dynkin-diagrams (18jul18)

git-svn-id: svn://tug.org/texlive/trunk@48220 c570f23f-e606-0410-a88d-b1316a301751

4 files changed, 72 insertions, 24 deletions

diff --git a/Master/texmf-dist/doc/latex/dynkin-diagrams/README b/Master/texmf-dist/doc/latex/dynkin-diagrams/README
index 4ccb2aec8db..988e4282461 100644
--- a/Master/texmf-dist/doc/latex/dynkin-diagrams/README
+++ b/Master/texmf-dist/doc/latex/dynkin-diagrams/README
@@ -2,9 +2,9 @@ ___________________________________
 
             Dynkin diagrams
                
-                v3.12
+                v3.13
 
-            30 April 2018
+            18 July 2018
 ___________________________________
 
 Authors   : Ben McKay
@@ -16,4 +16,4 @@ Licence   : Released under the LaTeX Project Public License v1.3c or
 ----------------------------------------------------------------------
 
 Draws Dynkin, Coxeter and Satake  di­a­grams in LaTeX doc­u­ments, us­ing the TikZ pack­age.
-Version 3.12 fixes an error in the EIV diagram, and adds some more examples.
+Version 3.13 allows colouring of arrows.
diff --git a/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.bib b/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.bib
index 8d3a8632fbe..c364aec770d 100644
--- a/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.bib
+++ b/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.bib
@@ -56,6 +56,26 @@
   Url                      = {https://doi.org/10.1017/CBO9780511614910}
 }
 
+@InCollection{Carter:1995,
+  Title                    = {On the representation theory of the finite groups of {L}ie
+ type over an algebraically closed field of characteristic 0 [
+ {MR}1170353 (93j:20034)]},
+  Author                   = {Carter, R. W.},
+  Booktitle                = {Algebra, {IX}},
+  Publisher                = {Springer, Berlin},
+  Year                     = {1995},
+  Pages                    = {1--120, 235--239},
+  Series                   = {Encyclopaedia Math. Sci.},
+  Volume                   = {77},
+
+  Doi                      = {10.1007/978-3-662-03235-0_1},
+  Mrclass                  = {20C33 (20-02 20G05)},
+  Mrnumber                 = {1392478},
+  Owner                    = {user},
+  Timestamp                = {2018.05.19},
+  Url                      = {https://doi.org/10.1007/978-3-662-03235-0_1}
+}
+
 @Article{Chuah:2013,
   Title                    = {Cartan automorphisms and {V}ogan superdiagrams},
   Author                   = {Chuah, Meng-Kiat},
@@ -296,6 +316,7 @@
   Year                     = {2013},
 
   Month                    = mar,
+  Pages                    = {1--9},
 
   Adsnote                  = {Provided by the SAO/NASA Astrophysics Data System},
   Adsurl                   = {http://adsabs.harvard.edu/abs/2013arXiv1303.0092R},
@@ -314,6 +335,7 @@
   Year                     = {2016},
 
   Month                    = feb,
+  Pages                    = {1--118},
 
   Adsnote                  = {Provided by the SAO/NASA Astrophysics Data System},
   Adsurl                   = {http://adsabs.harvard.edu/abs/2016arXiv160208471R},
diff --git a/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.pdf b/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.pdf
index c5cc4b5147a..c459a92e088 100644
--- a/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.pdf
+++ b/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.pdf
diff --git a/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.tex b/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.tex
index 5557830a45c..806a2960d67 100644
--- a/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.tex
+++ b/Master/texmf-dist/doc/latex/dynkin-diagrams/dynkin-diagrams.tex
@@ -1,8 +1,8 @@
 \documentclass{amsart}
 
-\title{The Dynkin diagrams package \\ Version 3.12}
+\title{The Dynkin diagrams package \\ Version 3.13}
 \author{Ben McKay}
-\date{30 April 2018}
+\date{18 July 2018}
  
 \usepackage{etex}
 \usepackage[T1]{fontenc}
@@ -101,8 +101,7 @@
 }%
 
 
-
-\definecolor{example-color}{gray}{1}
+\definecolor{example-color}{gray}{.85}
 \definecolor{example-border-color}{gray}{.7} 
 
