Hi,
Suppose for example E =[x,x^2,x+1] is a list of elements in \ZZ[x]. Let K be a number field defined in Sage
for some irreducible polynomial f(x). Then how can one evaluate the list E by setting x=a and x=\sigma(a) (conjugate of a) in Sage?
Revision history [back]
 | 1 | initial version |
Evaluate a list
| | 2 | No.2 Revision |
Evaluate a list
Hi,
Suppose for example E =[x,x^2,x+1] =[x,x^2,x+1] is a list of elements in \ZZ[x]. ZZ[x]. Let K K be a number field defined in Sage
K.<a>
K.<a> for some irreducible polynomial f(x). $f(x)$. Then how can one evaluate the list E E by setting x=a $x=a$ and x=\sigma(a) $x=\sigma(a)$ (conjugate of a) in Sage?
| | 3 | No.3 Revision |
Evaluate a list
Hi,
Suppose for example E =[x,x^2,x+1] is a list of elements in ZZ[x]. Let K be a number field defined in Sage
K.<a> = NumberField(f(x))
for some irreducible polynomial $f(x)$. Then how can one evaluate the list E by setting $x=a$ and $x=\sigma(a)$ (conjugate of a) in Sage?
| | 4 | retagged |
Evaluate a list
Hi,
Suppose for example E =[x,x^2,x+1] is a list of elements in ZZ[x]. Let K be a number field defined in Sage
K.<a> = NumberField(f(x))
for some irreducible polynomial $f(x)$. Then how can one evaluate the list E by setting $x=a$ and $x=\sigma(a)$ (conjugate of a) in Sage?
