# Sh:762

- Brendle, J., & Shelah, S. (2003).
*Evasion and prediction. IV. Strong forms of constant prediction*. Arch. Math. Logic,**42**(4), 349–360. arXiv: math/0103153 DOI: 10.1007/s001530200143 MR: 2018086 -
Abstract:

Say that a function \pi:n^{<\omega}\to 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 {\mathfrak v}_n^{\rm 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. - Current version: 2001-08-06_11 (16p) published version (12p)

Bib entry

@article{Sh:762, author = {Brendle, J{\"o}rg and Shelah, Saharon}, title = {{Evasion and prediction. IV. Strong forms of constant prediction}}, journal = {Arch. Math. Logic}, fjournal = {Archive for Mathematical Logic}, volume = {42}, number = {4}, year = {2003}, pages = {349--360}, issn = {0933-5846}, mrnumber = {2018086}, mrclass = {03E17 (03E35 03E50)}, doi = {10.1007/s001530200143}, note = {\href{https://arxiv.org/abs/math/0103153}{arXiv: math/0103153}}, arxiv_number = {math/0103153} }