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Pack obo_metadata -- prolog/obo_metadata/oio.pl
PublicShow source
 obsolete_class(I)
Any instance of http://www.geneontology.org/formats/oboInOwl#ObsoleteClass
 synonym_type(I)
Any instance of http://www.geneontology.org/formats/oboInOwl#SynonymType
 consider(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#consider
 has_URI(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasURI
 has_alternative_id(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasAlternativeId
 has_broad_synonym(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasBroadSynonym
 has_date(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasDate
 has_dbxref(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasDbXref
 has_default_namespace(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasDefaultNamespace
 has_exact_synonym(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasExactSynonym
 has_narrow_synonym(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasNarrowSynonym
 has_obo_namespace(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasOBONamespace
 has_related_synonym(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasRelatedSynonym
 has_subset(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasSubset
 has_synonym(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasSynonym
 has_synonym_type(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasSynonymType
 has_version(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#hasVersion
 in_subset(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#inSubset
 is_cyclic(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#isCyclic
 obsolete_property(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#ObsoleteProperty
 replaced_by(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#replacedBy
 saved_by(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#savedBy
 subset_property(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#SubsetProperty
 synonym_type_property(I, J)
Any relationship of type http://www.geneontology.org/formats/oboInOwl#SynonymTypeProperty
 consider(I, J, K)
As consider/2 where asserted in graph
 consider_axiom(I, J, K)
As consider_axiom/2 , where owl-reified by node
 has_URI(I, J, K)
As has_URI/2 where asserted in graph
 has_URI_axiom(I, J, K)
As has_URI_axiom/2 , where owl-reified by node
 has_alternative_id(I, J, K)
As has_alternative_id/2 where asserted in graph
 has_alternative_id_axiom(I, J, K)
As has_alternative_id_axiom/2 , where owl-reified by node
 has_broad_synonym(I, J, K)
As has_broad_synonym/2 where asserted in graph
 has_broad_synonym_axiom(I, J, K)
As has_broad_synonym_axiom/2 , where owl-reified by node
 has_date(I, J, K)
As has_date/2 where asserted in graph
 has_date_axiom(I, J, K)
As has_date_axiom/2 , where owl-reified by node
 has_dbxref(I, J, K)
As has_dbxref/2 where asserted in graph
 has_dbxref_axiom(I, J, K)
As has_dbxref_axiom/2 , where owl-reified by node
 has_default_namespace(I, J, K)
As has_default_namespace/2 where asserted in graph
 has_default_namespace_axiom(I, J, K)
As has_default_namespace_axiom/2 , where owl-reified by node
 has_exact_synonym(I, J, K)
As has_exact_synonym/2 where asserted in graph
 has_exact_synonym_axiom(I, J, K)
As has_exact_synonym_axiom/2 , where owl-reified by node
 has_narrow_synonym(I, J, K)
As has_narrow_synonym/2 where asserted in graph
 has_narrow_synonym_axiom(I, J, K)
As has_narrow_synonym_axiom/2 , where owl-reified by node
 has_obo_namespace(I, J, K)
As has_obo_namespace/2 where asserted in graph
 has_obo_namespace_axiom(I, J, K)
As has_obo_namespace_axiom/2 , where owl-reified by node
 has_related_synonym(I, J, K)
As has_related_synonym/2 where asserted in graph
