SRFI 196 ready for finalization?
John Cowan
(27 Jul 2020 22:57 UTC)
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Re: SRFI 196 ready for finalization?
Wolfgang Corcoran-Mathe
(28 Jul 2020 00:24 UTC)
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Re: SRFI 196 ready for finalization?
Marc Nieper-Wißkirchen
(29 Jul 2020 06:59 UTC)
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Re: SRFI 196 ready for finalization?
John Cowan
(29 Jul 2020 14:32 UTC)
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Re: SRFI 196 ready for finalization?
Wolfgang Corcoran-Mathe
(29 Jul 2020 17:52 UTC)
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Re: SRFI 196 ready for finalization?
Wolfgang Corcoran-Mathe
(29 Jul 2020 18:56 UTC)
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Re: SRFI 196 ready for finalization?
Arthur A. Gleckler
(30 Jul 2020 05:50 UTC)
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Re: SRFI 196 ready for finalization?
Wolfgang Corcoran-Mathe
(30 Jul 2020 17:03 UTC)
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Re: SRFI 196 ready for finalization?
Marc Nieper-Wißkirchen
(30 Jul 2020 18:34 UTC)
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Re: SRFI 196 ready for finalization?
Arthur A. Gleckler
(30 Jul 2020 20:17 UTC)
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Re: SRFI 196 ready for finalization?
John Cowan
(30 Jul 2020 23:44 UTC)
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Re: SRFI 196 ready for finalization?
Marc Nieper-Wißkirchen
(31 Jul 2020 06:14 UTC)
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Re: SRFI 196 ready for finalization?
Wolfgang Corcoran-Mathe
(31 Jul 2020 17:33 UTC)
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Re: SRFI 196 ready for finalization? Marc Nieper-Wißkirchen (31 Jul 2020 18:01 UTC)
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Re: SRFI 196 ready for finalization?
Wolfgang Corcoran-Mathe
(31 Jul 2020 18:49 UTC)
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Re: SRFI 196 ready for finalization?
Marc Nieper-Wißkirchen
(01 Aug 2020 06:55 UTC)
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Re: SRFI 196 ready for finalization?
John Cowan
(01 Aug 2020 17:20 UTC)
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Re: SRFI 196 ready for finalization?
Marc Nieper-Wißkirchen
(01 Aug 2020 19:14 UTC)
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Re: SRFI 196 ready for finalization?
Wolfgang Corcoran-Mathe
(04 Aug 2020 22:35 UTC)
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(missing)
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Fwd: SRFI 196 ready for finalization?
Marc Nieper-Wißkirchen
(26 Aug 2020 19:12 UTC)
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Re: Fwd: SRFI 196 ready for finalization?
Wolfgang Corcoran-Mathe
(26 Aug 2020 21:03 UTC)
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Re: SRFI 196 ready for finalization?
John Cowan
(05 Aug 2020 02:02 UTC)
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Re: SRFI 196 ready for finalization?
John Cowan
(05 Aug 2020 02:28 UTC)
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Re: SRFI 196 ready for finalization?
Wolfgang Corcoran-Mathe
(05 Aug 2020 02:35 UTC)
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Am Fr., 31. Juli 2020 um 19:33 Uhr schrieb Wolfgang Corcoran-Mathe <xxxxxx@sigwinch.xyz>: > range-split-at doesn't necessarily involve rounding problems, I think. Not necessarily, but it will unless you use what you call composed indexers. > As currently implementated it may (for ranges with inexact elements, > of course). An implementation could avoid this (I believe) by giving > both subranges the old lower bound and passing the second range a > composed indexer, e.g. (lambda (b n) (old-indexer b (+ n index))). > The same goes for the range-drop, subrange, etc. For a short while, > this is how the sample implementation handled these cases, as a way to > deal with more unorthodox ranges. > > But composing indexers means that the results of subrange operations > will have slower indexers than the original ranges. A dislike of this > ugliness is why I pushed for a constraint which would allow lower > bounds to be changed instead. I understand now (thanks!) that this > constraint is too restrictive on inexact ranges. So what's the > solution? Indeed, the solution is a composed indexer. I don't think it's that bad as the algorithmic complexity wouldn't change. And as soon as we have composed indexers, many more things become possible like range-map. > I think this is *the* challenge to solve with ranges. Yes, and it's good if ranges are not completely trivial so that they effectively solve a non-trivial problem. P.S.: It is possibly a good idea to allow abstract entities for indexers and not only procedures. The problem is that procedures (which are actually closures) cannot be introspected. This way, the complexity can only increase when indexers are composed and the implementation can never simplify indexers. To cure this, you have to allow that range-indexer returns opaque values.