Introductio in analysin infinitorum

IN DEFINIEND. SUMMIS SERIER. INFINIT. 129 CAP. X. $P = \alpha + \beta + \gamma + \delta + \epsilon + \&c.$ $Q = \alpha^2 + \beta^2 + \gamma^2 + \delta^2 + \epsilon^2 + \&c.$ $R = \alpha^3 + \beta^3 + \gamma^3 + \delta^3 + \epsilon^3 + \&c.$ $S = \alpha^4 + \beta^4 + \gamma^4 + \delta^4 + \epsilon^4 + \&c.$ $T = \alpha^5 + \beta^5 + \gamma^5 + \delta^5 + \epsilon^5 + \&c.$ $V = \alpha^6 + \beta^6 + \gamma^6 + \delta^6 + \epsilon^6 + \&c.$ $\&c.$ Valores $P, Q, R, S, T, V$ &c. sequenti modo ex cognitis $A, B, C, D$, &c., determinabuntur. $P = A$ $Q = AP - 2B$ $R = AQ - BP + 3C$ $S = AR - BQ + CP - 4D$ $T = AS - BR + CQ - DP + 5E$ $V = AT - BS + CR - DQ + EP - [TRUNCATED]