We show that every n-dimensional, $$\kappa $$ -noncollapsed, noncompact, complete ancient solution to the Ricci flow with uniformly PIC for $$n=4$$ or $$n\ge 12$$ has weakly $$_2$$ and bounded curvature. Combining this results in Brendle Naff (Rotational symmetry of solutions higher dimensions, arXiv:2005.05830 ), we prove any such is isometric either a family shrinking cylinders (or quotient t...