Received: from leopard.cs.byu.edu (leopard.cs.byu.edu [128.187.2.182]) by ra.abo.fi (8.6.10/8.6.10) with ESMTP id TAA25294; Mon, 23 Oct 1995 19:16:56 +0200
Received: by leopard.cs.byu.edu
	(1.37.109.15/16.2) id AA008052252; Mon, 23 Oct 1995 09:30:53 -0600
Sender: info-hol-request@leopard.cs.byu.edu
Errors-To: info-hol-request@leopard.cs.byu.edu
Precedence: list
Received: from bunsen.cs.byu.edu by leopard.cs.byu.edu with ESMTP
	(1.37.109.15/16.2) id AA008022244; Mon, 23 Oct 1995 09:30:44 -0600
Received: from swan.cl.cam.ac.uk (swan.cl.cam.ac.uk [128.232.0.56]) 
  by bunsen.cs.byu.edu (8.6.9/8.6.9) with ESMTP
  id JAA24180 for <info-hol@cs.byu.edu>; Mon, 23 Oct 1995 09:29:36 -0600
Received: from albatross.cl.cam.ac.uk (user lcp (rfc931)) by swan.cl.cam.ac.uk 
          with SMTP (PP-6.5) to cl; Mon, 23 Oct 1995 15:25:57 +0000
X-Mailer: exmh version 1.6.4+cl+patch 10/10/95
To: cmere@omega.lncc.br (Maria Claudia Mere)
Cc: info-hol@cs.byu.edu
Subject: Re: HELP!!
X-Uri: <URL:http://www.cl.cam.ac.uk/users/lcp>
X-Face: "OrDM]eXxWpb;,!g'n)u!-ss/8qvWB4*r>rA5~IAaMPwt$YO^oBckRP3N&D0.K"wKN7B> 
        E&BJ5P-gy=o">rX=;.8M:sNp55m9?O%dK#v4{5e#8=-q9FUHURBbRfE:g\DybYQW4~MkQ 
        13swsz`i*9}*8fy}.au9jo.
In-Reply-To: Your message of Mon, 23 Oct 1995 11:18:04 -0200. <9510231318.AA25311@omega.lncc.br>
Date: Mon, 23 Oct 1995 15:25:50 +0000
From: Lawrence C Paulson <Larry.Paulson@cl.cam.ac.uk>
Message-Id: <"swan.cl.cam.:267530:951023152607"@cl.cam.ac.uk>

> I am using the temporal logic S4.3.1 to specify Hypermedia applications,
> actually the navegational behaviour of them.
> A specification is a theory of first-order, two-sorted formulas in 
> such modal logic. We have also, equality for each sort.

The proof assistant Isabelle supports a good many logics, including the modal 
logics T, S4 and S43.  Although there is plenty of documentation on Isabelle 
itself, there is practically none on the Isabelle implementation of modal 
logic. It includes an automatic prover for modal logic but I know little about 
it.

The inference system is based upon a sequent calculus devised by R. Gore.

Isabelle and some documentation is available on the World Wide Web.  For an 
introduction, please see

	http://www.cl.cam.ac.uk/Research/HVG/isabelle.html
-- 
							Larry Paulson

