Morales theorem extension for sectional-hyperbolic attractors

Let a sectional-hyperbolic attracting set be $C^1$ close to a sectional-hyperbolic attractor, with no dimensional restrictions; equivalently, allow any combination of stable and center-unstable dimensions satisfying $d_s\geq 1$ and $d_{cu}\geq 2$. Sectional-hyperbolic Morales extension conjecture. The statement of Theorem~ also holds for these attracting sets. The proposal extends the cited three-dimensional result to arbitrary allowed stable and center-unstable dimensions; its validity is not established in the supplied text.