\draftcut \section{Glossary of Notation} \label{sec:glossary}
Greek letters, then Latin, then symbols:

\noindent
{\small \begin{multicols}{2}
\begin{list}{}{
  \renewcommand{\makelabel}[1]{#1\hfil}
}

% \alpha
\item[{$\alpha$}] maps $\calA^u\to \calA^v$ or $\calA^u\to \calA^w$
  \hfill\ \ref{subsubsec:RelWithu}
% \beta
% \gamma
% \delta
\item[{$\Delta$}] cloning, co-product\hfill\ \ref{par:Delta}
\item[{$\delta$}] Satoh's tube map\hfill\ \ref{subsubsec:TopTube}
\item[{$\delta_A$}] a formal $D_A$\hfill\ \ref{subsec:AlexanderProof}
% \epsilon
% \zeta
% \eta
% \theta
\item[{$\theta$}] inversion, antipode\hfill\ \ref{par:theta}
% \iota
\item[{$\iota$}] an inclusion $\wB_n\to\wB_{n+1}$\hfill\
  \ref{subsubsec:McCool}
\item[{$\iota$}] interpretation map\hfill\ \ref{subsec:AlexanderProof},
  \ref{subsubsec:IAM}
% \kappa
% \lambda
\item[{$\lambda$}] a formal $EZ$\hfill\ \ref{subsec:AlexanderProof}
% \mu
% \nu
% \xi
\item[{$\xi_i$}] the generators of $F_n$\hfill\ \ref{subsubsec:McCool}
% \omicron
% \pi
% \rho
% \sigma
\item[{$\Sigma$}] a virtual surface\hfill\ \ref{subsubsec:TopTube}
\item[{$\sigma_i$}] a crossing between adjacent strands\hfill\ 
  \ref{subsubsec:Planar}
\item[{$\sigma_{ij}$}] strand $i$ crosses over strand $j$\hfill\ 
  \ref{subsubsec:Abstract}
\item[{$\varsigma$}] the skeleton morphism\hfill\ \ref{subsubsec:Planar}
% \tau
% \upsilon
% \phi
\item[{$(\varphi^i)$}] a basis of $\frakg^\ast$\hfill\ \ref{subsec:LieAlgebras}
% \chi
% \psi
% \omega
\item[{$\omega_1$}] a formal 1-wheel\hfill\ \ref{subsec:AlexanderProof}

