Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Path: utzoo!mnetor!seismo!mcvax!ukc!dcl-cs!nott-cs!pyr1!boswell From: boswell@pyr1.Cs.Ucl.ac.uk Newsgroups: comp.graphics Subject: Re: Tough geometry problem Message-ID: <2900001@pyr1> Date: Wed, 3-Dec-86 10:20:00 EST Article-I.D.: pyr1.2900001 Posted: Wed Dec 3 10:20:00 1986 Date-Received: Fri, 5-Dec-86 05:42:25 EST References: <1231@cit-vax.Caltech.Edu> Lines: 20 Nf-ID: #R:cit-vax.Caltech.Edu:-123100:pyr1:2900001:000:835 Nf-From: pyr1.Cs.Ucl.ac.uk!boswell Dec 3 15:20:00 1986 > /* Written 8:46 pm Nov 24, 1986 > by news@cit-vax.Caltech.Edu in pyr1:net.graphics */ > > In article <13111@glacier.ARPA> jbn@glacier.ARPA (John B. Nagle) writes: > >... > >superquartics, which allow bigger exponents. Imagine a display of a > >sphere attached to a "squareness" control; as you turn up the "squareness", > >the corners become more square. An intermediate figure looks like a TV > >screen, and higher values look like later model TV screens; eventually > >one gets a cube. > /* End of text from pyr1:net.graphics */ Don't know how relevant to this particular discussion this might be, but this sort of shape, in 2 and 3 dimensions (maybe more, but I don't remember), is discussed, in a fair amount of detail, in Martin Gardner's book "Mathematical Carnival" under the heading of "Supereggs". Phil.