  In the spirit of Kolmogorov typicality, we introduce the notion of
germ-typicality: in a space of dynamics, it encompass all these phenomena that
occur for a dense and open subset of parameters of any generic parametrized
family of systems.
  For any $2\le r<\infty$, we prove that the Newhouse phenomenon (the
coexistence of infinitely many sinks) is locally $C^r$-germ-typical, nearby a
dissipative bicycle: a dissipative homoclinic tangency linked to a special
heterodimensional cycle.
  During the proof we show a result of independent interest: the stabilization
of some heterodimensional cycles for any regularity class $r\in \{1, \dots,
\infty\}\cup \{\omega\}$ by introducing a new renormalization scheme. We also
continue the study of the paradynamics done in [Be15,Be17,BCP16] and prove that
parablenders appear by unfolding some heterodimensional cycles.
