Finite spectral triples can attache a geometric interpretation to a random multi matrix model. Computer simulations of this give an interesting phase diagram, with possible geometries arising at the phase transition. Having created these geometries, one starts to wonder: Can I make a picture of that geometry I created? One answer to that question are visualisation algorithms.
After talking about finite spectra triples I will show how this visualisation works on a deformation of the fuzzy sphere, a fuzzy ellipsoid if you will.