definition
editor note
alternative term
editor preferred term
example of usage
has curation status
term editor
definition source
curator note
imported from
expand expression to
expand assertion to
first order logic expression
temporal interpretation
axiom holds for all times
## Elucidation This is used when the statement/axiom is assumed to hold true 'eternally' ## How to interpret (informal) First the "atemporal" FOL is derived from the OWL using the standard interpretation. This axiom is temporalized by embedding the axiom within a for-all-times quantified sentence. The t argument is added to all instantiation predicates and predicates that use this relation. ## Example Class: nucleus SubClassOf: part_of some cell forall t : forall n : instance_of(n,Nucleus,t) implies exists c : instance_of(c,Cell,t) part_of(n,c,t) ## Notes This interpretation is *not* the same as an at-all-times relation
relation has no temporal argument
## Elucidation This is used when the first-order logic form of the relation is binary, and takes no temporal argument. ## Example: Class: limb SubClassOf: develops_from some lateral-plate-mesoderm forall t, t2: forall x : instance_of(x,Limb,t) implies exists y : instance_of(y,LPM,t2) develops_from(x,y)