Combinatory Analysis

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is expressed by symmetric function products symbolized by separations of (1"). We then write the formula II'. JilJz'.Js'....
Now, if we denote by S(\ l fi m ...) the expression of s n by means of symmetric function products, each of which is symbolized by a separation of the partition (\y»...) of the number n, we can establish the elegant result (-y^-- ( ' + "^:: 1)| g^--) = t h« ffi'V w W* ( -/,)>.. . . ; where (J - ,)'' 1 (J 2 )^ («7,y». . .
is a separation of the partition (\ l fi m ,..) and
... the summation is for every such separation.
We recur to the system of relations C,=(l)&i, c 2 = (2)6 2 + (P)6?, c 3 = (3)b 3 + (21) bA + (I s ) b\, which we may look upon, from one point of view, as a transformation by means of which the quantities c are transformed into the quantities b ; and we may enquire if there exists a system of invariants of this transformation ; whether in fact we can form a system of functions of c lt c 2 , c 3 , ..., which, to symmetric function multipliers prfa, are equal to the like functions of 56 THE INVARIANTS CONNECTED WITH [SECT.


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