Notes for AKT-090922/0:03:53 - Revision history

Iva at 13:31, 14 September 2011

2011-09-14T13:31:52Z

← Older revision		Revision as of 09:31, 14 September 2011
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	# <math>A(L_+)-A(L_-)=z A(L_0)</math>		# <math>A(L_+)-A(L_-)=z A(L_0)</math>

	i.e. it's a special case of Conway polynomial satisfying a special parametrization.		i.e. it's a special case of the Conway polynomial satisfying a special parametrization.

Iva at 13:31, 14 September 2011

2011-09-14T13:31:08Z

← Older revision		Revision as of 09:31, 14 September 2011
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	Introducing the Alexander polynomial, (one of the many) definition:		Introducing the Alexander polynomial, (one of the many) definition:
	i) <math>A(O^k) = \delta_{k,1} </math>		# <math>A(O^k) = \delta_{k,1} </math>
	~~ii)~~ <math>A(L_+)-A(L_-)=z A(L_0)</math>		# <math>A(L_+)-A(L_-)=z A(L_0)</math>

	i.e. it's a special case of Conway polynomial satisfying a special parametrization.		i.e. it's a special case of Conway polynomial satisfying a special parametrization.

Drorbn at 02:07, 23 September 2009

2009-09-23T02:07:55Z

← Older revision		Revision as of 22:07, 22 September 2009
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	Introducing the ~~Alexandria~~ polynomial, (one of the many) definition:		Introducing the Alexander polynomial, (one of the many) definition:
	i) <math>A(O^k) = \delta_{k,1} </math>		i) <math>A(O^k) = \delta_{k,1} </math>
	ii) <math>A(L_+)-A(L_-)=z A(L_0)</math>		ii) <math>A(L_+)-A(L_-)=z A(L_0)</math>

Conan777 at 02:02, 23 September 2009

2009-09-23T02:02:03Z

← Older revision		Revision as of 22:02, 22 September 2009
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	Introducing the Alexandria polynomial, (one of the many) definition:		Introducing the Alexandria polynomial, (one of the many) definition:
	i) <math>A(O^k) = \delta_{k,1}</math>		i) <math>A(O^k) = \delta_{k,1} </math>
	ii) <math>A(L_+)-A(L_-)=zC(L_0)</math>		ii) <math>A(L_+)-A(L_-)=z A(L_0)</math>

	i.e. it's a special case of Conway polynomial satisfying a special parametrization.		i.e. it's a special case of Conway polynomial satisfying a special parametrization.

Conan777 at 02:00, 23 September 2009

2009-09-23T02:00:43Z

New page

Introducing the Alexandria polynomial, (one of the many) definition:
i) <math>A(O^k) = \delta_{k,1}</math>
ii) <math>A(L_+)-A(L_-)=zC(L_0)</math>

i.e. it's a special case of Conway polynomial satisfying a special parametrization.