gq: Other important complexity classes include BPP, ZPP and RP, which are defined using probabilistic Turing machines; AC and NC, which are defined using Boolean circuits; and BQP and QMA, which are defined using quantum Turing machines. #P is an important complexity class of counting problems (not decision problems). Classes like IP and AM are defined using Interactive proof systems. ALL is the class of all decision problems.
Question: What are three examples of complexity classes associated with definitions established by probabilistic Turing machines? Question: AC and NC are complexity classes typically associated with what type of circuit? Question: BQP and QMA are examples of complexity classes most commonly associated with what type of Turing machine? Question: What is the expression used to represent a complexity class of counting problems? Question: IP and AM are most commonly defined by what type of proof system?