Lecture #5: Stationary Probability for a Markov Chain with Examples

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  • Опубликовано: 22 авг 2024
  • For Book: See the link amzn.to/2NirzXT
    This video will discuss the Stationary/Steady-state probability distribution for the Markov Chain.
    #OptimizationProbStat
    Other videos‪@DrHarishGarg‬
    Lecture 1: Markov Chain & TPM: • Lecture #1: Stochastic...
    Lecture 2: Problems using TPM Part 1: • Lecture #2: Solved Pro...
    Lecture 3: Problems using TPM Part 2: • Lecture #3: Solved Pro...
    Lecture 4: Problems using TPM Part 3: • Lecture #4: Solved Exa...
    Lecture 5: Stationary Probabilities: • Lecture #5: Stationary...
    Lecture 6: Chapman-Kolmogorov Equation & Theorem: • Chapman-Kolmogorov Equ...

Комментарии • 57

  • @lydiajoshua5125
    @lydiajoshua5125 3 года назад +17

    Hello Dr.Harish,
    Thank you so much for your absolutely mind blowing explanations of the Markov chain model. You have a very special gift of breaking down complicated topics. I went through a number of videos before I got to yours and I am so glad I found your channel.

    • @DrHarishGarg
      @DrHarishGarg  3 года назад +4

      My pleasure.... Thanks for watching...
      You can watch full course related to Probability, Statistics and Testing of Hypothesis through my video. Definitely you will learn full. See the playlist in my channel

    • @lydiajoshua5125
      @lydiajoshua5125 3 года назад

      Thank you so much for your reply. I will watch all your videos on statistics on your channel.

  • @breaktask7132
    @breaktask7132 Год назад +5

    Your teaching technique is very systematic it helps to create a study flow 🙇‍♂

  • @pradeepbhambhoo8941
    @pradeepbhambhoo8941 3 года назад +3

    Hey harish, great work man. Kudos to your hardwork and deep understanding of MC. Spent good learning time here, Thanks.

    • @DrHarishGarg
      @DrHarishGarg  3 года назад +2

      Many thanks for your appreciation. Keep watching other parts of MC also. I hope you can enjoy alot. Keep sharing with others.

    • @pradeepbhambhoo8941
      @pradeepbhambhoo8941 3 года назад +2

      @@DrHarishGarg Sure Man. Open the option for donation.

  • @AnilSharma-qf5lh
    @AnilSharma-qf5lh 4 года назад +3

    Great work sir. I am also from IIT roorkee. Nice to see a Thomsonian!

    • @DrHarishGarg
      @DrHarishGarg  4 года назад +2

      Nice... Glad to see... Kindly share the video to all the students. Hope someone get benefit from the series of the lecture.

  • @tezikubaazizi
    @tezikubaazizi 6 месяцев назад

    Thank you so much Doctor. Really you have content

  • @ciudadesoscuras
    @ciudadesoscuras 9 месяцев назад

    Thank you Dr. Harish.

  • @veerabhadrayyakalacharanti4051
    @veerabhadrayyakalacharanti4051 2 месяца назад

    thank you sir

  • @sunandapatra2774
    @sunandapatra2774 2 года назад

    Thank you sir ,your teaching process is too much helpful for me

    • @DrHarishGarg
      @DrHarishGarg  2 года назад

      My pleasure. Keep watching and sharing.

  • @saikeerthana4809
    @saikeerthana4809 3 года назад +1

    Thank you soooo much... Your channel helped me alot!!!! ❤️

    • @DrHarishGarg
      @DrHarishGarg  3 года назад

      Its my pleasure..... Kindly share with others too

  • @anshultyagi3696
    @anshultyagi3696 3 года назад

    One more thing , if it is possible ,please upload lectures for econometrics,
    Your way of teaching is really awesome..
    Thank you so much sir...

    • @DrHarishGarg
      @DrHarishGarg  3 года назад

      Let me know the content/ topic needed

    • @anshultyagi3696
      @anshultyagi3696 3 года назад

      @@DrHarishGarg Estimation theory: UMVUE, AND COMPLETENESS.
      ECONOMETRICS: Sir i am preparing for UPSC ISS EXAM, and i never studied econometrics during my PG,it was not in my core subjects,it is completely new for me, SO I want to make you a request please upload a series of econometrics lectures for the Indian Statistical Service exam or any other..
      I will be greatful to you sir.....
      Please.....

  • @akanksha0143
    @akanksha0143 4 года назад +1

    It's very interesting...

