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Equip any complexity classes $C$ and $B$ (to be more specific: any complexity classes that contain only decidable problems) with the same oracle $O$ that solves the halting problem for a Turing Machine. Is $C^O = B^O$ for any $B$ and $C$ that, again, only contain problems decidable by a TM with no access to an oracle (only the empty oracle))?

Equip any complexity classes $C$ and $B$ (to be more specific: any complexity classes that contain only decidable problems) with the same oracle $O$ that solves the halting problem for a Turing Machine. Is $C^O = B^O$ for any $B$ and $C$ that, again, only contain problems decidable by a TM with no access to an oracle (only the empty oracle))?

Equip any complexity classes $C$ and $B$ (to be more specific: any complexity classes that contain only decidable problems) with the same oracle $O$ that solves the halting problem for a Turing Machine. Is $C^O = B^O$ for any $B$ and $C$ that, again, only contain problems decidable by a TM with no access to an oracle (only the empty oracle)?

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DeeDee
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Equip any complexity classes $C$ and $B$ (to be more specific: any complexity classes that contain only decidable problems) with anthe same oracle $O$ that solves the halting problem for a Turing Machine. Is $C^O = B^O$ for any $B$ and $C$ that, again, only contain problems decidable by a TM with no access to an oracle (only the empty oracle))?

Equip any complexity classes $C$ and $B$ (to be more specific: any complexity classes that contain only decidable problems) with an oracle $O$ that solves the halting problem for a Turing Machine. Is $C^O = B^O$ for any $B$ and $C$ that, again, only contain problems decidable by a TM with no access to an oracle (only the empty oracle))?

Equip any complexity classes $C$ and $B$ (to be more specific: any complexity classes that contain only decidable problems) with the same oracle $O$ that solves the halting problem for a Turing Machine. Is $C^O = B^O$ for any $B$ and $C$ that, again, only contain problems decidable by a TM with no access to an oracle (only the empty oracle))?

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DeeDee
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Equip any complexity classclasses $C$ and $B$ (to be more specific: any complexity classclasses that containscontain only standard decidable problems) with an oracle $O$ to solvethat solves the halting problem for a Turing Machine. Is $C^O = B^O$ for any $B$ and $C$ that, again, only contain problems decidable by a normal TM (meaning a TM with no access to an oracle (only the empty oracle))?

Equip any complexity class $C$ and $B$ (to be more specific: any complexity class that contains only standard decidable problems) with an oracle $O$ to solve the halting problem. Is $C^O = B^O$ for any $B$ and $C$ that only contain problems decidable by a normal TM (meaning a TM with no access to an oracle (only the empty oracle))?

Equip any complexity classes $C$ and $B$ (to be more specific: any complexity classes that contain only decidable problems) with an oracle $O$ that solves the halting problem for a Turing Machine. Is $C^O = B^O$ for any $B$ and $C$ that, again, only contain problems decidable by a TM with no access to an oracle (only the empty oracle))?

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DeeDee
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DeeDee
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Caleb Stanford
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