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which tends to zero as m → ∞ for all x1, ···, x n ∈ A. Hence, we can conclude that H x1, ···, x n ) = T x1, ···, x n ) for all x1, ···, x n ∈ A. This proves the uniqueness of H. Thus, the mapping H : A→B is a unique C*-ternary algebra n-homomorphism satisfying (2.6).
This proves the uniqueness of H. Thus the mapping (H : Arightarrow B) is a unique (C^ -ternary algebra homomorphism satisfying (5).
This proves the uniqueness of A. Thus the mapping A : X → Y is a unique Cauchy additive mapping satisfying (2.5).
This proves the uniqueness of C. Thus the mapping C : Y → X is a unique cubic mapping satisfying (4.2). □.
This proves the uniqueness of A. Thus the mapping A : Y → X is a unique additive mapping satisfying (2.2).
This proves the uniqueness of A. So, the mapping A : X → Y is a unique additive mapping satisfying (3.5).
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Finally, we prove the uniqueness.
Let us prove the uniqueness.
Now we prove the uniqueness.
Next, we prove the uniqueness.
We next prove the uniqueness of solution.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com