  • @anirudhsanjeev3998
    @anirudhsanjeev3998 Год назад

    Loved your series sir!

    • @DrHarishGarg
      @DrHarishGarg  Год назад

      Glad to hear it!
      Always welcome... Thanks for comment and watching... Hope you can share with others too

  • @fuzzyscoop800
    @fuzzyscoop800 3 года назад +2

    Respected Sir, Thank you for valuable videos .
    Can you please upload Classification of States and Chapman Equation ?

    • @DrHarishGarg
      @DrHarishGarg  3 года назад +1

      OK. I will

    • @mrsmile1387
      @mrsmile1387 2 года назад

      if possible can you share the link for classification of states ?

    • @fuzzyscoop800
      @fuzzyscoop800 2 года назад

      @@mrsmile1387, I didn't get the link for the classification of states. If you cannot find the video, please look at other resources.
      Thank you.

  • @ai.art_ara
    @ai.art_ara Год назад +1

    Sir, please post lecture on classification of markov chain. Thank you, great videos!

  • @ekammaths3860
    @ekammaths3860 3 года назад

    Thnku so much sir..🙏🙏🙏

  • @DD-bl8ql
    @DD-bl8ql Год назад

    thanks

  • @m-coder2266
    @m-coder2266 Месяц назад

    In example 5 how did you find the initial probabilities?

  • @monalishagogoi1478
    @monalishagogoi1478 3 года назад

    Thanks for your valuable video.....sir when you upload the next video "classificationof the states of the Markov Chain"??

  • @aps2412
    @aps2412 3 года назад

    Awesome content Sir. Can you please point me to the next lecture on classification of states. I could not find it in your channel. Thanks

  • @abhijeetkumarmaurya4697
    @abhijeetkumarmaurya4697 Год назад

    Sir how to find stationary distribution for reducible MC

  • @vrushali6276
    @vrushali6276 2 года назад

    Sir pls upload irreducibility and other topics of Markov chain

  • @itz_shivii
    @itz_shivii 8 месяцев назад

    sir ne ye equations kese solve ki hai plzzz tellllll

  • @anshultyagi3696
    @anshultyagi3696 3 года назад

    Sir when will come lecture number 6

  • @priteshgohil7026
    @priteshgohil7026 2 года назад

    In your example 3 i am getting all the q as [0,0,0] i think you should show that how you calculated this p1,p2,p3 values

    • @DrHarishGarg
      @DrHarishGarg  2 года назад

      Remember that You should consider any two equations and one equation must be q1+q2+q3=1 during solving.

    • @priteshgohil7026
      @priteshgohil7026 2 года назад

      @@DrHarishGarg now I got it thank you sir.

  • @amritaajain2170
    @amritaajain2170 3 года назад

    Sir did you upload classification of the states of markov chain ? Continuation of this topic ???

  • @Mohangauri
    @Mohangauri 3 года назад

    Can you please suggest a book to practice stochastic process questions for competitive exams?

    • @DrHarishGarg
      @DrHarishGarg  3 года назад +1

      For Book: See the link amzn.to/2NirzXT

  • @shrawankumarpatel2148
    @shrawankumarpatel2148 11 месяцев назад

    🎯🎓🎓🎓🇮🇳

  • @laxmividyaclasses9770
    @laxmividyaclasses9770 4 года назад

    Let {Xn} be a stationary Markov chain such that
    P(Xi+1=1|Xi=1)=p1=1-P(Xi+1=0|Xi=1)
    P(Xi+1=1|Xi=0)=p0=1-P(Xi+1=0|Xi=0)
    and
    P(X1=1)=π1=1-P(X1=0) then
    π1=p0/(1-p1+p0)
    How???

    • @DrHarishGarg
      @DrHarishGarg  3 года назад +1

      This is easy... Construct a 2x2 TPM matrix of Xi and X_i+1 with state 0 and 1. So your TPM is
      [1-p0 p0
      1-p1 p1].
      Now compute the stationary probability, we will get the required result.
      Best wishes. Hope it clears.

  • @problem4643
    @problem4643 Год назад

    How you solve the eq >?

    • @DrHarishGarg
      @DrHarishGarg  Год назад

      Simple use the calculator ElSE using A^(-1)B

    • @problem4643
      @problem4643 Год назад

      @@DrHarishGarg Can you please send me some resources coz I am having quiz in next 2 hour. Thankss

  • @kusumkumari6894
    @kusumkumari6894 2 года назад +1

    Thank you sir

  • @ritanshitrivedi4278
    @ritanshitrivedi4278 3 года назад

    Thank you sir