  This report considers how to inject external candidate solutions into the
CMA-ES algorithm. The injected solutions might stem from a gradient or a Newton
step, a surrogate model optimizer or any other oracle or search mechanism. They
can also be the result of a repair mechanism, for example to render infeasible
solutions feasible. Only small modifications to the CMA-ES are necessary to
turn injection into a reliable and effective method: too long steps need to be
tightly renormalized. The main objective of this report is to reveal this
simple mechanism. Depending on the source of the injected solutions,
interesting variants of CMA-ES arise. When the best-ever solution is always
(re-)injected, an elitist variant of CMA-ES with weighted multi-recombination
arises. When \emph{all} solutions are injected from an \emph{external} source,
the resulting algorithm might be viewed as \emph{adaptive encoding} with
step-size control. In first experiments, injected solutions of very good
quality lead to a convergence speed twice as fast as on the (simple) sphere
function without injection. This means that we observe an impressive speed-up
on otherwise difficult to solve functions. Single bad injected solutions on the
other hand do no significant harm.
