Why can't you just take any arbitrary large degree polynomial and test? 

I am not getting you. 

I am on a very slow computer.
It will take me a long time to generate any example specifically relevant 
to me. 
That would involving running my rest of the code entirely. 

Isn't there a way for you to just randomly generate a 300 degree 
polynomial? 


On Sunday, May 10, 2015 at 12:09:56 PM UTC-5, William wrote:
>
> On Sun, May 10, 2015 at 10:07 AM, Phoenix <[email protected] 
> <javascript:>> wrote: 
> > 
> > The polynomial will be of integer coefficients always. 
> > k will be given as square-root of some integer. 
> > 
> > Does that help? 
>
> Like I said, you should provide a concrete example for whoever 
> actually tries to answer your question (probably not me).  Something 
> that a person can immediately use, e.g. a public sage worksheet or a 
> link to a sagecell would help even more: http://sagecell.sagemath.org/ 
>
> William 
>
> > 
> > 
> > 
> > On Sunday, May 10, 2015 at 10:57:43 AM UTC-5, William wrote: 
> >> 
> >> On Sun, May 10, 2015 at 8:43 AM, Phoenix <[email protected]> 
> wrote: 
> >> > I have a polynomial which is of degree ~500 and a number $k$. 
> >> > I want to check two properties, 
> >> 
> >> Your question is far too ambiguous.   You should make available an 
> >> explicit example of a polynomial and a k that are want to try to do 
> >> this with.    For example, this problem is completely different 
> >> depending o whether the coefficients of the polynomial are floating 
> >> point or say huge exact rational numbers, or maybe numbers in an 
> >> algebraic number field... 
> >> 
> >> > 
> >> > - That all the roots of this polynomial are real 
> >> > 
> >> > - That the largest root is below $k$. 
> >> > 
> >> > What is the fastest way to check this? 
> >> > 
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> >> 
> >> 
> >> -- 
> >> William (http://wstein.org) 
> > 
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> William (http://wstein.org) 
>

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