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In this work we present a complete (no misses, no duplicates) census forclosed, connected, orientable and prime 3-manifolds induced by plane graphswith a bipartition of its edge set (blinks) up to $k=9$ edges. Blinks form auniversal encoding for such manifolds. In fact, each such a manifold is asubtle class of blinks, \cite{lins2013B}. Blinks are in 1-1 correpondence with{\em blackboard framed links}, \cite {kauffman1991knots, kauffman1994tlr} Wehope that this census becomes as useful for the study of concrete examples of3-manifolds as the tables of knots are in the study of knots and links.

All the shapes of spaces: a census of small 3-manifolds