Upload 2 files
Browse files- app_clustering.py +232 -0
- clustering_data.csv +1004 -0
app_clustering.py
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1 |
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import streamlit as st
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from streamlit_option_menu import option_menu
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import pandas as pd
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from sklearn.cluster import KMeans, DBSCAN, AgglomerativeClustering
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from sklearn.preprocessing import StandardScaler
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from sklearn.metrics import silhouette_score, davies_bouldin_score, calinski_harabasz_score
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import plotly.express as px
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st.set_page_config(layout="wide")
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st.title("Student Behavior Clustering 📊✨")
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st.write("This app performs clustering on student behavior data to identify patterns and segments of students.")
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+
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# Two option menus: App, About
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tabs = ["App", "About"]
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app_mode = option_menu(None, options=tabs, icons=["📊", "❓"], default_index=0, orientation="horizontal")
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# --- Sidebar for Settings and File Upload ---
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st.sidebar.header("Data and Clustering Settings")
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# File Upload
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uploaded_file = st.sidebar.file_uploader(
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"Choose a CSV file or use default:", type=["csv"]
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)
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# Use a default dataset if no file is uploaded
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if uploaded_file is None:
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df = pd.read_csv("clustering_data.csv")
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else:
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df = pd.read_csv(uploaded_file)
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# --- Data Preprocessing (Example: Handling Missing Values) ---
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# Replace this with your specific data cleaning needs
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df.fillna(df.mean(), inplace=True)
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# --- Feature Engineering (Example) ---
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df['engagement_score'] = (
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df['attendance_rate'] * 0.5 +
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df['test_average'] * 0.5
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)
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# Select features for clustering
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features = df[['attendance_rate', 'test_average', 'engagement_score']]
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# Standard Scaling
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scaler = StandardScaler()
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scaled_features = scaler.fit_transform(features)
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# Sidebar for Algorithm Selection and Parameter Tuning
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st.sidebar.header("Clustering Settings")
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algorithm = st.sidebar.selectbox(
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"Select Algorithm:",
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("KMeans", "DBSCAN", "Hierarchical")
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)
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# Default values for parameters
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n_clusters_kmeans = 3
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eps = 0.5
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min_samples = 5
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n_clusters_hierarchical = 3
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linkage = 'ward'
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# Parameter tuning section
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with st.sidebar.expander("Algorithm Parameters"):
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if algorithm == "KMeans":
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n_clusters_kmeans = st.slider(
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"Number of Clusters (K)", 2, 10, 3,
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help="Number of clusters to form for KMeans."
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)
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elif algorithm == "DBSCAN":
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eps = st.slider(
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"Epsilon (eps)", 0.1, 2.0, 0.5, 0.1,
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help="Maximum distance between two samples for one to be considered as in the neighborhood of the other for DBSCAN."
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)
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min_samples = st.slider(
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"Min Samples", 2, 10, 5,
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help="The number of samples in a neighborhood for a point to be considered as a core point for DBSCAN."
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)
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else: # Hierarchical
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n_clusters_hierarchical = st.slider(
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"Number of Clusters", 2, 10, 3,
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help="Number of clusters to find for hierarchical clustering."
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)
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linkage = st.selectbox(
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"Linkage", ['ward', 'complete', 'average', 'single'],
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help="Which linkage criterion to use for hierarchical clustering."
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)
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# Function to perform clustering
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def cluster_data(algo_name, **kwargs):
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try:
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if algo_name == "KMeans":
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model = KMeans(n_clusters=kwargs.get('n_clusters', 3), random_state=42)
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elif algo_name == "DBSCAN":
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model = DBSCAN(eps=kwargs.get('eps', 0.5), min_samples=kwargs.get('min_samples', 5))
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else: # Hierarchical
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model = AgglomerativeClustering(
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n_clusters=kwargs.get('n_clusters', 3),
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linkage=kwargs.get('linkage', 'ward')
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)
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clusters = model.fit_predict(scaled_features)
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return clusters
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except Exception as e:
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st.error(f"An error occurred during clustering: {e}")
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return None
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# Perform clustering
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clusters = cluster_data(
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algorithm,
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n_clusters=n_clusters_kmeans if algorithm == "KMeans" else n_clusters_hierarchical,
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eps=eps if algorithm == "DBSCAN" else 0.5,
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min_samples=min_samples if algorithm == "DBSCAN" else 5,
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linkage=linkage if algorithm == "Hierarchical" else "ward",
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)
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# THE APP CONTENT
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if app_mode == "About":
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st.write(
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"""
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## About
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This app performs clustering on student behavior data to identify patterns and segments of students.
