  In a recent paper, I defined the "standard multiparameter Bailey pair"
(SMPBP) and demonstrated that all of the classical Bailey pairs considered by
W.N. Bailey in his famous paper (\textit{Proc. London Math. Soc. (2)},
\textbf{50} (1948), 1--10) arose as special cases of the SMPBP. Additionally, I
was able to find a number of new Rogers-Ramanujan type identities. From a given
Bailey pair, normally only one or two Rogers-Ramanujan type identities follow
immediately. In this present work, I present the set of $q$-difference
equations associated with the SMPBP, and use these $q$-difference equations to
deduce the complete families of Rogers-Ramanujan type identities.
