  This work examines the deformed fuzzy sphere, as an example of a fuzzy space
that can be described through a spectral triple, using computer visualisations.
We first explore this geometry using an analytic expression for the eigenvalues
to examine the spectral dimension and volume of the geometry.
  In the second part of the paper we extend the code from our past work with
Abel Stern, in which the truncated sphere was visualized through localized
states. This generalisation allows us to examine finite spectral triples. In
particular, we apply this code to the deformed fuzzy sphere as a first step in
the more ambitious program of using it to examine arbitrary finite spectral
triples, like those generated from random fuzzy spaces.
