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user64494
user64494
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Where can I learn about the discrete symmetries of the complex projective plane (or space)?

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guest78
guest78
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I understand that $CP^1$ is the Riemann Sphere. I guess all its discrete symmetries were known for a long time and well-classified. (But suggestions or good references where this is worked out in a neat way would be appreciated.)

My question is: I want to know about the discrete symmetries of $CP^2$ and more generally, also $CP^n$. Is there any place these are worked out in a simple way?

Are there any classical references specifically about the complex projective plane?

I understand that $CP^1$ is the Riemann Sphere. I guess all its discrete symmetries were known for a long time and well-classified. (But suggestions or good references where this is worked out in a neat way would be appreciated.)

My question is: I want to know about the discrete symmetries of $CP^2$ and more generally, also $CP^n$. Is there any place these are worked out in a simple way?

I understand that $CP^1$ is the Riemann Sphere. I guess all its discrete symmetries were known for a long time and well-classified. (But suggestions or good references where this is worked out in a neat way would be appreciated.)

My question is: I want to know about the discrete symmetries of $CP^2$ and more generally, also $CP^n$. Is there any place these are worked out in a simple way?

Are there any classical references specifically about the complex projective plane?

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guest78
guest78
  • 31
  • 2

Where can I learn about the discrete symmetries of the complex projective plane (or space)

I understand that $CP^1$ is the Riemann Sphere. I guess all its discrete symmetries were known for a long time and well-classified. (But suggestions or good references where this is worked out in a neat way would be appreciated.)

My question is: I want to know about the discrete symmetries of $CP^2$ and more generally, also $CP^n$. Is there any place these are worked out in a simple way?