### Evasion and prediction IV: Strong forms of constant prediction

by Brendle and Shelah. [BnSh:762]

Archive for Math Logic, 2003

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.

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