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### KNN in Python

posted May 5, 2020, 1:54 PM by Chris G   [ updated May 5, 2020, 1:55 PM ]

# KNN in Python

Summary

In this article you will learn about a very simple yet powerful algorithm called KNN or K-Nearest Neighbor. The first sections will contain a detailed yet clear explanation of this algorithm. At the end of this article you can find an example using KNN (implemented in python).

# KNN Explained

KNN is a very popular algorithm, it is one of the top 10 AI algorithms (see Top 10 AI Algorithms). Its popularity springs from the fact that it is very easy to understand and interpret yet many times it’s accuracy is comparable or even better than other, more complicated algorithms.

KNN is a supervised algorithm (which means that the training data is labeled, see Supervised and Unsupervised Algorithms), it is non-parametric and lazy (instance based).

Why is lazy? Because it does not explicitly learns the model, but it saves all the training data and uses the whole training set for classification or prediction. This is in contrast to other techniques like SVM, where you can discard all non support vectors without any problem.

This means that the training process is very fast, it just saves all the values from the data set. The real problem is the huge memory consumption (because we have to store all the data) and time complexity at testing time (since classifying a given observation requires a run down of the whole data set) . But in general it’s a very useful algorithm in case of small data sets (or if you have lots of time and memory) or for educational purposes.

Other important assumption is that this algorithm requires that the data is in metric space. This means that we can define metrics for calculation distance between data points. Defining distance metrics can be a real challenge (see Nearest Neighbor Classification and Retrieval). An interesting idea is to find the distance metrics using machine learning (mainly by converting the data to vector space, represent the differences between objects as distances between vectors and learn those differences, but this is another topic, we will talk about this later).