  We present a novel asymptotically anti-de Sitter black hole solution with
conformally-coupled scalar fields in the first-order formalism of gravity in
four dimensions. To do so, we consider a one-parameter extension of conformal
transformations by exploiting the fact that the vielbein and spin connection
are regarded as independent fields. We solve the field equations analytically
and obtain a static black hole solution with nontrivial torsion sourced by the
conformal coupling between the scalar field and geometry. The presence of
torsion renders the scalar field everywhere regular, while the curvature and
torsion singularities coalesce into the origin. We show that this configuration
is continuously connected to previously reported solutions in the limit of
vanishing torsion and analyze its main properties, focusing on the consequences
of the torsional singularity.
