The odd-characteristic spanning conjecture for v-adic multiple zeta relations

Let $K=\mathbb{F}_q(t)$ be a rational function field and let $v$ be a finite monic prime. Write $W_v(K)$ for the vector space of $v$-adic multiple zeta values at integer tuples. Odd-characteristic spanning conjecture. If $\operatorname{char}(\mathbb{F}_q)\neq 2$, the linear relations over $\mathbb{F}_q$ in $W_v(K)$ are spanned by the relations in Theorem 3 and by trivial zeros. This is the proposed complete description of the relations at a fixed prime in characteristics other than two; the supplied text gives no proof or resolution.