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DependentInductiveTypes
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DependentInductiveTypes.v
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DependentInductiveTypes.v
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@ -387,3 +387,10 @@ Proof.
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simplify.
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apply includes_intro; auto.
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Qed.
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Ltac dep_cases E :=
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let x := fresh "x" in
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remember E as x; simpl in x; dependent destruction x;
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try match goal with
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| [ H : _ = E |- _ ] => try rewrite <- H in *; clear H
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end.
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@ -31,4 +31,4 @@ The main narrative, also present in the book PDF, presents standard program-proo
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There are also two supplementary files that are independent of the main narrative, for introducing programming with dependent types, a distinctive Coq feature that we neither use nor recommend for the problem sets, but which many students find interesting (and useful in other contexts).
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* `SubsetTypes.v`: a first introduction to dependent types by attaching predicates to normal types (used after `CompilerCorrectness.v` in the last course offering)
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* One more coming soon
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* `DependentInductiveTypes.v`: building type dependency into datatype definitions (used after `LambdaCalculusAndTypeSoundness.v` in the last course offering)
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@ -36,6 +36,7 @@ SubsetTypes.v
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SubsetTypes_template.v
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LambdaCalculusAndTypeSoundness_template.v
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LambdaCalculusAndTypeSoundness.v
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DependentInductiveTypes.v
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TypesAndMutation.v
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DeepAndShallowEmbeddings_template.v
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DeepAndShallowEmbeddings.v
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