  We say that an indecomposable Cartan matrix A with entries in the ground
field of characteristic 0 is almost affine if the Lie sub(super)algebra
determined by it is not finite dimensional or affine but the Lie (super)algebra
determined by any submatrix of A, obtained by striking out any row and any
column intersecting on the main diagonal, is the sum of finite dimensional or
affine Lie (super)algebras. A Lie (super)algebra with Cartan matrix is said to
be almost affine if it is not finite dimensional or affine, and all of its
Cartan matrices are almost affine.
  We list all almost affine Lie superalgebras over complex numbers correcting
two earlier claims of classification and make available the list of almost
affine Lie algebras obtained by Li Wang Lai.
