This course focuses on capabilities, models, and datasets available within the MASS package in R. Along the way, you will gain knowledge of estimating survival probabilities and working with hazard rates in multi-state model.
Before machine learning and Python made statistics a subject of MASS popular appeal, an entire generation of applied statisticians learned their craft from the famous textbook named “Modern Applied Statistics with S” by Venables and Ripley. The “S” referred to in the book’s title is the precursor of the R statistical software, which is so popular and effective for statistical analysis. The influence of this seminal work is so strong, that R actually contains a package named MASS, an acronym for the book’s title.
In this course, Applying the Mathematical MASS Model with R, you will gain the ability to use the datasets, predictive models, and specialized functions available in the MASS package in R.
First, you will learn how the classic t-test can be used in a variety of common scenarios around estimating means and also learn about using ANOVA, a powerful statistical technique used to measure statistical properties across different categories of data. This exploration will involve variants of the t-test such as one-sample and two-sample t-tests, as well as one-way ANOVA, which is used to compare means of a target variable across different groups, based on the value of a single categorical variable.
Next, you will discover about three powerful techniques in data analysis, namely linear discriminant analysis (LDA), quadratic discriminant analysis (QDA), and robust regression. LDA and QDA are classification techniques that both seek to re-orient the original data using new, optimized axes such that points belonging to different classes lie as far apart as possible. QDA is preferable to LDA when the x-variables that correspond to different y-variable values have differing covariances. MASS includes support for three powerful robust regression techniques, Huber, Bisquare, and Hampel; each of these is a useful way to fit a regression model even when data is heavily contaminated by outliers.
Finally, you will explore how to model complex systems using multi-state models, which represent the result of a stochastic process as a succession of states. You will understand the differences - and similarities - between transition probabilities and transition intensities, and then apply all of that knowledge to a special class of multi-state models: survival models. Such models find wide applications in medical domains such as modeling outcomes of different treatment regimens, and you will learn how to do so, and also how to model hazard rates and survival probabilities. When you’re finished with this course, you will have the skills and knowledge of several specialized statistical techniques that are featured in the MASS library in R.
A problem solver at heart, Janani has a Masters degree from Stanford and worked for 7+ years at Google. She was one of the original engineers on Google Docs and holds 4 patents for its real-time collaborative editing framework.
Course Overview [Autogenerated] Hi, My name is Johnny Ravi and welcome to the scores on applying the mathematical Mass. Morty with are a little about myself. I have a master's in electrical engineering from Stanford and have worked at companies such as Microsoft, Google and Flip Card at Google was one of the first engineers working on real time collaborative editing in Google Dogs and I hold four patterns for its underlying technology's. I currently work on my own startup Lunatic on a studio for high quality video content. In this course, you will gain the ability to use the data sets, predictive models and specialized functions available in the mask package and up. First, you will learn how the classic Pete Best can be used in a variety of common scenarios around estimating means On also learn about using a nova, a powerful statistical technique used to measure statistically properties across different categories of data. Next, you will discover three powerful techniques. Indeed, analysis, namely linear indiscriminate analysis LD quadratic discriminate Analysis qd on a robust regression LD and QDR classifications techniques that both seek to reorient the original data using new optimize axes such that point belonging to different classes lie as far apart as possible mass include support for robust regression using three different techniques. Huber by square unhampered. Each of these is a useful way to fit a regression model. Even Men Data is heavily contaminated by outliers. Finally, will explore how to model complex systems using multi state models. You'll understand the differences and similarities between transition probabilities and transition intensities, and then apply all of that knowledge to a special class off multi state models. Survival models. Then you're finished. With this course, you will have the skills and knowledge off several specialized statistical techniques that are featured in the mass library in our