 \tcbset{coltitle=black,colback=example-color,colframe=example-border-color,enhanced,breakable,pad at break*=1mm,
@@ -128,12 +127,6 @@ before upper={\widowpenalties=3 10000 10000 150}}
 \makeatother
 
 \begin{document}
-
-
-
-
-
-
 \maketitle
 \begin{center}
 \begin{varwidth}{\textwidth}
@@ -313,7 +306,10 @@ We use a solid gray bar to denote the folding of a Dynkin diagram, rather than t
 \section{Style}
 
 \begin{tcblisting}{title={Colours}}
-\dynkin[edge/.style={blue!50,thick},*/.style=blue!50!red]{F}{4}
+\dynkin[
+	edge/.style={blue!50,thick},
+	*/.style=blue!50!red,
+	arrowColor=red]{F}{4}
 \end{tcblisting}
 \begin{tcblisting}{title={Edge lengths}}
 \dynkin[edgeLength=1.2,parabolic=3]{A}{3}
@@ -397,9 +393,15 @@ The mark list \verb!oo**ttxx! has one mark for each root: \verb!o!, \verb!o!, \d
 Roots are listed in the current default ordering.
 (Careful: in an affine root system, a mark list will \emph{not} contain a mark for root zero.)
 
-\NewDocumentCommand\ClassicalLieSuperalgebras{m}%
+
+\NewDocumentCommand\ClassicalLieSuperalgebras{om}%
 {%
-\begin{dynkinTable}{Classical Lie superalgebras \cite{Frappat/Sciarrino/Sorba:1989}. #1}{3.5cm}{6.5cm}
+\IfValueT{#1}{\tikzset{/Dynkin diagram,radius=#1}}
+\RenewDocumentCommand\wdtE{}{10cm}
+\begin{dynkinTable}{Classical Lie superalgebras \cite{Frappat/Sciarrino/Sorba:1989}. #2}{3.5cm}{6.5cm}
+\IfValueT{#1}{
+& & \texttt{\textbackslash{}tikzset\{/Dynkin diagram,radius=#1\}} \\
+}
 A_{mn} & \dynk{A}{ooo.oto.oo}
 B_{mn} & \dynk{B}{ooo.oto.oo}
 B_{0n} & \dynk{B}{ooo.ooo.o*}
@@ -407,18 +409,18 @@ C_{n}  & \dynk{C}{too.oto.oo}
 D_{mn} & \dynk{D}{ooo.oto.oooo}
 D_{21\alpha} & \dynk{A}{oto}
 F_4 & \dynk{F}{ooot}
-G_3 & \dynk[extended,affineMark=t]{G}{2} 
+G_3 & \dynk[extended,affineMark=t,
+reverseArrows]{G}{2} 
 \end{dynkinTable}
+\IfValueT{#1}{\tikzset{/Dynkin diagram,radius=.05cm}}
 }%
 
-\begingroup
-\tikzset{/Dynkin diagram,radius=.07cm}
-\ClassicalLieSuperalgebras{We need a slightly larger radius parameter to distinguish the tensor product symbols from the solid dots.}
-\endgroup
+\ClassicalLieSuperalgebras[.07cm]{We need a slightly larger radius parameter to distinguish the tensor product symbols from the solid dots.}
 
 \ClassicalLieSuperalgebras{Here we see the problem with using the default radius parameter, which is too small for tensor product symbols.}
 
 
+
 \section{Indefinite edges}
 
 An \emph{indefinite edge} is a dashed edge between two roots, \dynkin{A}{*.*} indicating that an indefinite number of roots have been omitted from the Dynkin diagram.
@@ -765,6 +767,7 @@ Most diagrams can only allow a 2-ply folding, so \verb!fold! is a synonym for \v
 
 \begin{tcblisting}{title={3-ply}}
 \dynkin[ply=3]{D}{4}
+\dynkin[ply=3,foldright]{D}{4}
 \dynkin[ply=3]{D}[1]{4}
 \end{tcblisting}
 
@@ -853,7 +856,7 @@ We have to be careful about the 4-ply foldings of \(D^{(1)}_{2\ell}\), for which
 
