: The result focuses on the uniformity of the computation, meaning a single algorithm can produce the digits for any without needing pre-computed tables for different scales.
: Subsequent research building on Yap10 has shown that the first can be produced in TC0cap T cap C to the 0 power (a subclass of ) for any base Connection to Algebraic Numbers : While Yap10 L 19
: Yap demonstrated that there is a logspace-computable function that, given an input 1n1 to the n-th power , outputs the first : The result focuses on the uniformity of
is transcendental, Yap's techniques are often reviewed alongside the complexity of , as both involve root-finding algorithms and high-precision arithmetic. Recent Scholarly Reception outputs the first is transcendental