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### Data
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The dataset contains student information such as attendance rate, test average, and engagement score.
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### Clustering Algorithms
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- **KMeans:** Partitions data into K clusters based on feature similarity.
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- **DBSCAN:** Density-based clustering to identify outliers and clusters of varying shapes.
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- **Hierarchical:** Builds a tree of clusters to identify subgroups.
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### Evaluation Metrics
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- **Silhouette Score:** Measures how similar an object is to its cluster compared to other clusters.
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- **Davies-Bouldin Index:** Computes the average similarity between each cluster and its most similar one.
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- **Calinski-Harabasz Index:** Ratio of the sum of between-clusters dispersion and within-cluster dispersion.
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### Cluster Profiling
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- Parallel coordinates plot to visualize and compare clusters across multiple features.
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### Interpretation of Clusters
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- Provides insights into each cluster based on the average values of features.
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"""
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)
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st.write(
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"""
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## How to Use
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1. **Upload Data:** Upload your own CSV file or use the default dataset.
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2. **Select Algorithm:** Choose between KMeans, DBSCAN, and Hierarchical clustering.
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3. **Set Parameters:** Adjust the clustering parameters in the sidebar.
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4. **Interpret Results:** Explore the clustered data, evaluation metrics, and cluster profiles.
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"""
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)
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st.write(
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"""
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## Contact
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159 |
+
If you have any questions or feedback, feel free to connect with me on:
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- [LinkedIn](https://www.linkedin.com/in/abdellatif-laghjaj)
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- [GitHub](https://www.github.com/abdellatif-laghjaj)
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"""
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)
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elif app_mode == "App":
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if clusters is not None:
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df['cluster'] = clusters
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# --- Display Clustered Data ---
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st.subheader(f"Clustered Data using {algorithm}:")
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st.dataframe(df)
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# --- Evaluation Metrics ---
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if len(set(clusters)) > 1:
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silhouette_avg = silhouette_score(scaled_features, clusters)
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db_index = davies_bouldin_score(scaled_features, clusters)
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ch_index = calinski_harabasz_score(scaled_features, clusters)
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st.subheader("Clustering Evaluation Metrics")
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st.markdown(f"**Silhouette Score:** {silhouette_avg:.2f}", unsafe_allow_html=True)
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st.markdown(f"**Davies-Bouldin Index:** {db_index:.2f}", unsafe_allow_html=True)
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st.markdown(f"**Calinski-Harabasz Index:** {ch_index:.2f}", unsafe_allow_html=True)
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else:
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st.warning("Evaluation metrics are not applicable. Only one cluster found.")
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+
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# --- Interactive 3D Scatter Plot with Plotly ---
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st.subheader("Interactive 3D Cluster Visualization")
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fig = px.scatter_3d(
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df,
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x='attendance_rate',
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y='test_average',
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z='engagement_score',
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color='cluster',
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title=f"Student Clusters ({algorithm})",
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labels={'attendance_rate': 'Attendance Rate',
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'test_average': 'Test Average',
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'engagement_score': 'Engagement Score'}
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)
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st.plotly_chart(fig)
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+
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# --- Cluster Profiling (Example using Plotly) ---
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st.subheader("Cluster Profile Visualization")
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st.write("The parallel coordinates plot is a way to visualize and compare clusters across multiple features.")
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profile_features = ['attendance_rate', 'test_average', 'engagement_score']
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cluster_means = df.groupby('cluster')[profile_features].mean().reset_index()
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fig_profile = px.parallel_coordinates(
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cluster_means,
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color='cluster',
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dimensions=profile_features,
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title="Parallel Coordinates Plot for Cluster Profiles"
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)
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st.plotly_chart(fig_profile)
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+
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# --- Dynamic Interpretation of Clusters ---
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st.subheader("Interpretation of Clusters")
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for cluster_num in cluster_means['cluster']:
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cluster_data = cluster_means[cluster_means['cluster'] == cluster_num]
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st.write(f"**Cluster {cluster_num}:**")
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for feature in profile_features:
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st.write(f"- **{feature.replace('_', ' ').title()}:** {cluster_data[feature].values[0]:.2f}")
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+
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highest_feature = cluster_data[profile_features].idxmax(axis=1).values[0]
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lowest_feature = cluster_data[profile_features].idxmin(axis=1).values[0]
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+
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st.write(f"This cluster has the highest average {highest_feature.replace('_', ' ')} "
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f"and the lowest average {lowest_feature.replace('_', ' ')}.")
