Projective well-orderings and bounded forcing axioms
Copyright policy )Projective well-orderings and bounded forcing axioms
AbstractIn the absence of Woodin cardinals, fine structural inner models for mild large cardinal hypotheses admit forcing extensions where bounded forcing axioms hold and yet the reals are projectively well-ordered.
- University of Vienna Austria
- Universitätszahnklinik Wien Austria
strong cardinals, Large cardinals, bounded forcing axioms, inner models, ψ_AC, well-orderings, Woodin cardinals, 03E45, 03E35, forcing, 03E55, Inner models, including constructibility, ordinal definability, and core models, 03E15, Fine structure, Σ¹₃-absoluteness, Consistency and independence results, Descriptive set theory, fine structure
strong cardinals, Large cardinals, bounded forcing axioms, inner models, ψ_AC, well-orderings, Woodin cardinals, 03E45, 03E35, forcing, 03E55, Inner models, including constructibility, ordinal definability, and core models, 03E15, Fine structure, Σ¹₃-absoluteness, Consistency and independence results, Descriptive set theory, fine structure
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