pm#partial_ordering_relation_type  binary_relation that is reflexive, antisymmetric and transitive
  supertype:  pm#reflexive_relation_type  pm#antisymmetric_relation_type  pm#transitive_relation_type  instance:  pm#partial_ordering_relation (?,?)  this category only serves structuration purposes: it is instance of pm#partial_ordering_relation_type which is not instance of pm#class_of_inheritable_relation_type
     subtype:  pm#total_ordering_relation (?,?)  this category only serves structuration purposes: it is instance of pm#total_ordering_relation_type which is not instance of pm#class_of_inheritable_relation_type
        subtype:  pm#inferior_to__less_than___superior__superior (?,?)  fuzzy category, DO NOT USE DIRECTLY
        subtype:  pm#superior_to__more_than___inferior__inferior (?,?)  fuzzy category, DO NOT USE DIRECTLY
        subtype:  pm#before (pm#time_measure,pm#time_measure)
        subtype:  pm#after (pm#time_measure,pm#time_measure)
        subtype:  pm#before_location__before (pm#spatial_object,pm#spatial_object)
     subtype:  pm#inferior_or_equal_to__less_than_or_equal_to___superior_or_equal___maximum__maximum (?,?)  fuzzy category, DO NOT USE DIRECTLY
     subtype:  pm#superior_or_equal_to__more_than_or_equal_to___inferior_or_equal___minimum__minimum (?,?)  fuzzy category, DO NOT USE DIRECTLY
     subtype:  pm#generalizing_type (?,pm#type)  fuzzy category, DO NOT USE DIRECTLY
        subtype:  pm#supertype (pm#type,pm#type)  in the FT notation, the '<' link is only used to connect to a "strict" supertype
           subtype:  rdfs#sub_class_of__subclassof__super_class__superclas (rdfs#class,rdfs#class)  in WebKB, use the link '<'
           subtype:  sumo#subrelation (pm#relation_type,pm#relation_type)  if the common reading conventions of parameters had been respected, this type would have been named subclass_of; every tuple of the 1st argument (r1) is also a tuple of the 2nd argument (r2), i.e. if r1 holds for some arguments arg_1, arg_2, ... arg_n, then the r2 holds for the same arguments; a consequence of this is that a relation and its subrelations must have the same valence
              subtype:  rdfs#sub_property_of (pm#binary_relation_type,pm#binary_relation_type)  in WebKB, use the link '<'
        subtype:  pm#kind__type___class___instance_of__instanceof (?,rdfs#class)  the '^' link in the FT notation
     subtype:  sumo#subclass__subclass_of (sumo#set_or_class,sumo#set_or_class)  if the common reading conventions of parameters had been respected, this type would have been named subclass_of; every instance of the 1st argument is also an instance of the 2nd argument; a class may have multiple superclasses and subclasses
        subtype:  sumo#immediate_subclass__immediate_subclass_of (sumo#set_or_class,sumo#set_or_class)  the 1st argument is a subclass of the 2nd argument and there is no other subclass of the 2nd argument such that the 1st is also a subclass of the 2nd; in WebKB, use the link '<'
     subtype:  pm#specializing_type (pm#type,?)
        subtype:  pm#instance (pm#type,?)  the ':' link in the FT notation
        subtype:  pm#subtype__subtype_or_equal (pm#type,pm#type)  subtype links should actually be strict subtype links or not much checking can be done
           subtype:  pm#strict_subtype (pm#type,pm#type)  the '>' link in the FT notation
              subtype:  dl#properly_subsumes_leaf__PSBL (pm#type,pm#type)  the 2nd type is a leaf type properly subsumed by the 1st type
           subtype:  dl#subsumes_leaf__SBL (pm#type,pm#type)  the 2nd type is a leaf type subsumed by the 1st type
              subtype:  dl#properly_subsumes_leaf__PSBL (pm#type,pm#type)  the 2nd type is a leaf type properly subsumed by the 1st type
     subtype:  pm#constitution (?,?)
        subtype:  pm#substance (? -> ?)
           subtype:  pm#matter (pm#physical_entity -> pm#physical_entity_part_or_substance)
        subtype:  dl#constituted_by__constitutedby__substance___K__k (dl#entity,dl#entity)
           subtype:  dl#has_member__hasmember (dl#entity,dl#entity)
     subtype:  pm#part (?,?)
        subtype:  pm#sub_situation__subsituation (pm#situation,pm#situation)
           subtype:  pm#sub_process__subproces (pm#process,pm#process)
           subtype:  dl#temporal_part__P.T (dl#perdurant,dl#perdurant)
           subtype:  dl#spatial_part__spatialpart__P.S (dl#perdurant,dl#perdurant)
        subtype:  pm#spatial_part__spatialpart (pm#spatial_object,pm#spatial_object)
           subtype:  pm#physical_part (pm#physical_entity,pm#physical_entity)
