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Show that DECIDER < = m DECIDERc where DECIDER = { D | D is a decider } . Hint: use the fixpoint theorem derived
Show that DECIDER m DECIDERc where DECIDER DD is a decider Hint: use the fixpoint theorem derived from the recursion theorem Sipser Theorem
Show that DECIDER m DECIDERc where
DECIDER DD is a decider
Hint: use the fixpoint theorem derived from the recursion theorem Sipser Theorem
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