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Update various axioms. See src/common logic/release-notes-2024-01-10.…
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…txt. Add temporalized-relations.cl/p9 to src/owl/temporal extensions/temporalized relations/prover9/temporalized-relations.p9. Add documentation/temporal extensions/temporalized relations/temporalized-relations.pdf
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alanruttenberg committed Jan 10, 2024
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Axioms whose logical form changed:

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@johnbeve

johnbeve Jan 30, 2024

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@alanruttenberg I see in your private repo that there were changes to p9 and cl files corresponding to the release notes, but I'm not seeing any of the changes in corresponding files, e.g. jtk-1 updated in temporal-region.cl

I synced this branch with master since we'd updated the repo since you made these commits. Did my sync somehow overwrite updates to the p9 and cl files? We haven't updated these files since you created the branch...

----------------------------------

Axiom has-last-instant-domain-range has changed [jtk-1]->[jtk-2]

(:forall (?a ?b) (:forall (?a ?b)
(:implies (has-last-instant ?a ?b) (:implies (has-last-instant ?a ?b)
(:and (:exists (?t) (instance-of ?a temporal-region ?t)) | (:and (instance-of ?a temporal-region ?a)
(:exists (?t) (instance-of ?b temporal-instant ?t))))) | (instance-of ?b temporal-instant ?b))))


Axiom definition-of-temporal-part-for-temporal-regions has changed [cmy-1]->[cmy-2]

(:forall (?b ?c) (:forall (?b ?c)
(:implies (:implies
(:and (:exists (?t) (instance-of ?b temporal-region ?t)) | (:and (instance-of ?b temporal-region ?b)
(:exists (?t) (instance-of ?c temporal-region ?t))) | (instance-of ?c temporal-region ?c))
(:iff (temporal-part-of ?b ?c) (occurrent-part-of ?b ?c)))) (:iff (temporal-part-of ?b ?c) (occurrent-part-of ?b ?c))))


Axiom has-temporal-part.one-dimensional-temporal-region->or-one-dimensional-temporal-region-zero-dimensional-temporal-region has changed [eeg-1]->[eeg-2]

(:forall (?p ?q) (:forall (?p ?q)
(:implies (has-temporal-part ?p ?q) (:implies (has-temporal-part ?p ?q)
(:implies | (:implies (instance-of ?p one-dimensional-temporal-region ?p)
(:exists (?t) (instance-of ?p one-dimensional-temporal-region ?t)) | (:or (instance-of ?q one-dimensional-temporal-region ?q)
(:exists (?t) / (instance-of ?q zero-dimensional-temporal-region ?q)))))
(:or (instance-of ?q one-dimensional-temporal-region ?t) <
(instance-of ?q zero-dimensional-temporal-region ?t)))))) <


Axiom occupies-temporal-region-domain-range has changed [lyx-1]->[lyx-2]

(:forall (?a ?b) (:forall (?a ?b)
(:implies (occupies-temporal-region ?a ?b) (:implies (occupies-temporal-region ?a ?b)
(:and (:and
(:exists (?t) (:exists (?t)
(:or (instance-of ?a process ?t) (:or (instance-of ?a process ?t)
(instance-of ?a process-boundary ?t))) (instance-of ?a process-boundary ?t)))
(:exists (?t) (instance-of ?b temporal-region ?t))))) | (instance-of ?b temporal-region ?b))))


Axiom temporal-part-of.one-dimensional-temporal-region->one-dimensional-temporal-region has changed [mei-1]->[mei-2]

(:forall (?p ?q) (:forall (?p ?q)
(:implies (temporal-part-of ?p ?q) (:implies (temporal-part-of ?p ?q)
(:implies | (:implies (instance-of ?p one-dimensional-temporal-region ?p)
(:exists (?t) (instance-of ?p one-dimensional-temporal-region ?t)) / (instance-of ?q one-dimensional-temporal-region ?q))))
(:exists (?t) <
(instance-of ?q one-dimensional-temporal-region ?t))))) <


Axiom has-first-instant-domain-range has changed [fwk-1]->[fwk-2]

(:forall (?a ?b) (:forall (?a ?b)
(:implies (has-first-instant ?a ?b) (:implies (has-first-instant ?a ?b)
(:and (:exists (?t) (instance-of ?a temporal-region ?t)) | (:and (instance-of ?a temporal-region ?a)
(:exists (?t) (instance-of ?b temporal-instant ?t))))) | (instance-of ?b temporal-instant ?b))))


Axiom temporal-part-of.temporal-region<->temporal-region has changed [mjn-1]->[mjn-2]

(:forall (?p ?q) (:forall (?p ?q)
(:implies (temporal-part-of ?p ?q) (:implies (temporal-part-of ?p ?q)
(:iff (:exists (?t) (instance-of ?p temporal-region ?t)) | (:iff (instance-of ?p temporal-region ?p)
(:exists (?t) (instance-of ?q temporal-region ?t))))) | (instance-of ?q temporal-region ?q))))


Axiom has-temporal-part.zero-dimensional-temporal-region->zero-dimensional-temporal-region has changed [bnt-1]->[bnt-2]

(:forall (?p ?q) (:forall (?p ?q)
(:implies (has-temporal-part ?p ?q) (:implies (has-temporal-part ?p ?q)
(:implies | (:implies (instance-of ?p zero-dimensional-temporal-region ?p)
(:exists (?t) / (instance-of ?q zero-dimensional-temporal-region ?q))))
(instance-of ?p zero-dimensional-temporal-region ?t)) <
(:exists (?t) <
(instance-of ?q zero-dimensional-temporal-region ?t))))) <


Axiom temporally-projects-onto-domain-range has changed [cvr-1]->[cvr-2]

(:forall (?a ?b) (:forall (?a ?b)
(:implies (temporally-projects-onto ?a ?b) (:implies (temporally-projects-onto ?a ?b)
(:and (:exists (?t) (instance-of ?a spatiotemporal-region ?t)) (:and (:exists (?t) (instance-of ?a spatiotemporal-region ?t))
(:exists (?t) (instance-of ?b temporal-region ?t))))) | (instance-of ?b temporal-region ?b))))


Axiom occurrent-part-of.temporal-region<->temporal-region has changed [gjl-1]->[gjl-2]

(:forall (?p ?q) (:forall (?p ?q)
(:implies (occurrent-part-of ?p ?q) (:implies (occurrent-part-of ?p ?q)
(:iff (:exists (?t) (instance-of ?p temporal-region ?t)) | (:iff (instance-of ?p temporal-region ?p)
(:exists (?t) (instance-of ?q temporal-region ?t))))) | (instance-of ?q temporal-region ?q))))


Axiom temporal-part-of-is-reflexive-on-temporal-region has changed [dbj-1]->[dbj-2]

(:forall (?a) (:forall (?a)
(:implies (:exists (?t) (instance-of ?a temporal-region ?t)) | (:implies (instance-of ?a temporal-region ?a)
(temporal-part-of ?a ?a))) (temporal-part-of ?a ?a)))


Axiom temporal-instant-only-has-self-as-part has changed [pir-1]->[pir-2]

(:forall (?p ?q) (:forall (?p ?q)
(:implies (:implies
(:and (:exists (?t) (instance-of ?p temporal-instant ?t)) | (:and (instance-of ?p temporal-instant ?p)
(has-temporal-part ?p ?q)) (has-temporal-part ?p ?q))
(:= ?p ?q))) (:= ?p ?q)))


Axiom every-temporal-region-is-projection-from-spatiotemporal-region has changed [xco-1]->[xco-2]

(:forall (?tr) (:forall (?tr)
(:implies (:exists (?t) (instance-of ?tr temporal-region ?t)) | (:implies (instance-of ?tr temporal-region ?tr)
(:exists (?st) (:exists (?st)
(:and (:exists (?t) (instance-of ?st spatiotemporal-region ?t)) (:and (:exists (?t) (instance-of ?st spatiotemporal-region ?t))
(temporally-projects-onto ?st ?tr))))) (temporally-projects-onto ?st ?tr)))))


Axiom temporal-regions-instance-of-at-self has changed [tvx-1]->[tvx-2]

(:forall (?a ?u) (:forall (?a ?u)
(:implies | (:iff
(:exists (?t) (:exists (?t)
(:and (instance-of ?a temporal-region ?t) (instance-of ?a ?u ?t))) (:and (instance-of ?a temporal-region ?t) (instance-of ?a ?u ?t)))
(instance-of ?a ?u ?a))) (instance-of ?a ?u ?a)))


Axioms whose name changed:
--------------------------


Axioms whose descriptions only changed:
---------------------------------------

Axiom description for s-depends-means-bearer-exists-when-dependent-exists [iyu-1] has changed,
was: 'If x s-depends-on y then there's at least one time when they both exist'
now: 'If s s-depends-on c then there's at least one time when they both exist and whenever s exists, c must also exist'


Only in old theory:
-------------------

Axiom inheres-in-domain-range [lmq-1]:
inheres-in has domain specifically-dependent-continuant and range independent-continuant but not spatial-region
(:forall (?a ?b)
(:implies (inheres-in ?a ?b)
(:and
(:exists (?t)
(instance-of ?a specifically-dependent-continuant ?t))
(:exists (?t)
(:and (instance-of ?b independent-continuant ?t)
(:not (instance-of ?b spatial-region ?t)))))))


