Description: Correct errors in the manual and document all shipped clients.
 A few problems surfaced while generating the Debian manpage from the
 manual and cross-checking against the client list and the option parser
 in lib-src/CommandlineOptions.cc:
 .
  * Remove two duplicate command entries (chiro2circuits and
    chiro2cocircuits) whose second copies were also wrongly described as
    operating on "a point configuration" instead of "a chirotope".
  * --noworkbuffercontrol is not accepted by the option parser; the real
    option with the described behaviour is --nodebudgeting.
  * Fix typos: "Count/oputput" -> "Count/output" (twice), a doubled period
    after "triangulation" in the --gkzvecs entry, "as well a" ->
    "as well as a" in the --asy entry, and "the point and their" ->
    "the points and their" in the points2prettyprint entry.
 .
 Also document the shipped clients that the manual omitted: the circuit and
 cocircuit counters (chiro2ncircuits, points2ncircuits, chiro2ncocircuits,
 points2ncocircuits), points2symmetries, points2rowsymmetries, points2volume,
 the polytope generators permutahedron, rootpoly, rootpoly_center, 24cell,
 24cell_center, octaprism and C3xC4_orbit, the derived Santos triangulations
 santos_dim4_triang and santos_22_triang, and the binomial utility.
Author: Doug Torrance <dtorrance@debian.org>,
 Claude Opus 4.8 <noreply@anthropic.com>
Last-Update: 2026-07-14
--- a/doc/TOPCOM-manual.tex
+++ b/doc/TOPCOM-manual.tex
@@ -124,7 +124,7 @@
 
 The following commands are provided:
 \begin{description}
-\item[\texttt{points2prettyprint}] (New.) Displays the point and their
+\item[\texttt{points2prettyprint}] (New.) Displays the points and their
   symmetry generators in a more readable form.
 \item[\texttt{checktriangproperties}] (New.) Checks properties
   depending on the command line options for a list of seed
@@ -133,18 +133,29 @@
   configuration.
 \item[\texttt{chiro2dual}] Computes the dual of a chirotope.
 \item[\texttt{chiro2circuits}] Computes the circuits of a chirotope.
+\item[\texttt{chiro2ncircuits}] Computes the number of circuits of a
+  chirotope.
 \item[\texttt{points2circuits}] Dto.\ for point configurations
   (using a faster method).
+\item[\texttt{points2ncircuits}] Computes the number of circuits of a
+  point configuration (using a faster method).
 \item[\texttt{chiro2cocircuits}] Computes the cocircuits of a chirotope.
+\item[\texttt{chiro2ncocircuits}] Computes the number of cocircuits of a
+  chirotope.
 \item[\texttt{points2cocircuits}] Dto.\ for point configurations
   (using a faster method).
+\item[\texttt{points2ncocircuits}] Computes the number of cocircuits of a
+  point configuration (using a faster method).
 \item[\texttt{cocircuits2facets}] Computes the facets of a set of cocircuits.
 
 \item[\texttt{points2gale}] Computes a Gale transform of a point configuration.
-\item[\texttt{chiro2circuits}] Computes the circuits of a point configuration.
-\item[\texttt{chiro2cocircuits}] Computes the cocircuits of a point configuration.
 \item[\texttt{points2facets}] Computes the facets of a point configuration.
 \item[\texttt{points2vertices}] Computes the vertices of a point configuration.
+\item[\texttt{points2symmetries}] Computes the affine symmetries of a
+  point configuration.
+\item[\texttt{points2rowsymmetries}] Computes the row-permutation
+  symmetries of a point configuration.
+\item[\texttt{points2volume}] Computes the volume of a point configuration.
 
