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Kind p type.
Type one,up p -> p -> prop.
Define bup : p -> prop by
bup Q :=
exists Q1, one Q Q1 /\ exists Q2, up Q1 Q2.
Theorem foo : forall Q1 (Q2:p), bup Q1 -> false.
intros. case H1.
The final line produces: H2 : up Q3 Q3, which is invalid. Since both Q1 and Q2 are exists-bound, the new hypothesis should have different arguments to up.
The text was updated successfully, but these errors were encountered:
Consider the following Abella theory:
The final line produces:
H2 : up Q3 Q3
, which is invalid. Since bothQ1
andQ2
areexists
-bound, the new hypothesis should have different arguments toup
.The text was updated successfully, but these errors were encountered: