Anick's Sullivan-model conjecture

Let $(\Lambda W,\operatorname{d})$ be a minimal Sullivan algebra with $\dim W<\infty$, $W^1=0$, and fix $n\in\mathbb{N}$. A relative Sullivan algebra $(\Lambda W\otimes\Lambda V,\operatorname{d})$ is elliptic when its relevant cohomology and generating space are finite dimensional, and it is minimal as a non-relative Sullivan algebra in the stated sense when the relative construction is also minimal after forgetting the base. Anick's Sullivan-model conjecture. There is an elliptic relative Sullivan algebra $(\Lambda W\otimes\Lambda V,\operatorname{d})$ which is even minimal as a non-relative Sullivan algebra and satisfies $V=V^{\geq n}$. The source presents this as a Sullivan-algebra reformulation of Anick's conjecture; no resolution is stated in the supplied text.