SURE estimation - an introduction - part 1

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  • Опубліковано 15 жов 2024
  • This video introduces the concept of Seemingly Unrelated Regression Equation estimation or SURE/SUR.
    Check out oxbridge-tutor.... for course materials, and information regarding updates on each of the courses. Check out ben-lambert.co... for course materials, and information regarding updates on each of the courses. Quite excitingly (for me at least), I am about to publish a whole series of new videos on Bayesian statistics on youtube. See here for information: ben-lambert.co... Accompanying this series, there will be a book: www.amazon.co....

КОМЕНТАРІ • 9

  • @prabhattrivedi494
    @prabhattrivedi494 4 роки тому +4

    The order of X matrix should be (NT*NP) and for beta matrix (NP*1)

  • @superisgood
    @superisgood 10 років тому +12

    On 5:51, the dimensions of the first two matrices on RHS, are they NT*NP, NP*1, rather than NT*NT, NT*1? thanks.

    • @godluc
      @godluc 10 років тому +1

      yes, I believe it should be NT*NP, NP*1

    • @superisgood
      @superisgood 10 років тому +1

      Thanks!

    • @SpartacanUsuals
      @SpartacanUsuals  10 років тому +8

      Thank you for the original question and for pointing out my error. I will now add a note to the video. Best, Ben

    • @superisgood
      @superisgood 10 років тому +3

      Thank you Ben for providing so many helpful video lectures, those are easy to follow and really helpful to me.

  • @shyamumich
    @shyamumich 4 роки тому

    Thank you!

  • @inkyukang2358
    @inkyukang2358 5 років тому

    i would like to see where the notation that represents the number of data points within each equation goes. Normally the identity matrix is n-dimensional (number of individual data points), not T-dimensional (which seems to be number of time periods). So confusing.

  • @inkyukang2358
    @inkyukang2358 5 років тому

    I think you should've labeled i as something else than "individuals" because it can be misleading. Generally, i denotes each regression equation, not individual data point.