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From: John Whitington <john@coherentgraphics.co.uk>
To: Oliver Bandel <oliver@first.in-berlin.de>
Cc: caml-list@inria.fr
Subject: Re: [Caml-list] Program proof - how to do that?
Date: Sat, 12 Jul 2014 13:26:35 +0100	[thread overview]
Message-ID: <53C1297B.4030806@coherentgraphics.co.uk> (raw)
In-Reply-To: <20140712132548.Horde.9ejEAoB3FJ5kFjy5PNSJ9A7@webmail.in-berlin.de>

Hi,

Oliver Bandel wrote:
> Hello,
>
> how can program proof be done in the real world?
> What are the theoretical things needed to know?
> And how to bring together the theory and the practise?
>
> During the last some months I looked into how mathematical
> proof works, and how natural deduction works (also looked at calculus
> for natural deduction).
>
> How can this be used in the real world of (OCaml-)programming
> to make a proof on the functionality of software?
>
> There seem to be limits coming from the halting problem,
> but AFAIK with a reduced set of operations, then in this
> limited set of instructions, this problem can be circumvented.
> What are the details on this topic? What kind of operations
> can be proofed to be safe (doing what is intended),
> and which (kind of) operations would not be possible to
> become proofed?
>
> Any explanation as well as hints on literature are welcome.

Chapter 6 ("Reasoning About Functional Programs"), of Paulson's "ML for 
the Working Programmer", is a very gentle introduction to this kind of 
thing.

Thanks,

-- 
John Whitington
Director, Coherent Graphics Ltd
http://www.coherentpdf.com/


      parent reply	other threads:[~2014-07-12 12:26 UTC|newest]

Thread overview: 8+ messages / expand[flat|nested]  mbox.gz  Atom feed  top
2014-07-12 11:25 Oliver Bandel
2014-07-12 11:56 ` Roberto Di Cosmo
2014-07-12 12:07 ` Gabriel Scherer
2014-07-19 19:18   ` David MENTRÉ
2014-07-21 22:37     ` Oliver Bandel
2014-07-22  8:25       ` Nuno Gaspar
2014-07-22 22:31         ` Oliver Bandel
2014-07-12 12:26 ` John Whitington [this message]

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