On Thu, Apr 4, 2024 at 11:07 AM Dima Pasechnik <dimp...@gmail.com> wrote:
>
> Yes, it's surely a bug; this example gives |gg|=2^27 (wow!), or a smaller one:
>
> sage: g=AbelianGroup([2,2])
> sage: gg=g.subgroup(g.list())
> sage: gg.cardinality().factor() # what?
> 2^3
> sage: g.cardinality().factor()
> 2^2
>
> Maybe related to https://github.com/sagemath/sage/pull/36986 ?

yes, indeed, it came from https://github.com/sagemath/sage/pull/36986
I've opened https://github.com/sagemath/sage/issues/37744

>
> On Thu, Apr 4, 2024 at 10:24 AM 'B. L.' via sage-devel
> <sage-devel@googlegroups.com> wrote:
> >
> > Hello,
> > to me it seems that with 10.3 there might be a bug in ".subgroup", see 
> > example below. The subgroup cardinality is wrong and the equality test of 
> > the group and the subgroup generated by all group elements yields "False". 
> > In previous versionls of SAGE this worked as expected.
> > Can anybody help?
> > Thanks and kind regards,
> > Barbara
> >
> >
> > sage: g = AbelianGroup([4, 4])
> > sage: gg = g.subgroup(g.list())
> > sage: g
> > Multiplicative Abelian group isomorphic to C4 x C4
> > sage: gg
> > Multiplicative Abelian subgroup isomorphic to C4 x C4 generated by {f1, 
> > f1^2, f1^3, f0, f0*f1, f0*f1^2, f0*f1^3, f0^2, f0^2*f1, f0^2*f1^2, 
> > f0^2*f1^3, f0^3, f0^3*f1, f0^3*f1^2, f0^3*f1^3}
> > sage: g.cardinality()
> > 16
> > sage: gg.cardinality()
> > 134217728
> > sage: g==gg
> > False
> >
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