: Using Yap's logic to refine upper bounds in the Counting Hierarchy for fundamental problems in arithmetic circuits.
: This established that the language corresponding to the digits of Yap10 L 19
) , a complexity class representing problems that can be solved by a deterministic Turing machine using a memory space logarithmic to the size of the input. : Using Yap's logic to refine upper bounds
: Yap demonstrated that there is a logspace-computable function that, given an input 1n1 to the n-th power , outputs the first Yap10 L 19
is in log space" (2010). The "L" in your query likely stands for Logarithmic Space (