 \item[\texttt{points2nflips}] Computes the number of flips of a point
   configurations and the seed triangulation.
@@ -224,6 +235,21 @@
   the cyclic $d$-polytope with $n$ vertices.
 \item[\texttt{cross d}] Computes the points and symmetry generators
   of the $d$-dimensional cross-polytope.
+\item[\texttt{permutahedron d}] Computes the points and symmetry
+  generators of the $d$-dimensional permutahedron.
+\item[\texttt{rootpoly d}] Computes the points and symmetry generators
+  of the root polytope of type~$A$ in dimension~$d$ (the convex hull of
+  the differences of pairs of unit vectors).
+\item[\texttt{rootpoly\_center d}] Computes \texttt{rootpoly d} with an
+  additional center point.
+\item[\texttt{24cell}] Computes the points and symmetry generators of the
+  $24$-cell, the self-dual regular $4$-polytope.
+\item[\texttt{24cell\_center}] Computes \texttt{24cell} with an
+  additional center point.
+\item[\texttt{octaprism}] Computes the points and symmetry generators of
+  the prism over the $3$-dimensional cross-polytope (octahedron).
+\item[\texttt{C3xC4\_orbit}] Computes the points and symmetry generators
+  of an orbit polytope for the group $C_3 \times C_4$.
 \item[\texttt{kDn k n}] Computes the points and symmetry generators
   of the $k$-times dilated $n$-simplex with all interior lattice points.
 \item[\texttt{Dnxk n k}] Computes the points and symmetry generators
@@ -237,6 +263,13 @@
   equal to $k$ or~$\ell$.
 \item[\texttt{santos\_triang}] Computes the point configuration, the symmetry,
   and the Santos triangulation (without flips).
+\item[\texttt{santos\_dim4\_triang}] Computes the point configuration, the
+  symmetry, and a derived $4$-dimensional Santos triangulation (without
+  flips).
+\item[\texttt{santos\_22\_triang}] Computes the point configuration, the
+  symmetry, and a derived Santos triangulation (without flips).
+\item[\texttt{binomial n k}] Computes the binomial coefficient
+  ${n \choose k}$.
 \end{description}
 
 \section{Command Line Options}
@@ -284,7 +317,7 @@
   \texttt{-}\texttt{-[find]regular}).
   
 \item[\texttt{-}\texttt{-gkzvecs}] (New.) Output the GKZ-vector for every
-  triangulation..
+  triangulation.
 
 \item[\texttt{-}\texttt{-flips}] Output all flips in terms of IDs of
   adjacent triangulations.  (Can be used to generate the flip graph.)
@@ -298,7 +331,7 @@
   graphics contains a view of the point configuration (only in
   rank~3), the enumeration tree with a classification of enumeration
   nodes into solutions, non-canonical nodes, deadends, and early
-  detected deadends, as well a statistics file showing a histogram of
+  detected deadends, as well as a statistics file showing a histogram of
   enumeration node types.  The output file has to be processed by the
   computer graphics compiler \texttt{asy}
   (\url{https://asymptote.sourceforge.io}) using the
@@ -327,7 +360,7 @@
 \item[\texttt{-}\texttt{-cardinality $[k]$}] Count/output only
   triangulations with exactly $k$ simplices.
   
-\item[\texttt{-}\texttt{-maxcardinality $[k]$}] Count/oputput only
+\item[\texttt{-}\texttt{-maxcardinality $[k]$}] Count/output only
   triangulations with at most $k$ simplices.
   
 \item[\texttt{-}\texttt{-unimodular}] (New.) Output unimodular
@@ -336,7 +369,7 @@
   general not connected by themselves, it does reduce the effort of
   extension graph exploration like in \texttt{points2nalltriangs}.
   
-\item[\texttt{-}\texttt{-requirepoint $[k]$}] Count/oputput only
+\item[\texttt{-}\texttt{-requirepoint $[k]$}] Count/output only
   triangulations with simplices containing point~$k$ (currently only
   supported by \texttt{points2(n)alltriangs}).  Note that in this
   case only symmetries stabilizing that point are considered.
@@ -510,7 +543,7 @@
 \item[\texttt{-}\texttt{-workbuffercontrol}] (Currently the default.)
   Control the interrupt of workers by size of the current workbuffer.
 
-\item[\texttt{-}\texttt{-noworkbuffercontrol}] Control the interrupt of
+\item[\texttt{-}\texttt{-nodebudgeting}] Control the interrupt of
   workers by node budgets.
 
 \item[\texttt{-}\texttt{-parallelsymmetries}] Use multiple threads
