K-Nearest Neighbors (KNN) is a fundamental, non-parametric, and lazy learning algorithm in machine learning. It classifies or predicts values for new data points based on their nearest neighbors in the training data. The algorithm's core process involves calculating distances between a new data point and all training points. It then selects the 'k' closest data points, known as neighbors. For classification, the new point takes on the majority class of its neighbors. For regression, its predicted value is the average of its neighbors' values. Crucial to KNN's performance is the choice of distance metric, with Euclidean, Manhattan, and Minkowski distances being common examples. KNN has wide-ranging applications in recommendation systems, image recognition, anomaly detection, financial modeling, and medical diagnosis. However, it suffers from high computational cost on large datasets, sensitivity to irrelevant features and noise, and the curse of dimensionality. The optimal value of 'k' also requires careful tuning. Despite these limitations, ongoing research aims to improve KNN's efficiency and scalability. Its simplicity and interpretability ensure its continued relevance for educational purposes and prototyping, particularly with smaller datasets.
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