\bibitem[Al]{Alexander:TopologicalInvariants} J.~W.~Alexander,
  {\em Topological invariants of knots and link,}
  Trans.\ Amer.\ Math.\ Soc.\ {\bf 30} (1928) 275--306.

\bibitem[BN1]{KBH} D.~Bar-Natan,
  {\em Balloons and Hoops and their Universal Finite Type Invariant, BF
    Theory, and an Ultimate Alexander Invariant,}
  \web{KBH}, \arXiv{1308.1721}.

\bibitem[BN2]{K17}  D.~Bar-Natan,
  {\em Polynomial Time Knot Polynomial,} research proposal for the 2017
  Killam Fellowship, \web{K17}.

\bibitem[BND]{WKO} D.~Bar-Natan and Z.~Dancso,
  {\em Finite Type Invariants of W-Knotted Objects I, II, IV,}
  \web{WKO1}, \web{WKO2}, \web{WKO4}, \arXiv{1405.1956}, \arXiv{1405.1955},
  \arXiv{1511.05624}.

\bibitem[BNG]{Bar-NatanGaroufalidis:MMR} D.~Bar-Natan and S.~Garoufalidis,
  {\em On the Melvin-Morton-Rozansky conjecture,}
  Invent.\ Math.\ {\bf 125} (1996) 103--133.

\bibitem[BNS]{Bar-NatanSelmani:MetaMonoids} D.~Bar-Natan and S.~Selmani,
  {\em Meta-Monoids, Meta-Bicrossed Products, and the Alexander
    Polynomial,}
  J.\ of Knot Theory and its Ramifications {\bf 22-10} (2013),
  \arXiv{1302.5689}.

%\bibitem[CT]{CimasoniTuraev:LagrangianRepresentation} D.~Cimasoni and
%V.~Turaev,
%  {\em A Lagrangian Representation of Tangles,}
%  Topology {\bf 44} (2005) 747--767, \arXiv{math.GT/0406269}.

\bibitem[En]{Enriquez:Quantization} B.~Enriquez,
  {\em A Cohomological Construction of Quantization Functors of Lie
    Bialgebras,}
  Adv.\ in Math.\ {\bf 197-2} (2005) 430–-479,
  \arXiv{math/0212325}.

\bibitem[EK]{EtingofKazhdan:BialgebrasI} P.~Etingof and D.~Kazhdan,
  {\em Quantization of Lie Bialgebras, I,}
  Selecta Mathematica {\bf 2} (1996) 1--41, \arXiv{q-alg/9506005}.

\bibitem[GST]{GompfScharlemannThompson:Counterexample} R.~E.~Gompf,
  M.~Scharlemann, and A.~Thompson,
  {\em Fibered Knots and Potential Counterexamples to the Property 2R and
    Slice-Ribbon Conjectures,}
  Geom.\ and Top.\ {\bf 14} (2010) 2305--2347, \arXiv{1103.1601}.

\bibitem[GPV]{GPV} M.~Goussarov, M.~Polyak, and O.~Viro,
  {\em Finite type invariants of classical and virtual knots,}
  Topology {\bf 39} (2000) 1045--1068, \arXiv{math.GT/9810073}.

\bibitem[Ha]{Haviv:DiagrammaticAnalogue} A.~Haviv,
  {\em Towards a diagrammatic analogue of the Reshetikhin-Turaev link
invariants,}
  Hebrew University PhD thesis, Sep.\ 2002, \arXiv{math.QA/0211031}.

%\bibitem[KLW]{KirkLivingstonWang:Gassner} P.~Kirk, C.~Livingston, and Z.~Wang,
%  {\em The Gassner Representation for String Links,}
%  Comm.\ Cont.\ Math.\ {\bf 3} (2001) 87--136, \arXiv{math/9806035}.

%\bibitem[LD]{LeDimet:Gassner} J.~Y.~Le Dimet,
%  {\em Enlacements d'Intervalles et Repr\'esentation de Gassner,}
%  Comment.\ Math.\ Helv.\ {\bf 67} (1992) 306--315.

\bibitem[MM]{MM} P.~M.~Melvin and H.~R.~Morton,
  {\em The coloured Jones function,}
  Commun.\ Math.\ Phys.\ {\bf 169} (1995) 501--520.

\bibitem[PV]{PV} M.~Polyak and O.~Viro,
  {\em  Gauss Diagram Formulas for Vassiliev Invariants,}
  Inter.\ Math.\ Res.\ Notices {\bf 11} (1994) 445--453.

\bibitem[Ro]{Ro} L.~Rozansky,
  {\em A contribution of the trivial flat connection to the Jones
polynomial and Witten's invariant of 3d manifolds, I,}
  Comm.\ Math.\ Phys.\ {\bf 175-2} (1996) 275--296, \arXiv{hep-th/9401061}.

\bibitem[Se]{Severa:BialgebrasRevisited} P.~\v{S}evera,
  {\em Quantization of Lie Bialgebras Revisited,}
  Sel.\ Math., NS, to appear, \arXiv{1401.6164}.
