vault backup: 2023-11-13 12:51:23
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aac999c692
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2 changed files with 49 additions and 22 deletions
32
.obsidian/workspace.json
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32
.obsidian/workspace.json
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39
4a1s/MFES/PL - Aula 8.md
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39
4a1s/MFES/PL - Aula 8.md
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```c
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module Offices
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type office = One | Two | Three
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type person = Ana | Nuno | Pedro | Maria
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predicate hasOffice (person) (office)
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axiom A1 : forall p:person. exists o:office. hasOffice p o
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axiom A2 : forall p:person, o1 o2 : office.
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hasOffice p o1 /\ hasOffice p o2 -> o1 = o2
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axiom B : forall o1 o2 : office. hasOffice Pedro o1 /\ hasOffice Nuno o2 ->
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o1 <> o2
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predicate alone (p:person) = forall o:office. forall p1:person.
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(hasOffice p o) /\ hasOffice p1 o -> p = p1
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axiom C : alone Ana -> alone Pedro
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axiom D : forall p1 p2 p3: person, o:office.
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hasOffice p1 o /\ hasOffice p2 o /\ hasOffice p3 o ->
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p1 = p2 \/ p1 = p3 \/ p3 = p2
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goal sanity_test : false (*check if the model makes sense*)
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goal g1 : hasOffice Maria One -> alone Maria
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goal g2 : forall o1:office. (hasOffice Ana o1 /\ hasOffice Nuno o1) ->
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exists o2:office. hasOffice Pedro o2 /\ hasOffice Maria o2
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predicate empty (o:office) = forall p:person. not (hasOffice p o)
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lemma atMostOneEmpty : forall o1 o2: office. empty o1 /\ empty o2 ->
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o1 = o2
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end
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```
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