  Given a field $k$ of characteristic zero and an indeterminate $T$, the main
topic of the paper is the construction of specializations of any given finite
extension of $k(T)$ of degree $n$ that are degree $n$ field extensions of $k$
with specified local behavior at any given finite set of primes of $k$. First,
we give a full non-Galois analog of a result with a ramified type conclusion
from a preceding paper and next we prove a unifying statement which combines
our results and previous work devoted to the unramified part of the problem in
the case $k$ is a number field.