        subtype:  pm#sub_collection__subcollection (pm#collection,pm#collection)  a partial order relation
           subtype:  pm#ending_collection (pm#collection,pm#collection)
              subtype:  pm#final_segment__finalsegment (pm#collection,pm#collection)  the second collection is a final segment of the 1st
           subtype:  kif#sublist__final_segment_of__finalsegmentof (sumo#list,sumo#list)  USE pm#final_segment INSTEAD OF THIS RELATION TYPE; "sublist" is a misleading name; "final_segment_of" is better
        subtype:  pm#main_part (?,?)
        subtype:  pm#first_part__firstpart (?,?)
           subtype:  kif#first (sumo#list -> ?)
              subtype:  rdf#first (rdf#list -> ?)
        subtype:  pm#last_part (?,?)
           subtype:  kif#last (sumo#list -> ?)
        subtype:  pm#part_in_Dolce_Lite (dl#entity,dl#entity)
           subtype:  dl#part (dl#entity,dl#entity)  the subpart may or may not be different from the whole
              subtype:  dl#component (dl#entity,dl#entity)
              subtype:  dl#atomic_part (dl#entity,dl#atom)  an undivisible part
                 subtype:  dl#temporary_atomic_part__AtP (dl#entity,dl#atom)
           subtype:  dl#proper_part (dl#entity,dl#entity)  the subpart is different from the whole
           subtype:  dl#temporary_proper_part (dl#endurant,dl#endurant)
           subtype:  dl#temporary_part__temporarypart (dl#endurant,dl#endurant)
              subtype:  dl#temporary_component__temporarycomponent (dl#endurant,dl#endurant)
           subtype:  dl#constant_part (dl#entity,dl#entity)
           subtype:  dl#sibling_part__siblingpart (dl#entity,dl#entity)
        subtype:  pm#in_proceedings (#conference,#publication)
     subtype:  pm#wnMember (?,?)  member relation in WordNet
        subtype:  pm#member (pm#collection,*)
           subtype:  pm#domain_object (pm#domain,?)
              subtype:  pm#core_domain_object__central_object_of_domain (pm#domain,?)
           subtype:  pm#reverse_of_KIF_member (kif#set,?)  this type only exists to make the connection to kif#member (which should have been named kif#member_of to respect the common reading conventions of parameters)
           subtype:  pm#item (sumo#list,?)
              subtype:  rdf#item (rdf#list,?)  for item(L,I) read: I is an item in L; either first(L,I) or item(R,I) where rest(L,R)
           subtype:  rdf#li (pm#collection,*)
           subtype:  kif#first (sumo#list -> ?)
           subtype:  kif#last (sumo#list -> ?)
           subtype:  kif#butlast (sumo#list -> ?)
           subtype:  kif#nth (sumo#list,sumo#positive_integer -> ?)
     subtype:  pm#sub_collection__subcollection (pm#collection,pm#collection)  a partial order relation
     subtype:  sumo#sub_attribute__subattribute (sumo#Attribute,sumo#Attribute)  the second argument can be ascribed to everything which has the first argument ascribed to it
     subtype:  sumo#sub_collection__subcollection__sub_collection_of (sumo#collection,sumo#collection)  the 1st collection is a proper part of the 2nd
     subtype:  sumo#less_than_or_equal_to (?,?)
     subtype:  sumo#greater_than_or_equal_to (?,?)
     subtype:  sumo#sub_list__sublist__sub_list_of (sumo#list,sumo#list)  the 1st argument is a sublist of the 2nd, i.e. every element of the 1st is an element of the 2nd and the elements that are common to both lists have the same order in both lists
        subtype:  sumo#initial_list__initiallist (sumo#list,sumo#list)  the 1st argument (?L1) is a sublist of the 2nd (?L2), and (sumo#list_order_fn ?L1 ?NUMBER) returns the same value as (sumo#list_order_fn ?L2 ?N) for all of the values of ?N over which (sumo#list_order_fn ?L1 ?N) is defined
     subtype:  sumo#initial_list__initiallist (sumo#list,sumo#list)  the 1st argument (?L1) is a sublist of the 2nd (?L2), and (sumo#list_order_fn ?L1 ?NUMBER) returns the same value as (sumo#list_order_fn ?L2 ?N) for all of the values of ?N over which (sumo#list_order_fn ?L1 ?N) is defined
     subtype:  sumo#subsumes_content_class (?,?)
     subtype:  sumo#subsumes_content_instance (?,?)
     subtype:  sumo#temporal_part (?,?)
     subtype:  sumo#before_or_equal (?,?)
     subtype:  sumo#sub_process__subproces (?,?)
     subtype:  sumo#sub_organization__suborganization (?,?)
     subtype:  sumo#geometric_part__geometricpart (?,?)
  instance:  pm#total_ordering_relation (?,?)  this category only serves structuration purposes: it is instance of pm#total_ordering_relation_type which is not instance of pm#class_of_inheritable_relation_type

