  We consider versal deformations of 0|3-dimensional L-infinity algebras, which
correspond precisely to ordinary (non-graded) three dimensional Lie algebras.
The classification of such algebras over C is well known, although we shall
give a derivation of this classification using an approach of treating them as
L-infinity algebras. Because the symmetric algebra of a three dimensional odd
vector space contains terms only of exterior degree less than or equal to
three, the construction of versal deformations can be carried out completely.
  We give a characterization of the moduli space of Lie algebras using
deformation theory as a guide to understanding the picture.
