Interface ClassicalFormula

All Superinterfaces:
Conjunctable, Disjunctable, Formula, Invertable, ProbabilityAware, SimpleLogicalFormula
All Known Implementing Classes:
AbstractGraphLdoModality, AbstractLdoModality, AlwaysQuery, AssociativeDlFormula, AssociativeFolFormula, AssociativePlFormula, AtomicConcept, AtomicRole, BottomConcept, Complement, ComplexConcept, Conjunction, Conjunction, Contradiction, Contradiction, DefaultRule, DefeasibleRule, DelpFact, DelpRule, Disjunction, Disjunction, Equivalence, Equivalence, ExclusiveDisjunction, ExclusiveDisjunction, ExistentialRestriction, ExistsQuantifiedFormula, ExistsQuantifiedFormula, FolAtom, FolFormula, ForallQuantifiedFormula, ForallQuantifiedFormula, HoldsQuery, Implication, Implication, Indecision, Intersection, LdoArgument, LdoAssociativeFormula, LdoBoxModality, LdoConjunction, LdoDiamondModality, LdoDisjunction, LdoFormula, LdoGraphBoxModality, LdoGraphDiamondModality, LdoNegation, LdoRelation, MlFormula, MlnFormula, NecessarilyQuery, Necessity, Negation, Negation, NLPNot, PlFormula, Possibility, Proposition, QueryProposition, RelationalConditional, RelationalFormula, RelationalProbabilisticConditional, SpecialFormula, SpecialFormula, StrictRule, Tautology, Tautology, TopConcept, Union, UniversalRestriction, WeakNegation
public interface ClassicalFormula extends Disjunctable, Conjunctable, Invertable, ProbabilityAware
This interface models a classical formula, i.e. a formula that can be connected to other classical formulas using AND and OR and where the complement is well-defined.
Author:
Matthias Thimm, Tim Janus