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216 | John Allen Paulos on Numbers, Narratives, and Numeracy

Sean Carroll's Mindscape: Science, Society, Philosophy, Culture, Arts, and Ideas

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Do We Really Need Infinite Arithmetic?

The number E 2.718 is the average number of numbers you have to choose before you get a sum over 1,000. There's only the integers and everything else is made up. I've been wondering again, for research level reasons, do we really need infinity? Do we really need a continuous infinity or could we just imagine that reality just works on either a finite or at least accountable set of things?

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