  By replacing the letters to polynomials in F_2[t], an infinite word, over a
finite alphabet, can be seen as the sequence of partial quotients of a
continued fraction in F_2((1/t)). Here is described a family of such infinite
words, corresponding to continued fractions which are algebraic over F_2(t).
This family includes a classical example already studied in different previous
works by Y. Hu, G-N. Han, Y. Bugeaud and the author of this note.
