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The Khovanov homology of 3-strand pretzels, revisited
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We compute the reduced Khovanov homology of 3-stranded pretzel links. The coefficients are the integers with the "even" sign assignment. In particular, we show that the only homologically thin, non-quasi-alternating 3-stranded pretzels are P(-p,p,r) with p an odd integer and r greater than or equal to p (these were shown to be homologically thin by Starkston and Qazaqzeh).
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The instanton homology of the $(-2,3,q)$ pretzel knots and computed bounding cochains in the pillowcase
For every odd q≥3, the reduced singular instanton knot homology of P(-2,3,q) has rank q+2, and explicit pillowcase bounding cochains are computed that cancel or create one differential to match this rank.
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