Construction of a non-formal compact simply connected G₂-holonomy manifold via non-vanishing triple Massey product from singular locus configuration.
We first observe that every element of K 1 j maps N 1 j onto itself, and since the elements in K 1 j are isometries, they preserve V 1 j (and its fiber bundle structure)
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Compact holonomy $\mathrm{G}_2$ manifolds need not be formal
Construction of a non-formal compact simply connected G₂-holonomy manifold via non-vanishing triple Massey product from singular locus configuration.