Some infinite products with interesting continued fraction expansions
If the reader wants to learn about infinite products in \(K((x^{-1}))\) of the type \(\prod_ h(1+x^{-\lambda_ h})\) having interesting continued fractions, and to know in particular to what extent the set of truncations and subsets of the set of partial quotients coincide, if he wants to play with transducers in this context, then he should definitely read the paper under review, which contains an enjoyable and rather systematical study of the sequences \((\lambda_ h)\) such that the truncations of the infinite associated product yield (eventually) every \(k\)-th partial quotient.
scientific article; zbMATH DE number 484172