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st.write("---")
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# Additional insights based on cluster characteristics can be added here.
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else:
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+
st.warning("Please configure the clustering settings and run the algorithm first.")
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clustering_data.csv
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|
1 |
+
student_id,attendance_rate,participation_score,assignment_completion,test_average,extracurricular_activities
|
2 |
+
1,0.47,26,0.85,43.6,0
|
3 |
+
2,0.74,51,0.92,75.2,1
|
4 |
+
3,0.45,71,0.21,28.9,4
|
5 |
+
4,0.36,51,0.75,61.1,1
|
6 |
+
5,0.64,2,0.59,82.9,1
|
7 |
+
6,0.86,37,0.26,96.2,0
|
8 |
+
7,0.58,95,0.0,73.5,2
|
9 |
+
8,0.93,98,0.31,10.8,4
|
10 |
+
9,0.45,74,0.42,46.0,0
|
11 |
+
10,0.33,26,0.05,83.9,4
|
12 |
+
11,0.49,82,0.97,78.6,2
|
13 |
+
12,0.43,63,0.44,6.2,4
|
14 |
+
13,0.91,24,0.81,25.6,1
|
15 |
+
14,0.97,63,0.66,77.6,3
|
16 |
+
15,0.19,52,0.23,2.4,3
|
17 |
+
16,0.41,85,0.74,89.3,4
|
18 |
+
17,0.82,68,0.44,94.5,4
|
19 |
+
18,0.57,54,0.52,42.3,0
|
20 |
+
19,0.44,82,0.0,3.8,4
|
21 |
+
20,0.49,57,0.8,53.4,3
|
22 |
+
21,0.45,96,0.35,66.3,3
|
23 |
+
22,0.11,97,0.81,72.0,1
|
24 |
+
23,0.63,74,0.32,10.4,1
|
25 |
+
24,0.53,2,0.79,29.4,2
|
26 |
+
25,0.78,31,0.31,63.1,2
|
27 |
+
26,0.16,1,0.49,29.4,2
|
28 |
+
27,0.65,41,0.45,82.4,0
|
29 |
+
28,0.46,50,0.22,48.6,4
|
30 |
+
29,0.12,19,0.44,33.0,2
|
31 |
+
30,0.4,11,0.38,62.6,2
|
32 |
+
31,0.61,74,0.91,70.4,0
|
33 |
+
32,1.0,3,0.69,60.8,4
|
34 |
+
33,0.92,23,0.0,21.3,3
|
35 |
+
34,0.57,35,0.64,18.8,4
|
36 |
+
35,0.08,49,0.66,64.8,2
|
37 |
+
36,0.06,26,0.02,95.2,2
|
38 |
+
37,0.81,10,0.29,10.6,2
|
39 |
+
38,0.43,61,0.95,61.6,0
|
40 |
+
39,0.74,75,0.74,83.8,2
|
41 |
+
40,0.6,19,0.86,7.0,3
|
42 |
+
41,0.41,53,0.07,80.0,4
|
43 |
+
42,0.42,39,0.84,15.2,1
|
44 |
+
43,0.04,52,0.27,97.3,0
|
45 |
+
44,0.5,68,0.03,17.3,4
|
46 |
+
45,0.42,53,0.83,41.7,2
|
47 |
+
46,0.66,30,0.75,63.6,0
|
48 |
+
47,0.19,54,0.11,82.3,4
|
49 |
+
48,0.85,85,0.21,31.9,3
|
50 |
+
49,0.08,80,0.76,57.0,1
|
51 |
+
50,0.73,12,0.57,71.5,4
|
52 |
+
51,0.97,7,0.2,18.9,1
|
53 |
+
52,0.1,92,0.42,46.3,0
|
54 |
+
53,0.64,36,0.77,81.6,1
|
55 |
+
54,0.1,54,0.94,90.5,1
|
56 |
+
55,0.8,26,0.5,76.4,1
|
57 |
+
56,0.79,78,0.93,88.5,0
|
58 |
+
57,0.41,80,0.94,65.6,1
|
59 |
+
58,0.28,61,0.19,87.9,0
|
60 |
+
59,0.89,91,0.59,89.0,4
|
61 |
+
60,0.44,78,0.96,87.4,4
|
62 |
+
61,0.83,21,0.82,66.9,4
|
63 |
+
62,0.97,100,0.95,87.9,3
|
64 |
+
63,0.67,35,0.69,91.3,2
|
65 |
+
64,0.36,55,0.91,57.0,1
|
66 |
+
65,0.09,7,0.48,39.7,0
|
67 |
+
66,0.52,74,0.47,98.3,4
|
68 |
+
67,0.38,57,0.92,62.1,2
|
69 |
+
68,0.08,94,0.01,12.3,1
|
70 |
+
69,0.48,33,0.31,87.8,0
|
71 |