  instance:  pm#inferior_or_equal_to  pm#superior_or_equal_to
  instance:  pm#generalizing_type (?,pm#type)  fuzzy category, DO NOT USE DIRECTLY
  instance:  pm#specializing_type (pm#type,?)
  instance:  pm#constitution (?,?)
  instance:  pm#part (?,?)
  instance:  pm#wnMember (?,?)  member relation in WordNet
  instance:  pm#sub_collection__subcollection (pm#collection,pm#collection)  a partial order relation
  instance:  sumo#subclass__subclass_of (sumo#set_or_class,sumo#set_or_class)  if the common reading conventions of parameters had been respected, this type would have been named subclass_of; every instance of the 1st argument is also an instance of the 2nd argument; a class may have multiple superclasses and subclasses
  instance:  sumo#subrelation (pm#relation_type,pm#relation_type)  if the common reading conventions of parameters had been respected, this type would have been named subclass_of; every tuple of the 1st argument (r1) is also a tuple of the 2nd argument (r2), i.e. if r1 holds for some arguments arg_1, arg_2, ... arg_n, then the r2 holds for the same arguments; a consequence of this is that a relation and its subrelations must have the same valence

  instance:  sumo#sub_attribute
  instance:  sumo#part__part_of (sumo#object,sumo#object)  this type should have been name sumo#part_of to respect the common reading conventions of parameters; all other mereological relations are defined in terms of this one; it means that the 1st argument is part of the 2nd; note that, since part is a reflexive_relation, every object is a part of itself
     subtype:  sumo#proper_part__proper_part_of (sumo#object,sumo#object)  the 1st argument is part of the 2nd but is not it; this is a transitive_relation and asymmetric_relation (hence an irreflexive_relation)
     subtype:  sumo#piece__piece_of__pieceof (sumo#substance,sumo#substance)  a specialized common sense notion of part for arbitrary parts of substances; quasi-synonyms are: chunk, hunk, bit, etc; compare component, another subrelation of part
     subtype:  sumo#component__component_of__componentof (sumo#corpuscular_object,sumo#corpuscular_object)  a specialized common sense notion of part for heterogeneous parts of complexes; the 1st argument is a component of the 2nd argument; examples: the doors and walls of a house, the states or provinces of a country, or the limbs and organs of an animal; compare with sumo#piece, another specialization of sumo#part
     subtype:  sumo#member (sumo#self_connected_object,sumo#collection)  a specialized common sense notion of part for uniform parts of collections; for example, each sheep in a flock of sheep would have the relationship of member to the flock

  instance:  sumo#sub_collection  sumo#less_than_or_equal_to  sumo#greater_than_or_equal_to
  instance:  sumo#sub_list__sublist__sub_list_of (sumo#list,sumo#list)  the 1st argument is a sublist of the 2nd, i.e. every element of the 1st is an element of the 2nd and the elements that are common to both lists have the same order in both lists

  instance:  sumo#initial_list  sumo#subsumes_content_class  sumo#subsumes_content_instance  sumo#temporal_part  sumo#before_or_equal  sumo#sub_process  sumo#sub_organization  sumo#geometric_part
  equal:  sumo#partial_ordering_relation (pm)
  subtype:  pm#total_ordering_relation_type  partial_ordering_relation that is a trichotomizing_relation
     instance:  pm#total_ordering_relation (?,?)  this category only serves structuration purposes: it is instance of pm#total_ordering_relation_type which is not instance of pm#class_of_inheritable_relation_type

No statement uses or specializes pm#partial_ordering_relation_type; click here to add one.

103 categories printed


Another search (with same display options)?