2 problems

Let $X$ be a projective toric variety of dimension $n\geq 2$, let $L$ be a line bundle on $X$, and let $p\geq 0$. Property $N_p$ is the syzygy property defined by the minimal grade…

Let $X$ be a smooth projective variety of dimension $n$, let $A$ be an ample divisor, and let $p\geq 0$. For an integer $r$, consider the adjoint line bundle…