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- From: Saulo Araujo <saulo2 AT gmail.com>
- To: coq-club AT inria.fr
- Subject: [Coq-Club] Doubt about In
- Date: Mon, 22 Feb 2016 14:27:08 -0300
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Hi,
I am in the middle of a proof in which I need the following theorem:
Theorem strong_in_inv:
forall E (l: list E) e f,
In f (e :: l) -> e = f \/ (e <> f /\ In f l).
Unfortunately, I was not able to complete the proof below:
Proof.
intros.
simpl in H.
destruct H.
{
left.
apply H.
}
{
right.
split.
{
(* I am stuck here! *)
}
{
apply H.
}
}
Qed.
- [Coq-Club] Doubt about In, Saulo Araujo, 02/22/2016
- Re: [Coq-Club] Doubt about In, Arthur Azevedo de Amorim, 02/22/2016
- Re: [Coq-Club] Doubt about In, Saulo Araujo, 02/22/2016
- Re: [Coq-Club] Doubt about In, Arthur Azevedo de Amorim, 02/22/2016
- Re: [Coq-Club] Doubt about In, Saulo Araujo, 02/22/2016
- Re: [Coq-Club] Doubt about In, Emilio Jesús Gallego Arias, 02/22/2016
- Re: [Coq-Club] Doubt about In, Saulo Araujo, 02/22/2016
- Re: [Coq-Club] Doubt about In, Emilio Jesús Gallego Arias, 02/22/2016
- Re: [Coq-Club] Doubt about In, Saulo Araujo, 02/23/2016
- Re: [Coq-Club] Doubt about In, Dominique Larchey-Wendling, 02/24/2016
- Re: [Coq-Club] Doubt about In, Saulo Araujo, 02/24/2016
- Re: [Coq-Club] Doubt about In, Saulo Araujo, 02/22/2016
- Re: [Coq-Club] Doubt about In, Emilio Jesús Gallego Arias, 02/22/2016
- Re: [Coq-Club] Doubt about In, Saulo Araujo, 02/22/2016
- Re: [Coq-Club] Doubt about In, Arthur Azevedo de Amorim, 02/22/2016
- Re: [Coq-Club] Doubt about In, Saulo Araujo, 02/22/2016
- Re: [Coq-Club] Doubt about In, Arthur Azevedo de Amorim, 02/22/2016
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