\item
%a
\item[{$\calA(G)$}] associated graded of $G$\hfill\
  \ref{subsubsec:FTAlgebraic}
\item[{$\calA^-_n$}] $\calD^v_n$ mod relations\hfill\
  \ref{subsubsec:FTPictorial}
\item[{$\calA^{-t}$}] $\calA^-$ allowing trivalent vertices\hfill\
  \ref{subsec:Jacobi}
\item[{$\calA^-(\uparrow)$}] $\calD^v(\uparrow)$ mod relations\hfill\
  \ref{subsec:FTforvwKnots}
\item[{$\calA^-(\bigcirc)$}] $\calA^-(\uparrow)$ for round skeletons\hfill\
  \ref{subsec:SomeDimensions}
\item[{$\calA^u$}] usual chord diagrams\hfill\ \ref{subsec:RelWithKont}
\item[{$A(K)$}] the Alexander polynomial\hfill\ \ref{subsec:Alexander}
\item[{$\aAS$}] arrow-AS relations\hfill\ \ref{subsec:Jacobi}
\item[{$a$}] maps $u\to v$ or $u\to w$\hfill\ \ref{subsubsec:RelWithu}
\item[{$a_{ij}$}] an arrow from $i$ to $j$\hfill\
  \ref{subsubsec:FTPictorial}
%b
\item[{$\calB^w$}] unitrivalent arrow diagrams\hfill\ \ref{subsec:Jacobi}
\item[{$B$}] the matrix $T(\exp(-xS)-I)$\hfill\ \ref{subsec:AlexanderProof}
\item[{$b_{ij}^k$}] structure constants of $\frakg^\ast$\hfill\ 
  \ref{subsec:LieAlgebras}
%c
\item[{CC}] the Commutators Commute relation\hfill\ \ref{subsec:Jacobi}
%d
\item[{$\calD^v_n$}] arrow diagrams for braids\hfill\
  \ref{subsubsec:FTPictorial}
\item[{$\calD^{-t}$}] $\calD^-$ allowing trivalent vertices\hfill\
  \ref{subsec:Jacobi}
\item[{$\calD^v(\uparrow)$}] arrow diagrams long knots\hfill\ 
  \ref{subsec:FTforvwKnots}
\item[{$D_A$}] either $D_L$ or $D_R$\hfill\ \ref{subsec:Jacobi}
\item[{$D_L$}] left-going isolated arrow\hfill\ \ref{subsec:Jacobi}
\item[{$D_R$}] right-going isolated arrow\hfill\ \ref{subsec:Jacobi}
\item[{$d_k$}] strand deletion\hfill\ \ref{par:deletions}
\item[{$d_i$}] the direction of a crossing\hfill\ \ref{subsec:Alexander}
%e
\item[{$E$}] the Euler operator\hfill\ \ref{subsec:AlexanderProof}
\item[{$\tilE$}] the normalized Euler operator\hfill\ 
  \ref{subsec:AlexanderProof}
%f
\item[{FI}] Framing Independence\hfill\ \ref{subsec:SomeDimensions}
\item[{$F_n$}] the free group\hfill\ \ref{subsubsec:McCool}
\item[{$\FA_n$}] the free associative algebra\hfill\ \ref{par:action}
%g
\item[{$\frakg$}] a finite-dimensional Lie algebra\hfill\
  \ref{subsec:LieAlgebras}
\item[{$\calG_m$}] degree $m$ piece\hfill\ \ref{subsubsec:FTPictorial}
%h
%i
\item[{$\calI$}] augmentation ideal\hfill\ \ref{subsubsec:FTAlgebraic},
\item[{$I\frakg$}] $\frakg^\ast\rtimes\frakg$\hfill\ \ref{subsec:LieAlgebras}
\item[{$\IAM$}] Infinitesimal Alexander\newline Module\hfill\ 
  \ref{subsec:AlexanderProof}, \ref{subsubsec:IAM}
\item[{$\IAM^0$}] $\IAM$, before relations\hfill\ \ref{subsubsec:IAM}
\item[{$\aIHX$}] arrow-IHX relations\hfill\ \ref{subsec:Jacobi}
\item[{$i_u$}] an inclusion $F_n\to\wB_{n+1}$\hfill\ \ref{subsubsec:McCool}
%j
%k
\item[{$\calK^u$}] usual knots\hfill\ \ref{subsec:RelWithKont}
%l
%m
\item[{M}] the ``mixed'' move\hfill\ \ref{subsec:VirtualKnots}
%n
%o
\item[{OC}] the Overcrossings Commute relation\hfill\ \ref{subsec:wBraids}
%p
\item[{$\calP^-(\uparrow)$}] primitives of $\calA^-(\uparrow)$\hfill\ 
  \ref{subsec:FTforvwKnots}
