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Thank you advance Notations: 1. / C H(V) means / is holomorphic on V. 2. / - C(V) means f is continuous on V. 3.

Thank you advance
Notations: 1. / C H(V) means / is holomorphic on V. 2. / - C(V) means f is continuous on V. 3. /cC(V) n H (V) means / c C (V) and /|, C H(V). A. D'(Er) = D()\\=]= (wcc :0) are removable. Problem 5. Suppose that f - H (C), f(:+1) = -f(:) for all s, f(0) = 0, and |/(:)|

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Thank you advance Notations: 1. / C H(V) means / is holomorphic on V. 2. / - C(V) means f is continuous on V. 3.

Thank you advance Notations: 1. / C H(V) means / is holomorphic on V. 2. / - C(V) means f is continuous on V. 3. /cC(V) n H (V) means / c C (V) and /|, C H(V). A. D'(Er) = D()\\=]= (wcc :0) are removable. Problem 5. Suppose that f - H (C), f(:+1) = -f(:) for all s, f(0) = 0, and |/(:)|

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Thank you advance
Notations: 1. / C H(V) means / is holomorphic on V. 2. / - C(V) means f is continuous on V. 3. /cC(V) n H (V) means / c C (V) and /|, C H(V). A. D'(Er) = D()\\=]= (wcc :0) are removable. Problem 5. Suppose that f - H (C), f(:+1) = -f(:) for all s, f(0) = 0, and |/(:)|