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Exact(11)
Let n be an integer such that 10^n-1 <= |arg| < 10^n.
Let be an integer such that (2.27).
Let (k > 0) be an integer such that (T^{k} = I).
Let (q>0) and m be an integer such that (m-1< q< m).
Let (n_{1}geq-w) be an integer such that (x(n)>0) for all (ngeq n_{1}).
From the definition of and (3.29), we get that holds true for all Let and let be an integer such that Then (332).
Similar(49)
Suppose that is an integer such that.
We extend as where is an integer such that.
By (3.11), there is an integer such that (3.22).
Then there is an integer such that (2.27).
Indeed, there is an integer such that (2.6).
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CEO of Professional Science Editing for Scientists @ prosciediting.com