Publishing draft of Logic
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http://homepages.inf.ed.ac.uk/wadler/
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).
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## Contents
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## Part 1: Logical Foundations
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<!--
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- [Basics: Functional Programming in Agda]({{ "/Basics" | relative_url }})
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- [Naturals: Natural numbers]({{ "/Naturals" | relative_url }})
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- [Properties: Proof by induction]({{ "/Properties" | relative_url }})
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- [PropertiesEx: Solutions to exercises]({{ "/PropertiesEx" | relative_url }})
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- [PropertiesAns: Solutions to exercises]({{ "/PropertiesAns" | relative_url }})
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- [Relations: Inductive Definition of Relations]({{ "/Relations" | relative_url }})
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- [RelationsEx: Solutions to exercises]({{ "/RelationsEx" | relative_url }})
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- [RelationsAns: Solutions to exercises]({{ "/RelationsAns" | relative_url }})
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- [Logic: Logic]({{ "/Logic" | relative_url }})
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- [LogicAns: Solutions to exercises]({{ "/LogicAns" | relative_url }})
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## Part 2: Programming Language Foundations
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- [Maps: Total and Partial Maps]({{ "/Maps" | relative_url }})
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- [Stlc: The Simply Typed Lambda-Calculus]({{ "/Stlc" | relative_url }})
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- [StlcProp: Properties of STLC]({{ "/StlcProp" | relative_url }})
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@ -727,9 +727,9 @@ type `Bool` with two members and a type `Tri` with three members,
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as defined earlier. The the type `Bool → Tri` has nine (that is,
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three squared) members:
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{ true → aa ; false → aa } { true → aa ; false → bb } { true → aa ; false → cc }
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{ true → bb ; false → aa } { true → bb ; false → bb } { true → bb ; false → cc }
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{ true → cc ; false → aa } { true → cc ; false → bb } { true → cc ; false → cc }
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{true→aa;false→aa} {true→aa;false→bb} {true→aa;false→cc}
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{true→bb;false→aa} {true→bb;false→bb} {true→bb;false→cc}
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{true→cc;false→aa} {true→cc;false→bb} {true→cc;false→cc}
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For example, the following function enumerates all possible
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arguments of the type `Bool → Tri`:
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