On Mon, Jan 26, 2009 at 5:11 PM, bsdz wrote:
>
> Looks good to me except the note needs to be removed.
>
> Also would it be possible to update the formula to
>
> $B_{n,k}(x_1, x_2, \ldots, x_{n-k+1}) = \sum_{\sum{j_i}=k, \sum{i j_i}
> =n} \frac{n!}{j_1!j_2!\ldots} \frac{x_1}{1!}^j_1 \frac{x_2}{2!
Looks good to me except the note needs to be removed.
Also would it be possible to update the formula to
$B_{n,k}(x_1, x_2, \ldots, x_{n-k+1}) = \sum_{\sum{j_i}=k, \sum{i j_i}
=n} \frac{n!}{j_1!j_2!\ldots} \frac{x_1}{1!}^j_1 \frac{x_2}{2!}^j_2
\ldots$
Thanks
On Jan 27, 12:14 am, Mike Hansen w
Hi Blair,
On Mon, Jan 26, 2009 at 3:36 PM, bsdz wrote:
> Is there any where this could be added to the main distribution?
I made a few modifications to your routine to match some of the style
conventions used in Sage. Also, instead of passing in the variables,
I'm creating a polynomial ring an
