  We suggest a relatively simple and totally geometric conjectural description
of uncolored DAHA superpolynomials of arbitrary algebraic knots (conjecturally
coinciding with the reduced stable Khovanov-Rozansky polynomials) via the
flagged Jacobian factors (new objects) of the corresponding unibranch plane
curve singularities. This generalizes the Cherednik-Danilenko conjecture on the
Betti numbers of Jacobian factors, the Gorsky combinatorial conjectural
interpretation of superpolynomials of torus knots and that by Gorsky-Mazin for
their constant term. The paper mainly focuses on non-torus algebraic knots. A
connection with the conjecture due to Oblomkov-Rasmussen-Shende is possible,
but our approach is different. A motivic version of our conjecture is related
to p-adic orbital A-type integrals for anisotropic centralizers.
