  We apply the theory of "peculiar modules" for the Floer homology of 4-ended
tangles developed by Zibrowius (specifically, the immersed curve interpretation
of the tangle invariants) to compute the Knot Floer Homology ($\widehat{HFK}$)
of 3-stranded pretzel knots of the form ${P(2a,-2b-1,\pm(2c+1))}$ for positive
integers $a,b,c$. This corrects a previous computation by Eftekhary; in
particular, for the case of ${P(2a,-2b-1,2c+1)}$ where $b<c$ and $b<a-1$, it
turns out the rank of $\widehat{HFK}$ is larger than that predicted by that
work.
