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simpler than that, two hyperosculating conics have 4 coincident points in common.
No more than four, since for 5 points in a general position there is one and just one conic.
I would never have imagined to state such mathematical theorems and definitions here!
Entire Thread Subject Posted By Posted ![]()
off on a tangent
Keiva 11/16/2001 11:06 AM ![]()
Re: off on a tangent
emanuela 11/16/2001 5:35 PM ![]()
Way off on a tangent...
musick 11/17/2001 6:54 PM ![]()
sinus...
emanuela 11/22/2001 11:20 AM ![]()
Re: off on a tangent
emanuela 11/16/2001 5:39 PM ![]()
Re: off on a tangent
Keiva 11/19/2001 12:34 PM ![]()
hyperosculating conics
emanuela 11/22/2001 11:24 AM ![]()
Re: hyperosculating conics
Wordwind 11/22/2001 12:10 PM ![]()
Re: off on a tangent
Faldage 11/16/2001 7:30 PM ![]()
Re: off on a tangent
tsuwm 11/16/2001 7:45 PM
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