Results & Lemmas (2)
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LEMMA 1.
LEMMA 1. [20] Let p=q If g(z) = w(z)G(z) where w(0) = 0 and |w(z)| < 1 in A, then dq = 0 and Jb-i p=q+l p=q
LEMMA 1. [20] Let p=q If g(z) = w(z)G(z) where w(0) = 0 and |w(z)| < 1 in A, then dq = 0 and Jb-i p=q+l p=q
LEMMA 2
LEMMA 2. For a Axed integer m, m > 3, let __ _ (A-B)b-(j-2)B 2, and Then m - lE p=2 (2.1) -(p - I)2 (C(A, p))2 f [ M,) = i2 =2 PROOF: We…
LEMMA 2 . For a Axed integer m, m > 3, let __ _ \(A-B)b-(j-2)B\2 , and Then m - lE p=2 (2.1) -(p - I)2} (C(A, p))2 f [ M,) = i2 }=2 PROOF: We shall prove (2.1) by mathematical induction on m . A brief calculation shows that (2.1) holds for m = 3. Assume that (2.1) is valid for m = 4, 5, . . . , < — 1; https://doi.org/10.1017/S000497270001248X Published online by Cambridge University Press