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Titlebook: Calculator Calculus; George McCarty Book 1982 EduCALC Publications 1982 Taylor series.calculus.derivative.differential equation.logarithm.

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Fuzzy dynamics of a neuronal behavior numbers that got closer and closer to ., then the numbers ƒ(.), ƒ(.), ƒ(.2), … would get closer and closer to ƒ(.) = 0. More generally, a function ƒ is . if for each point . and each sequence ., ., . … = . that has . as limit, .→., we have ƒ(.)→ƒ(.). We may also express this by writing
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978-0-4191-2910-3EduCALC Publications 1982
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Limits and Continuity, numbers that got closer and closer to ., then the numbers ƒ(.), ƒ(.), ƒ(.2), … would get closer and closer to ƒ(.) = 0. More generally, a function ƒ is . if for each point . and each sequence ., ., . … = . that has . as limit, .→., we have ƒ(.)→ƒ(.). We may also express this by writing
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Human Trials for Neurodegenerative Diseasethe functions .2.-1 and (.-1).. Then series integration is explored with the Sine and Fresnel integrals as Examples. In the Example of 1/(1-.) we discuss and then analyze the error in series integration.
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