15652,337.74,21,92,1
|
| 2034 |
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15653,877.4399999999999,6,116,1
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| 2035 |
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15654,922.53,21,10,1
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| 2036 |
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15655,511.32,37,67,1
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| 2037 |
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15656,748.5,47,46,1
|
| 2038 |
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15657,30.0,1,23,1
|
| 2039 |
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15658,958.9,56,38,1
|
| 2040 |
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15659,306.45,11,44,1
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| 2041 |
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15660,1552.01,94,26,1
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| 2042 |
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15661,309.8,5,223,1
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| 2043 |
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15663,138.14,9,107,1
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| 2044 |
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15664,358.63,19,51,1
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| 2045 |
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15665,2242.01,116,67,1
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15667,301.32,13,40,1
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15668,76.32000000000001,1,188,1
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| 2048 |
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15669,677.69,35,41,1
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| 2049 |
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15670,173.05,12,297,1
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| 2050 |
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15671,2635.4900000000002,81,19,1
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| 2051 |
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15673,2881.02,155,1,1
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15674,1744.02,135,66,1
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| 2053 |
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15675,323.69,21,82,1
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| 2054 |
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15677,657.23,33,50,1
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| 2055 |
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15678,352.7,12,53,1
|
| 2056 |
+
15679,781.28,110,25,1
|
| 2057 |
+
15680,1333.68,78,10,1
|
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| 3595 |
+
18252,526.67,98,51,1
|
| 3596 |
+
18255,103.3,6,31,1
|
| 3597 |
+
18256,-50.1,4,355,1
|
| 3598 |
+
18257,2265.38,123,40,1
|
| 3599 |
+
18259,2338.6000000000004,42,25,1
|
| 3600 |
+
18260,2595.0,140,100,1
|
| 3601 |
+
18261,324.24,21,44,1
|
| 3602 |
+
18262,149.48,13,141,1
|
| 3603 |
+
18263,1211.08,62,24,1
|
| 3604 |
+
18265,801.51,46,73,1
|
| 3605 |
+
18268,0.0,2,134,1
|
| 3606 |
+
18269,138.9,8,359,1
|
| 3607 |
+
18270,238.95000000000002,13,241,1
|
| 3608 |
+
18272,3064.78,170,3,1
|
| 3609 |
+
18273,204.0,3,151,1
|
| 3610 |
+
18274,1.7763568394002505e-15,22,18,1
|
| 3611 |
+
18276,323.36,16,22,1
|
| 3612 |
+
18277,97.63,9,0,1
|
| 3613 |
+
18278,173.9,9,74,1
|
| 3614 |
+
18280,180.60000000000002,10,160,1
|
| 3615 |
+
18281,80.82,7,4,1
|
| 3616 |
+
18282,176.6,13,93,1
|
| 3617 |
+
18287,1837.28,70,0,1
|
model/clustering.pkl
ADDED
|
@@ -0,0 +1,3 @@
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|
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|
|
| 1 |
+
version https://git-lfs.github.com/spec/v1
|
| 2 |
+
oid sha256:77ae769ab061f6ea9bc6401879d708c928c0c02158375ec7875f49eb1aa9ae5c
|
| 3 |
+
size 58299
|
models.py
ADDED
|
@@ -0,0 +1,134 @@
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|
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|
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|
|
|
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|
|
|
|
|
|
|
|
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|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
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|
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|
|
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|
|
|
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|
|
|
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|
|
|
|
|
|
|
|
|
|
|
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|
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|
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|
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|
