3 1 Further Notes and Views: Difference between revisions
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image = Overhand-loop.png | |
image = Overhand-loop.png | |
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text = Simple overhand knot of practical knot-tying| |
text = Simple overhand knot of practical knot-tying| |
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image = Overhand-folded-ribbon-pentagram.png | |
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text = Tightly folded pentagonal overhand knot| |
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text = Banco Do Brasil [http://www.math.toronto.edu/~drorbn/Gallery/KnottedObjects/BancoDoBrasil.html]| |
text = Banco Do Brasil [http://www.math.toronto.edu/~drorbn/Gallery/KnottedObjects/BancoDoBrasil.html]| |
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image = Auryn_120.gif | |
image = Auryn_120.gif | |
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text = The NeverEnding Story logo is a connected sum of two trefoils. [http://www.thealmightyguru.com/Reviews/NeverendingStory/NeverendingStory.html]| |
text = The NeverEnding Story logo is a connected sum of two trefoils. [http://www.thealmightyguru.com/Reviews/NeverendingStory/NeverendingStory.html]| |
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image = DylansTrefoil_120.jpg | |
image = DylansTrefoil_120.jpg | |
Revision as of 22:30, 28 June 2010
The trefoil is perhaps the easiest knot to find in "nature", and is topologically equivalent to the interlaced form of the common Christian and pagan "triquetra" symbol [12]:
![]() Logo of Caixa Geral de Depositos, Lisboa [1] |
![]() A knot consists of two harts in Kolam [2] |
Further images...
![]() A Knotted Box [3] |
![]() A trefoil near the Hollander York Gallery [4] |
![]() A Knotted Pencil [5] |
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![]() A hagfish tying itself in a knot to escape capture. [6] |
![]() A Kenyan Stone [7] | ||
![]() Mike Hutchings' Rope Trick [8] |
![]() Banco Do Brasil [9] | ||
![]() The NeverEnding Story logo is a connected sum of two trefoils. [10] |
![]() Thurston's Trefoil - Figure Eight Trick [11] |
Non-prime (compound) versions
For configurations of two trefoils along a closed loop which are prime, see 8_15 and 10_120. For a configuration of three trefoils along a closed loop which is prime, see K13a248. For a prime link consisting of two joined trefoils, see L10a108.