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{{note|Bar-Natan_97}} D. Bar-Natan, ''Non-associative tangles,'' in ''Geometric to {{note|Bar-Natan_Le_Thurston_03}} D. Bar-Natan, T. Q. T. Le and D. P. Thurston, ''

== class note ==

....math.toronto.edu/drorbn/index.php?title=Image:Lecture3_1.jpg September 19 Note (1/5)] ....math.toronto.edu/drorbn/index.php?title=Image:Lecture3_2.jpg September 19 Note (2/5)]

...se are not necessary for the statement of the theorem, it is worthwhile to note that the invariants of the unknot, the unknotted <math>\theta</math>-graph {{note|BGRT}} D. Bar-Natan, S. Garoufalidis, L. Rozansky and D. P. Thurston, ''Whe

This is another "testing" note.

...-Natan for the Fall Session of MAT240 at the University of Toronto. Please note that this set is missing a diagram that could not be converted to PDF form. ...e lecture given on December 3rd by Professor Natan (in PDF format). Please note that there is an important diagram missing from this file. This is because

Note that the y axis and x axis in ordinary coordinate plane will become Img axi Image:Sept 20 class note scan1.jpg|Page 1

'''Note.''' The last $z$ on this blackboard should be a $z_i$.

Note that as a matter of policy I answer all general-interest questions posted o

...handout is not necessary! It is enough that <math>Z</math> be invertible. Note also that contrary to the handout, it is not known that the simultaneous ne

(Note: This can also be done abstractly, i.e. without choosing a basis, but then

{{note|Bar-Natan_95}} D. Bar-Natan, ''On the Vassiliev knot invariants,'' Topology {{note|Bar-Natan_96}} D. Bar-Natan, ''Some computations related to Vassiliev invar

Note that $c_j$ goes to $u_iw_j$, not to $0$.

...certificate of recognition. If you are interested in becoming a volunteer note-taker, please take an information form and register online, or visit the Ac

Disclamer: This is a student prepared note based on the lecures of [http://drorbn.net/dbnvp/12-267-120928.php Friday, Note that any function that is Lipschitz is uniformly continuous, and that if a

Note that this algebra is commutative

Note that for <math>n=1,2</math> this is trivial. For <math>n=3</math> we have t ...t of disjoint transpositions. Write <math>\sigma = (123)\sigma'</math> and note that <math>{\sigma'}^2 = e.</math>

== Important Note About This Page ==

The canonical <math>0</math>-framing of knots in <math>\mathbb{R}^3</math> (Note that such canonical identification only exist in <math>\mathbb{R}^3</math>.

File:October 8 note 1.jpeg|page 1 File:October 8 note 2.jpeg|page 2