+
70,0.62,0,0.28,59.6,3
|
72 |
+
71,0.95,86,0.93,91.0,1
|
73 |
+
72,0.5,70,0.81,84.7,0
|
74 |
+
73,0.34,39,0.99,40.5,3
|
75 |
+
74,0.22,75,0.11,8.3,0
|
76 |
+
75,0.64,41,0.53,64.4,2
|
77 |
+
76,0.14,36,0.51,30.9,3
|
78 |
+
77,0.31,7,0.04,67.5,3
|
79 |
+
78,0.36,67,0.13,26.4,3
|
80 |
+
79,0.74,36,0.08,6.2,2
|
81 |
+
80,0.04,62,0.72,57.7,2
|
82 |
+
81,0.64,2,0.72,71.3,4
|
83 |
+
82,0.61,67,0.68,87.1,4
|
84 |
+
83,0.88,32,0.85,5.6,1
|
85 |
+
84,0.98,27,0.11,23.2,1
|
86 |
+
85,0.52,56,0.72,87.4,2
|
87 |
+
86,0.68,52,0.54,57.6,0
|
88 |
+
87,0.22,48,0.42,65.2,3
|
89 |
+
88,0.58,28,0.79,95.4,2
|
90 |
+
89,0.76,14,0.95,73.4,0
|
91 |
+
90,0.25,95,0.75,50.4,3
|
92 |
+
91,0.81,91,0.43,53.8,2
|
93 |
+
92,0.26,32,0.61,84.7,4
|
94 |
+
93,0.13,92,0.74,48.8,4
|
95 |
+
94,0.21,6,0.8,49.9,0
|
96 |
+
95,0.98,90,0.54,29.0,2
|
97 |
+
96,0.57,56,0.91,3.9,2
|
98 |
+
97,0.32,15,0.22,58.3,2
|
99 |
+
98,0.69,49,0.28,98.6,4
|
100 |
+
99,0.73,56,0.07,71.2,1
|
101 |
+
100,0.83,56,0.33,80.4,1
|
102 |
+
101,0.36,44,0.33,82.1,1
|
103 |
+
102,0.82,33,0.9,85.2,3
|
104 |
+
103,0.24,41,0.81,92.9,2
|
105 |
+
104,0.92,53,0.25,2.8,3
|
106 |
+
105,0.58,81,0.73,64.5,4
|
107 |
+
106,0.83,44,0.76,78.1,4
|
108 |
+
107,0.12,69,0.48,88.7,4
|
109 |
+
108,0.44,52,0.44,35.7,4
|
110 |
+
109,0.89,31,0.51,29.0,0
|
111 |
+
110,0.21,53,0.37,51.6,3
|
112 |
+
111,0.64,83,0.02,46.5,4
|
113 |
+
112,0.87,62,0.57,93.5,4
|
114 |
+
113,0.23,73,0.88,43.0,2
|
115 |
+
114,0.97,80,0.13,71.6,3
|
116 |
+
115,0.41,4,0.06,25.9,0
|
117 |
+
116,0.84,97,0.63,13.6,4
|
118 |
+
117,0.86,64,0.83,36.1,2
|
119 |
+
118,1.0,93,0.47,64.4,0
|
120 |
+
119,0.83,12,0.67,33.8,0
|
121 |
+
120,0.7,41,0.51,39.6,0
|
122 |
+
121,0.02,11,0.62,95.7,0
|
123 |
+
122,0.06,19,0.1,69.3,2
|
124 |
+
123,0.63,85,1.0,40.1,1
|
125 |
+
124,0.52,17,0.01,20.3,2
|
126 |
+
125,0.9,83,0.1,4.4,3
|
127 |
+
126,0.61,72,0.25,87.1,1
|
128 |
+
127,0.11,78,0.04,31.1,4
|
129 |
+
128,0.55,74,0.72,9.8,0
|
130 |
+
129,0.33,22,0.49,81.0,1
|
131 |
+
130,0.21,50,0.69,48.4,0
|
132 |
+
131,0.37,52,0.4,30.4,0
|
133 |
+
132,0.87,22,0.98,95.5,1
|
134 |
+
133,0.13,22,0.64,65.9,2
|
135 |
+
134,0.85,54,0.16,68.9,0
|
136 |
+
135,0.46,15,0.51,22.5,2
|
137 |
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417 |
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416,0.04,37,0.32,47.2,0
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418 |
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417,0.92,74,0.52,66.4,2
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698 |
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699 |
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698,0.97,21,0.46,93.8,0
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700 |
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925,0.46,13,0.89,45.1,2
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950,0.71,10,0.15,60.8,3
