  We study Andrews and Berndt's organization of Ramanujan's transformation
formulas in Chapter 1 of their book Ramanujan's Lost Notebook, Part II. In the
process, we rediscover a bibasic Heine's transformation, which follows from a
Fundamental Lemma given by Andrews in 1966, and obtain identities proximal to
Ramanujan's entries. We also provide a multibasic generalization of Andrews'
1972 theorem concerning a $q$-analogue of the Lauricella function. Our results
only require the $q$-binomial theorem, and are an application of what Andrews
and Berndt call 'Heine's Method'.
