minor edits to Natural. End of work on Fri 29 Dec
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@ -83,9 +83,9 @@ rule tells us that `zero` is a natural number, but we already knew
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that. But now the other rule tells us that since `zero` was a natural
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number yesterday, `suc zero` is a natural number today.
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-- on the second day, there are two natural numbers
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zero
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suc zero
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-- on the second day, there are two natural numbers
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zero
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suc zero
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And we repeat the process again. Once more, one rule tells us what
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we already knew, that `zero` is a natural number. And now the other rule
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@ -93,10 +93,10 @@ tells us that since `zero` and `suc zero` are both natural numbers, then
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`suc zero` and `suc (suc zero)` are natural numbers. We already knew about
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the first of these, but the second is new.
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-- on the third day, there are three natural numbers
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zero
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suc zero
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suc (suc zero)
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-- on the third day, there are three natural numbers
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zero
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suc zero
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suc (suc zero)
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The process continues. On the *n*th day there will be *n* distinct
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natural numbers. Note that in this way, we only talk about finite sets
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