Following upon a previous paper [1] on the existence of chiral transformati
ons in a foliated version of the Cremmer, Julia and Scherk model, we deduce
a couple of interesting properties of the model. These are:
(i) TM4 is isomorphic to a quotient Lie pseudoalgebra on the algebra of bas
ic functions in M-11;
(ii) There is a locally trivial fibration which exhibits M-11 as M-7 x U, U
subset of W and W is the basic manifold of the foliation [5];
(iii) The chiral group of the model is identified as Cl-x(L, g(L)) x Cl-x(Q
, g(Q)), the factors are respectively the multiplication groups of units in
the Clifford algebras Cl-x(L, g(L)) and Cl-x(Q, g(Q)) and matching of this
group with phenomenology is briefly discussed.