Skip to main content
Responding to a comment by question author.
Source Link
Lem n
  • 51
  • 1
  • 4

InThe query complexity used in this case:paper is $O(1)$ and $O(poly(logn))$.

$O(k)=O(klogk)$

TheFor Lemma 3.1 there is a note that the query complexity used is $O(1)$ and.

If the question is how Lemma 3.1 generalizes to non-constant query complexity, this does present a problem outside of $O(poly(logn))$$O(poly(f(n)))$.

This problem is sidestepped by composing a verifier that reduces query complexity to $O(1)$ (Lemma 4.4).

In this case:

$O(k)=O(klogk)$

The query complexity used is $O(1)$ and $O(poly(logn))$.

The query complexity used in this paper is $O(1)$ and $O(poly(logn))$.

For Lemma 3.1 there is a note that the query complexity used is $O(1)$.

If the question is how Lemma 3.1 generalizes to non-constant query complexity, this does present a problem outside of $O(poly(f(n)))$.

This problem is sidestepped by composing a verifier that reduces query complexity to $O(1)$ (Lemma 4.4).

Source Link
Lem n
  • 51
  • 1
  • 4

In this case:

$O(k)=O(klogk)$

The query complexity used is $O(1)$ and $O(poly(logn))$.