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Let semisimple$G$ be a semisimple Lie group and $T$ be its maximal torus, can. Can we say that $G/T$ is a projective variety?. Is there any proof or counterexample for it?

Let semisimple Lie group and $T$ be its maximal torus, can we say $G/T$ is projective variety?. Is there any proof or counterexample for it?

Let $G$ be a semisimple Lie group and $T$ be its maximal torus. Can we say that $G/T$ is a projective variety?. Is there any proof or counterexample for it?

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Ben McKay
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Is $G/T$ isa projective variety?

Let semisimple Lie group and $T$ be its maximal tourstorus, can we say $G/T$ is projective variety?. Is there any proof or counterexample for it?

$G/T$ is projective variety?

Let semisimple Lie group and $T$ be its maximal tours, can we say $G/T$ is projective variety?. Is there any proof or counterexample for it?

Is $G/T$ a projective variety?

Let semisimple Lie group and $T$ be its maximal torus, can we say $G/T$ is projective variety?. Is there any proof or counterexample for it?

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user21574
user21574

$G/T$ is projective variety?

Let semisimple Lie group and $T$ be its maximal tours, can we say $G/T$ is projective variety?. Is there any proof or counterexample for it?