Exact(52)
A class of subsets of any set that has properties (i)–(iii) is called a σ-field.
Properties (i) and (ii) have been proven.
Gegenbauer polynomials have the following properties: (i).
So, we testify properties (i)–(iv).
For, satisfies only one of the following properties: (i),, (ii),.
where and satisfy the following properties: (i) ; (ii) ; (iii).
Similar(8)
Therefore, we get the properties (i - iii).
and properties (i - ii) follow di - iiy.
We shall prove that the interior K ∘ of a solid cone K satisfies properties (i - iii).
Property (iii) is a set of mixed conditions of Properties (i - ii).
The properties (i - iv) follow from the vari - iv ofollowtants fromula.
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