Complex Phase Portrait #2

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Details of the function:

t0(t) = i + (1.25 * i * e^(i*t))
t1(t) = i + (1.25 * i * e^(i*t*2))
t2(t) = i + (1.25 * i * e^(i*t*3))
f(z) = (z * (z - t0(t) * e^(i*2*PI/3))) / ((z - t1(t))* (z - t2(t) * e^(i*4*PI/3)))
Domain: -2 <= Re z, Im z <= 2
t goes from 0 to 4*PI
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