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https://arkadiusz-jadczyk.eu/blog/2017/04/circular-orbits-su11-2

Left circular orbits in SU(1,1)

We continue, from the previous post, with the beauty of the group SU(1,1). We already know that it looks like a doughnut, it feels like a doughnut, and it tastes like a doughnut. Yummy. We represented SU(1,1) as a product of the open unit disk D and the circle parametrizing it by $z$ and $\theta$.



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Left circular orbits in SU(1,1)

https://arkadiusz-jadczyk.eu/blog/2017/04/circular-orbits-su11-2

We continue, from the previous post, with the beauty of the group SU(1,1). We already know that it looks like a doughnut, it feels like a doughnut, and it tastes like a doughnut. Yummy. We represented SU(1,1) as a product of the open unit disk D and the circle parametrizing it by $z$ and $\theta$.



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https://arkadiusz-jadczyk.eu/blog/2017/04/circular-orbits-su11-2

Left circular orbits in SU(1,1)

We continue, from the previous post, with the beauty of the group SU(1,1). We already know that it looks like a doughnut, it feels like a doughnut, and it tastes like a doughnut. Yummy. We represented SU(1,1) as a product of the open unit disk D and the circle parametrizing it by $z$ and $\theta$.

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      We continue, from the previous post, with the beauty of the group SU(1,1). We already know that it looks like a doughnut, it feels like a doughnut, and it tastes like a doughnut. Yummy. We represented SU(1,1) as a product of the open unit disk D and the circle parametrizing it by $z$ and $\theta$.

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