1 | initial version |
When you write var('i')
, you define i
as a symbol. In particular, 2*i
is an element of the symbolic ring, not the rationals, but you ask that 2*i
be an entry of a matrix whose coefficients are rationals (because of the QQ
at the beginnig).
If you want the imaginary number, you should use the already defined I
, if you want a matrix over, say the algabraic numbers (so that I
in an element), you should write:
sage: matrix(QQbar,2,2,[[2*I,-2],[3,4]])
[2*I -2]
[ 3 4]
2 | No.2 Revision |
When you write var('i')
, you define i
as a symbol. In particular, 2*i
is an element of the symbolic ring, not the rationals, but you ask that 2*i
be an entry of a matrix whose coefficients are rationals (because of the QQ
at the beginnig).
If you want the imaginary number, you should use the already defined I
, if you want a matrix over, say the algabraic numbers QQbar
(so that I
in an element), you should write:
sage: matrix(QQbar,2,2,[[2*I,-2],[3,4]])
[2*I -2]
[ 3 4]