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Let u(z) = (2, 2) and n = (/02, -1/202) define an (n =1)-dimensional exponential family distribution Exp(u, n) over R. Verify that EXP(u,

Let u(z) = (2, 2) and n = (/02, -1/202) define an (n =1)-dimensional exponential family distribution Exp(u, n) over R. Verify that EXP(u, n) is equivalent to the 1-dimensional Gaussian distribution with mean and variance o. What is the distribution's normalizer Z(n)?

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