This paper establishes the consistency of a countably complete, uniform, N-
1-dense ideal on N-2. As a corollary, it is consistent that there exists a
uniform ultrafilter D on omega(2) such that \omega(1)(omega 2)/D\ = omega(1
). A general "transfer" result establishes the consistency of countably com
plete uniform ideal K on omega(2) such that P(omega(2))/K congruent to P(om
ega(1))/{countable sets}.