date_range Starts on March 20, 2017
event_note End date May 1, 2017
list 6 sequences
assignment Level : Introductive
label Computer science
chat_bubble_outline Language : English
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## Key informations

credit_card Free access
timer 36 hours in total

Welcome to the Advanced Linear Models for Data Science Class 1: Least Squares. This class is an introduction to least squares from a linear algebraic and mathematical perspective. Before beginning the class make sure that you have the following: - A basic understanding of linear algebra and multivariate calculus. - A basic understanding of statistics and regression models. - At least a little familiarity with proof based mathematics. - Basic knowledge of the R programming language. After taking this course, students will have a firm foundation in a linear algebraic treatment of regression modeling. This will greatly augment applied data scientists' general understanding of regression models.

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## Syllabus

• Week 1 - Background
We cover some basic matrix algebra results that we will need throughout the class. This includes some basic vector derivatives. In addition, we cover some some basic uses of matrices to create summary statistics from data. This includes calculating and subtrac...
• Week 2 - One and two parameter regression
In this module, we cover the basics of regression through the origin and linear regression. Regression through the origin is an interesting case, as one can build up all of multivariate regression with it.
• Week 3 - Linear regression
In this lecture, we focus on linear regression, the most standard technique for investigating unconfounded linear relationships.
• Week 4 - General least squares
We now move on to general least squares where an arbitrary full rank design matrix is fit to a vector outcome.
• Week 5 - Least squares examples
Here we give some canonical examples of linear models to relate them to techniques that you may already be using.
• Week 6 - Bases and residuals
Here we give a very useful kind of linear model, that is decomposing a signal into a basis expansion.
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