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Nov 5, 2016 at 9:58 comment added shane.orourke It follows from the fact that $\omega_1$ has no countable cofinal subset (since it is the first uncountable ordinal). Now for a non-zero element a of A let $\alpha_a$ be its first non-zero entry. Since A is cofinal in $G^{<0}$, the set of such $\alpha_a$ is cofinal in $\omega_1$, a contradiction.
Nov 4, 2016 at 21:31 comment added N.W. I do not understand, why there is no countable cofinal subset in $G^{<0}$?
Jul 29, 2016 at 7:05 vote accept N.W.
Jul 27, 2016 at 22:11 history answered shane.orourke CC BY-SA 3.0