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In the physical world, many seemingly basic things turn out to be built from even more basic things, like molecules being made of atoms, or atoms being made of protons, neutrons, and electrons. But what about numbers? What are they made of? The natural numbers form the basis of the rest of the number system. Last time, we asked whether you can describe the essence of the natural numbers without circularly evoking numerical concepts in that description. Now, such a description might read as follows, specify a starting point, or a seed, that we arbitrarily call 0, and then include the next thing, and the next thing after that, and so on. That sounds innocuous, but the tricky part is capturing what next means without inadvertently or indirectly referring to numbers. Tricky, mind you, but not impossible via something called the Peano axioms. Now, if you havent seen that last episode, you should pause me now and go catch up on how that works, or todays episode may be hard to follow. But