Let define cardinal $\kappa$ as hyper-Berkeley if for any transitive set $M$ what $\kappa$ $\in M$ exist elementary embedding $j$ where fixed
point $\lambda$ above critical and $\lambda<\kappa$.

 1. This cardinal is equiconsistent with $\sf ZF$+"club Berkeley cardinal"?
 2. Are consistent to $\sf ZF+BC$ (Berkeley cardinal)?