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We want to calculate the integral of the function x*sin(x^4), from 0 to infinity.
We may think that this is similar to a Fresnel Integral (sin(x^2)). In that case, we would set z=e^(iz)^2, and then integrate over the special contour with regions I: 0 to R, II: theta = 0 to pi/4 and then finally to region III: R to 0 along e^i*pi/4. Now, this leads to the problem of integrating the function x*e^(i*x)^4.
A much simpler approach is suggested.
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A linear transformation L:V->V is said to be idempotent if L dot L = L. If L is idempotent, show that there exists a basis S={a1,a2,...,an} for V such that L(ai)=ai for i= 1,2,...,r
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