  Let $M$ be a connected, closed, orientable, irreducible $3$-manifold. We show
that: if $M$ admits a co-orientable taut foliation $\mathcal{F}$ with orderable
cataclysm, then $\pi_1(M)$ is left orderable. This provides an elementary proof
that $\pi_1(M)$ is left orderable if $M$ admits an Anosov flow with a
co-orientable stable foliation without using Thurston's universal circle
action. Furthermore, for every closed orientable 3-manifold that admits a
pseudo-Anosov flow $X$ with a co-orientable stable foliation, our result
applies to infinitely many of Dehn fillings along the union of singular orbits
of $X$.
