Provided by: nauty_2.8.9+ds-1_amd64 

NAME
nauty-watercluster2 - (faster alternative to directg)
SYNOPSIS
watercluster2 [ix] [oy] [S] [T] [B] [Z] [C] [m]
DESCRIPTION
Reads graphs in g6 code or multicode (optional) from stdin and directs them
ix: the indegree of every vertex may be at most x.
The default maximum indegree is unlimited.
oy: the outdegree of every vertex may be at most y.
The default maximum outdegree is unlimited.
S : allow that for every pair of vertices x,y at most one of the edges x-->y
and y-->x may be present. By default both of them may be present in the same graph.
T : Output directed graphs in T-code. This is a simple ASCII output format.
Every line contains one graph. First the number of vertices, then the number of directed edges and
then the list of directed edges with the start first and the end then. E.g.: 3 2 0 1 2 1 means 3
vertices, 2 directed edges: 0-->1 and 2-->1
B : Output the directed graphs in a binary code. Every item of the code is an
unsigned char. The first unsigned char is the number nv of vertices. The vertices are numbered
1..nv. Then the list of vertices x for which there is a directed edge 1->x follow. This list is
ended by a 0. Then the list of outgoing neighbours of 2 follows -- again ended with a 0, etc. The
code is complete with the 0 ending the list of outgoing neighbours of nv.
Z : Output the directed graphs in digraph6 code. See formats.txt for a
complete definition.
C : Do really construct all the directed graphs in memory, but don't output
them. This is not a big difference in case of restricted in- and outdegrees, because all that is
done extra is that edges are directed instead of just keeping track of in- and out-degrees. This
option is intended only for testing purposes to test also routines that are normally not used when
counting. Things that would speed up the counting also in some cases of restricted in- and
out-degrees -- like multiplying the possibilities of assigning directions to edges that can be
assigned directions independent of each other (depending on the degrees of the endvertices and
overlaps) -- are not included. In case of not restrictive bounds on the in- and out-degree it not
really constructing the graphs can be considerably faster. In cases of restricted in- and
out-degrees the only difference is that the graph isn't modified. The fact that in case of no
output the graph is not modified is mainly to save time for the one case of waterclusters, where
large numbers were determined. If large numbers (without output) for other cases shall be
determined, one should think about adding the multiplication routines.
m : read multicode instead of g6 code
This program uses different labelling routines -- all based on the ideas of
G. Brinkmann, Generating water clusters and other directed graphs,mJournal of Mathematical Chemistry 46,
1112--1121 (2009)
nauty 2.8.9 September 2024 NAUTY-WATERCLUSTER2(1)