Zulip Chat Archive
Stream: general
Topic: abel idempotence
Johan Commelin (May 01 2020 at 19:33):
Should abel
be idempotent?
import analysis.specific_limits
example {α : Type u_1} [normed_group α] {r C : ℝ} (n : ℕ)
{f : ℕ → α} (hf : ∀ (n : ℕ), ∥f n∥ ≤ C * r ^ n) :
-((∑ (i : ℕ) in range n, f i) - (f n + ∑ (x : ℕ) in range n, f x)) = f n :=
begin
abel, -- does not close the goal
abel, -- closes the goal
end
Kevin Buzzard (May 01 2020 at 19:40):
I saw this once with ring
and what was happening was that there was some metavariable goal
Kevin Buzzard (May 01 2020 at 19:41):
Reid Barton (May 01 2020 at 20:24):
I just deleted {ring, ring}
from my project today!
Rob Lewis (May 01 2020 at 21:59):
@Bryan Gin-ge Chen I hope the banana means that I'm not the only one with Raffi stuck in my head now.
Bryan Gin-ge Chen (May 01 2020 at 22:27):
Yes! Though I've never much minded having songs stuck in my head.
Slightly more on topic, is there a way to cook up examples which require {ring, ring, ring}
(or even more)?
Last updated: Dec 20 2023 at 11:08 UTC