That seems like a lot. That would mean that have 10^14 = 100 trillion nonzero elements which would take 10PB to store with one bit per non-zero element.
Are there many totally zero rows? Can you estimate how many non-zero elements you have in all? On Mon, Nov 22, 2010 at 1:07 PM, PEDRO MANUEL JIMENEZ RODRIGUEZ < [email protected]> wrote: > > Hi Ted, > > I can't give you an exact amount but more or less it could be around 10^5 > non-zero elements per row. > > Could you please let me know, why the lanzcos algorithm is not always > returning the values in a decreasing order? > > Thanks. > > Pedro. > > ---------------------------------------- > > From: [email protected] > > Date: Fri, 19 Nov 2010 13:34:19 -0800 > > Subject: Re: Lanczos Algorithm > > To: [email protected] > > > > How many non-zero elements? > > > > On Fri, Nov 19, 2010 at 12:34 PM, PEDRO MANUEL JIMENEZ RODRIGUEZ < > > [email protected]> wrote: > > > > > > > > > > > I was talking about 10^9 rows and 10^9 columns > > > > > > ---------------------------------------- > > > > From: [email protected] > > > > Date: Fri, 19 Nov 2010 12:07:16 -0800 > > > > Subject: Re: Lanczos Algorithm > > > > To: [email protected] > > > > > > > > On Fri, Nov 19, 2010 at 11:17 AM, PEDRO MANUEL JIMENEZ RODRIGUEZ < > > > > [email protected]> wrote: > > > > > > > > > In this project I would have to work with matrix of 10^9, which > have a > > > very > > > > > sparse data. > > > > > > > > > > > > I think you mean 10^9 rows and 10^9 columns with much fewer 10^18 > > > non-zero > > > > elements. > > > > > > > > Is that correct? > > > > > > > > Can you say how many non-zero elements? > > > > > > > >
