Notes for AKT-090924-1/0:25:49: Difference between revisions

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<math>A = \bigoplus A_n</math> is (in some sense) the double dual of the space of knots
<math>\mathcal{A} = \hat{\bigoplus} \mathcal{A}_n</math> is (in some sense) the double dual of the space of knots

Theorem: <math>A</math> is a commutative co-commutative bi-algebra.
(for now we prove <math>A</math> is a commutative algebra)
'''Theorem''': <math>\mathcal{A}</math> is a commutative co-commutative bi-algebra.
(For now, we prove <math>\mathcal{A}</math> is a commutative algebra.)

Latest revision as of 08:56, 15 September 2011

[math]\displaystyle{ \mathcal{A} = \hat{\bigoplus} \mathcal{A}_n }[/math] is (in some sense) the double dual of the space of knots

Theorem: [math]\displaystyle{ \mathcal{A} }[/math] is a commutative co-commutative bi-algebra. (For now, we prove [math]\displaystyle{ \mathcal{A} }[/math] is a commutative algebra.)