fixing ndash and mdash
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2 changed files with 3 additions and 3 deletions
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@ -204,7 +204,7 @@ A philosopher might note that our reference to the first day, second
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day, and so on, implicitly involves an understanding of natural
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day, and so on, implicitly involves an understanding of natural
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numbers. In this sense, our definition might indeed be regarded as in
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numbers. In this sense, our definition might indeed be regarded as in
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some sense circular. We won't worry about the philosophy, but are ok
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some sense circular. We won't worry about the philosophy, but are ok
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with taking some intuitive notions--such as counting--as given.
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with taking some intuitive notions---such as counting---as given.
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While the natural numbers have been understood for as long as people
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While the natural numbers have been understood for as long as people
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could count, the inductive definition of the natural numbers is relatively
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could count, the inductive definition of the natural numbers is relatively
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@ -217,7 +217,7 @@ presented by a new method), published the following year.
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## A useful pragma
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## A useful pragma
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In Agda, any line beginning `--`, or any code enclosed between `{-`
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In Agda, any text following `--` or enclosed between `{-`
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and `-}` is considered a *comment*. Comments have no effect on the
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and `-}` is considered a *comment*. Comments have no effect on the
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code, with the exception of one special kind of comment, called a
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code, with the exception of one special kind of comment, called a
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*pragma*, which is enclosed between `{-#` and `#-}`.
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*pragma*, which is enclosed between `{-#` and `#-}`.
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@ -78,7 +78,7 @@ data ℕ : Set where
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zero : ℕ
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zero : ℕ
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suc : ℕ → ℕ
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suc : ℕ → ℕ
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\end{code}
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\end{code}
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This tells us that `zero` is a natural--the *base case*--and that if
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This tells us that `zero` is a natural---the *base case*---and that if
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`m` is a natural then `suc m` is also a natural---the *inductive
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`m` is a natural then `suc m` is also a natural---the *inductive
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case*.
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case*.
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