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Michael Albanese
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Is a simply connected elliptic space rationally homotopy equivalent to a loop space or a suspension?

let XLet $X$ be an elliptic simply connected space. question: Is it is rationally homotopy equivalent to athe suspension, i.e., for of some connected space Y$Y$? ifIf not, it is it rationally homotopy equivalent to a loop space?

rationally homotopy equivalent to a loop space or a suspension?

let X be an elliptic simply connected space. question: it is rationally homotopy equivalent to a suspension, i.e., for some connected space Y? if not, it is rationally homotopy equivalent to a loop space?

Is a simply connected elliptic space rationally homotopy equivalent to a loop space or a suspension?

Let $X$ be an elliptic simply connected space. Is it rationally homotopy equivalent to the suspension of some connected space $Y$? If not, is it rationally homotopy equivalent to a loop space?

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tarik
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rationally homotopy equivalent to a loop space or a suspension?

let X be an elliptic simply connected space. question: it is rationally homotopy equivalent to a suspension, i.e., for some connected space Y? if not, it is rationally homotopy equivalent to a loop space?