We define a bundle over a totally disconnected set such that each fiber is
homeomorphic to a fractal blowup. We prove that there is a natural action of a
Renault-Deaconu groupoid on our fractafold bundle and that the resulting action
groupoid is a Renault-Deaconu groupoid itself. We also show that when the
bundle is locally compact the associated C∗-algebra is primitive and has a
densely defined lower-semicontinuous trace.Comment: SIGMA 10 (2014), 068, 14 page
