From: John Matthews <matthews@galois.com>
Hi,
I am trying to simplify a subgoal that contains an occurrence of
setsum, using the theorem setsum_Un. However, Isabelle refuses to
match the LHS of setsum_Un with the appropriate subterm. Here's a
nonsensical lemma to show what I mean:
lemma
"setsum (f::nat => nat) (ran ((a::nat ~=> nat) | A) \<union> ran
(a |
B)) = Z"
None of the following tactics work:
apply (subst setsum_Un)
apply (auto simp only: setsum_Un)
apply (erule_tac setsum_Un[THEN ssubst])
I think I'm either missing something obvious, or else that the type
'nat' has not been made an instance of the appropriate axclasses.
Thanks,
-john
Last updated: Nov 21 2024 at 12:39 UTC