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Inference Rule Rule Specification
Specification Language
Assumption |- p;; (Sent p)
Proof Protocol for Deductive Reasoning (PPDR)
Atom predicate '(' argument, ... ')'
 
Atom1 predicate '(' (constant || variable), ... ')'
 
Atom2 Atom1 || ~Atom1
 
Ayane convert
 
Ayane factor
 
Ayane para
 
Ayane resolve
 
Binary Resolution '(or ' A ')', '(or' B ')' |- '(or ' A + B - A.i - B.j ')';; (Lit A B) (= A.i '(not ' B.j ')')
Proof Protocol for Deductive Reasoning (PPDR)
Body Atom2, ...
 
Bottom Level Task
 
Business Owners Typically Have Offices
 
Class Transitivity
 
Conjunction
N3
Cut
 
CWM-built-in function
 
DC-Train Agent Simulation
 
DC-Train Database Query
 
DC-Train Sensor Simulation
 
Defeasible Rule Body => Atom2
 
Demodulation
 
Derived Membership
 
Direct assertion |- p;; (Sent p)
Proof Protocol for Deductive Reasoning (PPDR)
DPLL affirmative-negative rule
 
DPLL atomic formulas elimination
 
DPLL unit clauses elimination
 
Entity Identification
 
Entity Mapping
 
Entity Recognition
 
EnumeratingProofStep
 
EP apply_def
 
EP ar
 
EP assume_negation
 
EP cn
 
EP csr
 
EP distribute
 
EP ef x=a v b=c v x=d ==> a!=c v b=c v b=d
 
EP er x!=a v x=x ==> a=a
 
EP fof_nnf
 
EP fof_simplification
 
EP pm
 
EP reference
 
EP rw
 
EP shift_quantors
 
EP skolemize
 
EP split_conjunct
 
EP split_equiv
 
EP spm
 
EP sr
 
EP variable_rename
 
EQP conflict
 
EQP demod
 
EQP flip
 
EQP para
 
Extracted Entity Classification
 
Extraction
N3
Factoring
 
Faust equality_resolution
 
Faust forward_subsumption_resolution__equality_resolution
 
Faust forward_subsumption_resolution__paramodulation
 
Faust forward_subsumption_resolution__resolution
 
Faust paramodulation
 
Faust resolution
 
Faust rewrite
 
Faust rewrite__forward_subsumption_resolution
 
Frame Meta Information
 
Function Rule
 
Generalized Modus Ponens A; '(implies (and ' A ')' q ')' |- q;; (Sent A q)
Proof Protocol for Deductive Reasoning (PPDR)
Generalized Modus Pones with Unification A; '(implies ( and ' B ')' q ')' |- q[s];; (Sent A B q) (= s mgsu(A,B)) (= card(A) card(B))
Proof Protocol for Deductive Reasoning (PPDR)
Generic Web Service
 
Gerona Forward Chaining
Gerona
Has Business Owns Office Typically
 
Have Effect Service (=> (and (needEffect ?s ?c) (needNonfuncRestrs ?s ?d) (hasEffect ?r ?c) (hasNonfuncRestrs ?r ?d)) (haveEffectService ?s ?r))
Knowledge Interchange Format (KIF)
Humans cnf
 
Humans conclusion
 
Humans consider
 
Humans discharge_asm
 
Humans hyperresolve
 
Humans iterative_eq
 
Humans let
 
Humans mizar_by
 
Humans mizar_def_expansion
 
Humans mizar_from
 
Humans percases
 
Humans resolve
 
Humans take
 
Hyper Translation
 
Hyperresolution
 
Id_Rule id ':' Super Rule
 
Inference
N3
InferredValueReasoningStep
 
Instance of Subclass is Instance of Class
 
Learning by Demonstration
 
Learning By Instruction
 
Meet Service Postcondition (=> (and (needOutput ?s ?b) (hasOutput ?r ?z) (haveTranslation ?z ?b)) (meetServicePostcondition ?s ?r))
Knowledge Interchange Format (KIF)
Meet Service Precondition (=> (and (haveInput ?s ?a)) (hasInput ?r ?x) (haveTranslation ?a ?x)) (meetServicePrecondition ?s ?r))
Knowledge Interchange Format (KIF)
Membership Rule
 
Membership via Value Link
 
MembershipThruLinkSte
 
Merge Splits
 
Metis canonicalize
 
Metis clausify
 
Metis cnf_normalization
 
Metis conjunct
 
Metis fof_to_cnf
 
Metis negate
 
Metis resolve
 
Metis simplify
 
Metis skolemize
 
Metis specialize
 
Metis strip
 
Metis subst
 
ND and elimination '(and ' p q ')' |- p;; (Sent p q)
Proof Protocol for Deductive Reasoning (PPDR)
ND and introduction
 
ND implication introduction p, [q] |- '(implies ' q p ')';; (sent p q)
Proof Protocol for Deductive Reasoning (PPDR)
ND modus ponens p; '(implies ' p q ')' |- q;; (Sent p q)
Proof Protocol for Deductive Reasoning (PPDR)
ND Modus Pones with Unification p; '(implies ' r q ')' |- q[s];; (Sent p q) (= s mgu(p,r))
Proof Protocol for Deductive Reasoning (PPDR)
ND or elimination '(or ' p q ')'; r, [p]; r,[q] |- r;; (Sent p q r)
Proof Protocol for Deductive Reasoning (PPDR)
ND universal instantiation '(forall (' N ')' q ')' |- '(forall (' N - N.i ')' q[t/N.i] ')';; (Name N) (Sent q) (Term t)
Proof Protocol for Deductive Reasoning (PPDR)
Negated Conclusion
 
Negative Paramodulation
 
Not Atom ~ predicate
 
null conclusion
 
null discharge_asm
 
null let
 
null mizar_by
 
Otter back_demod
 
Otter binary
 
Otter copy
 
Otter demod
 
Otter factor
 
Otter factor_simp
 
Otter flip
 
Otter hyper
 
Otter para_from
 
Otter para_into
 
Otter propositional
 
Otter unit_del
 
Paramodulation
 
Provisional Conclusion
 
Query Reformulation
 
Reformulation
 
Refutation
 
Relation Algebra Multi-Relation Union
 
Relation Annotation Argument Identification
 
Relation Identification
 
Relation Mapping
 
Relation Recognition
 
Relational Algebra Join
 
Relational Algebra Projection
 
Relational Algebra Selection
 
RuleCreationProofStep
 
RuleInstallationProofStep
 
SCOTT back_demod
 
SCOTT binary
 
SCOTT copy
 
SCOTT demod
 
SCOTT factor
 
SCOTT factor_simp
 
SCOTT flip
 
SCOTT hyper
 
SCOTT para_from
 
SCOTT para_into
 
SCOTT propositional
 
SCOTT unit_del
 
SCOTT ur
 
Service Chain Success (=> (and (haveEffectService ?s ?r) (meetPreconditionForService ?s ?r) (meetPostConditionForService ?s ?r)) (serviceChainSuccess ?s ?r))
Knowledge Interchange Format (KIF)
SInE apply_def
 
SInE assume_negation
 
SInE cn
 
SInE csr
 
SInE distribute
 
SInE ef
 
SInE er
 
SInE fof_nnf
 
SInE fof_simplification
 
SInE pm
 
SInE reference
 
SInE rw
 
SInE shift_quantors
 
SInE skolemize
 
SInE split_conjunct
 
SInE split_equiv
 
SInE spm
 
SInE sr
 
SInE variable_rename
 
SNARK CONDENSE
 
SNARK EMBED
 
SNARK FACTOR
 
SNARK HYPERRESOLVE
 
SNARK PARAMODULATE
 
SNARK REWRITE
 
SOS back_demod
 
SOS binary
 
SOS copy
 
SOS demod
 
SOS factor
 
SOS factor_simp
 
SOS flip
 
SOS hyper
 
SOS new_demod
 
SOS para_from
 
SOS para_into
 
SOS propositional
 
SOS unit_del
 
Source Data Access
 
SPASS aed
 
SPASS con
 
SPASS ems
 
SPASS eqf
 
SPASS eqr
 
SPASS fac
 
SPASS mrr
 
SPASS obv
 
SPASS res
 
SPASS rew
 
SPASS sor
 
SPASS spl
 
SPASS spr
 
SPASS spt
 
SPASS ssi
 
SPASS unc
 
Strict Rule Body -> Atom2
 
Subsumption Rule
 
Super Rule Atom2 || Strict Rule || Defeasible Rule
 
Superiority Rule sup '(' superior_rule_id, inferior_rule_id ')'
 
Target Entity Classification
 
Task Completed Predecessors
 
Task Executing
 
Task Finished
 
Task Implementing Procedure Instance
 
Task Instance Precondition
 
Task Meet Intention Preconditions
 
Task Meet Procedure Preconditions
 
Task Not Meet Termination Conditions
 
Task Not Successful
 
Task Parent Support
 
Task Procedure Precondition Met
 
Task Self Support
 
Task Termination Condition Met
 
Task Top Level Goal
 
Task Top-Level Goal Support
 
Task Unfinished
 
Time Point for Temporal Reasoning
 
Time Point Mapping
 
Told negated_conjecture
 
TranslationReasoningStep
 
Unit Deletion
 
Unregistered Rule
 
Unzip
 
UR-Resolution
 
Value Collection Listener Creation
 
Value Link Creation
 
Vampire backward demodulation
 
Vampire backward superposition
 
Vampire cnf transformation
 
Vampire definition folding
 
Vampire definition unfolding
 
Vampire ENNF transformation
 
Vampire equality factoring
 
Vampire equality permutation
 
Vampire equality proxy replacement
 
Vampire equality resolution
 
Vampire equivalence to implication
 
Vampire flattening
 
Vampire forward demodulation
 
Vampire forward subsumption resolution
 
Vampire forward superposition
 
Vampire literal permutation
 
Vampire NNF transformation
 
Vampire normalize
 
Vampire passive clause reanimation
 
Vampire permutation
 
Vampire rectify
 
Vampire repeated literal deletion
 
Vampire resolution
 
Vampire simplification by true or false
 
Vampire skolemization
 
VampireLT backward demodulation
 
VampireLT backward superposition
 
VampireLT cnf transformation
 
VampireLT definition folding
 
VampireLT definition unfolding
 
VampireLT ENNF transformation
 
VampireLT equality factoring
 
VampireLT equality permutation
 
VampireLT equality proxy replacement
 
VampireLT equality resolution
 
VampireLT equivalence to implication
 
VampireLT flattening
 
VampireLT forward demodulation
 
VampireLT forward subsumption resolution
 
VampireLT forward superposition
 
VampireLT literal permutation
 
VampireLT NNF transformation
 
VampireLT normalize
 
VampireLT passive clause reanimation
 
VampireLT permutation
 
VampireLT rectify
 
VampireLT repeated literal deletion
 
VampireLT resolution
 
VampireLT simplification by true or false
 
VampireLT skolemization
 
Waldmeister activate
 
Waldmeister cp
 
Waldmeister instl
 
Waldmeister instr
 
Waldmeister interreduction_right
 
Waldmeister orient
 
Waldmeister reduction
 
Waldmeister trivial
 
Waldmeister weigh
 


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