Can we construct an unbounded derivation on abelian C* algebra which is not closable?

One of possible construction may be found in the paper by Bratteli and Robinson[(Unbounded derivations of C*-algebras)](https://www.researchgate.net/publication/225854693_Unbounded_derivations_of_C-algebras). In the paper they construct $\delta_{0}$ in theorem 15. The only question is that there are no "theorem 15" in this paper. I doubt this is a typo. The only related theorem seems to be theorem 12, but $\delta_{0}$ there is differentiation, which is closable. So I don't know if that counts.