\item[{$\PvB_n$}] the group of pure v-braids\hfill\ \ref{subsubsec:Planar}
\item[{$\PwB_n$}] the group of pure w-braids\hfill\ \ref{subsec:wBraids}
%q
%r
\item[{$\calR$}] the relations in $\IAM$\hfill\ \ref{subsubsec:IAM}
\item[{$R$}] $Z(\overcrossing)$\hfill\ \ref{subsec:wBraidExpansion}
\item[{$R$}] the ring $\bbZ[X,X^{-1}]$\hfill\ \ref{subsubsec:IAM}
\item[{$R_1$}] the augmentation ideal of $R$\hfill\ \ref{subsubsec:IAM}
\item[{RI}] Rotation number Independence\hfill\ \ref{subsec:FTforvwKnots}
\item[{R123}] Reidemeister moves\hfill\ \ref{subsec:VirtualKnots}
%\item[{R4}] a Reidemeister move for foams/graphs\hfill\ \ref{subsubsec:wrels}
\item[{\Rs}] the ``spun'' R1 move\hfill\ \ref{subsec:VirtualKnots}
%s
\item[{$S(K)$}] a matrix of signs\hfill\ \ref{subsec:Alexander}
\item[{$S_n$}] the symmetric group\hfill\ \ref{subsubsec:Planar}
\item[{$\aSTU$}] arrow-STU relations\hfill\ \ref{subsec:Jacobi}
\item[{$s_i$}] a virtual crossing between adjacent strands\hfill\ 
  \ref{subsubsec:Planar}
\item[{$s_i$}] the sign of a crossing\hfill\ \ref{subsec:Alexander}
\item[{$\sl$}] self-linking\hfill\ \ref{subsec:VirtualKnots}
%t
\item[{$\calT^w_\frakg$}] a map ${\calA}^w\to\calU(I\frakg)$\hfill\ 
  \ref{subsec:LieAlgebras}
\item[{TC}] Tails Commute\hfill\ \ref{subsubsec:FTPictorial}
\item[{$T(K)$}] the ``trapping'' matrix\hfill\ \ref{subsec:Alexander}
%u
\item[{$\calU$}] universal enveloping algebra\hfill\ \ref{subsec:LieAlgebras}
\item[{UC}] Undercrossings Commute\hfill\ \ref{subsec:wBraids}
\item[{$u_k$}] strand unzips\hfill\ \ref{par:unzip}
\item[{$\uB_n$}] the (usual) braid group\hfill\ \ref{subsubsec:Planar}
%v
\item[{$V$}] a finite-type invariant\hfill\ \ref{subsubsec:FTPictorial}
\item[{VR123}] virtual Reidemeister moves\hfill\ \ref{subsec:VirtualKnots}
\item[{$\vB_n$}] the virtual braid group\hfill\ \ref{subsubsec:Planar}
%w
\item[{$W_m$}] weight system\hfill\ \ref{subsubsec:FTPictorial}
\item[{$w$}] the map $x^k\mapsto w_k$\hfill\ \ref{subsec:Alexander}
\item[{$w_i$}] flip ring $\#i$\hfill\ \ref{subsubsec:FlyingRings}
\item[{$w_k$}] the $k$-wheel\hfill\ \ref{subsec:Jacobi}
\item[{$\wB_n$}] the group of w-braids\hfill\ \ref{subsec:wBraids}
%x
\item[{$X$}] an indeterminate\hfill\ \ref{subsec:Alexander}
\item[{$X_n,\, \tilde{X}_n$}] moduli of horizontal rings\hfill\ 
  \ref{subsubsec:FlyingRings}
\item[{$x_i$}] the generators of $FA_n$\hfill\ \ref{par:action}
\item[{$(x_j)$}] a basis of $\frakg$\hfill\ \ref{subsec:LieAlgebras}
%y
\item[{$Y_n,\, \tilde{Y}_n$}] moduli of rings\hfill\ \ref{subsubsec:NonHorRings}
%z
\item[{$Z$}] expansions \hfill\ throughout
\item[{$Z^u$}] the Kontsevich integral\hfill\ \ref{subsec:RelWithKont}

\item
\item[{$\aft$}] $\aft$ relations\hfill\ \ref{subsubsec:FTPictorial}
\item[{$6T$}] $6T$ relations\hfill\ \ref{subsubsec:FTPictorial}
\item[{$\semivirtualover,\,\semivirtualunder$}] semi-virtual
  crossings\hfill\ \ref{subsubsec:FTPictorial}
\item[{$\sslash$}] right action\hfill\ \ref{subsubsec:McCool}
\item[{$\uparrow$}] a ``long'' strand\hfill\ throughout

\end{list}
\end{multicols}}