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Enable choice of term ordering for REST #1930
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000c0ab
Allow different ordering constraints
zgrannan 03505b4
Update liquid-fixpoint
zgrannan f90b8c8
Merge remote-tracking branch 'upstream/develop' into rest2
zgrannan a0e764b
Update Liquid-Fixpoint, REST
zgrannan 809b4e9
Update fixpoint
zgrannan c1f66d4
Update fixpoint, add KBO test
zgrannan 97d716c
Update fixpoint
zgrannan 1c44174
Merge remote-tracking branch 'upstream/develop' into upgrade-rest
zgrannan 2c262e4
Slightly improve help message
zgrannan d971c6d
Update docs/mkDocs/docs/options.md
zgrannan 3329bfa
Merge
zgrannan b0c7f57
Merge remote-tracking branch 'origin/upgrade-rest' into upgrade-rest
zgrannan 406fad0
Update fixpoint
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Submodule liquid-fixpoint
updated
4 files
| +19 −14 | src/Language/Fixpoint/Solver/PLE.hs | |
| +40 −7 | src/Language/Fixpoint/Solver/Rewrite.hs | |
| +36 −1 | src/Language/Fixpoint/Types/Config.hs | |
| +2 −2 | stack.yaml |
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| Original file line number | Diff line number | Diff line change |
|---|---|---|
| @@ -0,0 +1,75 @@ | ||
| module RewriteKBO where | ||
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| {-@ LIQUID "--ple" @-} | ||
| {-@ LIQUID "--reflection" @-} | ||
| {-@ LIQUID "--fast" @-} | ||
| {-@ LIQUID "--rw-termination-check" @-} | ||
| {-@ LIQUID "--rest-ordering=kbo" @-} | ||
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| import Language.Haskell.Liquid.ProofCombinators | ||
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| data Set = Empty | Tree Int Set Set | ||
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| {-@ infix \/ @-} | ||
| {-@ measure \/ :: Set -> Set -> Set @-} | ||
| {-@ assume \/ :: a : Set -> b : Set -> { v : Set | v = a \/ b } @-} | ||
| (\/) :: Set -> Set -> Set | ||
| a \/ b = undefined | ||
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| {-@ infix /\ @-} | ||
| {-@ measure /\ :: Set -> Set -> Set @-} | ||
| {-@ assume /\ :: a : Set -> b : Set -> { v : Set | v = a /\ b } @-} | ||
| (/\) :: Set -> Set -> Set | ||
| a /\ b = undefined | ||
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| {-@ measure emptySet :: Set @-} | ||
| {-@ assume emptySet :: {v : Set | v = emptySet} @-} | ||
| emptySet :: Set | ||
| emptySet = undefined | ||
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| {-@ predicate IsSubset M1 M2 = M1 \/ M2 = M2 @-} | ||
| {-@ predicate IsDisjoint M1 M2 = M1 /\ M2 = emptySet @-} | ||
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| {-@ rewrite unionIntersect @-} | ||
| {-@ assume unionIntersect :: s0 : Set -> s1 : Set -> s2 : Set -> { (s0 \/ s1) /\ s2 = (s0 /\ s2) \/ (s1 /\ s2) } @-} | ||
| unionIntersect :: Set -> Set -> Set -> Proof | ||
| unionIntersect _ _ _ = () | ||
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| {-@ rewrite intersectSelf @-} | ||
| {-@ assume intersectSelf :: s0 : Set -> { s0 /\ s0 = s0 } @-} | ||
| intersectSelf :: Set -> Proof | ||
| intersectSelf _ = () | ||
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| {-@ rewrite unionIdemp @-} | ||
| {-@ assume unionIdemp :: ma : Set -> {v : () | IsSubset ma ma } @-} | ||
| unionIdemp :: Set -> Proof | ||
| unionIdemp _ = () | ||
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| {-@ rewrite unionAssoc @-} | ||
| {-@ assume unionAssoc :: ma : Set -> mb : Set -> mc : Set -> {v : () | (ma \/ mb) \/ mc = ma \/ (mb \/ mc) } @-} | ||
| unionAssoc :: Set -> Set -> Set -> Proof | ||
| unionAssoc _ _ _ = () | ||
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| {-@ rewrite unionComm @-} | ||
| {-@ assume unionComm :: ma : Set -> mb : Set -> {v : () | ma \/ mb = mb \/ ma } @-} | ||
| unionComm :: Set -> Set -> Proof | ||
| unionComm _ _ = () | ||
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| {-@ rewrite intersectComm @-} | ||
| {-@ assume intersectComm :: ma : Set -> mb : Set -> {v : () | ma /\ mb = mb /\ ma } @-} | ||
| intersectComm :: Set -> Set -> Proof | ||
| intersectComm _ _ = () | ||
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| {-@ rewrite unionEmpty @-} | ||
| {-@ assume unionEmpty :: ma : Set -> {v : () | ma \/ emptySet = ma } @-} | ||
| unionEmpty :: Set -> Proof | ||
| unionEmpty _ = () | ||
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| {-====================================================== | ||
| Proofs | ||
| =======================================================-} | ||
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| {-@ unionMono :: s : Set -> s2 : Set -> {s1 : Set | IsSubset s1 s2 } -> { IsSubset (s \/ s1) (s \/ s2)} @-} | ||
| unionMono :: Set -> Set -> Set -> Proof | ||
| unionMono s s2 s1 = () |
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