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From: Michael Hanus <hanus_at_informatik.rwth-aachen.de>

Date: Wed, 11 Nov 1998 17:16:32 +0100

Herbert Kuchen wrote:

*> Of course, simple lambda lifting is no longer possible.
*

*>
*

*> One solution would be to preserve the nesting and compile
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*> the program directly to some abstract machine code.
*

*> This is easy for us, since we are implementing Curry from
*

*> scratch, but difficult, if you are aiming for a
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*> translation to Prolog. (Moreover, the direct translation
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*> is more efficient!)
*

The point is that I am not thinking in terms of the implementation

but I want to define the meaning of local declarations

(without using an "implementation-dependent definition").

Of course, you could define a calculus for functional logic

programs with local declarations and then develop a complete

theory for this (as done in some approaches for modularity

in logic programming), but this takes a long time. Thus, I think

a better solution is to map local declarations into global ones

and use the existing results about such functional logic programs.

Therefore, we have to define a transformation scheme

(which might not be used in a real implementation like yours).

*> Another solution would be to use a more sophisticated
*

*> translation scheme. For non-recursive nullary functions,
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*> one could just use the scheme proposed for the treatment
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*> of patterns.
*

*>
*

*> In the following, I'll try to sketch a scheme for the recursive
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*> case. Let's first make the example a bit more complicated,
*

*> since xs in the above example is deterministic:
*

I would be happier if you provide a set of general transformation

rules instead of explaining the transformation of individual examples.

For instance, how do you transform the following example:

coin = 0

coin = 1

f x = g xs where xs = (x,coin):xs

xs = []

If you define the meaning of local pattern declarations

with a few general rules covering all these cases, I would

be better convinced about your proposal.

Let me mention a final point. A weakness of your proposal

is that syntactically identical global and local declarations

might have a different meaning. For instance, consider the

following definitions:

coin = 0

coin = 1

f = coin

Since f is a global function, the expression "f+f" reduces to 0|1|2.

Now consider the expression "let f=coin in f+f". Since the local

symbol f is a variable according your proposal, this expression

reduces to 0|2.

Therefore, I think it is essential to explain the meaning of

local declarations as syntactic sugar for something else

(using some simple transformations), otherwise it might be

too difficult to understand.

Best regards,

Michael

Received on Mi Nov 11 1998 - 17:20:00 CET

Date: Wed, 11 Nov 1998 17:16:32 +0100

Herbert Kuchen wrote:

The point is that I am not thinking in terms of the implementation

but I want to define the meaning of local declarations

(without using an "implementation-dependent definition").

Of course, you could define a calculus for functional logic

programs with local declarations and then develop a complete

theory for this (as done in some approaches for modularity

in logic programming), but this takes a long time. Thus, I think

a better solution is to map local declarations into global ones

and use the existing results about such functional logic programs.

Therefore, we have to define a transformation scheme

(which might not be used in a real implementation like yours).

I would be happier if you provide a set of general transformation

rules instead of explaining the transformation of individual examples.

For instance, how do you transform the following example:

coin = 0

coin = 1

f x = g xs where xs = (x,coin):xs

xs = []

If you define the meaning of local pattern declarations

with a few general rules covering all these cases, I would

be better convinced about your proposal.

Let me mention a final point. A weakness of your proposal

is that syntactically identical global and local declarations

might have a different meaning. For instance, consider the

following definitions:

coin = 0

coin = 1

f = coin

Since f is a global function, the expression "f+f" reduces to 0|1|2.

Now consider the expression "let f=coin in f+f". Since the local

symbol f is a variable according your proposal, this expression

reduces to 0|2.

Therefore, I think it is essential to explain the meaning of

local declarations as syntactic sugar for something else

(using some simple transformations), otherwise it might be

too difficult to understand.

Best regards,

Michael

Received on Mi Nov 11 1998 - 17:20:00 CET

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