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Answers
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5
Books you would like to read (if somebody would just write them…)
3
Readings for an honors liberal art math course
6
Uncountable family of infinite subsets with pairwise finite intersections
5
A question about J.H. Conway’s SURREAL NUMBERS
4
continuous function
6
A question about local connectedness in metric spaces
3
Can we collapse $\omega_1$ to $\omega$ without adding a dominating real?
3
Why $z \in \overline{A}$?
9
Examples of forcing arguments which require an assumption in the ground model about the sizes of the power sets?
10
A model of CH +$\lnot \diamondsuit$
8
Exact consistency-strength of “all projective sets are Ramsey”
6
Disjoint stationary sets that reflect
3
Some Pcf Theory
4
Chain conditions in quotients of power sets
5
Generalizations of pcf theory
5
Start with a topological group, take the meet of the two uniformities, and take the topology. Is the result again a topological group? [xpost from math.SE]
4
A result of Shelah about the nonstationary ideal
3
Substructure Argument for Chain Conditions
2
Question about Shelah’s version of “Shooting a club” found in PIF
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Bounds on $\max \mathrm{pcf}(A)$ if $\Pi A$ is big
3
closed set and z-ultrafilter on normal space
8
If $\kappa \rightarrow (\alpha)^r_2$ holds for every $r\in \omega$, then is $\kappa$ an $\alpha$-Erdős cardinal?