instance_of (OBO_REL_I:0000023)
A relation between an instance and a class/type. For components: a primitive relation between a component instance and a class which it instantiates at a specific time. For processes: a primitive relation, between a process instance and a class which it instantiates, holding independently of time source: PMID:15892874
The instance_of relationship is considered axiomatic by the obo file format specification; ie it is taken for granted. The is_a relation is still included in this ontology for completeness
Examples
- John Doe's heart instance_of
- Heart [FMA] [-]
- Lake Geneva [GAZ:1234567] instance_of
- freshwater lake [ENO:98765432] [GAZ]
Other relations
This relation has no inverse relations declared
| id | OBO_REL_I:0000023 |
| name | instance_of |
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| anti_symmetric | |
| holds_between | |
| reflexive | |
| symmetric | |
| transitive | |
| all_some_in_reference_context | |
| example | |
| text_definition | A relation between an instance and a class/type. For components: a primitive relation between a component instance and a class which it instantiates at a specific time. For processes: a primitive relation, between a process instance and a class which it instantiates, holding independently of time |
| text_definition_xref | PMID:15892874 |
Axioms for this relation:
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Axiom: occurrents (processes, stages, etc) atemporally instantiate types
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| axiom |
Axiom: continuants temporally instantiate types
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Axioms that refer to this relation:
| axiom |
Axiom: C transformation_of C' defined as: if c instantiates C at t, then it must be the case there is some earlier time such that c instantiates C' at that time, and there is no time where c instantiates both C and C'
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| axiom |
Axiom: something exists at a time iff it is an instance of something at that time
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| axiom |
Axiom: p has_duration y iff p is an occurrent, and for any t such that t is bound by the start and end of p, it is the case that p occurs_at t, and y is the interval with those boundaries
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| axiom |
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| axiom |
Axiom: ; http://www.acsu.buffalo.edu/~bittner3/Theories/BFO/Instantiation.html; lemma Inst_IsA_rule: [instantiation]; process instantiation: binary
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