Iterated fine limits

On Iterated Limits of Subsets of a Convergence -group

In this paper we deal with the relation lim α lim α X = lim α X for a subset X of G, where G is an -group and α is a sequential convergence on G.

Measuring Limits of Fine-grained Parallelism

First, the limits of low-level parallelism for a collection of real-world programs are investigated and Wall's results are veri ed. Maximum parallelism of symbolic benchmarks is investigated on both superpipelined and superscalar architectures. E ects of register renaming are considered. We then examine the e ects of garbage collection strategies on low-level parallelism. In particular, we exam...

Jamie Tappenden on Kit Fine ’ S the Limits of Abstraction

Local motion processing limits fine direction discrimination in the periphery

Visual sensitivity is reduced in the periphery for many discrimination tasks. Previously it has been reported that motion coherence thresholds are higher for dot stimuli presented in the periphery, a finding that could arise either from (a) impaired motion integration or (b) from motion integrators inheriting more noisy local directional signals. We sought to disentangle these factors using an ...

Ratio limits and simulation algorithms for the Palm version of stationary iterated tessellations

Distributional properties and a simulation algorithm for the Palm version of stationary iterated tessellations are considered. In particular we study the limit behavior of functionals related to Cox-Voronoi cells (such as typical shortest path lengths) if either the intensity γ0 of the initial tessellation or the intensity γ1 of the component tessellation converges to 0. We develop an explicit ...