Andruskiewitsch–Schneider's generation conjecture for finite-dimensional pointed Hopf algebras

Assume that $k$ is an algebraically closed field of characteristic zero. A Hopf algebra is pointed when its coradical is spanned by grouplike elements; its grouplike and skew primitive elements are the elements used to generate the Hopf algebra as an algebra. Andruskiewitsch–Schneider's conjecture. Every finite-dimensional pointed Hopf algebra over $k$ is generated by its grouplike and skew primitive elements. This conjecture asserts that the characteristic-zero finite-dimensional case has the generation property that fails for some infinite-dimensional pointed examples. One case was established by Angiono, namely finite-dimensional pointed Hopf algebras over an algebraically closed field of characteristic zero.