I came across the Handbook of Teichmuller Theory, and they talk about "closed Riemann surfaces with non-constant holomorphic functions".
Are there Riemann surfaces without those functions?
I came across the Handbook of Teichmuller Theory, and they talk about "closed Riemann surfaces with non-constant holomorphic functions".
Are there Riemann surfaces without those functions?
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Yes, every compact Riemann surface (hint: maximum modulus principle!)