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952 |
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951,0.01,28,0.77,13.9,3
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953 |
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952,0.97,16,0.21,33.2,1
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953,0.25,72,0.83,27.4,1
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955 |
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954,0.74,54,0.85,81.3,4
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956 |
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955,0.58,85,0.25,70.2,2
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957 |
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956,0.66,24,0.16,93.3,0
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959 |
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958,0.02,86,0.3,99.4,3
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960 |
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959,0.97,28,0.32,55.9,2
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960,0.92,38,0.95,50.7,0
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963 |
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967 |
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967,0.79,10,0.58,15.8,4
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969 |
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970 |
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969,0.35,97,0.61,95.0,3
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970,0.68,44,0.48,80.3,3
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974 |
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973,0.44,57,0.9,60.6,3
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975 |
+
974,0.56,70,0.1,56.8,0
|
976 |
+
975,0.13,71,0.02,52.0,0
|
977 |
+
976,0.99,75,0.46,60.5,4
|
978 |
+
977,0.33,87,0.27,72.3,2
|
979 |
+
978,0.24,50,0.39,27.9,0
|
980 |
+
979,0.12,75,0.53,98.8,0
|
981 |
+
980,0.74,92,0.82,22.4,4
|
982 |
+
981,0.08,47,0.4,83.1,0
|
983 |
+
982,0.81,35,0.68,0.9,2
|
984 |
+
983,0.47,11,0.26,24.2,2
|
985 |
+
984,0.34,39,0.3,61.8,0
|
986 |
+
985,0.19,40,0.69,59.6,4
|
987 |
+
986,0.83,45,0.5,86.0,3
|
988 |
+
987,0.66,96,0.44,22.2,2
|
989 |
+
988,0.41,52,0.16,30.4,4
|
990 |
+
989,0.19,4,0.17,68.2,4
|
991 |
+
990,0.26,19,0.2,78.7,3
|
992 |
+
991,0.75,77,0.32,2.0,1
|
993 |
+
992,0.89,41,0.65,82.6,2
|
994 |
+
993,0.73,62,0.69,85.6,4
|
995 |
+
994,0.01,16,0.85,9.4,1
|
996 |
+
995,0.27,76,0.92,60.6,3
|
997 |
+
996,0.46,8,0.98,39.5,1
|
998 |
+
997,0.84,76,0.11,56.7,0
|
999 |
+
998,0.74,43,0.45,18.4,0
|
1000 |
+
999,0.14,4,0.91,19.8,3
|
1001 |
+
1000,0.17,73,0.77,79.6,3
|
1002 |
+
1001,0.95,33,0.67,95.3,4
|
1003 |
+
1002,0.67,33,0.67,95.3,4
|
1004 |
+
1003,0.52,54,0.52,90.1,3
|