  In these notes we discuss the procedure how to calculate nullvectors in
general indecomposable representations which are encountered in logarithmic
conformal field theories. In particular, we do not make use of any of the
restrictions which have been imposed in logarithmic nullvector calculations up
to now, especially the quasi-primarity of all Jordan cell fields.
  For the quite well-studied c_{p,1} models we calculate examples of
logarithmic nullvectors which have not been accessible to the older methods and
recover the known representation structure. Furthermore, we calculate
logarithmic nullvectors in the up to now almost unexplored general augmented
c_{p,q} models and use these to find bounds on their possible representation
structures.
