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Subgroups of the Baer–Specker group with few endomorphisms but large dual

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Assuming the continuum hypothesis, we construct a pure subgroup G of the Baer-Specker group $ℤ^{ℵ_0}$ with the following properties. Every endomorphism of G differs from a scalar multiplication by an endomorphism of finite rank. Yet G has uncountably many homomorphisms to ℤ.
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Finite Embeddability of Sets and Ultrafilters

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A set A of natural numbers is finitely embeddable in another such set B if every finite subset of A has a rightward translate that is a subset of B. This notion of finite embeddability arose in combinatorial number theory, but in this paper we study it in its own right. We also study a related notion of finite embeddability of ultrafilters on the natural numbers. Among other results, we obtain connections between finite embeddability and the algebraic and topological structure of the Stone-Čech compactification of the discrete space of natural numbers. We also obtain connections with nonstandard models of arithmetic.
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Inaccessible cardinals without the axiom of choice

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We consider four notions of strong inaccessibility that are equivalent in ZFC and show that they are not equivalent in ZF.
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Words, free algebras, and coequalizers

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Prime ideals yield almost maximal ideals

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Degrees of indeterminacy of games

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Two closed categories of filters

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