In this our second article on the fourth Lauricella function, we start with some lemmas where Lauricella functions with m equal variables or with m copies of 1 can be reduced to a similar function. In the same way, Lauricella functions with m parameters equal to -1 can be reduced to a sum of Lauricella functions times elementary symmetric polynomials of the variables. These formulas are used in the proofs, as well as transformation formulas for Lauricella functions from the first paper. Our method gives a transformation with Kamp & eacute; de F & eacute;riet functions, which could possibly be extended. Also summation formulas for the first Appell function are proved. Because of the symmetric proofs, some q-analogues of these formulas can be found at the end of paper. All proofs use Eulerian (q-)integrals. Several formulas are generalizations of Kummer's second summation formula. In particular, the Euler-Pfaff transformation formula can be generalized to Lauricella functions. The sections are ordered according to the respective substitutions, and the recurring theme is again the reduced roots, which turn up as variables in the formulas. The power substitutions lead to formulas with complex function arguments, only one example is given.