Excellent, that does exactly what I need!
I had implemented my own version of this in Java (VF2 algorithm) which
literally takes an hour to do something this does in 5 minutes, even on a
virtual host with only 1 out of 4 cores.

Thanks,
Jelle

On 3 January 2013 22:37, Tiago Peixoto [via Main discussion list for the
graph-tool project] <[email protected]> wrote:

> On 01/03/2013 02:36 PM, jcjveraa wrote:
>
> > To illustrate what I'd need: in this graph
> > https://www.dropbox.com/s/8nlnqcvhb150utt/example_graph-tool.PNG
> > I for instance want to get all cyclic induced subgraphs with 3 vertices.
> > The algorithm should return [0,1,4], [0,2,4], [2,3,4] and [3,5,6]. Of
> > course it's fine if it finds [4,1,0], [1,0,4] and [4,0,1] and suchlike
> > as well, I can filter easily based on the vertices contained in the
> > subgraph.
> >
> >  If I look for a subgraph with 4 vertices, I want 0 hits because
> > [0,1,2,4] has a chord due to edge [0,4].
> >
> > Any suggestions on a combination of functions to achieve this would be
> > greatly appreciated :)
> This can be done simply as follows, if I understood correctly:
>
>     from graph_tool.all import *
>
>     g = Graph(directed=False)
>     g.add_vertex(7)
>     edges = [(5, 6), (5, 3), (6, 3), (3, 4), (3, 2), (4, 2),
>              (4, 0), (4, 1), (2, 0), (1, 0)]
>     for e in edges:
>         g.add_edge(e[0], e[1])
>
>     def get_cycle(n):
>         u = Graph(directed=False)
>         u.add_vertex(n)
>         for i in range(n - 1):
>             u.add_edge(i, i + 1)
>         u.add_edge(n - 1, 0)
>         return u
>
>     S = get_cycle(3)
>
>     vmaps, emaps = subgraph_isomorphism(S, g)
>
>     for vm, em in zip(vmaps, emaps):
>         vmask, emask = mark_subgraph(g, S, vm, em)
>
>         F = Graph(GraphView(g, vfilt=vmask), prune=True)
>
>         if isomorphism(F, S):
>             print("found: ", vm.a)
>
> For this I get:
>
>     found:  [5 6 3]
>     found:  [5 3 6]
>     found:  [1 4 0]
>     found:  [1 0 4]
>     found:  [6 5 3]
>     found:  [6 3 5]
>     found:  [2 4 3]
>     found:  [2 4 0]
>     found:  [2 3 4]
>     found:  [2 0 4]
>     found:  [4 1 0]
>     found:  [4 2 3]
>     found:  [4 2 0]
>     found:  [4 3 2]
>     found:  [4 0 1]
>     found:  [4 0 2]
>     found:  [3 5 6]
>     found:  [3 6 5]
>     found:  [3 2 4]
>     found:  [3 4 2]
>     found:  [0 1 4]
>     found:  [0 2 4]
>     found:  [0 4 1]
>     found:  [0 4 2]
>
> And indeed, if I make S = get_cycle(4), no induced subgraphs are found.
>
> Does this help?
>
> Cheers,
> Tiago
>
> --
> Tiago de Paula Peixoto <[hidden 
> email]<http://user/SendEmail.jtp?type=node&node=4024894&i=0>>
>
>
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