math101

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	464 reputation	bio	website		visits	member for	1 year, 1 month
112 badges		location	Canada		seen	2 hours ago

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May 7	awarded	Caucus
Apr 16	awarded	Yearling
Apr 7	accepted	Finding the zeroes using Chebyshev polynomials
Mar 28	awarded	Nice Question
Feb 15	comment	Formal proof for $(-1) \times (-1) = 1$ Short and sweet :)
Feb 14	accepted	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$
Feb 14	comment	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$ I think I will try to play around with Chebyshev's and Markov's Inequality. I am more familiar with that
Feb 14	comment	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$ Well it has been mentioned but I am not familiar with the method. I do know the Chebyshev and Markov Inequalities but not sure how it fits in with all this
Feb 14	comment	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$ Yes we kind of surfaced it
Feb 14	reviewed	Approve suggested edit on Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$
Feb 14	comment	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$ @Glen_b So I guess we can say that $\frac{1}{n} \sum_{i=1}^{n}Y_i \to \bar Y \to E(Y)$ Am I on the correct path?
Feb 14	comment	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$ An estimator can be biased and consistent too. hmmm
Feb 14	revised	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$ added 5 characters in body; edited title
Feb 14	comment	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$ Ohhh shit. The question states that we must show that the estimator is consistent. Sorry my bad
Feb 14	comment	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$ If $E[ \hat \theta]= \infty$ then how is it an unbiased estimator?
Feb 14	revised	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$ added 1 characters in body
Feb 14	revised	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$ added 3 characters in body
Feb 14	asked	Show that $\hat\theta=\frac{2 \bar Y- 1}{1- \bar Y}$ is a consistent estimator for $\theta$
Feb 13	comment	Finding the MVUE using Rao-Blackwell Theorem Thanks for helping me out. I can't believe I was sitting on this problem for so long. It's way simpler than I had thought. Thanks :)
Feb 13	accepted	Finding the MVUE using Rao-Blackwell Theorem