It is well known that $\pi_2(G)$ is trivial for any Lie-group $G$. Is there an elementary proof of this, say, that can be understood with minimal homotopy theory?
Also, who gave the first proof of this theorem?
It is well known that $\pi_2(G)$ is trivial for any Lie-group $G$. Is there an elementary proof of this, say, that can be understood with minimal homotopy theory?
Also, who gave the first proof of this theorem?
Copyright © 2021 JogjaFile Inc.