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abduced09.defs.smt2
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abduced09.defs.smt2
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(set-logic QF_SHID)
(set-info :source |
James Brotherston, Carsten Fuhs, Nikos Gorogiannis, and Juan Navarro Pérez.
A decision procedure for satisfiability in separation logic with inductive
predicates. CSL-LICS, 2014.
https://github.com/ngorogiannis/cyclist/releases/tag/CSL-LICS14
|)
(set-info :smt-lib-version 2.0)
(set-info :category "crafted")
(set-info :status sat)
; Sorts for locations, one by cell sort
(declare-sort RefGTyp 0)
; Types of cells in the heap
(declare-datatypes (
(GTyp 0)
) (
((c_GTyp (f0 RefGTyp) (f1 RefGTyp) ))
)
)
; Type of heap
(declare-heap (RefGTyp GTyp)
)
; User defined predicates
(define-funs-rec (
(I001 ((a RefGTyp)) Bool
)
(ls ((a RefGTyp)) Bool
)
(I40239 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)(h RefGTyp)) Bool
)
(I209166 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)(h RefGTyp)(i RefGTyp)(j RefGTyp)) Bool
)
(I209106 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)(h RefGTyp)(i RefGTyp)) Bool
)
(I40306 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)(h RefGTyp)) Bool
)
(I209107 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)(h RefGTyp)(i RefGTyp)) Bool
)
(I209073 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)(h RefGTyp)(i RefGTyp)) Bool
)
(I40305 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)(h RefGTyp)) Bool
)
(I60989 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)(h RefGTyp)(i RefGTyp)) Bool
)
(I40341 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)(h RefGTyp)) Bool
)
(I40109 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)) Bool
)
(I40110 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)) Bool
)
(I40192 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)(h RefGTyp)) Bool
)
(I40179 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)) Bool
)
(I40085 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)) Bool
)
(I39957 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)) Bool
)
(I39958 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)) Bool
)
(I40046 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)(g RefGTyp)) Bool
)
(I40035 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)) Bool
)
(I39937 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)) Bool
)
(I182 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)) Bool
)
(I183 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)) Bool
)
(I11677 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)(f RefGTyp)) Bool
)
(I7185 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)) Bool
)
(I166 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)) Bool
)
(I046 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)) Bool
)
(I047 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)) Bool
)
(I063 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)(e RefGTyp)) Bool
)
(I056 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)) Bool
)
(I034 ((a RefGTyp)(b RefGTyp)(c RefGTyp)(d RefGTyp)) Bool
)
(I021 ((a RefGTyp)(b RefGTyp)(c RefGTyp)) Bool
)
(I008 ((a RefGTyp)(b RefGTyp)) Bool
)
(I022 ((a RefGTyp)(b RefGTyp)(c RefGTyp)) Bool
)
(I013 ((a RefGTyp)(b RefGTyp)(c RefGTyp)) Bool
)
(I007 ((a RefGTyp)(b RefGTyp)) Bool
)
(I003 ((a RefGTyp)(b RefGTyp)) Bool
)
)
((exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) a)
(sep
(pto a (c_GTyp a00 (as nil RefGTyp) ))
(I003 a a00 )
