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Abel theorem |
Also found in: Wikipedia | 0.04 sec. |
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Abel theorem [′ä·bəl ′thir·əm] (mathematics) A theorem stating that if a power series inzconverges forz=a, it converges absolutely for |z| < |a|. A theorem stating that if a power series inzconverges tof(z) for |z| < 1 and toaforz= 1, then the limit off(z) aszapproaches 1 equalsa. A theorem stating that if the three series withnth terman,bn, andcn=a0bn+a1bn-1+ ⋯ +anb0, respectively, converge, then the third series equals the product of the first two series. How to thank TFD for its existence? Tell a friend about us, add a link to this page, add the site to iGoogle, or visit webmaster's page for free fun content. |
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