Only in new theory:
-------------------

Axiom occupying-a-three-dimensional-spatial-region-is-rigid [rlf-1]:
The dimensionality of the region of something occupying a three dimensional spatial region does not change
(:forall (?m ?s)
(:implies
(:exists (?t)
(:and (occupies-spatial-region ?m ?s ?t)
(instance-of ?s three-dimensional-spatial-region ?t)))
(:forall (?t1 ?s1)
(:implies (occupies-spatial-region ?m ?s1 ?t1)
(instance-of ?s1 three-dimensional-spatial-region ?t1)))))

Axiom fiat-line-occupies-1d-spatial-regions [kcq-1]:
A fiat line occupies a one-dimensional spatial region
(:forall (?x ?t)
(:implies (instance-of ?x fiat-line ?t)
(:exists (?s ?tp)
(:and (temporal-part-of ?tp ?t)
(occupies-spatial-region ?x ?s ?tp)
(instance-of ?s one-dimensional-spatial-region ?tp)))))

Axiom occupying-a-one-dimensional-spatial-region-is-rigid [qfe-1]:
The dimensionality of the region of something occupying a one dimensional spatial region does not change
(:forall (?m ?s)
(:implies
(:exists (?t)
(:and (occupies-spatial-region ?m ?s ?t)
(instance-of ?s one-dimensional-spatial-region ?t)))
(:forall (?t1 ?s1)
(:implies (occupies-spatial-region ?m ?s1 ?t1)
(instance-of ?s1 one-dimensional-spatial-region ?t1)))))

Axiom occupying-a-two-dimensional-spatial-region-is-rigid [dor-1]:
The dimensionality of the region of something occupying a two dimensional spatial region does not change
(:forall (?m ?s)
(:implies
(:exists (?t)
(:and (occupies-spatial-region ?m ?s ?t)
(instance-of ?s two-dimensional-spatial-region ?t)))
(:forall (?t1 ?s1)
(:implies (occupies-spatial-region ?m ?s1 ?t1)
(instance-of ?s1 two-dimensional-spatial-region ?t1)))))

Axiom all-participation-at-process-occupied-temporal-region [kxe-1]:
If c participates in p at t and p occupies-temporal-region r then t is part of r
(:forall (?c ?p ?r ?t)
(:implies
(:and (occupies-temporal-region ?p ?r) (participates-in ?c ?p ?t))
(temporal-part-of ?t ?r)))

Axiom fiat-surface-occupies-2d-spatial-regions [fpl-1]:
A fiat surface occupies a two-dimensional spatial region
(:forall (?x ?t)
(:implies (instance-of ?x fiat-surface ?t)
(:exists (?s ?tp)
(:and (temporal-part-of ?tp ?t)
(occupies-spatial-region ?x ?s ?tp)
(instance-of ?s two-dimensional-spatial-region ?tp)))))

Axiom all-role-types-are-rigid [bks-1]:
No role changes type during its existence
(:forall (?o)
(:implies (:exists (?t) (instance-of ?o role ?t))
(:forall (?u)
(:implies (:exists (?t) (instance-of ?o ?u ?t))
(:forall (?t)
(:iff (instance-of ?o role ?t) (instance-of ?o ?u ?t)))))))

Axiom occupying-a-zero-dimensional-spatial-region-is-rigid [fok-1]:
The dimensionality of the region of something occupying a zero dimensional spatial region does not change
(:forall (?m ?s)
(:implies
(:exists (?t)
(:and (occupies-spatial-region ?m ?s ?t)
(instance-of ?s zero-dimensional-spatial-region ?t)))
(:forall (?t1 ?s1)
(:implies (occupies-spatial-region ?m ?s1 ?t1)
(instance-of ?s1 zero-dimensional-spatial-region ?t1)))))

Axiom occupies-spatial-region.material-entity->three-dimensional-spatial-region [ocw-1]:
If a occupies-spatial-region b then if a is an instance of material-entity then b is an instance of three-dimensional-spatial-region
(:forall (?p ?q ?t)
(:implies
(:and (occupies-spatial-region ?p ?q ?t)
(instance-of ?p material-entity ?t))
(instance-of ?q three-dimensional-spatial-region ?t)))

Axiom fiat-point-occupies-0d-spatial-regions [alm-1]:
A fiat point occupies a zero-dimensional spatial region
(:forall (?x ?t)
(:implies (instance-of ?x fiat-point ?t)
(:exists (?tp ?s)
(:and (temporal-part-of ?tp ?t)
(occupies-spatial-region ?x ?s ?tp)
(instance-of ?s zero-dimensional-spatial-region ?tp)))))

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