Is there a name for a normal, projective variety such that every effective divisor is ample? Examples of such varieties are projective space, weighted projective spaces, and simple Abelian varieties Intersection of subvarieties versus ranks of Chow groups modulo numerical equivalences. If someone could also give a reference for the name, I would appreciate it. Thank you.
Is there a name for a normal, projective variety where every effective divisor is ample?
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