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  • AC0 - Wikipedia
    AC0 (alternating circuit) is a complexity class used in circuit complexity It is the smallest class in the AC hierarchy, and consists of all families of circuits of depth O (1) and polynomial size, with unlimited- fanin AND gates and OR gates (we allow NOT gates only at the inputs) [1]
  • Lecture 3: AC0, the switching lemma - Rutgers University
    AC0 circuits are circuits with O(1) depth and unbounded fan-in AND, OR and NOT gates It will be the rst nontrivial circuit class for which we can prove exponential lower bounds
  • AC0 - HandWiki
    AC0 (alternating circuit) is a complexity class used in circuit complexity It is the smallest class in the AC hierarchy, and consists of all families of circuits of depth O (1) and polynomial size, with unlimited-fanin AND gates and OR gates (we allow NOT gates only at the inputs)
  • cc. complexity theory - Why is the circuit class AC0 unavoidable . . .
    Take AC0 What is a natural thought process that leads to the definition of AC0? Does this class arise intrinsically anywhere? My problem is that in the case of unbounded fan-in, AND and OR gates behave very differently Why do we take these gates along with NOT to define a circuit class?
  • 18. 405J S16 Lecture 6: AC0 Lower Bounds and Switching Lemma
    In this lecture we present a (rather weak) class of circuits AC0, and show that it can not compute parity That is, we separate AC0 and P Let us consider the following complexity class Let AC0 be the set of all languages that can be decided using polynomial-sized constant-depth circuits with gates from the set f^; _; :g
  • AC0 lower bounds - Department of Computer Science
    1 1 Probabilistic Polynomials for AC0 ND and OR gates Note that the output of a NOT gate can be trivially approximated by subtracting the polynomial that approximates its





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