  We introduce a new method for building models of CH, together with $\Pi_2$
statements over $H(\omega_2)$, by forcing. Unlike other forcing constructions
in the literature, our construction adds new reals, although only
$\aleph_1$-many of them. Using this approach, we build a model in which a very
strong form of the negation of Club Guessing at $\omega_1$ known as Measuring
holds together with CH, thereby answering a well-known question of Moore. This
construction can be described as a finite-support weak forcing iteration with
side conditions consisting of suitable graphs of sets of models with markers.
The CH-preservation is accomplished through the imposition of copying
constraints on the information carried by the condition, as dictated by the
edges in the graph.
