Now that's cool. Love the way they wrap around the large torus. I counted 13.
Tor Olav Kristensen wrote:
> But how many?>> Tor Olav> --> mailto:tor### [at] hotmailcom> http://www.crosswinds.net/~tok/tokrays.html>> ------------------------------------------------------------------------> [Image]
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Tor Olav Kristensen wrote:
> But how many?
24?
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David Fontaine wrote:
> > Tor Olav Kristensen wrote:> > > But how many?> > 24?> > --> David Fontaine <dav### [at] faricynet> ICQ 55354965> Please visit my website: http:/www.faricy.net/~davidf/
I'd vote for 25 if you count the big one in the middle
Whoops, it does look like 25..... Didn't count the ones going the other
way...
Ken Cecka wrote:
> David Fontaine wrote:> >> > Tor Olav Kristensen wrote:> >> > > But how many?> >> > 24?> >> > --> > David Fontaine <dav### [at] faricynet> ICQ 55354965> > Please visit my website: http:/www.faricy.net/~davidf/>> I'd vote for 25 if you count the big one in the middle
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"Rick [Kitty5]" wrote:
> 34 btw
Hmm, I count 4-fold rotational symmetry, with each instance having three in
eah direction. Plus the big one (Ken thinks he's so smart now ;) ) is 25.
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From: Tor Olav Kristensen
Subject: Re: A bunch of torii
Date: 8 May 2000 18:59:19
Message: <391746BF.1B11C298@online.no>
Tor Olav Kristensen wrote:
> But how many?
First: Thank you all for commenting.
And I'm glad some of you like the image.
There are 25 torii shapes in the code. (24 small and 1 big)
(but it could be argued that a 26th torus is formed by
the 24 small torii. =)
I must admit that for a while I had trouble verifying for myself the
number of torii in this image.
And if I tried to follow a small torus (not a "middle" one) around the
big torus, my eyes sometimes tried to convince me that it made an
extra loop before coming back to itself.
Tor Olav
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