Dear Robert,

I am not sure what you are trying to accomplish. Do you have an example 
goal?

Again, there may be better ways of doing this, but I keep this useful 
(though sometimes confusing) shortcut handy:

let EQ_MP_THEN thmtc = fun x -> FIRST_ASSUM (fun y -> (thmtc (EQ_MP x y)));;

Given a thm_tactic and a theorem thm of the form |- p <=> q it tries to 
use EQ_MP thm with the first matching assumption, then applies the 
thm_tactic to the result.

Trivial example:
g `p /\ q ==> q /\ p`;;
e DISCH_TAC;;
e (EQ_MP_THEN ACCEPT_TAC (SPECL [`p:bool`;`q:bool`] CONJ_SYM));;

or if you want to use an assumed equivalence:
g `p ==> (p <=> q) ==> q`;;
e (REPEAT DISCH_TAC);;
e (FIRST_ASSUM (EQ_MP_THEN ACCEPT_TAC));;

Hope this helps.

Regards,
Petros



On 21/05/2015 13:00, Robert White wrote:
> Dear all,
>
>
> I wonder if there is a way I can use TAC for EQ_MP.
>
> I'm sorry I'm not very familiar with bottom up proofs.
>
>          A1 |- t1 <=> t2   A2 |- t1'
>         -----------------------------  EQ_MP
>               A1 u A2 |- t2
>
> Thanks!
> --
>
> Regards,
> Robert
>
>
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-- 
Petros Papapanagiotou, Ph.D.
CISA, School of Informatics
The University of Edinburgh

Email: [email protected]

---
The University of Edinburgh is a charitable body, registered in
Scotland, with registration number SC005336.

------------------------------------------------------------------------------
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Widest out-of-the-box monitoring support with 50+ applications
Performance metrics, stats and reports that give you Actionable Insights
Deep dive visibility with transaction tracing using APM Insight.
http://ad.doubleclick.net/ddm/clk/290420510;117567292;y
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