  In hyperbolic dynamics, a well-known result is that every hyperbolic
attracting set, have a finite pseudo-orbit tracing property (FPOTP). It's
natural to wonder if this result is maintained in the sectional-hyperbolic
dynamics; Komuro in [Lorenz attractors do not have the pseudo-orbit tracing
property], provides a negative answer for this question, by proving that the
geometric Lorenz Attractor doesn't have a FPOTP. In this paper, we generalized
the result of Komuro, we prove that every codimension one sectional-hyperbolic
attractor set with a unique singularity Lorenz-like, which is of boundary-type,
does not have FPOTP.
