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*To*: Aubrey Jaffer <agj@xxxxxxxxxxxx>*Subject*: Re: Nitpick with FLOOR etc.*From*: Paul Schlie <schlie@xxxxxxxxxxx>*Date*: Fri, 05 Aug 2005 10:28:29 -0400*Cc*: <srfi-70@xxxxxxxxxxxxxxxxx>*Delivered-to*: srfi-70@xxxxxxxxxxxxxxxxx*In-reply-to*: <20050805031713.773651B77B4@xxxxxxxxxxxxxxxx>*User-agent*: Microsoft-Entourage/11.1.0.040913

> From: Aubrey Jaffer <agj@xxxxxxxxxxxx> > | Date: Tue, 02 Aug 2005 21:48:52 -0400 > | From: Paul Schlie <schlie@xxxxxxxxxxx> > | > | > From: Aubrey Jaffer <agj@xxxxxxxxxxxx> > | > | From: Paul Schlie <schlie@xxxxxxxxxxx> > | > | > | > | - I still don't understand how it's acceptable for (/ 1/-0.0) > | > | => 0.0, as it seems neither necessary, nor desirable to > | > | propagate IEEE-754 mistake. > | > > | > (limit / -/0. -1.0e222) ==> 0.0 > | > | - which is only the case as you don't differentiate between -0.0 > | and +0.0; > > The `limit' procedure does not call `/' at the limit point. > Its last call to `+' generating the return value is > > (+ 999.9999999999999e-225 -999.9999999999999e-225) ==> 0.0 - Therefore it would appear the implementation of limit is flawed, as if it is agreed that: #i-1/0 :: -1.0/0 :: 1/-0.0 :: -Inf.0 then it follows that it's reciprocal must then be correspondingly both infinitesimally small and negative (not positive). Apparently resulting from it's implementation not treating +-0.0 as special case reciprocal infinite, as in general the magnitude of the deviation about a value should never be greater than the magnitude of the value itself, as otherwise the limit calculation will be erroneous, where the only arguable exception would be about an absolute 0, where by definition any deviation about itself will result in varying signed magnitudes (where absolute 0 has neither a sign nor magnitude).

**Follow-Ups**:**Re: Nitpick with FLOOR etc.***From:*Paul Schlie

**References**:**Re: Nitpick with FLOOR etc.***From:*Aubrey Jaffer

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