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Combinatorial properties of infinite sets. This is a corner-point of set theory and combinatorics.

1 vote
Accepted

Existence of a specific mad family

You could define $\mathcal{A}$ recursively: Enumerate all elements of $[2^{<\omega}]^\omega$ as $(X_\alpha)_{\alpha< \mathfrak{c}}$. Then whenever elements $(A_{\alpha})_{\alpha<\gamma}$ have alread …
Jonathan Schilhan's user avatar
2 votes

Independent families of functions on $\omega$ of size continuum

For (d) maybe the following was meant: Take your independent family $F$ and partition it into continuum many families of size $\omega$: $F = \{ I_{\alpha,n} : \alpha< \mathfrak{c},n \in \omega \}$ …
Jonathan Schilhan's user avatar