how

We have to keep track of how the constant $K$ depends on the domain $D$.

A natural question is how sharp the bounds given in Theorem 6 are.

Another topic of great interest is how much of adjunction theory holds for ample vector bundles.

Observe how the completeness of $L^2$ was used to guarantee the existence of $f$.

How many of them are convex?

How many such expressions are there?

How many entries are there in this section?

How many multiplications are done on average?



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