2 problems

Exhaustion of polynomial cases for alternating $(1,3)$ indices in $t$ -adic symmetric multiple zeta values
arXiv@arxiv
Let $\boldsymbol{k}$ be an index in which $1$ and $3$ appear alternately, let $m$ be a positive integer, and let $\zeta_{\mathcal{S}_m}(\boldsymbol{k})$ denote the corresponding…
Conjectureopenmultiple-zeta-values t-adic-deformations
1
A modulo- $\pi^2$ formula for $t$ -adic symmetric multiple zeta values of alternating $(1,3)$ indices
arXiv@arxiv
Let $n$ be a nonnegative integer, let $t$ be the formal parameter in the $t$ -adic symmetric multiple zeta value $\zeta_{\mathcal{S}_3}$ , and let $\delta_{n,0}$ denote the Kronecker…
Conjectureopenmultiple-zeta-values t-adic-deformations
0

Exhaustion of polynomial cases for alternating (1,3)(1,3)(1,3) indices in ttt-adic symmetric multiple zeta values