Added: 8 months ago
From: mathematicalmonk
Views: 3,060
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  • great presentation! keep up the good work :)

  • but, you really don't need to give a 2-min story and draw figures of "Tom" and "Coach".

  • Isn't the coaches willingness to bet against you more information that you should think the football field than you believed before you heard the bet?

    Consider that I want to bet against you. There are 100 things that we both think we know well enough to bet on. You honestly list your beliefs on those 100 things. Then I choose the 5 that I am most willing to bet against you on. I'd guess you are going to lose money.

  • Bah, I meant, "that you should think the football field is _smaller_ than ..."

  • Wow! Thanks for this great video

  • why are you using x bar instead of mu? Wouldn't the measurement be the population instead of the sample size?

  • @phatdaddy9 I'm having difficulty understanding your question. Can you restate it in a different way?

  • @mathematicalmonk

    Sure no problem. Why are you using the mathematical notation for the sample distribution, when you are taking the population distribution? Am i missing something?

  • @phatdaddy9 I'm using the usual notation for the sample mean: given random variables X_1,...,X_n, the sample mean is \bar X = (1/n) sum_i X_i.

    There's not really a "population" here. The closest thing to a population distribution in this example would be the Normal(theta,1) distribution we are assuming for the measurements. But note that in fact theta itself is a random variable in our model. (I haven't used "mu" anywhere in this video, but I could have used "mu" instead of "theta".)

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