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Summary Of: Taylor approximation
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series (mathematics)
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exponential function
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mathematics
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function
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infinite sum
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derivatives
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limit
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Taylor polynomials
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English
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Brook Taylor
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Scottish
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Colin Maclaurin
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real
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complex
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infinitely differentiable
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neighborhood
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real
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complex number
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power series
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factorial
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derivative
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polynomial
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geometric series
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natural logarithm
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exponential function
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convergent
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meager set
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Frechet space
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infinitely differentiable
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neighborhood
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analytic
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entire
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exponential function
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trigonometric functions
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logarithm
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trigonometric function
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arctan
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converge
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Taylor polynomials
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mathematical proofs
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log
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Taylor polynomials
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Runge's phenomenon
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Taylor's theorem
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Zeno
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Zeno's paradox
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Aristotle
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Democritus
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Archimedes
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method of exhaustion
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Liu Hui
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Madhava of Sangamagrama
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Indian mathematicians
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trigonometric functions
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tangent
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arctangent
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Kerala school of astronomy and mathematics
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James Gregory
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Brook Taylor
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Colin Maclaurin
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analytic
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entire function
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Taylor's theorem
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if and only if
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power series
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analytic function
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holomorphic function
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open disk
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complex plane
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complex analysis
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Chebyshev form
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Clenshaw algorithm
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Euler's formula
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harmonic analysis
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probabilistic interpretation of Taylor series
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infinitely differentiable functions
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non-analytic smooth function
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complex analysis
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complex plane
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singularity
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Laurent series
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List of mathematical series
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complex plane
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complex plane
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Exponential function
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Natural logarithm
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geometric series
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Square root
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Binomial series
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binomial coefficients
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Trigonometric functions
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Bernoulli numbers
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Hyperbolic functions
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Lambert's W function
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Bernoulli numbers
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Euler numbers
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integration by parts
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computer algebra systems
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big O notation
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constant term
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even function
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algebraic functions
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transcendental functions
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differential equation
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exponential function
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analytic function
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matrix exponential
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matrix logarithm
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power series
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partial derivatives
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gradient
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Hessian matrix
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multi-index notation
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Taylor's theorem
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Linear approximation
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Power series
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Laurent series
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Holomorphic functions are analytic
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Newton's divided difference interpolation
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Difference engine
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Mean value theorem
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ISBN 0-07-099557-5
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Abramowitz, Milton
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Stegun, Irene A.
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Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables
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Dover Publications
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ISBN 0-201-53174-7
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ISBN 0-13-321431-1
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Eric W. Weisstein
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MathWorld
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Categories
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Smooth functions
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Mathematical series
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This article is licensed under the
GNU Free Documentation License
. It uses material from the
Wikipedia article "Taylor approximation"
.