Theorizing Again about How Small Are the Increments of the Two-parameter Wiener Processes

ln this paper we discuss how small are the increments of the two-parameter Wiener processes. We find norrnaling factor μ_T such that \liminf _T \rightarrow \infty \mu_T \inf _0 \leq y \leq T-a_T \inf _0 \leq x \leq 1-h_T \sup _0 \leq t \leq a_T \sup _0 \leq s \leq h_T|W(R)|=1, and normalizing factor v_T such that \limsup _T \rightarrow \infty \nu_T \inf _0 \leq y \leq T-a_T \inf _0 \leq x \leq 1-h_T \sup _0 \leq t \leq a_T \sup _0 \leq s \leq h_T|W(R)|=1