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Projective determinacy

In mathematical logic, projective determinacy is the special case of the axiom of determinacy applying only to projective sets.

Consequences
PD implies that all projective sets are Lebesgue measurable (in fact, universally measurable) and have the perfect set property and the property of Baire. It also implies that every projective binary relation may be uniformized by a projective set. PD implies that for all positive integers n, there is a largest countable \Sigma^1_{2n} set. ==References==
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