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[Maude-help] Re: Help: build terms with polymorphic components


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  • From: Guodong Li <ligd AT cs.utah.edu>
  • To: maude-help AT maude.cs.uiuc.edu
  • Subject: [Maude-help] Re: Help: build terms with polymorphic components
  • Date: Thu, 26 Jun 2008 12:36:55 -0600 (MDT)
  • List-archive: <http://maude.cs.uiuc.edu/pipermail/maude-help>
  • List-id: Maude help list <maude-help.maude.cs.uiuc.edu>

This problem has been solved. Basically it is sort problem.

Thanks,
Guodong

On Wed, 25 Jun 2008, Guodong Li wrote:

> Dear Maude Developers:
> I encountered a problem when attepting to build a interface to access
> the native C++ functions in the Maude source. Basically my goal is to
> build terms on the fly and call the reduce and rewrite functions to
> simplify these terms and then read back the results. Note that I do not
> use the Maude interative environment at all.
> In order to build a term I first need to locate the symbol of the
> operator $op$ in the symbol tables constructed by the parser.
> If $op$ is monomorphic, then this task is easy. However, consider the
> following simple example:
> the input expression is: 2 + e + 5, where e is an expression of sort
> $expr$, and by definition nat is a subsort of $expr$, i.e. $expr$
> subsorts nat < $expr$. To build a term for this expression I find the
> symbol (say $symbol_1$) for these two $+$s. $symbol_1$ is associated with
> sorts like $expr$ $expr$.
> The problem is that this expression won't be reduced (in my
> implementation) to 7 + e because the equations in the INT module are not
> applied: the equations attached to
> $symbol_1$ do not contain the INT equations.
> My question is how to make a term for expression 2:expr + e:expr +
> 5:expr which can be reduced to 7 + e. More specifically, how to look up
> the symbols for the first and second plus operator? Or, is there another
> way to get around it?
>
> Thanks,
> Guodong
>




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