Cheating the Prisoner's Dilemma

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  • Опубликовано: 28 сен 2024
  • An explanation of the Prisoner's Dilemma, Nash Equilibrium, and the Infinite Prisoner's Dilemma.
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Комментарии • 15

  • @CyberwizardProductions
    @CyberwizardProductions Год назад +2

    people can't be turned into mathmatical forumlas - people's morals and strenght of character are never taken into account with these sort of puzzles and the fact that both of the prisoners might have previously talked about this situation, have decided neither talks, trust each other implicitly, and neither talks because of that, is never taken into account.

    • @underfitted
      @underfitted  Год назад +1

      The incentive to talk to the police is just too strong to trust other people. That's why this works.

  • @souzamotasacul
    @souzamotasacul Год назад +2

    Amazing content!! Thank you

  • @PritishMishra
    @PritishMishra Год назад +1

    I today only was thinking you didn't uploaded in a while and then you uploaded 🤩

  • @2adamast
    @2adamast Год назад +1

    I can't see comments, some Nash equilibrium probably

    • @underfitted
      @underfitted  Год назад +1

      Yes

    • @2adamast
      @2adamast Год назад

      @@underfitted Good video, remember meeting a student with prisoner dilemma stories pre-internet, now I see their context.

  • @sinonimo8719
    @sinonimo8719 Год назад

    Thanks for the upload

  • @EvilCherry3
    @EvilCherry3 Год назад

    7:00 I don't understand. Following this logic from step 1 then no one ever talks. Or ok let's admit that this step 2 happens, then it will forever be "one talks on step n, the other talks on step n+1". But you cannot end up with "both talk at step 3".

    • @underfitted
      @underfitted  Год назад

      You are correct, this was a quick illustration but it won’t happen as it shows there. Hopefully the explanation after that was clear

    • @EvilCherry3
      @EvilCherry3 Год назад

      @@underfitted It was :)