1. See Appendix (Section C) on the Political Analysis Web site.
2. For details see Appendix (Section A.4) on the Political Analysis Web site.
3. As Kullback (1959) and Good (1963) have pointed out, the Principle of Maximum Entropy is just a special case of the Principle of Minimum Discriminating Information: Choosing the distribution with maximal entropy is equivalent to minimizing the directed Kullback-Leibler information divergence relative to a Uniform distribution. For details see Appendix (Section A) on the Political Analysis Web site.
4. More on the application of information theoretic concepts to contingency table analysis and to statistics in general can be found in Kullback (1959). The argumentation of Johnston and Pattie (2000), however, follows a nonprobabilistic interpretation of entropy mentioned by Jaynes (1968).
5. A probability distribution derived from the binomial distribution by regarding the probability as variable between the sets of trials;Skellam;Journal of the Royal Statistical Society. Series B (Methodological),1948