Gawdzilla wrote:Spoiler that shit!Clinton Huxley wrote:I believe that Thurston's geometrization conjecture states that compact 3-manifolds can be decomposed canonically into submanifolds that have geometric structures. The geometrization conjecture is an analogue for 3-manifolds of the uniformization theorem for surfaces, but I'm no expert.
Can knots be described mathematically?
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Re: Can knots be described mathematically?
Trigger Warning!!!1! :
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I shall wear the bottoms of my trousers rolled"
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http://25kv.co.uk/date_counter.php?date ... 20counting!!![/img-sig]
I shall wear the bottoms of my trousers rolled"
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Re: Can knots be described mathematically?
Disgusting little boy! 

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Re: Can knots be described mathematically?
Don't make me loathe you with every fibre of my being.Clinton Huxley wrote:Don't get your knickers in a twistBella Fortuna wrote:I can't beweave you would say such a thing.Clinton Huxley wrote:A cutting remark.Bella Fortuna wrote:A-Gordian to you he should be getting something different?Clinton Huxley wrote:There are knot the answers Rum was hoping for
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Re: Can knots be described mathematically?
Well, this thread is going without a hitch.
"I grow old … I grow old …
I shall wear the bottoms of my trousers rolled"
AND MERRY XMAS TO ONE AND All!
http://25kv.co.uk/date_counter.php?date ... 20counting!!![/img-sig]
I shall wear the bottoms of my trousers rolled"
AND MERRY XMAS TO ONE AND All!
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Re: Can knots be described mathematically?
Send me a cable if it gets past two pages.Clinton Huxley wrote:Well, this thread is going without a hitch.

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Re: Can knots be described mathematically?
Who noose how many pages it will run to?Gawdzilla wrote:Send me a cable if it gets past two pages.Clinton Huxley wrote:Well, this thread is going without a hitch.
"I grow old … I grow old …
I shall wear the bottoms of my trousers rolled"
AND MERRY XMAS TO ONE AND All!
http://25kv.co.uk/date_counter.php?date ... 20counting!!![/img-sig]
I shall wear the bottoms of my trousers rolled"
AND MERRY XMAS TO ONE AND All!
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Re: Can knots be described mathematically?
You've all gone loopy.
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Re: Can knots be described mathematically?
So much for an actually interesting topic.
A rational skeptic should be able to discuss and debate anything, no matter how much they may personally disagree with that point of view. Discussing a subject is not agreeing with it, but understanding it.
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Re: Can knots be described mathematically?
Keep hanging on for the bitter end... 

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Re: Can knots be described mathematically?
OK, OK, Grampy, spoilering it then for possibly later (like on Newton's Birthday) attempting to translate it into something more alike the English vernacular.
BTW, it's not my own doing, but the result of repeated exposure: one of our math teachers in college was nutty about knots and used to bring a different mind-benders into each weekly meeting, with prizes for those who could solve the puzzle, either topologically / theoretically or in practice. The puzzles were alike the simpler wooden and metal ones on this page http://www.mrpuzzle.com.au/webcontent33.htm and he also used to do rope tricks (knots that were not knots etc) and then ask us to explain them. It was fun in an embarrassing sort of way, 'cause I never managed to be the first to solve anything, and gave plenty of wrong answers.
You see, I claim I understood those spoilered bits, but only if I manage to rewrite them in something that is somewhat more understandable will I really believe that claim.Clinton Huxley wrote:Gawdzilla wrote:Spoiler that shit!Clinton Huxley wrote:Trigger Warning!!!1! :Trigger Warning!!!1! :
BTW, it's not my own doing, but the result of repeated exposure: one of our math teachers in college was nutty about knots and used to bring a different mind-benders into each weekly meeting, with prizes for those who could solve the puzzle, either topologically / theoretically or in practice. The puzzles were alike the simpler wooden and metal ones on this page http://www.mrpuzzle.com.au/webcontent33.htm and he also used to do rope tricks (knots that were not knots etc) and then ask us to explain them. It was fun in an embarrassing sort of way, 'cause I never managed to be the first to solve anything, and gave plenty of wrong answers.

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Re: Can knots be described mathematically?
More puns. Now I'm really torqued. 

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Re: Can knots be described mathematically?
Don't get roped into this.FBM wrote:More puns. Now I'm really torqued.

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Re: Can knots be described mathematically?
Rum, I'm not sure if you will like this, but swiftly browsing through it the text appeared sympathetic. It's about the history of mathematical knot theory, told in a somewhat rambling manner:
Scottish Physics and Knot Theory’s Odd Origins by Daniel S. Silver
http://www.southalabama.edu/mathstat/pe ... ottish.pdf
Scottish Physics and Knot Theory’s Odd Origins by Daniel S. Silver
http://www.southalabama.edu/mathstat/pe ... ottish.pdf
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Re: Can knots be described mathematically?
The answer is no then. What a tangled web etc..
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Re: Can knots be described mathematically?
Aglet it go on for as long as I could.Gawdzilla wrote:Don't get roped into this.FBM wrote:More puns. Now I'm really torqued.
"A philosopher is a blind man in a dark room looking for a black cat that isn't there. A theologian is the man who finds it." ~ H. L. Mencken
"We ain't a sharp species. We kill each other over arguments about what happens when you die, then fail to see the fucking irony in that."
"It is useless for the sheep to pass resolutions in favor of vegetarianism while the wolf remains of a different opinion."
"We ain't a sharp species. We kill each other over arguments about what happens when you die, then fail to see the fucking irony in that."
"It is useless for the sheep to pass resolutions in favor of vegetarianism while the wolf remains of a different opinion."
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