I have a hyperbolic 3-manifold $M$ that I'd like to see sit inside a complex algebraic variety $V$ as beautifully and snugly as possible. I don't want to specify attributes of "beauty" (e.g., embedding) and "snugness" (e.g., low-dimensional) in order not to constrain the possible answers too much. Are there any general results in this direction?
Hyperbolic 3-manifolds inside algebraic varieties
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