L10.10 Detection of a Binary Signal

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  • Опубликовано: 22 окт 2024

Комментарии • 8

  • @vigneshrb2529
    @vigneshrb2529 5 месяцев назад

    This is definitely the most elegant derivation of the sigmoid function that I have seen! I am extremely grateful to MIT for giving me free access to such amazing lectures

  • @faiqarif5765
    @faiqarif5765 4 года назад +6

    this helps me gain insight for logistic regression analysis, beautiful

  • @rfhp1710
    @rfhp1710 4 года назад +2

    Beautiful.

  • @henryzhu7309
    @henryzhu7309 4 года назад +1

    well explained!

  • @utkuaslan8232
    @utkuaslan8232 4 года назад +2

    wow isnt it sigmoid function?

  • @daopengliu6138
    @daopengliu6138 3 года назад

    Could anyone tell me why e^-2y is not e^2y? I calculated it {e^-1/2[(y-1)^2]}/{e^-1/2[(y+1)^2}= e^-2y but I didn't get the right answer. Thank u

    • @larryscreativemath649
      @larryscreativemath649 2 года назад +1

      k=1 corresponds to e^-1/2[(y-1)^2]. (leaving out steps) the denominator becomes 1 + {e^-1/2[(y+1)^2]}/{e^-1/2[(y-1)^2} = 1 + e^-2y

  • @woobinkim559
    @woobinkim559 6 лет назад +2

    Add more examples would be better