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Needless to say, much more and much more general appears in Peter's own paper, ''The Pure Virtual Braid Group Is Quadratic,'' {{arXiv|1110.23

...nd fresh ideas. The agenda: [http://individual.utoronto.ca/PetersKnotPage/ Peter Lee] will tell us about some homology that he had learned and figured out, Peter's lecture is summarized and expanded at http://individual.utoronto.ca/Peter

Comment by Peter about the map <math>P</math>.

Peter Lee on braided monoidal categories, II.

Peter Lee on braided monoidal categories, I.

Dror Bar-Natan will bring goodies. After goodies, Peter Lee may tell us some about PBWness and Koszulness, or I may say a few furth Peter Lee told us about his quadratic-algebra-inspired proof of the Poincare lemm

Following {{arXiv|1012.2780}} by James Conant, Rob Schneiderman, Peter Teichner, "Tree homology and a conjecture of Levine".

Peter Lee will supply us with modest goodies; with goodies we will discuss a poss ...th>\rightarrow</math> the "wA" mathematica notebook). We then talked about Peter Lee's new PBW basis for <math>{\mathcal A}^w_n</math> (see {{BBS Link|LeeP-

As always, please bring brown-bag lunch and fresh ideas. Peter Lee promised to say something, but I'm not sure if he announced what it wil ...oing from knots to links to homotopy links. The main part was a summary by Peter Lee of the paper ''The cohomology ring of the real locus of the moduli spac

Peter is failing to tell us that <math>P\!v\!B_n</math> is indeed quadratic, and

Peter adds - Indeed there was a mistake in my formulas - the definition of <math>

Brandon and Peter and I will hold pre-exam office hours as follows: * Friday December 7, 10AM-11AM, with Peter at 215 Huron, 10th floor.

# Peter Samuelson.

...the article ''On combinatorial link Floer homology'' by Ciprian Manolescu, Peter Ozsváth, Zoltán Szabó and Dylan Thurston, {{arXiv|math.GT/0610559}}.

Peter Lee will bring goodies (if this reaches him in time and if he can make it).

Peter Lee will bring goodies, and I beg him to keep it modest - we don't want to

Problems 1 and 3 were graded by Peter Crooks and problems 2 and 4 by Brandon Hanson. {{Dror}} graded problem numb ...Once you've started the process by talking to {{Dror}} or to Brandon or to Peter, it ends when a final decision is made, with no deadline.

First meeting for summer 2007! Peter Lee is telling us about associators with frozen feet. See also his handout

Peter - 11am - 1pm

{{Photo Entry|last=Badea|first=Peter|userid=Badeamug|email=peter.badea @ utoronto.ca|location=The guy in the front right in the bright red R