2 problems

The $G_{j,\alpha}^{B_n}$ elementary-symmetric-function conjecture. For every $\alpha\in\mathbb{Q}$,

Let $T_{1}^{(K)}(\lambda)$ be the transfer matrix of the general $gl_{1|2}$-graded Yang–Baxter algebra with twisted boundary conditions. Let $t_{1}(\lambda \mid \{x_a\})$ be the po…