HI
T=[-sqrt(1/2*sqrt(13) + 1) - I*sqrt(1/2*sqrt(13) - 1),
-sqrt(1/2*sqrt(13) + 1) + I*sqrt(1/2*sqrt(13) - 1),
-sqrt(1/2*sqrt(13) + 1) +I*sqrt(1 + sqrt(13)/2),
-sqrt(1/2*sqrt(13) + 1) -I*sqrt(1 + sqrt(13)/2) ]
what is the best , fastest, way to plot Argand diagram of T ?
point2d accepts complex arguments:
sage: point2d((CC(Ti) for Ti in T))
it admits a lot of optional parameters, here just some of them are being used:
sage: point2d((CC(Ti) for Ti in T), pointsize=50, marker='x', color='red')
a bunch of arrows can be added using arrow2d:
sage: sum([point2d((CC(Ti))) + arrow2d((0, 0), CC(Ti), color='black') for Ti in T])
list_plot(T) also does the job.
You can use point in a list comprehension for an Argand plane.
var('x')
sqplot = [CC(x + x^2*I - 2*x*I + 5*I) for x in [-5..7,step=.01]]
point(sqplot,size=2)
Asked: 2017-08-20 11:40:07 +0100
Seen: 686 times
Last updated: Dec 06 '20
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I edited the array, but imagine the values in the table could be real or complex
Sorry for this basic question, but I did not succeed I tried this below, without success. Could someone tell me what's wrong ? I wanted to use points(TP):
points(TP)works for me (Sage v8.0). what went wrong?the function
showis also ok and prints a "nice" expression in latex form (useview(TP)to see it rendered).yes it is also working, Stupidly, I thought my show (TP) was wrong, because I saw trigo formulas in the result !. so I did not even try point(TP) !!!