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Exact(1)
By uniqueness of a solution, λ ˜ and λ ( x ) coincide.
Similar(59)
If p o is found to be stationary to good approximation then, by uniqueness of the stationary distribution of an ergodic process, p o would be a good approximation to p M. We therefore suppose that at some time t the distribution is given by p o and compute, using Equation 1, the change in p o after one generation.
In view of (1.3), by uniqueness of Taylor (or Laurent) series expansion of a function, (1.20) is proved.
By uniqueness of, we get.
that is,, by uniqueness of.
(13) By uniqueness of the limit, we get (Tu=u).
end{aligned} By uniqueness of the asymptotic center, (Tu=u).
By uniqueness of the limit, we get (f omega)=omega).
Then, by uniqueness of the Fourier transform, we conclude that.
By uniqueness of limit, we have Tu = fu.
Since is closed, thus Now by uniqueness of limit we conclude that.
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