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Planarian Anatomy and Developmental Stage Ontolgoy
Last uploaded:
March 13, 2023
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| Preferred Name | independent continuant | |
| Synonyms |
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| Definitions |
b is an independent continuant = Def. b is a continuant which is such that there is no c and no t such that b s-depends_on c at t. (axiom label in BFO2 Reference: [017-002]) A continuant that is a bearer of quality and realizable entity entities, in which other entities inhere and which itself cannot inhere in anything. |
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| ID |
http://purl.obolibrary.org/obo/BFO_0000004 |
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| BFO_0000179 |
ic
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| BFO_0000180 |
IndependentContinuant
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| definition |
b is an independent continuant = Def. b is a continuant which is such that there is no c and no t such that b s-depends_on c at t. (axiom label in BFO2 Reference: [017-002]) A continuant that is a bearer of quality and realizable entity entities, in which other entities inhere and which itself cannot inhere in anything.
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| IAO_0000112 |
a leg an orchestra. a molecule an organism the bottom right portion of a human torso the interior of your mouth an atom a chair a spatial region a heart
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| IAO_0000601 |
For any independent continuant b and any time t there is some spatial region r such that b is located_in r at t. (axiom label in BFO2 Reference: [134-001]) For every independent continuant b and time t during the region of time spanned by its life, there are entities which s-depends_on b during t. (axiom label in BFO2 Reference: [018-002])
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| IAO_0000602 |
(iff (IndependentContinuant a) (and (Continuant a) (not (exists (b t) (specificallyDependsOnAt a b t))))) // axiom label in BFO2 CLIF: [017-002] (forall (x t) (if (and (IndependentContinuant x) (existsAt x t)) (exists (y) (and (Entity y) (specificallyDependsOnAt y x t))))) // axiom label in BFO2 CLIF: [018-002] (forall (x t) (if (IndependentContinuant x) (exists (r) (and (SpatialRegion r) (locatedInAt x r t))))) // axiom label in BFO2 CLIF: [134-001]
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| isDefinedBy | ||
| label |
independent continuant
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| prefixIRI |
BFO:0000004
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| prefLabel |
independent continuant
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| disjointWith | ||
| subClassOf |
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