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Let r be a fixed positive number.
Let ω be a fixed positive number.
Let be a fixed positive number satisfying (1.6).
Let be a fixed odd prime number.
Suppose that p be a fixed odd prime number.
Let with and be a fixed odd prime number.
Let r be a fixed positive real number.
Let p be a fixed odd prime number.
Proof of Theorem 10 Let m be a fixed non-negative integer.
Let be a fixed odd positive integer, and let be a fixed odd prime number.
Throughout this paper p is a fixed odd prime number.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com