  In this article, we prove that for any Zhou valuation $\nu$, there exists a
graded sequence of ideals $\mathfrak{a}_{\bullet}$ and a nonzero ideal
$\mathfrak{q}$ such that $\nu$ $\mathscr{A}-$computes the jumping number
$\mathrm{lct}^{\mathfrak{q}}(\mathfrak{a}_{\bullet})$, and that for the
subadditive sequence $\mathfrak{b}^{\varphi}_{\bullet}$ related to a
plurisubharmonic function $\varphi$, there exists a Zhou valuation which
$\mathscr{A}-$computes
$\mathrm{lct}^{\mathfrak{q}}(\mathfrak{b}^{\varphi}_{\bullet})$, where the
``$\mathscr{A}-$compute'' coincides with the ``compute'' in
Jonsson-Musta\c{t}\u{a}'s Conjecture when the Zhou valuation $\nu$ is
quasimonomial. We also give a characterization for a valuation being a Zhou
valuation.
