  We introduce a new and natural stationary set preserving forcing $\mathbb
P^{c-c}({\lambda},{\mu})$ that (under $\mathsf{NS}_{\omega_1}$ precipitous +
existence of $H_{\theta}^#$ for a sufficiently large regular ${\theta}$)
increases the second uniform indiscernible $\mathbf{u}_2$ beyond some given
ordinal ${\lambda}$. The forcing $\mathbb P^{c-c}$ shares this property with
forcings defined in [2] and [9]. As a main tool we use certain natural open two
player games which are of independent interest, viz. the capturing games
$\mathbf{G}_M^{cap}(X)$ and the catching-capturing games
$\mathbf{G}_M^{c-c}(X)$. In particular, these games are used to isolate a
special family of countable elementary submodels $M \prec H_{\theta}$ that
occur as side conditions in $\mathbb P^{c-c}$ and thus allow to control the
forcing in a strong way.
