  Gonz\'alez-Meneses, Manch\'on, and Silvero showed that the (hypothetical)
extreme Khovanov homology of a link diagram is isomorphic to the reduced
(co)homology of the independence simplicial complex of its Lando graph.
Przytycki and Silvero conjectured that the extreme Khovanov homology of any
link is torsion-free. In this paper, we investigate explicit geometric
realizations of the real-extreme Khovanov homology of pretzel links. This
partially solves the conjecture.
