  Newhouse laminations occur in unfoldings of rank-one homoclinic tangencies.
Namely, in these unfoldings, there exist codimension $2$ laminations of maps
with infinitely many sinks which move simultaneously along the leaves. As
consequence, in the space of real polynomial maps, there are examples of:
H\'enon maps, in any dimension, with infinitely many sinks, quadratic
H\'enon-like maps with infinitely many sinks and a period doubling attractor,
quadratic H\'enon-like maps with infinitely many sinks and a strange attractor,
non trivial analytic families of polynomial maps with infinitely many sinks.
