  The concept of Artin transfer pattern
$((\ker(T_{K,N_i}))_i,(\mathrm{Cl}_p(N_i))_i)$ for homogeneous multiplets
$(N_1,\ldots,N_m)$ of unramified cyclic prime degree p extensions $N_i/K$ of a
base field K with p-class transfer
homomorphisms$T_{K,N_i}:\,\mathrm{Cl}_p(K)\to\mathrm{Cl}_p(N_i)$ is generalized
for heterogeneous multiplets of ramified extensions. By application to
quadratic subfields K of dihedral fields N of degree 2p with an odd prime p, a
conjecture of Scholz concerning the index of subfield units, $(U_N:U_0)$, for
ramified extensions N/K with conductor f>1 is verified computationally.
