We have discovered an adjoint functor theorem that generalizes SAFT and very nearly generalizes GAFT and I wonder if it has been noted before. \thm Suppose \Bsc is a wide complete category and $U:\Bsc\to\Csc$ is a wide-limit-preserving functor. Suppose $\Asc\inc\Bsc$ is a subcategory that cogenerates \Bsc. Suppose for each object $C\in\Csc$, the comma category $(C,U|\Asc)$ has a weak initial set. Then $U$ has a left adjoint $F$.\eth Michael -- The modern conservative is engaged in one of man's oldest exercises in moral philosophy--the search for a superior moral justification for selfishness. --J.K. Galbraith [For admin and other information see: http://www.mta.ca/~cat-dist/ ]