 \pgfkeys{/Dynkin diagram,foldradius=.35cm}
 \begin{longtable}{@{}p{15cm}@{}}
-\caption{Some foldings of Dynkin diagrams}\\
+\caption{Some foldings of Dynkin diagrams. For these diagrams, we want to compare a folding diagram with the diagram that results when we fold it, so it looks best to set \texttt{foldradius} and \texttt{edgeLength} to equal lengths.}\\
 \endfirsthead
 \caption{\dots continued}\\
 \endhead
@@ -864,7 +867,7 @@ We have to be careful about the 4-ply foldings of \(D^{(1)}_{2\ell}\), for which
 \foldingTable{A}{0}{2\ell-1}{\dynk[fold]{A}{**.*****.**}}%
 {C}{0}{\ell}{\dynk{C}{}}
 \fold*{B}{0}{3}{G}{0}{2}
-\foldingTable{D}{0}{4}{\dynk[ply=3]{D}{4}}%
+\foldingTable{D}{0}{4}{\dynk[ply=3,foldright]{D}{4}}%
 {G}{0}{2}{\dynk{G}{2}}
 \foldingTable{D}{0}{\ell+1}{\dynk[fold]{D}{}}%
 {B}{0}{\ell}{\dynk{B}{}}
@@ -914,6 +917,27 @@ We have to be careful about the 4-ply foldings of \(D^{(1)}_{2\ell}\), for which
 \endgroup
 
 
+\begingroup
+\RenewDocumentCommand\wdtA{}{.8cm}
+\begin{dynkinTable}{Frobenius fixed point subgroups of finite simple groups of Lie type \cite{Carter:1995} p. 15}{3cm}{6cm}
+A_{\ell\ge 1} & \dynk{A}{}
+{}^2\!A_{\ell\ge 2} & \dynk[fold]{A}{}
+B_{\ell\ge 2} & \dynk{B}{}
+{}^2\!B_2 & \dynk[fold]{B}{2}
+C_{\ell\ge3} & \dynk{C}{}
+D_{\ell\ge4} & \dynk{D}{}
+{}^2\!D_{\ell\ge4} & \dynk[fold]{D}{}
+{}^3\!D_4 & \dynk[ply=3]{D}{4}
+E_6 & \dynk{E}{6}
+{}^2\!E_6 & \dynk[fold]{E}{6}
+E_7 & \dynk{E}{7}
+E_8 & \dynk{E}{8}
+F_4 & \dynk{F}{4}
+{}^2\!F_4 & \dynk[fold]{F}{4}
+G_2 & \dynk{G}{2}
+{}^2G_2 & \dynk[fold]{G}{2}
+\end{dynkinTable}
+\endgroup
 
 \section{Root ordering}\label{section:order}
 
@@ -1008,7 +1032,7 @@ The following diagrams arise in the Satake diagrams of the pseudo-Riemannian sym
 \end{tcblisting}
 
 \begin{tcblisting}{}
-\pgfkeys{/Dynkin diagram/edgeLength=.75cm,/Dynkin diagram/edge/.style={draw=white,double=black,very thick},
+\pgfkeys{/Dynkin diagram/edgeLength=.75cm,/Dynkin diagram/edge/.style={draw=example-color,double=black,very thick},
 }
 \begin{tikzpicture}
 	\foreach \d in {1,...,4}
@@ -1489,6 +1513,8 @@ are indicated with double edges (like those of an \(F_4\) Dynkin diagram without
 \optionLabel{doubleFoldRight}{\typ{}}{not set}
 & set to override the \texttt{fold} style when folding roots together  at the right side of a Dynkin diagram, so that the foldings are indicated with double edges (like those of an \(F_4\) Dynkin diagram without arrows), but filled in solidly.
 \\
+\optionLabel{arrowColor}{\typ{}}{black}
+& set to override the default color for the arrows in nonsimply laced Dynkin diagrams. \\
 \optionLabel{Coxeter}{\typ{true or false}}{false}
 & whether to draw a Coxeter diagram, rather than a Dynkin diagram. \\
 \optionLabel{ordering}{\typ{Adams, Bourbaki, Carter, Dynkin, Kac}}{Bourbaki}