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This document presents results on linear combinations of cohomological invariants of compact complex manifolds, proving that unexpected universal integral linear relations and congruences between Hodge, Betti, and Chern numbers do not exist. It extends previous findings in the Kähler case and develops a framework for addressing broader questions regarding all cohomological invariants. The paper also includes specific theorems that clarify the relationships between these invariants and their implications in

Author
JWHC CORUMANA PROJECT
Language
EN

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