DFBETA measures the difference in each parameter estimate with and without the
influential point. There is a DFBETA for each data point i.e if there are n observations
and k variables, there will be \(n * k\) DFBETAs. In general, large values of DFBETAS indicate
observations that are influential in estimating a given parameter. Belsley, Kuh, and Welsch recommend
2 as a general cutoff value to indicate influential observations and \(2/\sqrt(n)\) as a size-adjusted cutoff.