Bayesian Statistics and Machine Learning - A/B Testing

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Free Download Bayesian Statistics and Machine Learning - A/B Testing
Published 10/2023
Created by EDUCBA Bridging the Gap
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz, 2 Ch
Genre: eLearning | Language: English | Duration: 8 Lectures ( 58m ) | Size: 261 MB

Apply Bayesian methods to A/B testing and also use adaptive algorithms to improve A/B testing performance.
What you'll learn
Apply Bayesian methods to A/B testing and also use adaptive algorithms to improve A/B testing performance
Naive Bayes Classifier introduction and Use of naive bayes in Machine Learning
Understanding A/B testing and Split tests
Power of A/B and testing and Example solving in Python using dummy data
Requirements
Prior knowledge of machine learning required
Basic knowledge of Python programming and statistics
Description
Machine learning is a scientific discipline that explores the construction and study of algorithms that can learn from data. Such algorithms operate by building a model from example inputs and using that to make predictions or decisions, rather than following strictly static program instructions. Machine learning is closely related to and often overlaps with computational statistics; a discipline that also specializes in prediction-making.Through this training we are going to apply Bayesian methods to A/B testing and also use adaptive algorithms to improve A/B testing performance.The training will include the following;- Naive Bayes Classifier introduction- Use of naive bayes in Machine Learning- Understanding A/B testing- Split tests- Power of A/B and testing- Example solving in Python using dummy dataBayesian statistics is a particular approach to applying probability to statistical problems. It provides us with mathematical tools to update our beliefs about random events in light of seeing new data or evidence about those events. Bayesian statistics is an approach to data analysis based on Bayes' theorem, where available knowledge about parameters in a statistical model is updated with the information in observed data. The background knowledge is expressed as a prior distribution and combined with observational data in the form of a likelihood function to determine the posterior distribution. The posterior can also be used for making predictions about future events. In particular Bayesian inference interprets probability as a measure of believability or confidence that an individual may possess about the occurance of a particular event.
Who this course is for
Anyone who wants to learn about data and analytics
Data Engineers, Analysts, Architects, Software Engineers, IT operations, Technical managers
Homepage

https://www.udemy.com/course/bayesian-statistics-and-machine-learning-ab-testing/

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