g(bottom string)= 0.0 ----- g(top string)= 1.0

The contours of the $1-\vert \sigma \vert^2 $ movies are at values 0.1, 0.2, 0.5. Note that $\vert\sigma \vert^2 + \vert \phi \vert ^2 = 1 $ is the vacuum. The strings reconnect.
The contours of the $\vert \phi \vert^2 $ movies are at values 0.1, 0.2, 0.5. The strings relax to NO strings.
vel = 0.5 vel = 0.9 vel = 0.975 vel = 0.9, beta = 4.0
angle = 0 $1-\vert \sigma \vert^2 $ 2D, ang $1-\vert \sigma \vert^2 $ 2D, ang $1-\vert \sigma \vert^2 $ 2D, ang
angle = 15 $1-\vert \sigma \vert^2 $ $1-\vert \sigma \vert^2 $
angle = 30 $1-\vert \sigma \vert^2 $ $1-\vert \sigma \vert^2 $ $1-\vert \sigma \vert^2 $, $\vert\phi \vert^2$
angle = 45 $1-\vert \sigma \vert^2 $ $1-\vert \sigma \vert^2 $
angle = 60 $1-\vert \sigma \vert^2 $ $1-\vert \sigma \vert^2 $
angle = 90 $1-\vert \sigma \vert^2 $, $\vert\phi \vert^2$ $1-\vert \sigma \vert^2 $, $\vert\phi \vert^2$ $1-\vert \sigma \vert^2 $, $\vert\phi \vert^2$
angle = 120 $1-\vert \sigma \vert^2 $ $1-\vert \sigma \vert^2 $
angle = 150 $1-\vert \sigma \vert^2 $ $1-\vert \sigma \vert^2 $ $1-\vert \sigma \vert^2 $, $\vert\phi \vert^2$
angle = 165 $1-\vert \sigma \vert^2 $ $1-\vert \sigma \vert^2 $
angle = 180 $1-\vert \sigma \vert^2 $ 2D, ang $1-\vert \sigma \vert^2 $ 2D, ang $1-\vert \sigma \vert^2 $ 2D, ang
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