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Orthogonality - Essay - Mathematics - Prof. Adrian Down

Published: February 28th, 2012
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We would like to approximate a given function b(x) on the interval [−1, 1] by a polynomial function of the form, a(x) = u1 u2x . . . unxn−1 In this case, the notion of squared deviation takes the form, S = Z 1 −1 (a(x) − b(x))2 dx
We would like to approximate a given function b(x) on the interval [−1, 1] by a polynomial function of the form, a(x) = u1 u2x . . . unxn−1 In this case, the notion of squared deviation takes the form, S = Z 1 −1 (a(x) − b(x))2 dx
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We would like to approximate a given function b(x) on the interval [−1, 1] by a polynomial function of the form, a(x) = u1 u2x . . . unxn−1 In this case, the notion of squared deviation takes the form, S = Z 1 −1 (a(x) − b(x))2 dx

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