An Introduction to the Study of the Elements of the Differential And Integral Ca
An Introduction to the Study of the Elements of the Differential And Integral Ca
Axel Harnack
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For let these series be : a„ + ai(«-«)+«, (^-«)' + .. -and&„ + 6i(«-|3) + 62(«-/3)-+---, then their difference can be expanded for a point y, within the domain common to their circles of convergence, in a series of powers ^0 + ci(^ -r) + cA^ — r)' H etc.. This series vanishes in infinitely many points, accordingly it is zero within its entire circle of convergence. But from this series we can attain to any other point lying at a finite distance however small inside the boundaries, by adopting a... new point within its circle of convergence as centre of an expansion, that in like manner must vanish, and continuing this process. 88. Suppose a domain of convergence with the radius Fi is to be investigated; since there is only a finite number of vanishing points in each finite part of the plane, we can assume, that none of § 87 —89. Separation of factors. 151 these points lies upon the bounding circle. Let the vanishing points within it he z^y 02) ' • ' ^v, and their respective orders A, ^2, .
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