Notes for AKT-091008-1/0:31:58 - Revision history

Iva at 02:11, 8 November 2011

2011-11-08T02:11:13Z

← Older revision		Revision as of 22:11, 7 November 2011
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	# <math>\|W_{sl_N}^{top}(D)\|</math> is proportional to the number of planar embeddings of <math>D</math> with minor conditions.		# <math>\|W_{sl_N}^{top}(D)\|</math> is proportional to the number of planar embeddings of <math>D</math> with minor conditions.
	# If <math>D</math> is planar, <math>\|W_{sl_2}(D)\|</math> is proportional to the number of 4-colorings of the plane divided by <math>D</math>.		# If <math>D</math> is planar, <math>\|W_{sl_2}(D)\|</math> is proportional to the number of 4-colorings of the plane divided by <math>D</math>.
			#The statement above is equivalent to the four colour theorem.

Iva at 13:32, 3 November 2011

2011-11-03T13:32:03Z

← Older revision		Revision as of 09:32, 3 November 2011
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	Comments:		''Comments'':
⚫	1. ~~the~~ statement is reasonable and doesn't look hard

		⚫	# The statement is reasonable and doesn't look hard.
	2. <math>\|W_{sl_N}^{top}(D)\|</math> is proportional to the number of ~~planer~~ embeddings of <math>D</math> with minor conditions		# <math>\|W_{sl_N}^{top}(D)\|</math> is proportional to the number of planar embeddings of <math>D</math> with minor conditions.

	3. If <math>D</math> is planar <math>\|W_{sl_2}^(D)\|</math> is proportional to the number of 4-colorings of the plane divided by <math>D</math>		# If <math>D</math> is planar, <math>\|W_{sl_2}(D)\|</math> is proportional to the number of 4-colorings of the plane divided by <math>D</math>.

Conan777 at 05:25, 14 October 2009

2009-10-14T05:25:42Z

New page

Comments:
1. the statement is reasonable and doesn't look hard

2. <math>|W_{sl_N}^{top}(D)|</math> is proportional to the number of planer embeddings of <math>D</math> with minor conditions

3. If <math>D</math> is planar <math>|W_{sl_2}^(D)|</math> is proportional to the number of 4-colorings of the plane divided by <math>D</math>