  We show that the equivariant hypertoric convolution algebras introduced by
Braden-Licata-Proudfoot-Webster are affine quasi hereditary in the sense of
Kleshchev and compute the Ext groups between standard modules. Together with
the main result of arXiv:2009.03981, this implies a number of new homological
results about the bordered Floer algebras of Ozsvath-Szabo, including the
existence of standard modules over these algebras. We prove that the Ext groups
between standard modules are isomorphic to the homology of a variant of the
Lipshitz-Ozsvath-Thurston bordered strands dg algebras.
