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Mathematics, 24.10.2020 06:20 Klevster

A function is said to vanish to order at if the limit limβ†’()(βˆ’) exists (and is not infinite). The order of vanishing of a function quantifies the rate at which ()β†’0 as β†’; for example, if vanishes to order 3 at 2 then () approaches zero at least as quickly as does (βˆ’2)3 as β†’2.

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A function is said to vanish to order at if the limit limβ†’()(βˆ’) exists (and is not infinite). The or...
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