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OP emanuela: hiperosculating conics -- does speed of motion increase, somewhat like f(x)= sin (1/x) as x --> 0? (which function would, speaking non-tangentially, constitute mathemapornography with a self-evident point of extreme singularity) ]
Entire Thread Subject Posted By Posted off on a tangent Keiva 11/16/01 11:06 AM Re: off on a tangent emanuela 11/16/01 05:35 PM Way off on a tangent... musick 11/17/01 06:54 PM sinus... emanuela 11/22/01 11:20 AM Re: off on a tangent emanuela 11/16/01 05:39 PM Re: off on a tangent Keiva 11/19/01 12:34 PM hyperosculating conics emanuela 11/22/01 11:24 AM Re: hyperosculating conics Wordwind 11/22/01 12:10 PM Re: off on a tangent Faldage 11/16/01 07:30 PM Re: off on a tangent tsuwm 11/16/01 07:45 PM
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