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PRODID:-//University of Utah Math Department//The locus of rational cubic hypersurfaces//EN
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X-WR-CALNAME:The locus of rational cubic hypersurfaces
X-WR-CALDESC:The locus of rational cubic hypersurfaces at University of Utah Mathematics Department
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UID:20000211T160000-brendan-hassett@math.utah.edu
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DTSTAMP:20260922T150857Z
SUMMARY:The locus of rational cubic hypersurfaces
DESCRIPTION:Speaker: Brendan Hassett\, University of Chicago\n\nLet X be a smooth cubic hypersurface of dimension d in complex projective space. By definition, X is rational if its field of algebraic functions is purely transcendental over the complex numbers. Classically, it was known that X is irrational when d=1 and rational when d=2. Clemens and Griffiths …

LOCATION:JWB 335

URL:https://www.math.utah.edu/research/colloquia/2000-02-11-brendan-hassett/
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