The following are my thoughts on the paper “Beyond subjective and objective in statistics” by Gelman & Hennig (JRSS A, 2017), which was read at an ordinary meeting of the RSS on Wednesday. Overall, I really liked the paper. From the title and abstract, I was worried that it was either going to be a pointless philosophical argument of Bayes vs. frequentist, or else a statement of the obvious, but it was neither. In fact, the authors argue against tribalism in statistics and attempt to provide some universal guidelines for statistical practice.

Two brilliant slides from Philip Dawid responding to Hennig & Gelman pic.twitter.com/UXaD7CY00X

— Robert Grant (@robertstats) 12 April 2017

Time for a new version of my R package, to fix some compile errors on Solaris. It irks me that the R Core Team insists on supporting a crufty compiler on an obsolete OS, when there is no support for Intel Parallel Studio on Windows. Even Microsoft R Open only supports GCC. I’m hoping that the new Windows Subsystem for Linux (WSL) might finally provide an option for compiling R packages with nVidia CUDA on Windows, but I haven’t had a chance to investigate yet. In the meantime, this post describes how I fixed the compile errors as well as another NOTE that had appeared in CRAN. These changes are available in version 0.4-0 of **bayesImageS**.

I gave a talk last Thursday at the Warwick R Users’ Group (WRUG), a regular meeting that is held during term time in the stats department. Some of this was a rehash of a previous talk I gave at BRAG, updated for the 2011 edition of the National Land Cover Database (NLCD). But I also discussed how to download and import data from MODIS and Landsat 8. My slides are below and the R source code is available from the WRUG homepage.

Following up on a post by Markus Gesmann, I wanted to look at logistic growth curves with a known inflection point. This is an example of functional data analysis with widespread applications, such as population dynamics and pharmacokinetics. Mages’ blog looked at the dugongs data from a textbook (Ratkowsky, 1983), which was subsequently analysed by Carlin & Gelfand (1991) and included in Vol. II of the BUGS manual as well as the Stan user guide. Markus compared point estimates from the R function nlm() with Bayesian inference using Stan. The methods were in close agreement with each other, as well as with the Gibbs sampler of Carlin & Gelfand. This made me curious to explore beyond this simple example, building towards the generalised logistic function that is a solution to the ordinary differential equation (ODE) of Richards (1959).

Previously, I’ve described my setup on Windows 7 and macOS 10.9.*x* (Mavericks). Now that I’ve got a new MacBook Air, it’s time to update these instructions for macOS 10.12.*x* (Sierra). The setup described below is quite minimal, since I have limited disk space. See the article by Bhaskar Karambelkar for an install based on homebrew that has all the bells & whistles.

Previously I’ve written my own R code to access DICOM-RT structure sets in group `3006`

of the meta-data. Shortly after I wrote that original post, Reid F. Thompson made his R package **RadOnc** available on CRAN. Unfortunately, my old code no longer works with the current version of the **oro.dicom** R package, therefore I would recommend using **RadOnc** instead. The code below is focused on importing the 3D geometry, but the R package has a lot of other features that you might find useful: for example, calculation of Dice similarity coefficient and Hausdorff distance; as well as import of dose-volume histograms (DVH).

This is a follow up to my previous post about the Swendsen-Wang (SW) algorithm, where I mentioned that SW has better convergence properties than Gibbs when the inverse temperature parameter β is large. This difference can be quantified by initialising the two algorithms at known starting points and measuring how many iterations it takes to converge. This is the second in a series of posts describing the functions and algorithms that I have implemented in the R package **bayesImageS**, which is now available on CRAN.