Open In App

Difference Between Machine Learning and Statistics

Last Updated : 17 Jan, 2025
Comments
Improve
Suggest changes
Like Article
Like
Report

Machine learning and statistics are like two sides of the same coin both working with data but in slightly different ways. Machine learning is often said to be "an evolution of statistics" because it builds on statistical concepts to handle larger, more complex data problems with a focus on predictions and automation.

Statistics, on the other hand, is more about understanding data, testing ideas, and drawing conclusions.

Machine learning turns statistics to predict outcomes and adapt to data.

In simple terms, machine learning builds on statistics to solve bigger, more complex problems, often focusing more on predictions than explanations.

Machine Learning

Statistics

Machine Learning is a subset of AI that focuses on designing algorithms that learn from data and improve over time. 

Statistics is a branch of mathematics that deals with data analysis, interpretation, and presentation.

It makes the most accurate prediction possible and then foresee future events or arrange a current material. 

It interfaces the relationship between the variables and finds out the connection between the information points.

The Goal is to develop systems that can make predictions or decisions without explicit programming

The goal is to understand data, identify trends, and make inferences about a population based on a sample.

It is based on data-driven approach focusing on building predictive models and optimizing performance through iterations

It is based on theory-driven approach, focusing on understanding the underlying structure of data and deriving conclusions.

It Works well with large datasets; performance improves with more data.

It can work with smaller datasets but requires proper sampling to ensure representativeness.

It Uses algorithms like neural networks, decision trees, and clustering.

It uses methods like regression analysis, hypothesis testing, and descriptive statistics.

It often relies on fewer assumptions about the underlying data distribution

It typically involves assumptions about data distribution (e.g., normality, independence).


Next Article

Similar Reads