Notes for AKT-090917-2/0:39:12: Difference between revisions

Latest revision as of 14:40, 8 September 2011

Lemma: For any link $L_{k}$ with $k$ components, we have:

J_{0}(L_{k})=J_{0}(\bigcirc ^{k})=2^{k-1}

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	Lemma: <math>~~j_{(0, \cdot)}~~</math> ~~takes the same value on links~~ with <math>k</math> components ~~which~~ ~~has constant term <math>2^{k-1}</math>.~~		''Lemma'': For any link <math>L_k</math> with <math>k</math> components, we have:

			:<math>J_0(L_k)=J_0(\bigcirc^k)=2^{k-1}</math>.