  We discuss the relationship between two analogues in a 3-manifold of the set
of prime ideals in a number field. We prove that if $(K_i)_{i\in
\mathbb{N}_{>0}}$ is a sequence of knots obeying the Chebotarev law in the
sense of Mazur and McMullen, then $\mathcal{K}=\cup_i K_i$ is a stably generic
link in the sense of Mihara. An example we investigate is the planetary link of
a fibered hyperbolic finite link in $S^3$. We also observe a Chebotarev
phenomenon of knot decomposition in a degree 5 non-Galois subcover of an
$A_5$(icosahedral)-cover.
