Machine learning algorithms can be broken down into two distinct types: supervised and unsupervised learning algorithms.

Supervised learning algorithms can be further classified into two types:

**1. Regression:** **The response variable is continuous.**

For example, the response variable could be:

- Weight
- Height
- Price
- Time
- Total units

In each case, a regression model seeks to predict a continuous quantity.

Regression Example:

Suppose we have a dataset that contains three variables for 100 different houses: square footage, number of bathrooms, and selling price.

We could fit a regression model that uses square footage and number of bathrooms as explanatory variables and selling price as the response variable.

We could then use this model to predict the selling price of a house, based on its square footage and number of bathrooms.

This is an example of a regression model because the response variable (selling price) is continuous.

The most common way to measure the accuracy of a regression model is by calculating the root mean square error (RMSE), a metric that tells us how far apart our predicted values are from our observed values in a model, on average. It is calculated as:

**RMSE** = √Σ(P_{i} – O_{i})^{2} / n

where:

- Σ is a fancy symbol that means “sum”
- P
_{i}is the predicted value for the i^{th}observation - O
_{i}is the observed value for the i^{th}observation - n is the sample size

The smaller the RMSE, the better a regression model is able to fit the data.

**2. Classification:** **The response variable is categorical.**

For example, the response variable could take on the following values:

- Male or female
- Pass or fail
- Low, medium, or high

In each case, a classification model seeks to predict some class label.

Classification Example:

Suppose we have a dataset that contains three variables for 100 different college basketball players: average points per game, division level, and whether or not they got drafted into the NBA.

We could fit a classification model that uses average points per game and division level as explanatory variables and “drafted” as the response variable.

We could then use this model to predict whether or not a given player will get drafted into the NBA based on their average points per game and division level.

This is an example of a classification model because the response variable (“drafted”) is categorical. That is, it can only take on values in two different categories: “Drafted” or “Not drafted.”

The most common way to measure the accuracy of a classification model is by simply calculating the percentage of correct classifications the model makes:

**Accuracy = correction classifications / total attempted classifications * 100%**

For example, if a model correctly identifies whether or not a player will get drafted into the NBA 88 times out of 100 possible times then the accuracy of the model is:

**Accuracy = (88/100) * 100% = 88%**

The higher the accuracy, the better a classification model is able to predict outcomes.

**Similarities Between Regression and Classification**

Regression and classification algorithms are similar in the following ways:

- Both are supervised learning algorithms, i.e. they both involve a response variable.
- Both use one or more explanatory variables to build models to predict some response.
- Both can be used to understand how changes in the values of explanatory variables affect the values of a response variable.

**Differences Between Regression and Classification**

Regression and classification algorithms are different in the following ways:

- Regression algorithms seek to predict a continuous quantity and classification algorithms seek to predict a class label.
- The way we measure the accuracy of regression and classification models differs.

**Converting Regression into Classification**

It’s worth noting that a regression problem can be converted into a classification problem by simply **discretizing** the response variable into buckets.

For example, suppose we have a dataset that contains three variables: square footage, number of bathrooms, and selling price.

We could build a regression model using square footage and number of bathrooms to predict selling price.

However, we could discretize selling price into three different classes:

- $80k – $160k: “Low selling price”
- $161k – $240k: “Medium selling price”
- $241k – $320k: “High selling price”

We could then use square footage and number of bathrooms as explanatory variables to predict which class (low, medium or high) that a given house selling price will fall in.

This would be an example of a classification model since we’re attempting to place each house in a class.

**Summary**

The following table summarizes the similarities and differences between regression and classification algorithms:

This helped me clear my basics.