5 problems

Cusick's conjecture. For every integer $t\geq 1$,

Tree-asymmetry conjecture. For every $v\in\{L,R\}^{\star}$,

Let $t\geq 1$ be an odd integer, and let $c_t$ denote the correlation quantity associated with the binary sum-of-digits difference for $t$. For each $K\geq 1$, consider the integer…

Extremal block-length conjecture. For all such $\mathbf t$ with $\ell_{N-1}=\infty$ we have

Dekking's conjecture. The error term satisfies