Dear Numpy Users,
I am trying to find out a way by which I can easily generate the n-th
order special polynomial, where special could refer to Hermite,
Chebyshev etc. Numpy 1.7 introduces several methods for such
polynomials, but I couldn't find a convenience function that gives me
a polynomial
On Fri, Jun 14, 2013 at 08:59:03PM -0400, Kumar Appaiah wrote:
Dear Numpy Users,
I am trying to find out a way by which I can easily generate the n-th
order special polynomial, where special could refer to Hermite,
Chebyshev etc. Numpy 1.7 introduces several methods for such
polynomials,
On Fri, Jun 14, 2013 at 6:59 PM, Kumar Appaiah a.ku...@alumni.iitm.ac.inwrote:
Dear Numpy Users,
I am trying to find out a way by which I can easily generate the n-th
order special polynomial, where special could refer to Hermite,
Chebyshev etc. Numpy 1.7 introduces several methods for such
On Fri, Jun 14, 2013 at 08:07:57PM -0600, Charles R Harris wrote:
I am trying to find out a way by which I can easily generate the n-th
order special polynomial, where special could refer to Hermite,
Chebyshev etc. Numpy 1.7 introduces several methods for such
polynomials,
On Sat, Jun 15, 2013 at 12:29:11AM -0400, Kumar Appaiah wrote:
I now see that the polynomial structure is intended to be rich, as
opposed to the naïve function that I proposed. In the least, though,
the documentation could reflect the example you gave me. I could send
a patch that adds an
