The files in http://lie.math.okstate.edu://atlas/data and subdirectories thereof are, for the most part, output files produced by the Atlas (of Reductive Lie Groups) program, written and copyrighted by Fokko du Cloux, David Vogan, Marc van Leeuwen and Alfred Noel and licensed via the GNU General Public License version 3. Full license information and source code are available for download from http://www.liegroups.org. The data files themselves reside in subdirectories which are arranged in a hierarchial fashion that mimics the natural taxonomy of the context in which the correponding computations are carried out and the data file names correspond to the atlas command that produced them. In the subdirectory 00-HelpFiles one can find help files that describe the content and organization of the atlas data files. Also included in this collection are data files obtained by analyzing further the output of atlas computations. The files named wcellreps, which appear in directories corresponding to particular blocks of representations, describe the structure of the cells of the block as Weyl group representations, the special nilpotent orbit attached to the cell and the partitioning of the cell into subsets of representations that share the same primitive ideal. The files named PIsubcells describe the partitioning of the cells by primitive ideals explicitly. For those interested in Kazhdan-Lusztig polynomials for complex groups (the original setting of KL polynomial computations), the files named KLc1basis, KLlcells, KLpolys, KLvdata, and KLwgraph may be useful. These files are contained in the subdirectories G where G is the Cartan type of a simple Lie algebra of rank <= 8. Most of these files have a short header describing their contents. Also in the same subdirectories one can find data (computed via John Stembridge's Coxeter/Weyl Maple package) concerning the Green polynomials of simple Lie algebras. This data appears in files names GreenPolynomials_G.txt and should be self-explanatory to anyone who has read Shoji (Green Polynomials for F4, Green Polynomials for Classical Groups) and Beynon-Spaltenstein (Green Polynomials for Finite Chevalley Groups of Type E). Wherever applicable the data files in http://lie.math.okstate.edu/atlas/data are Copyright 2010-2011 Birne Binegar, but freely distributable as per the Open Database License: http://opendatacommons.org/licenses/odbl/1.0/. Any rights in individual contents of the database are licensed under the Database Contents License: http://opendatacommons.org/licenses/dbcl/1.0/