Every $\mathfrak{sp}_{2l}$-module free of rank one over $U(\mathfrak{n})$ is some $\tau(c,\varphi)$

Initializing...

Every $\mathfrak{sp}_{2l}$-module free of rank one over $U(\mathfrak{n})$ is some $\tau(c,\varphi)$ · Prove2Me