Fuzzy counterpart of Klein quadric (Q6549286)

The authors consider a fuzzy version of the projective space \(\mathrm{PG}(5,2)\) and aim to prove that this space can be described in terms of the geometry of a fuzzy version of the Klein quadric embedded into it and that both the fuzzy description of the projective space and that of the quadric agree. \N\NThere appear to be numerous misprints in the text. Additionally, there seems to be confusion between the subspaces of a geometry and the subspaces of the projective space in the same theorem.