  We construct a filtered mapping cone formula that computes the knot Floer
complex of the $(n,1)$--cable of the knot meridian in any rational surgery,
generalizing Truong's result about the $(n,1)$--cable of the knot meridian in
large surgery and Hedden-Levine's filtered mapping cone formula. As an
application, we show that there exist knots in integer homology spheres with
arbitrary $\varphi_{i,j}$ values for any $i>j\geq 0$, where $\varphi_{i,j}$ are
the concordance homomorphisms defined by Dai-Hom-Stoffregen-Truong.
