Bondal's coherence conjecture for regular algebras

Let $A$ be a regular graded algebra, meaning that it has finite global dimension and satisfies the Gorenstein condition

$$\operatorname{Ext}^i_A(k_A,k_A)\cong\begin{cases}0,&i\ne d,\\ k[l]\text{ for some }l\in{\mathbb Z},&i=d. \end{cases}$$

The algebra $A$ is graded coherent if every finitely generated graded ideal is finitely presented. Bondal's coherence conjecture. Every regular algebra is graded coherent. The source says this conjecture is due to A. Bondal and gives no resolution.