  This paper proposes a new concept of pluripotency inspired by Colli-Vargas
[Ergod. Theory Dyn. Syst., 21(6):1657-1681, 2001] and presents fundamental
theorems for developing the theory. Pluripotency reprograms dynamics from a
statistical or geometrical point of view. This means that the dynamics of
various codes, including non-trivial Dirac physical measures or historic
behavior, can be observably and stochastically realized by arbitrarily small
perturbations. We first give a practical condition equivalent to a stronger
version of pluripotency. Next, we show that the property of pluripotency is
$C^{r} (2\leq r<\infty)$-robust. Precisely, there exists a $C^{r}$-open set of
non-hyperbolic diffeomorphisms that have wild blender-horseshoes and are
strongly pluripotent. It implies a new affirmative solution to Takens' last
problem for $C^{r}$ diffeomorphisms of dimension $n\geq 3$.
