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The normal, or Gaussian, distribution has a density function that is a symmetrical bell-shaped curve. It is one of the most important distributions in statistics. Use the [normality-assumption] tag for asking about testing for normality.

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How to find confidence interval for theta in this case?

My question is following: Suppose that $X\sim N(\theta,1)$. and $\theta \geq 0$. When $X=-2$ is observed, how can I construct a 95% confidence interval for $\theta$? This case is not usual for me bec …
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