Details of instance ltl2dba_U1_8.tlsf

Name: ltl2dba_U1_8.tlsf
md5: 6182c261e6ef1507a250d0449ec5d478
FractionOfBinaryClauses None
FractionOfNegativeLiteralsPerClauseEntropy None
FractionOfNegativeLiteralsPerClauseMax None
FractionOfNegativeLiteralsPerClauseMean None
FractionOfNegativeLiteralsPerClauseMin None
FractionOfNegativeLiteralsPerClauseVariationCoefficient None
FractionOfNegativeVariablesEntropy None
FractionOfNegativeVariablesMax None
FractionOfNegativeVariablesMean None
FractionOfNegativeVariablesMin None
FractionOfNegativeVariablesVariationCoefficient None
FractionOfPositiveLiteralsPerClauseEntropy None
FractionOfPositiveLiteralsPerClauseMax None
FractionOfPositiveLiteralsPerClauseMean None
FractionOfPositiveLiteralsPerClauseMin None
FractionOfPositiveLiteralsPerClauseVariationCoefficient None
FractionOfPositiveVariablesEntropy None
FractionOfPositiveVariablesMax None
FractionOfPositiveVariablesMean None
FractionOfPositiveVariablesMin None
FractionOfPositiveVariablesVariationCoefficient None
FractionOfTernaryClauses None
FractionOfUnaryClauses None
ClausesToVariablesRatio None
ClausesToVariablesRatioCubic None
ClausesToVariablesRatioQuadratic None
LinearizedClausesToVariablesRatio None
LinearizedClausesToVariablesRatioQuadratic None
LinearizedClaustesToVariablesRatioCubic None
NumberOfClauses None
NumberOfVariables None
VariablesToClausesRatio None
VariablesToClausesRatioCubic None
VariablesToClausesRatioQuadratic None
ClauseNodeDegreesEntropy None
ClauseNodeDegreesMax None
ClauseNodeDegreesMean None
ClauseNodeDegreesMin None
ClauseNodeDegreesVariationCoefficient None
VariableNodeDegreesEntropy None
VariableNodeDegreesMax None
VariableNodeDegreesMean None
VariableNodeDegreesMin None
VariableNodeDegreesVariationCoefficient None
DegreeEntropy None
DegreeMax None
DegreeMean None
DegreeMin None
DegreeVariationCoefficient None
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INFO {
  TITLE:       "LTL -> DBA  -  Formula U1 From LtlNfBa Paper"
  DESCRIPTION: "Conversion of LTL to Deterministic Buchi Automaton"
  SEMANTICS:   Mealy
  TARGET:      Mealy
}

GLOBAL {
  PARAMETERS {
    n = 8;
  }        

  DEFINITIONS {
    // recursive until of bus signals 
    recursive_until(bus) =
      f(bus,SIZEOF bus - 1);
      
    // helper function
    f(bus,size) = 
      size > 0 : (f(bus,size - 1)) U bus[size]
      size == 0 : bus[0];      
  } 
}
           
MAIN {         

  INPUTS {
    p[n]; // input propositions
  }

  OUTPUTS {
    acc; // accepting state
  }

  GUARANTEES {
    (recursive_until(p))
      <-> G F acc;
  }

}