Even though this list has been around for quite a while (I think inesad.edu.bo posted it first in autumn 2012), I think it just doesn’t get old. On the contrary each time I read through it, I just can’t stop laughing. Hope you enjoy this little re-post 🙂
Economists may be dangerous. Watch out for the invisible hands!
It won’t matter what you supply, they will always demand more.
R presents various ways to carry out linear regressions. The most natural way is to use the lm() function, the R build-in OLS estimator. In this post I will present you how to use lm() and run OLS on the following model
This post shows how to manually construct the OLS estimator in R (see this post for the exact mathematical derivation of the OLS estimator). In contrary to a previous post, this post focuses on setting up the OLS estimator as a R function. While the aim of the former post was much more on the construction of the OLS estimator in general, is this post all about constructing a functional form around the estimator. Continue reading Construct the OLS estimator as a function in R→
This post shows how to manually construct the OLS estimator in R (see this post for the exact mathematical derivation of the OLS estimator). The code will go through each single step of the calculation and estimate the coefficients, standard errors and p-values. In case you are interested the coding an OLS function rather than in the step wise calculation of the estimation itself I recommend you to have a look at this post. Continue reading Calculate OLS estimator manually in R→
Assumption 5 is often listed as a Gauss-Markov assumption and refers to normally distributed error terms in the population. Overall, assumption 5 is not a Gauss-Markov assumption in that sense that the OLS estimator will still be the best linear unbiased estimator (BLUE) even if the error terms are not normally distributed in the population. Continue reading CLRM – Assumption 5: Normal Distributed Error Terms in Population→
Assumption 2 requires the matrix of explanatory variables to have full rank. This means that in case matrix is a matrix the rank of matrix is . Namely,