On Fri, Oct 2, 2015 at 6:08 PM, Vincent Delecroix
<20100.delecr...@gmail.com> wrote:
> Everything is fine
>
> sage: graphs.GrayGraph().diameter()
> 6
> sage: graphs.FosterGraph().diameter()
> 8
>
> If you define a graph with a variable called Gamma and then call a method of
> *another* variable G then do not expect to get the answer to a property of
> Gamma...
>

How embarrassing!
Thanks Vincent and sorry for wasting bandwidth.

> Vincent
>
>
> On 02/10/15 19:01, David Joyner wrote:
>>
>> Simllar problem with the Gray graph:
>>
>> sage: Gamma = graphs.GrayGraph()
>> sage: G.diameter()
>> 8
>> (it should be 6)
>>
>> G = graphs.LCFGraph(54, [-25,7,-7,13,-13,25], 9)
>> sage: G.diameter()
>> 6
>> seems to be the Gray graph
>>
>> On Fri, Oct 2, 2015 at 5:47 PM, David Joyner <wdjoy...@gmail.com> wrote:
>>>
>>> On Fri, Oct 2, 2015 at 5:44 PM, David Joyner <wdjoy...@gmail.com> wrote:
>>>>
>>>> Hi all:
>>>>
>>>> Several online sources (including a page on Royle's website) give the
>>>> girth of the Foster graph to be 10, but Sage gives 6:
>>>>
>>>> sage: Gamma = graphs.FosterGraph()
>>>> sage: G.girth()
>>>> 6
>>>>
>>>> Is there a bug in girth?
>>>>
>>>> - David
>>>
>>>
>>> I might have found an answer to my own question:
>>>
>>> sage: G = graphs.LCFGraph(90, [17,-9,37,-37,9,-17], 15)
>>> sage: G.is_vertex_transitive()
>>> True
>>> sage: G.is_hamiltonian()
>>> True
>>> sage: G.chromatic_number()
>>> 2
>>> sage: G.is_bipartite()
>>> True
>>> sage: len(G.vertices())
>>> 90
>>> sage: len(G.edges())
>>> 135
>>> sage: G.girth()
>>> 10
>>>
>>> These suggest that G is the true Foster graph
>>
>>
>
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