Evasion and prediction IV: Fragments of constant prediction
Logic
2007-05-23 v1
Abstract
Say that a function pi:n^{<omega}-->n (henceforth called a predictor) k-constantly predicts a real x in n^omega if for almost all intervals I of length k, there is i in I such that x(i)=pi (x restriction i). We study the k-constant prediction number v_n^const(k), that is, the size of the least family of predictors needed to k --constantly predict all reals, for different values of n and k, and investigate their relationship.
Keywords
Cite
@article{arxiv.math/0103153,
title = {Evasion and prediction IV: Fragments of constant prediction},
author = {Joerg Brendle and Saharon Shelah},
journal= {arXiv preprint arXiv:math/0103153},
year = {2007}
}