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Thank youuu❤️
Been meandering to find an American presenter. Tons of videos out there which flew over my head! Thank you.
I love your channel and subscribed it. Contents are really helpful.
Seriously helpful
Very good explanation :)
You're amazing
Your voice is so awesome!
Thanks
Nice
that's brilliant. the example could have been more clarifying if x=1 or any other non-zero value were used. thanks!
Were you talking to me?
Could I know if we set P(x=2), is that same way to solve?
why it has to be conditioning on a sufficient statistics?
so cute!
Here x+y follows Poisson (2lamda)
Yes, I realized this after I already posted the video. I wrote a correction in the description box.
math et al that's good
Couldn't we use the invariance property of MLE estimators?And find that the estimator for exp(-lambda) is exp(-x_n)?
Hey can you please tell me which unbiased estimator (plugging estimator) to take for the rao blackwellisation when the sufficient statistic is (T=Πxi) and xi's follow beta(θ,1) to estimate an improved unbiased estimator of θ.
Thank youuu❤️
Been meandering to find an American presenter. Tons of videos out there which flew over my head! Thank you.
I love your channel and subscribed it. Contents are really helpful.
Seriously helpful
Very good explanation :)
You're amazing
Your voice is so awesome!
Thanks
Nice
that's brilliant. the example could have been more clarifying if x=1 or any other non-zero value were used. thanks!
Were you talking to me?
Could I know if we set P(x=2), is that same way to solve?
why it has to be conditioning on a sufficient statistics?
so cute!
Here x+y follows Poisson (2lamda)
Yes, I realized this after I already posted the video. I wrote a correction in the description box.
math et al that's good
Couldn't we use the invariance property of MLE estimators?
And find that the estimator for exp(-lambda) is exp(-x_n)?
Hey can you please tell me which unbiased estimator (plugging estimator) to take for the rao blackwellisation when the sufficient statistic is (T=Πxi) and xi's follow beta(θ,1) to estimate an improved unbiased estimator of θ.