|
|
|
|
|
|
|
|
|
| 1 |
+
import numpy as np
|
| 2 |
+
|
| 3 |
+
class KMeans:
|
| 4 |
+
# Initialization and properties
|
| 5 |
+
def __init__(self):
|
| 6 |
+
self.centroids = np.empty(1)
|
| 7 |
+
|
| 8 |
+
# Fit method
|
| 9 |
+
def fit(self, data, clusters, epochs = 1, random_seed = 42):
|
| 10 |
+
np.random.seed(random_seed)
|
| 11 |
+
N = len(data)
|
| 12 |
+
centroids = data[np.random.choice(N, clusters, replace=False), :]
|
| 13 |
+
|
| 14 |
+
labels = np.empty(N)
|
| 15 |
+
old_labels = np.empty(N)
|
| 16 |
+
|
| 17 |
+
while True:
|
| 18 |
+
distances = np.linalg.norm(data[:, None, :] - centroids, axis=2)
|
| 19 |
+
labels = np.argmin(distances, axis=1)
|
| 20 |
+
for j in range(clusters):
|
| 21 |
+
centroids[j] = np.mean(data[labels == j], axis=0)
|
| 22 |
+
|
| 23 |
+
if np.all(labels == old_labels):
|
| 24 |
+
break
|
| 25 |
+
|
| 26 |
+
old_labels = labels
|
| 27 |
+
self.centroids = centroids
|
| 28 |
+
return labels
|
| 29 |
+
|
| 30 |
+
# Predict method
|
| 31 |
+
def predict(self, data):
|
| 32 |
+
distances = np.linalg.norm(data[:, None, :] - self.centroids, axis=2)
|
| 33 |
+
labels = np.argmin(distances, axis=1)
|
| 34 |
+
return labels
|
| 35 |
+
|
| 36 |
+
|
| 37 |
+
class KMedoids:
|
| 38 |
+
# Initialization and properties
|
| 39 |
+
def __init__(self, data, clusters):
|
| 40 |
+
self.medoids = np.empty(1)
|
| 41 |
+
self.data = data
|
| 42 |
+
self.N = len(data)
|
| 43 |
+
self.clusters = clusters
|
| 44 |
+
|
| 45 |
+
# Fit
|
| 46 |
+
def fit(self, random_seed = 42):
|
| 47 |
+
np.random.seed(random_seed)
|
| 48 |
+
data = self.data
|
| 49 |
+
N = self.N
|
| 50 |
+
clusters = self.clusters
|
| 51 |
+
medoids_idx = np.random.choice(N, clusters, replace=False)
|
| 52 |
+
medoids = data[medoids_idx].copy()
|
| 53 |
+
distances = np.zeros((N, clusters))
|
| 54 |
+
|
| 55 |
+
for i in range(clusters):
|
| 56 |
+
distances[:, i] = np.sum(np.abs(data - medoids[i]), axis=1)
|
| 57 |
+
|
| 58 |
+
labels = np.argmin(distances, axis=1)
|
| 59 |
+
old_labels = np.empty(N)
|
| 60 |
+
all_idxs = np.arange(N)
|
| 61 |
+
|
| 62 |
+
while True:
|
| 63 |
+
best_swap = (-1, -1, 0)
|
| 64 |
+
best_distances = np.zeros(N)
|
| 65 |
+
for i in range(clusters):
|
| 66 |
+
non_medoids_idx = all_idxs[np.logical_not(np.isin(all_idxs, medoids_idx))]
|
| 67 |
+
for j in non_medoids_idx:
|
| 68 |
+
new_medoid = data[j]
|
| 69 |
+
new_distances = np.sum(np.abs(data - new_medoid), axis=1)
|
| 70 |
+
cost_change = np.sum(new_distances[labels == i]) - np.sum(
|
| 71 |
+
distances[labels == i, i]
|
| 72 |
+
)
|
| 73 |
+
if cost_change < best_swap[2]:
|
| 74 |
+
best_swap = (i, j, cost_change)
|
| 75 |
+
best_distances = new_distances
|
| 76 |
+
|
| 77 |
+
if best_swap == (-1, -1, 0):
|
| 78 |
+
break
|
| 79 |
+
i, j, _ = best_swap
|
| 80 |
+
distances[:, i] = best_distances
|
| 81 |
+
medoids[i] = data[j]
|
| 82 |
+
|
| 83 |
+
labels = np.argmin(distances, axis=1)
|
| 84 |
+
|
| 85 |
+
old_labels = labels
|
| 86 |
+
self.medoids = medoids
|
| 87 |
+
return labels
|
| 88 |
+
|
| 89 |
+
# Predict
|
| 90 |
+
def predict(self, data):
|
| 91 |
+
distances = np.zeros((len(data), self.clusters))
|
| 92 |
+
for i in range(self.clusters):
|
| 93 |
+
distances[:, i] = np.sum(np.abs(data - self.medoids[i]), axis=1)
|
| 94 |
+
labels = np.argmin(distances, axis=1)
|
| 95 |
+
return labels
|
| 96 |
+
|
| 97 |
+
|
| 98 |
+
class EnsembleClustering:
|
| 99 |
+
# Initialization
|
| 100 |
+
def __init__(self, data, clusters):
|
| 101 |
+
self.data = data
|
| 102 |
+
self.clusters = clusters
|
| 103 |
+
self.kmeans = None
|
| 104 |
+
self.kmedoids = None
|
| 105 |
+
|
| 106 |
+
# Fit method
|
| 107 |
+
def fit(self):
|
| 108 |
+
kmeans = KMeans()
|
| 109 |
+
kmeans_labels = kmeans.fit(self.data, self.clusters)
|
| 110 |
+
self.kmeans = kmeans
|
| 111 |
+
|
| 112 |
+
kmedoids = KMedoids(data = self.data, clusters = self.clusters)
|
| 113 |
+
kmedoids_labels = kmedoids.fit()
|
| 114 |
+
self.kmedoids = kmedoids
|
| 115 |
+
|
| 116 |
+
labels = self.maximumVoting(kmeans_labels, kmedoids_labels)
|
| 117 |
+
return labels
|
| 118 |
+
|
| 119 |
+
# Maximum voting method
|
| 120 |
+
def maximumVoting(self, labels1, labels2):
|
| 121 |
+
labels = np.zeros(len(labels1), dtype=int)
|
| 122 |
+
for i in range(len(labels1)):
|
| 123 |
+
voting = np.zeros(self.clusters, dtype=int)
|
| 124 |
+
voting[labels1[i]] += 1
|
| 125 |
+
voting[labels2[i]] += 1
|
| 126 |
+
labels[i] = voting.argmax()
|
| 127 |
+
return labels
|
| 128 |
+
|
| 129 |
+
# Predict method
|
| 130 |
+
def predict(self, data):
|
| 131 |
+
kmeans_labels = self.kmeans.predict(data)
|
| 132 |
+
kmedoids_labels = self.kmedoids.predict(data)
|
| 133 |
+
labels = self.maximumVoting(kmeans_labels, kmedoids_labels)
|
| 134 |
+
return labels
|
requirements.txt
ADDED
|
Binary file (142 Bytes). View file
|
|
|