  In the context of Anti-de Sitter / Conformal Field Theory (AdS/CFT)
correspondence, we present a general scheme to reconstruct bulk geometric
quantities in terms of a specific measure of the entanglement structure on the
boundary CFT, the partial entanglement entropy (PEE). The PEE between any two
points $\mathcal{I}(\vec x, \vec y)$ is the fundamental building block of the
PEE structure. It can be geometrized into a bulk geodesic connecting the two
boundary points $\vec x$ and $\vec y$, which we refer to as the PEE thread.
Thus, we ave a network of the PEE threads in the bulk with a density of the
threads determined by the boundary PEE structure \cite{Lin:2023rbd}.We
demonstrate that, for any static boundary region $A$, the homologous surface
$\Sigma_{A}$ that has the minimal flux of the PEE threads passing through it is
exactly the Ryu-Takayanagi (RT) surface of $A$, and the minimal flux coincides
with the holographic entanglement entropy of $A$.Furthermore, we show that the
strength of the PEE flux at any bulk point along any direction is $1/4G$. Based
on this observation, we prove that any area element in the bulk can be
reconstructed by the PEE threads passing through it, which corresponds to a set
of two-point PEEs on the CFT.
