The Theory of Permutable Functions

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Nevertheless, we shall ex- tend the definition so as to have in this case (a+f) (b-{-4) = ab + «(^ + hf + f^ .
9. Before going further, let us consider what takes place in the case of composition of the second type.
All that we have said above concerning per- mutability of the first type can be established for permutability of the second type barring the remarks on permutability with unity. With this exception, all of the properties just mentioned may be extended to this case at once.
16 THEORY
... OF PERMUTABLE FUNCTIONS 10. Let US pass in review some of the most interesting properties which can be derived from the operation of composition. We shall return once more to the finite case and consider the operation of composition for the numbers viig. We saw above that if we com- posed the w^s with the n's, the resultant thus obtained with the p^'s and so on, then after s-i-1 compositions, the resultant would be zero. In a like manner, all of the symbolic powers of 7Jiig beginning with [7}f~^^^~\i, have a value zero.

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