Hello,for me both of your theorems are proved (by the SMT backend). Can you use SMT to prove simple theorems such asTHEOREMASSUME NEW x \in IntPROVE x+1 = 1+xOBVIOUSor do you perhaps have a problem with your TLAPS installation?Regards,StephanOn 24 Mar 2022, at 16:45, Алексей Тимаков <timako...@xxxxxxxxx> wrote:Hi allCan anyone tell me why this assumption cannot be proved.THEOREM TEST4 == ASSUME NEW P1, NEW P2, NEW pred1 (_,_), NEW l, NEW pred2(_),
l = {x \in {pred1(c1, c2) : c1 \in P1, c2 \in P2} : pred2(x)}
PROVE \A l1 \in l : \E s1 \in P1, s2 \in P2 : l1 = pred1(s1, s2)
PROOF OBVIOUSor evenTHEOREM TEST2 == ASSUME NEW P1, NEW P2, NEW pred1 (_,_), NEW l,
l = {pred1(c1, c2) : c1 \in P1, c2 \in P2}
PROVE \A l1 \in l : \E s1 \in P1, s2 \in P2 : l1 = pred1(s1, s2)
PROOF OBVIOUSThanks.--
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