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Heterotic compactification, an algorithmic approach

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Table 3: The five complete intersection Calabi-Yau manifolds in a single projective space.Here, χ(X) is the Euler number, h1,1(X) and h2,1(X) are the Hodge numbers, d(X) is theintersection number and c2(TX) = ˜c2(TX)J2 is the second Chern class
Table 5: Positive monad bundles on [5|2 4].
Table 6: Positive monad bundles on [5|3 3].
Table 9: The particle content for the Estable, positive6-GUT theories arising from our classification of SU(3) monad bundles V on the Calabi-Yau threefold X
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