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This paper belongs to a series of papers devoted to the study of thestructure of the non-wandering set of an A-diffeomorphism. We study such set$NW(f)$ for an $\Omega$-stable diffeomorphism $f$, given on a closed connected3-manifold $M^3$. Namely, we prove that if all basic sets in $NW(f)$ aretrivial except attractors, then every non-trivial attractor is eitherone-dimensional non-orientable or two-dimensional expanding.

On a structure of non-wandering set of an $\Omega$-stable 3-diffeomorphism possessing a hyperbolic attractor