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Of course, it is sufficient to show the first formulae which follows from a simple induction with a manipulation on the summation indices.
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Therefore, by simple induction, we have (329).
By simple induction, we have (3.14).
Using (2.2) and (3.2), we obtain (3.3) by simple induction.
By simple induction we prove (i), (ii), and (iii).
By simple induction, we can show that (3.6).
Therefore, by the simple induction, we have (3.13).
A simple induction argument shows that, if M 0 < K, then (2.25).
A simple induction argument shows that orbit (2.2) takes the matrix form.
As for, it is easy to establish by a simple induction that (3.9).
It is a simple induction on and we omit the details for the reader.
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