proposing a simpler mechanism
R. Kent Dybvig
(13 Nov 2009 03:00 UTC)
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Re: proposing a simpler mechanism
Thomas Bushnell BSG
(13 Nov 2009 04:23 UTC)
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Re: proposing a simpler mechanism
Taylor R Campbell
(13 Nov 2009 04:31 UTC)
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Re: proposing a simpler mechanism
R. Kent Dybvig
(13 Nov 2009 16:22 UTC)
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Re: proposing a simpler mechanism
Per Bothner
(13 Nov 2009 16:56 UTC)
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Re: proposing a simpler mechanism
Thomas Bushnell BSG
(13 Nov 2009 04:54 UTC)
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Re: proposing a simpler mechanism
Alex Queiroz
(13 Nov 2009 13:44 UTC)
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Re: proposing a simpler mechanism
Marc Feeley
(13 Nov 2009 14:24 UTC)
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Re: proposing a simpler mechanism
Thomas Bushnell BSG
(13 Nov 2009 18:39 UTC)
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Re: proposing a simpler mechanism
Thomas Bushnell BSG
(13 Nov 2009 18:36 UTC)
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Re: proposing a simpler mechanism
Alex Queiroz
(13 Nov 2009 19:08 UTC)
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Re: proposing a simpler mechanism
Thomas Bushnell BSG
(13 Nov 2009 19:21 UTC)
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Re: proposing a simpler mechanism David Van Horn (13 Nov 2009 19:25 UTC)
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Re: proposing a simpler mechanism
Thomas Bushnell BSG
(13 Nov 2009 19:36 UTC)
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Re: proposing a simpler mechanism
David Van Horn
(13 Nov 2009 19:58 UTC)
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Re: proposing a simpler mechanism
Arthur A. Gleckler
(13 Nov 2009 20:25 UTC)
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Re: proposing a simpler mechanism
David Van Horn
(12 Jan 2010 18:51 UTC)
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Thomas Bushnell BSG wrote: > On Fri, 2009-11-13 at 19:01 +0000, Alex Queiroz wrote: >> Hallo, >> >> On 11/13/09, Thomas Bushnell BSG <xxxxxx@becket.net> wrote: >>> So what? Are we now making srfi's have an inelegant interface because >>> some implementations implement standard scheme poorly? >>> >> Implementing integer sets is a bit difficult with "elegant" Scheme. > > We don't need integer sets. Scheme does not specify any lambda syntax > other than "this is the minimum number of parameters" and "there may be > extra parameters". The only meaning I can understand for "arity" is > with reference to the formals lists in lambda expressions. Some other > folks seem to have a rather more metaphysical understanding in mind, but > I can't quite figure out just what they mean by it. Disjoint arities arise from case-lambda forms, which are a part of Scheme. No metaphysics needed. David