On Thu, Jan 11, 2018 at 5:50 PM, Jose Mario Quintana
<[email protected]> wrote:
>> Perhaps you could shed a bit more light on whatever it is that you are
>> trying to talk about?
>
> "Because no restrictions on the nature of FB and FT are imposed" my
> reaction to
>
>> If I have a recursive verb (F y) implemented in J, which satisfies the
>> constraints for tail recursion, I believe that there is always a pair
>> of companion functions (FB y) (FT y) such that an F workalike can be
>> written:
>>
>>    F=: FB^:FT^:_ y

Well, ok, in the sense that either FB or FT could call quicksort.

They still have to represent a tail recursive function for this to be
meaningful. But even tail recursive routines can call quicksort
(though, granted, I do not have any clear ideas, right now, about what
useful tail recursive routine would call quicksor).

> (so far) is that the part "which satisfies the constraints for tail
> recursion," is gratuitous.  (Can you exhibit a verb F which does not
> satisfy the constraints for tail recursion and an F workalike cannot be
> written as F=: FB^:^:_ ?)
>
> I could be mistaken though and I am willing to be educated.

At this point I don't even know what you are talking about. But I
think you asked me to rewrite a non-tail recursive routine in a
syntactically invalid fashion.

Consider, for example:

   FB=: 0 >. <:
   FB 2
1
   FB^:^:_(2)
|syntax error

> If I had to guess what you might have in mind for FB and FT in connection
> to tail recursion then I would think that the form F=: FB^:FT^:_ might be
> almost correct.  However, I rather not guess; I would like to be enlighted
> instead, if possible.  That is one reason why I suggested the verb
> evolve as a subject matter.

The only examples I have found for evolve are either:

(a) identity functions (which do nothing whatsoever), or
(b) throw errors.

How is this relevant?

-- 
Raul
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