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Challenge: Solving Task Using Bagging Classifier | Commonly Used Bagging Models
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Ensemble Learning

Challenge: Solving Task Using Bagging ClassifierChallenge: Solving Task Using Bagging Classifier

Task

The load_breast_cancer dataset is a built-in dataset provided by scikit-learn. It is commonly used for binary classification tasks, particularly in the context of breast cancer diagnosis. This dataset contains features that are computed from a digitized image of a fine needle aspirate (FNA) of a breast mass. The aim is to predict whether a given mass is malignant (cancerous) or benign (non-cancerous).

Your task is to solve the classification problem using BaggingClassifier on load_breast_cancer dataset:

  1. Create an instance of BaggingClassifier class: specify base SVC (Support Vector Classifier) model and set the number of base estimators equal to 10.
  2. Fit the ensemble model.
  3. Get the final result using soft voting technique: for each sample in test dataset get the probability matrix and find the class with maximum probability.

Once you've completed this task, click the button below the code to check your solution.

Everything was clear?

Section 2. Chapter 2
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course content

Course Content

Ensemble Learning

Challenge: Solving Task Using Bagging ClassifierChallenge: Solving Task Using Bagging Classifier

Task

The load_breast_cancer dataset is a built-in dataset provided by scikit-learn. It is commonly used for binary classification tasks, particularly in the context of breast cancer diagnosis. This dataset contains features that are computed from a digitized image of a fine needle aspirate (FNA) of a breast mass. The aim is to predict whether a given mass is malignant (cancerous) or benign (non-cancerous).

Your task is to solve the classification problem using BaggingClassifier on load_breast_cancer dataset:

  1. Create an instance of BaggingClassifier class: specify base SVC (Support Vector Classifier) model and set the number of base estimators equal to 10.
  2. Fit the ensemble model.
  3. Get the final result using soft voting technique: for each sample in test dataset get the probability matrix and find the class with maximum probability.

Once you've completed this task, click the button below the code to check your solution.

Everything was clear?

Section 2. Chapter 2
toggle bottom row
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