become

Then $F$ becomes inner when extended to $B$.

The conclusion of Theorem 3 becomes false if this requirement is omitted.

When $h$ is in $H$, the integral formula becomes $Af=$ ......

It becomes impracticable to compute the zeros of $F$ for degrees greater than 6; in any event, deciding whether the divisors found in this way represent irreducible curves becomes increasingly difficult.

Indeed, as $n$ increases, it becomes increasingly rare for a manifold to be a hyperplane section of another projective manifold.



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