  This study presents a comprehensive investigation of anisotropy in a
holographic p-wave superconductor model, revealing novel insights into the
behavior of quantum information measures in strongly coupled systems. Through
rigorous semi-analytical methods, we uncover the existence of an isotropic
point emerging at a critical temperature $T_{II}$, marking a significant
transition in the system's anisotropic properties. We offer a systematic
analysis of the mechanisms driving anisotropy and isotropy transitions, finding
that this phenomenon is unique to the p-wave model and absent in other
anisotropic systems like anisotropic axion models with metal-insulator
transitions. We propose that the explicit component dependence of the vector
field manifesting anisotropy is the key driver of the emergent isotropy. Our
analysis of holographic entanglement entropy (HEE), entanglement wedge
cross-section (EWCS), and butterfly velocity demonstrates their distinct
sensitivities to bulk anisotropy, with EWCS and butterfly velocity emerging as
superior probes for detecting the isotropic point.
