Dear All,
I have a function Insert and an operator InsertOp as in the attached
file. When I make the definition of the operator available TLAPS proves
the corresponding theorem, but when I make the definition of the
function available the function gets rewritten leading to the goal
ASSUME NEW CONSTANT Elems,
NEW CONSTANT x \in Elems,
NEW CONSTANT set \in SUBSET Elems
PROVE x
\in [new \in Elems, set_1 \in SUBSET Elems |-> set_1 \cup {new}][x,
set]
How do I tell TLAPS to take the \beta-reduction step?
I was unable to find this in all the TLAPS documentation I checked.
Thanks and best regards,
Marko
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Attachment:
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------------------------------- MODULE Dummy -------------------------------
EXTENDS TLAPS
CONSTANT Elems
ASSUME \E x : x \in Elems
Insert[new \in Elems, set \in SUBSET Elems] ==
set \cup {new}
InsertOp(new, set) ==
set \cup {new}
THEOREM \A x \in Elems, set \in SUBSET Elems:
x \in Insert[x, set]
<1> SUFFICES ASSUME NEW x \in Elems, NEW set \in SUBSET Elems
PROVE x \in Insert[x, set]
OBVIOUS
<1> QED
BY DEF Insert
THEOREM \A x \in Elems, set \in SUBSET Elems:
x \in InsertOp(x, set)
<1>a SUFFICES ASSUME NEW x \in Elems, NEW set \in SUBSET Elems
PROVE x \in InsertOp(x, set)
OBVIOUS
<1>b QED
BY DEF InsertOp
=============================================================================
\* Modification History
\* Last modified Thu Jun 20 12:30:32 AST 2019 by marko
\* Created Thu Jun 13 13:34:49 AST 2019 by marko
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