)
)
)
(or
(and
(= (as nil RefGTyp) a)
(_ emp RefGTyp GTyp)
)
(and
(distinct (as nil RefGTyp) a)
(I001 a )
)
)
(or
(and
(= (as nil RefGTyp) h)
(I40306 a b c d e f g h )
)
(and
(distinct (as nil RefGTyp) h)
(I40305 a b c d e f g h )
)
)
(I40239 a b c d e f g j )
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) i)
(sep
(pto i (c_GTyp a00 (as nil RefGTyp) ))
(I209166 a b c d e f g h i a00 )
)
)
)
(or
(and
(= (as nil RefGTyp) a)
(_ emp RefGTyp GTyp)
)
(and
(distinct (as nil RefGTyp) a)
(I40341 a b c d e f g h )
)
)
(I40306 a b c d e f g i )
(or
(and
(= (as nil RefGTyp) i)
(I209107 a b c d e f g h i )
)
(and
(distinct (as nil RefGTyp) i)
(I209106 a b c d e f g h i )
)
)
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) h)
(sep
(pto h (c_GTyp a00 (as nil RefGTyp) ))
(I209073 a b c d e f g h a00 )
)
)
)
(I40306 i b c d e f g h )
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) a)
(sep
(pto a (c_GTyp a00 (as nil RefGTyp) ))
(I60989 a b c d e f g h a00 )
)
)
)
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) g)
(sep
(pto g (c_GTyp a00 (as nil RefGTyp) ))
(I40239 a b c d e f g a00 )
)
)
)
(or
(and
(= a g)
(_ emp RefGTyp GTyp)
)
(and
(distinct a g)
(I40179 a b c d e f g )
)
)
(I40110 h b c d e f g )
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) a)
(sep
(pto a (c_GTyp a00 (as nil RefGTyp) ))
(I40192 a b c d e f g a00 )
)
)
)
(or
(and
(= (as nil RefGTyp) g)
(I40110 a b c d e f g )
)
(and
(distinct (as nil RefGTyp) g)
(I40109 a b c d e f g )
)
)
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) f)
(sep
(pto f (c_GTyp a00 (as nil RefGTyp) ))
(I40085 a b c d e f a00 )
)
)
)
(or
(and
(= b f)
(_ emp RefGTyp GTyp)
)
(and
(distinct b f)
(I40035 a b c d e f )
)
)
(I39958 a g c d e f )
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) b)
(sep
(pto b (c_GTyp a00 (as nil RefGTyp) ))
(I40046 a b c d e f a00 )
)
)
)
(or
(and
(= (as nil RefGTyp) f)
(I39958 a b c d e f )
)
(and
(distinct (as nil RefGTyp) f)
(I39957 a b c d e f )
)
)
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) e)
(sep
(pto e (c_GTyp a00 (as nil RefGTyp) ))
(I39937 a b c d e a00 )
)
)
)
(or
(and
(= c e)
(_ emp RefGTyp GTyp)
)
(and
(distinct c e)
(I7185 a b c d e )
)
)
(I183 a b f d e )
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) c)
(sep
(pto c (c_GTyp a00 (as nil RefGTyp) ))
(I11677 a b c d e a00 )
)
)
)
(or
(and
(= (as nil RefGTyp) e)
(I183 a b c d e )
)
(and
(distinct (as nil RefGTyp) e)
(I182 a b c d e )
)
)
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) d)
(sep
(pto d (c_GTyp a00 (as nil RefGTyp) ))
(I166 a b c d a00 )
)
)
)
(or
(and
(= (as nil RefGTyp) a)
(_ emp RefGTyp GTyp)
)
(and
(distinct (as nil RefGTyp) a)
(I056 a b c d )
)
)
(I047 e b c d )
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) a)
(sep
(pto a (c_GTyp a00 (as nil RefGTyp) ))
(I063 a b c d a00 )
)
)
)
(or
(and
(= (as nil RefGTyp) d)
(I047 a b c d )
)
(and
(distinct (as nil RefGTyp) d)
(I046 a b c d )
)
)
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) c)
(sep
(pto c (c_GTyp a00 (as nil RefGTyp) ))
(I034 a b c a00 )
)
)
)
(_ emp RefGTyp GTyp)
(I008 b c )
(or
(and
(= (as nil RefGTyp) c)
(I022 a b c )
)
(and
(distinct (as nil RefGTyp) c)
(I021 a b c )
)
)
(exists ((a00 RefGTyp))
(and
(distinct (as nil RefGTyp) b)
(sep
(pto b (c_GTyp a00 (as nil RefGTyp) ))
(I013 a b a00 )
)
)
)
(or
(and
(= (as nil RefGTyp) b)
(I008 a b )
)
(and
(distinct (as nil RefGTyp) b)
(I007 a b )
)
)
)
)
(check-sat)
;; variables
(declare-const x0 RefGTyp)
(assert
(ls x0 )
)
(check-sat)