Assuming logarithmic Iitaka subadditivity for the specified smooth projective reduced-boundary fibrations, every analytically nef Q-Cartier log canonical divisor K_X+Delta on a normal irreducible compact Kähler space with effective rational boundary is semiample.
Assuming logarithmic Iitaka subadditivity for the specified smooth projective reduced-boundary fibrations, every analytically nef Q-Cartier log canonical divisor K_X+Delta on a normal irreducible compact Kähler space with effective rational boundary is semiample.
Assuming logarithmic Iitaka subadditivity for the specified smooth projective reduced-boundary fibrations, every analytically nef Q-Cartier log canonical divisor K_X+Delta on a normal irreducible compact Kähler space with effective rational boundary is semiample.
If correct under its assumption, reduces all-dimensional compact Kähler log abundance to a specified projective logarithmic subadditivity statement.
Does the specified logarithmic Iitaka subadditivity imply log abundance for compact Kähler spaces in every dimension?
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OpenAI reports a conditional all-dimensional Kähler log-abundance theorem
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