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corrected according to comments by D. Speyer below
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edit approved Mar 8, 2017 at 12:04
evgeny
edit approved Mar 8, 2017 at 12:04
evgeny
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Jean-Pierre Serre, Prolongement de faisceaux analytiques coh ́erents, Ann. Inst. Fourier (Grenoble) 16 (1966), no. fasc. 1, 363–374. MR MR0212214 (35 #3088) p. 372 proves that there are infinitely many distinct holomorphic line bundles on $\mathbb{C}^2-0$.

Jean-Pierre Serre, Prolongement de faisceaux analytiques coh ́erents, Ann. Inst. Fourier (Grenoble) 16 (1966), no. fasc. 1, 363–374. MR MR0212214 (35 #3088) p. 372 proves that there are infinitely many distinct line bundles on $\mathbb{C}^2-0$.

Jean-Pierre Serre, Prolongement de faisceaux analytiques coh ́erents, Ann. Inst. Fourier (Grenoble) 16 (1966), no. fasc. 1, 363–374. MR MR0212214 (35 #3088) p. 372 proves that there are infinitely many distinct holomorphic line bundles on $\mathbb{C}^2-0$.

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Ben McKay
Ben McKay
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Jean-Pierre Serre, Prolongement de faisceaux analytiques coh ́erentsProlongement de faisceaux analytiques coh ́erents, Ann. Inst. Fourier (Grenoble) 16 (1966), no. fasc. 1, 363–374. MR MR0212214 (35 #3088) p. 372 proves that there are infinitely many distinct line bundles on $\mathbb{C}^2-0$.

Jean-Pierre Serre, Prolongement de faisceaux analytiques coh ́erents, Ann. Inst. Fourier (Grenoble) 16 (1966), no. fasc. 1, 363–374. MR MR0212214 (35 #3088) p. 372 proves that there are infinitely many distinct line bundles on $\mathbb{C}^2-0$.

Jean-Pierre Serre, Prolongement de faisceaux analytiques coh ́erents, Ann. Inst. Fourier (Grenoble) 16 (1966), no. fasc. 1, 363–374. MR MR0212214 (35 #3088) p. 372 proves that there are infinitely many distinct line bundles on $\mathbb{C}^2-0$.

Source Link
Ben McKay
Ben McKay
  • 26.3k
  • 7
  • 67
  • 102

Jean-Pierre Serre, Prolongement de faisceaux analytiques coh ́erents, Ann. Inst. Fourier (Grenoble) 16 (1966), no. fasc. 1, 363–374. MR MR0212214 (35 #3088) p. 372 proves that there are infinitely many distinct line bundles on $\mathbb{C}^2-0$.