  In this work, we show the robustness of uberholography and its associated
quantum error correcting code against the breakdown of entanglement wedge in
the presence of highly entropic mixed states in the bulk. We show that for
Cantor-set-like erasure in the boundary in $AdS_3/CFT_2$, the code distance is
independent of the mixed-state entropy in the bulk in the $m\rightarrow\infty$
limit. We also show that for a Sierpinski triangle shaped boundary subregion
with fractal boundary erasures in $AdS_4/CFT_3$, bulk reconstruction is
possible in the presence of highly entropic mixed states in the bulk in the
large $m$ regime.
