1. Let X be the set of {N₁…N_ok} where the field N(X) is isomorphically late for the party. Is the 5th dimension transform of N(X₃) transcendent, or is it just a little light-headed and unsure of what’s going on?

2. Is the Pontryagin duality afraid of the dark? If so, does the Bohr compactification help out? What about a neat hat? If none of those can get the duality to not be scared of the dark, what can?

3. If a connected groupoid G falls in the forest and there are no Lie algebroids around, do the morphisms stay intact? If not, how many separate domains do they create?

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