Hi Sage supporters,

bump!

Is there really no answer to Ian Hambleton's question that he asked a month 
ago?

Can it really be so difficult to do LLL_gram on a 6x6 integer matrix?

Cheers,
Simon

Am Donnerstag, 20. Dezember 2012 00:07:03 UTC+1 schrieb William:
>
> I'm forwarding this to sage-support...
>
> On Dec 19, 2012 8:52 AM, "Ian Hambleton" <hamb...@mcmaster.ca<javascript:>> 
> wrote:
> >
> > Dear Professor Stein,
> > I am trying to use the Sage diagonalization routine found in:
> >
> > 
> http://www.sagemath.org/doc/reference/sage/matrix/matrix_integer_dense.html
> >
> > The example given in the Sage documentation works fine, but the larger 
> example below does not complete (hours later) on my machine, or in running 
> Sage online through its webpage.
> >
> > Is this matrix too large, or have I made a mistake in the commands ?
> >
> > Any help you can provide would be most appreciated.
> >
> > best regards, 
> >
> > Ian Hambleton
> >
> > PS: Is there a version which will accept matrices over finite fields or 
> rings Z/n ?
> >
> >
> > sage: D=Matrix(IntegerModRing(), 
> [[-1,1,0,1,1,0],[1,-3,1,0,0,0],[0,1,-2,0,0,0],[1,0,0,-3,0,0],[1,0,0,0,-4,1],[0,0,0,0,1,-5]]);D
> > [-1  1  0  1  1  0]
> > [ 1 -3  1  0  0  0]
> > [ 0  1 -2  0  0  0]
> > [ 1  0  0 -3  0  0]
> > [ 1  0  0  0 -4  1]
> > [ 0  0  0  0  1 -5]
> > sage: X = D.LLL_gram(); X
> > sage: X.transpose() * D * X
> >
> >
> > -----------------------------------------------------
> >
> > Department of Mathematics & Statistics
> >
> > McMaster University
> >
> > 1280 Main St. West
> >
> > Hamilton, ON  L8S 4K1, CANADA
> >
> > Phone:  (905) 525-9140 x 27302
> >
> > Fax:      (905) 522-0935
> >
> > Web: http://www.math.mcmaster.ca/ian/ian.html
> >
> > -----------------------------------------------------
> >
> >
>  

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