  We give a scheme to geometrize the partial entanglement entropy (PEE) for
holographic CFT in the context of AdS/CFT. More explicitly, given a point
$\textbf{x}$ we geometrize the two-point PEEs between $\textbf{x}$ and any
other points in terms of the bulk geodesics connecting these two points. We
refer to these geodesics as the \textit{PEE threads}, which can be naturally
regarded as the integral curves of a divergenceless vector field
$V_{\textbf{x}}^{\mu}$, which we call \emph{PEE thread flow}. The norm of
$V_{\textbf{x}}^{\mu}$ that characterizes the density of the PEE threads can be
determined by some physical requirements of the PEE. We show that, for any
static interval or spherical region $A$, a unique bit thread configuration can
be generated from the PEE thread configuration determined by the state. Hence,
the non-intrinsic bit threads are emergent from the intrinsic PEE threads. For
static disconnected intervals, the vector fields describing a divergenceless
flow is are longer suitable to reproduce the RT formula. We weight the PEE
threads with the number of times it intersects with any homologous surface.
Instead the RT formula is perfectly reformulated to be the minimization of the
summation of the PEE threads with all possible assignment of weights.
