  In this paper we propose (0,2) mirrors for general Fano toric varieties with
special tangent bundle deformations, corresponding to subsets of toric
deformations. Our mirrors are of the form of (B/2-twisted) (0,2)
Landau-Ginzburg models, matching Hori-Vafa mirrors on the (2,2) locus. We
compare our predictions to (0,2) mirrors obtained by Chen et al for certain
examples of toric varieties, and find that they match. We also briefly outline
conjectures for analogous results for hypersurfaces in Fano toric varieties.
Our methods utilize results from supersymmetric localization, which allows us
to incidentally gain occasional further insights into GLSM-based (2,2) mirror
constructions. For example, we explicitly verify that closed-string correlation
functions of the original A-twisted GLSM match those of the mirror B-twisted
Landau-Ginzburg model, as well as (0,2) deformations thereof.
