The nested logit model

Sdílet
Vložit
  • čas přidán 5. 04. 2021
  • Lecture from the MOOC "Discrete choice models: selected topics"

Komentáře • 10

  • @AkablaaTribe
    @AkablaaTribe Před 4 měsíci

    Dr. Bierlaire you are the best. I have been involved with SP studies for the past 34 years from Park and Ride , LRT , BRT , early or late start time ( peak spreading) , risk averse propensity at signalised junctions. having conducted over 30K SP surveys myself on the past 34 years I always have had questions and never found transparent answers concerning theory and estimation but you are a super start who explains leaving nothing un-answered. A Big Thanks

  • @irfan6315
    @irfan6315 Před 2 lety +2

    Dr. Bierlaire, thank you so much for creating these videos - they are super helpful!

  • @husseinfg1478
    @husseinfg1478 Před 3 lety +2

    Great teacher. I am very happy that I found your great channel.

  • @tarabalam9962
    @tarabalam9962 Před 11 měsíci

    thank you for explaining the concept in simple terms. Really good video

  • @xinyuewen3610
    @xinyuewen3610 Před 2 lety +2

    Thank you sir. You are great !

  • @joaoguilhermearaujo8201

    Michel, you are an amazing teacher. Super well explained.

  • @skillsandresearch2485
    @skillsandresearch2485 Před 3 lety +1

    Thank you, sir, can you make videos on sensitivity analysis in different modes using time or cost attribute. I have not found any coding there. thanks

  • @jeffreysun7983
    @jeffreysun7983 Před rokem +1

    This video is super helpful, but there's one thing I'm still confused about. We have U_bus = V_bus + epsilon_C, so that the person is choosing max(V_car + epsilon_car, V_bus + epsilon_C + epsilon_bus), but at 12:00, you are computing P(car) as if the decision was max(V_car + epsilon_car, V_bus + epsilon_bus). What happened to epsilon_C? Do we cleverly construct epsilon_bus in such a way that epsilon_C + epsilon_bus ~ EV(0, mu)?