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theories/H10/standalone.v

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@@ -22,7 +22,7 @@
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be more elaborate because they need to cover more use cases
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than just this result. Of course the proof of the reduction
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itself is not trivial at all and in here we only provide
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the reductions easy BPCPd ⪯ₘ dPCPb and H10 ⪯ₘ H10nat
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the easy reductions BPCPd ⪯ₘ dPCPb and H10 ⪯ₘ H10nat
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as translation layers, and otherwise use the reduction
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chain dPCPb ⪯ₘ .... ⪯ₘ H10 from summary.v for the
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hard part.
@@ -130,7 +130,7 @@ Section H10_H10nat.
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(* The reduction from
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- H10 as defined in the library, unknowns ranging over pos n
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and parameters over the empty type pos 0
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- H10nat as defined above, unknows ranging over U/nat
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- H10nat as defined above, unknowns ranging over U/nat
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and without parameters *)
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Section dp2p.
@@ -152,7 +152,7 @@ Section H10_H10nat.
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Hypothesis Hφψ : valuations_match.
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Fact dp2p_spec p ν : dp_eval φ ν p = ⟦dp2p p⟧ ψ.
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Local Fact dp2p_spec p ν : dp_eval φ ν p = ⟦dp2p p⟧ ψ.
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Proof.
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induction p as [ | | a | [] ]; simpl; auto.
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invert pos a.

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