Logic Seminar
Linde Hall 255
A characterization of \Sigma^0_{n+2}-hardness
We give a Baire category characterization of when a subset
of a Polish space is \Sigma^0_{n+2}-hard for n > 0. Our proof uses a
priority argument, and Antonio Montalban's true stages machinery. We
apply this characterization to the decomposability conjecture; the
problem of describing when a function is a union of countably many
continuous functions defined on \Pi^0_n sets.
For more information, please contact Math Department by phone at 626-395-4335 or by email at [email protected].
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Logic Seminar Series
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