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If it were an infinite length then by definition it would not have ends.
Steve wrote:
> On Wed, 02 Aug 2000 18:59:59 -0500, Mike wrote:
> >But can you make an un-twisted, un-rolled, un-torus while keeping the
> >two ends together? Wrap your mind around that one!
>
> If it was an infinite length then due to some law of physics I think
> the ends would meet weather you wanted them to or not.
>
> --
> Cheers
> Steve email mailto:ste### [at] zeroppsuklinuxnet
>
> %HAV-A-NICEDAY Error not enough coffee 0 pps.
>
> web http://www.zeropps.uklinux.net/
>
> or http://start.at/zero-pps
>
> 3:48am up 19 days, 2:15, 2 users, load average: 2.03, 1.91, 1.62
--
Come visit my web site:-) : http://www.geocities.com/~thomaslake/
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Ken wrote:
>
> My version of the un-twisted, un-rolled, un-torus.
>
> You think I am on to something ?
Regressive, but interesting. Have you thought of what you could do with
a cone, or sphere?
Ken Matassa
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Ken wrote in message <39885669.1EAF1E05@pacbell.net>...
>
>My version of the un-twisted, un-rolled, un-torus.
>
>You think I am on to something ?
*Grabs Ken by the shoulders and shakes him really hard, then slaps him
across the face repeatedly*
Are you feeling better now?
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Ken wrote:
>
> Matthew Bennett wrote:
>
> > Does it need megapov?
>
> Un-officialy, no.
>
So you might say it's un-necessary?
Jerome
--
* Doctor Jekyll had something * mailto:ber### [at] inamecom
* to Hyde... * http://www.enst.fr/~jberger
*******************************
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Peter Popov wrote:
> Hey, usind 4D to tie and untie tori is *cheating*!!!
> Do it in 3D if you dare!
do i remember right that in 4space a curve (1D)
cannot be knotted, but a 2D surface can be?
hm, if the relation holds, then in the plane a point can be knotted.
--
Anton Sherwood -- br0### [at] p0b0xcom -- http://ogre.nu/
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