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We construct an infinite family of hyperbolic, homologically thin knots that are not quasi‐alternating. To establish the latter, we argue that the branched double‐cover of each knot in the family does not bound a negative‐definite 4‐manifold with trivial first homology and bounded second Betti number. This fact depends in turn on information from the correction terms in Heegaard Floer homology, which we establish by way of a relationship to, and calculation of, the Turaev torsion.

Turaev torsion, definite 4‐manifolds, and quasi‐alternating knots