 has_related_synonym_axiom(I, J, K)
As has_related_synonym_axiom/2 , where owl-reified by node
 has_subset(I, J, K)
As has_subset/2 where asserted in graph
 has_subset_axiom(I, J, K)
As has_subset_axiom/2 , where owl-reified by node
 has_synonym(I, J, K)
As has_synonym/2 where asserted in graph
 has_synonym_axiom(I, J, K)
As has_synonym_axiom/2 , where owl-reified by node
 has_synonym_type(I, J, K)
As has_synonym_type/2 where asserted in graph
 has_synonym_type_axiom(I, J, K)
As has_synonym_type_axiom/2 , where owl-reified by node
 has_version(I, J, K)
As has_version/2 where asserted in graph
 has_version_axiom(I, J, K)
As has_version_axiom/2 , where owl-reified by node
 in_subset(I, J, K)
As in_subset/2 where asserted in graph
 in_subset_axiom(I, J, K)
As in_subset_axiom/2 , where owl-reified by node
 is_cyclic(I, J, K)
As is_cyclic/2 where asserted in graph
 is_cyclic_axiom(I, J, K)
As is_cyclic_axiom/2 , where owl-reified by node
 obsolete_property(I, J, K)
As obsolete_property/2 where asserted in graph
 obsolete_property_axiom(I, J, K)
As obsolete_property_axiom/2 , where owl-reified by node
 replaced_by(I, J, K)
As replaced_by/2 where asserted in graph
 replaced_by_axiom(I, J, K)
As replaced_by_axiom/2 , where owl-reified by node
 saved_by(I, J, K)
As saved_by/2 where asserted in graph
 saved_by_axiom(I, J, K)
As saved_by_axiom/2 , where owl-reified by node
 subset_property(I, J, K)
As subset_property/2 where asserted in graph
 subset_property_axiom(I, J, K)
As subset_property_axiom/2 , where owl-reified by node
 synonym_type_property(I, J, K)
As synonym_type_property/2 where asserted in graph
 synonym_type_property_axiom(I, J, K)
As synonym_type_property_axiom/2 , where owl-reified by node
 consider_axiom(I, J, K, L)
As consider_axiom/2 , where asserted in graph and owl-reified by node
 consider_node(I, J, K, L)
As consider_node/2 , where asserted in graph and rdf-reified by node
 has_URI_axiom(I, J, K, L)
As has_URI_axiom/2 , where asserted in graph and owl-reified by node
 has_URI_node(I, J, K, L)
As has_URI_node/2 , where asserted in graph and rdf-reified by node
 has_alternative_id_axiom(I, J, K, L)
As has_alternative_id_axiom/2 , where asserted in graph and owl-reified by node
 has_alternative_id_node(I, J, K, L)
As has_alternative_id_node/2 , where asserted in graph and rdf-reified by node
 has_broad_synonym_axiom(I, J, K, L)
As has_broad_synonym_axiom/2 , where asserted in graph and owl-reified by node
 has_broad_synonym_node(I, J, K, L)
As has_broad_synonym_node/2 , where asserted in graph and rdf-reified by node
 has_date_axiom(I, J, K, L)
As has_date_axiom/2 , where asserted in graph and owl-reified by node
 has_date_node(I, J, K, L)
As has_date_node/2 , where asserted in graph and rdf-reified by node
 has_dbxref_axiom(I, J, K, L)
As has_dbxref_axiom/2 , where asserted in graph and owl-reified by node
 has_dbxref_node(I, J, K, L)
As has_dbxref_node/2 , where asserted in graph and rdf-reified by node
 has_default_namespace_axiom(I, J, K, L)
As has_default_namespace_axiom/2 , where asserted in graph and owl-reified by node
 has_default_namespace_node(I, J, K, L)
As has_default_namespace_node/2 , where asserted in graph and rdf-reified by node
 has_exact_synonym_axiom(I, J, K, L)
As has_exact_synonym_axiom/2 , where asserted in graph and owl-reified by node
 has_exact_synonym_node(I, J, K, L)
As has_exact_synonym_node/2 , where asserted in graph and rdf-reified by node
 has_narrow_synonym_axiom(I, J, K, L)
As has_narrow_synonym_axiom/2 , where asserted in graph and owl-reified by node
 has_narrow_synonym_node(I, J, K, L)
As has_narrow_synonym_node/2 , where asserted in graph and rdf-reified by node
 has_obo_namespace_axiom(I, J, K, L)
