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Fake Editor on Instagram: "real Mirror symmetry arose in the late 1980s as an astonishing duality in string theory: two topologically distinct Calabi–Yau manifolds, X and Y, yield equivalent physics when used as compactification spaces for type IIA and type IIB strings respectively. Exchanging their Hodge numbers h^{1,1}(X)=h^{2,1}(Y) and h^{2,1}(X)=h^{1,1}(Y) predicts deep enumerative identities beyond classical geometry, suggesting that complex- and Kähler-moduli spaces are “mirrors” of one an
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