Krissina (Krissi) Alari is a graduate student in the Statistics MA program at University of California, Berkeley. Her interests include applications of Bayesian statistics, generalized linear modeling, machine learning, and data visualization.
Previously, she attended California State University, Monterey Bay where she majored in mathematics and minored in statistics. Her undergraduate research focused on applying Bayesian inference to frequentist methods for measurement comparison studies. She also has work experience in statistical consulting. Her projects utilized statistical methods to address concerns and answer research questions in agricultural and environmental studies.
Outside of statistics and data science, Krissi also enjoys baking, yoga, and taking care of her succulent garden.
Download her resume.
MA in Statistics, 2022
University of California, Berkeley
BS in Mathematics, Statistics Minor, 2021
California State University, Monterey Bay
AS in Mathematics, 2019
Chabot College
There are two schools of thought in statistical analysis, frequentist, and Bayesian. Though the two approaches produce similar estimations and predictions in large-sample studies, their interpretations are different. Bland Altman analysis is a statistical method that is widely used for comparing two methods of measurement. It was originally proposed under a frequentist framework, and it has not been used under a Bayesian framework despite the growing popularity of Bayesian analysis. It seems that the mathematical and computational complexity narrows access to Bayesian Bland Altman analysis. In this article, we provide a tutorial of Bayesian Bland Altman analysis. One approach we suggest is to address the objective of Bland Altman analysis via the posterior predictive distribution. We can estimate the probability of an acceptable degree of disagreement (fixed a priori) for the difference between two future measurements. To ease mathematical and computational complexity, an interface applet is provided with a guideline.