Most of the mathematical concepts we encounter every day - research, inclusion, subtraction - seem so main, so challenging to avoid in referring to fact on even the most starting, that it's challenging to think about someone having to sit down and make them. Who was the first individual to look at two rocks and think, "Two more and I've got four?" The very concept almost seems unbelievable.

But mathematics is, in aspect, a language - not just a set of sensible relationships and entailments that seems further than conditions, but a set of notices that allow us to find those relationships. You can't see that twice two creates four, until you have a symbol for "two" that the brain can perform with. And those symptoms - that language - did have to make, uncommon as it may seem. (Prehistoric artefacts seem to indicate that the first individuals had only four "numbers" at their convenience "none," "one," "two," and "many" - showing just how much our ability to talk about research is established by having the right conditions for them.)

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