The main object of this paper is to show that in some cases the functional equation (2.1) can (and how it can) be reduced to the binomial functional equation (1.1) or (1.2). Though the procedure for ...

THE papers in this volume, as usual, are mostly purely analytical in their character. Prof. Cayley's contributions are very short: the binomial equation xp - I = 0; quinquisection; on the flexure and ...

THE author tells us that this work owes its origin to the lectures he has given on the theory of equations at the Copenhagen Polytechnic School. In the preparation of it he has made use of J. A.

An earlier article [1] presented two formulas for approximating the upper binomial confidence limit p̄ from a sample of size n with c "defectives" drawn randomly from an infinite population with ...