As has_obo_namespace_axiom/2 , where asserted in graph and owl-reified by node
 has_obo_namespace_node(I, J, K, L)
As has_obo_namespace_node/2 , where asserted in graph and rdf-reified by node
 has_related_synonym_axiom(I, J, K, L)
As has_related_synonym_axiom/2 , where asserted in graph and owl-reified by node
 has_related_synonym_node(I, J, K, L)
As has_related_synonym_node/2 , where asserted in graph and rdf-reified by node
 has_subset_axiom(I, J, K, L)
As has_subset_axiom/2 , where asserted in graph and owl-reified by node
 has_subset_node(I, J, K, L)
As has_subset_node/2 , where asserted in graph and rdf-reified by node
 has_synonym_axiom(I, J, K, L)
As has_synonym_axiom/2 , where asserted in graph and owl-reified by node
 has_synonym_node(I, J, K, L)
As has_synonym_node/2 , where asserted in graph and rdf-reified by node
 has_synonym_type_axiom(I, J, K, L)
As has_synonym_type_axiom/2 , where asserted in graph and owl-reified by node
 has_synonym_type_node(I, J, K, L)
As has_synonym_type_node/2 , where asserted in graph and rdf-reified by node
 has_version_axiom(I, J, K, L)
As has_version_axiom/2 , where asserted in graph and owl-reified by node
 has_version_node(I, J, K, L)
As has_version_node/2 , where asserted in graph and rdf-reified by node
 in_subset_axiom(I, J, K, L)
As in_subset_axiom/2 , where asserted in graph and owl-reified by node
 in_subset_node(I, J, K, L)
As in_subset_node/2 , where asserted in graph and rdf-reified by node
 is_cyclic_axiom(I, J, K, L)
As is_cyclic_axiom/2 , where asserted in graph and owl-reified by node
 is_cyclic_node(I, J, K, L)
As is_cyclic_node/2 , where asserted in graph and rdf-reified by node
 obsolete_property_axiom(I, J, K, L)
As obsolete_property_axiom/2 , where asserted in graph and owl-reified by node
 obsolete_property_node(I, J, K, L)
As obsolete_property_node/2 , where asserted in graph and rdf-reified by node
 replaced_by_axiom(I, J, K, L)
As replaced_by_axiom/2 , where asserted in graph and owl-reified by node
 replaced_by_node(I, J, K, L)
As replaced_by_node/2 , where asserted in graph and rdf-reified by node
 saved_by_axiom(I, J, K, L)
As saved_by_axiom/2 , where asserted in graph and owl-reified by node
 saved_by_node(I, J, K, L)
As saved_by_node/2 , where asserted in graph and rdf-reified by node
 subset_property_axiom(I, J, K, L)
As subset_property_axiom/2 , where asserted in graph and owl-reified by node
 subset_property_node(I, J, K, L)
As subset_property_node/2 , where asserted in graph and rdf-reified by node
 synonym_type_property_axiom(I, J, K, L)
As synonym_type_property_axiom/2 , where asserted in graph and owl-reified by node
 synonym_type_property_node(I, J, K, L)
As synonym_type_property_node/2 , where asserted in graph and rdf-reified by node

Undocumented predicates

The following predicates are exported, but not or incorrectly documented.

 obsolete_property_node(Arg1, Arg2, Arg3)
 subset_property_node(Arg1, Arg2, Arg3)
 synonym_type_property_node(Arg1, Arg2, Arg3)
 consider_node(Arg1, Arg2, Arg3)
 has_alternative_id_node(Arg1, Arg2, Arg3)
 has_broad_synonym_node(Arg1, Arg2, Arg3)
 has_date_node(Arg1, Arg2, Arg3)
 has_dbxref_node(Arg1, Arg2, Arg3)
 has_default_namespace_node(Arg1, Arg2, Arg3)
 has_exact_synonym_node(Arg1, Arg2, Arg3)
 has_narrow_synonym_node(Arg1, Arg2, Arg3)
 has_obo_namespace_node(Arg1, Arg2, Arg3)
 has_related_synonym_node(Arg1, Arg2, Arg3)
 has_subset_node(Arg1, Arg2, Arg3)
 has_synonym_node(Arg1, Arg2, Arg3)
 has_synonym_type_node(Arg1, Arg2, Arg3)
 has_URI_node(Arg1, Arg2, Arg3)
 has_version_node(Arg1, Arg2, Arg3)
 in_subset_node(Arg1, Arg2, Arg3)
 is_cyclic_node(Arg1, Arg2, Arg3)
 replaced_by_node(Arg1, Arg2, Arg3)
 saved_by_node(Arg1, Arg2, Arg3)