For a projective log canonical threefold pair over an algebraically closed field of characteristic p > 3, if the rational log canonical divisor K_X+B is Q-Cartier, nef, and has numerical dimension one, then it is semiample.
For a projective log canonical threefold pair over an algebraically closed field of characteristic p > 3, if the rational log canonical divisor K_X+B is Q-Cartier, nef, and has numerical dimension one, then it is semiample.
For a projective log canonical threefold pair over an algebraically closed field of characteristic p > 3, if the rational log canonical divisor K_X+B is Q-Cartier, nef, and has numerical dimension one, then it is semiample.
If correct, establishes a new log abundance case for positive-characteristic threefolds without terminality or Q-factoriality of the original variety.
Is a nef log canonical divisor of numerical dimension one semiample on a threefold in characteristic p > 3?
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OpenAI reports numerical-dimension-one log abundance in characteristic above three
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