Abstract
We study threefolds fibred by mirror quartic K3 surfaces. We begin by showing that any family of such K3 surfaces is completely determined by a map from the base of the family to the moduli space of mirror quartic K3 surfaces. This is then used to give a complete explicit description of all Calabi–Yau threefolds fibred by mirror quartic K3 surfaces. We conclude by studying the properties of such Calabi–Yau threefolds, including their Hodge numbers and deformation theory.
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