The sharp fixed-point bound conjecture for nonbounding unitary toric manifolds

Let $M^{2n}$ be a nonbounding unitary toric manifold, meaning that it does not bound equivariantly, and let $\lceil n/2\rceil$ denote the least integer greater than or equal to $n/2$. Sharp fixed-point bound conjecture. The number $\lceil n/2\rceil+1$ is the best possible lower bound for the number of fixed points of nonbounding unitary toric manifolds of dimension $2n$. The source proves that this quantity is a lower bound, but does not establish its sharpness.