Support Vector Machine (SVM) is a powerful algorithm developed by Vladimir Vapnik and Alexey Chervonenkis in 1963. Although its roots date back to the 60s, its popularity in the machine learning community only surged during the mid-90s.

At its core, SVM is part of a family of algorithms that build models based on maximizing the margin of error from the training data. The algorithm essentially selects a model that provides the largest error margin.

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## Understanding SVM Classification

SVMs excel at classification tasks. To visualize this, consider:

An SVM functions as a discriminative classifier, using a hyperplane to differentiate between data points. Given a set of labeled training data, the SVM generates an optimal hyperplane to classify new, unseen data.

## Why Choose Support Vector Machines?

There are several compelling reasons to use SVMs:

- Their conceptual simplicity makes them easy to understand and implement.
- SVMs offer a technique to calibrate the model’s outputs to produce probability estimates.
- They provide a method to identify outliers within the training dataset.
- They can simplify multi-class problems into a sequence of binary classifications.

SVMs find wide applications in:

- Text and hypertext categorization, as they can dramatically reduce the demand for labeled training samples.
- Image classification, where they often outperform traditional query refinement methods.
- Recognizing handwritten characters.
- Classifying scientific data, such as accurately categorizing proteins.

## Preparing Data for SVM

SVM requires specific types of input:

**Numerical Inputs**: SVM expects numeric input data. If your data includes categorical variables, you’ll need to convert them into binary dummy variables.**Binary Classification**: While SVM is designed primarily for binary classification, there are extensions for multi-class problems.

from sklearn import svm |

## Delving Deeper into SVM

Before you can utilize an SVM, you need to feed it with training data, given that it’s a supervised learning algorithm.

For example, if you have two numeric input variables, they’ll create a two-dimensional space.

X = [[1, 1], [0, 0]] |

Setting up and training an SVM is straightforward:

clf = svm.SVC() |

After training, making predictions is equally simple:

# make predictions |

There’s a vast realm of knowledge surrounding Support Vector Machines. Hopefully, this concise overview provides you with a foundational understanding of the algorithm.