Markov Chains: n-step Transition Matrix | Part - 3

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Let's understand Markov chains and its properties. In this video, I've discussed the higher-order transition matrix and how they are related to the equilibrium state.
#markovchain #datascience #statistics

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This is a very underrated channel! Fantastic visuals and explanations. Thank you for all that you do!

Teamsoakbeans
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Bro dropped the coldest playlist on Markov Chains and thought we wouldn't notice 🥶 . Sir 🙏🙏🙇‍♂🙇‍♂.
These animation combined videos just make you understand 30 mins topic in 10 mins.

Garrick
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You speak in such a clear manner, it's truly amazing. People forget how significant part it is of teaching. Thank you.

tasnimmeem
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I am so glad I stumbled upon this channel. Concepts are extremely clear and these videos have definitely helped me out so far. Thank you!

ericrogers
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I've only just discovered this channel and watched the Markov Chains series. They're excellent. They explained the concept and practice clearly and relatively simply. I'll definitely be coming back to see what else is available here. It's a great resource.

barryward
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Thank you so much for the informative video. I am enrolled in a machine learning course with no background in calculus or linear algebra and this video is literally a life saver

lenaxdeng
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Please reduce the bell sound in the beginning. It is too high as compared to the voice and at that moment we are getting a earful

sakethvns
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Video 10/10
(animations, sound quality, content, focused and on point)
Thanks!

maroskusnir
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Single word is enough " Awesome" . Cleared All doubts I had. Please make more videos on AIML series.

VijayKumar-btbb
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I wasn't convinced of the quality of the vids, but after this, the channel deservers a subscribe.

enronenron
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Not in contact with books/studies atleast from13 years, but your power of illustration is amazing enough that I am understanding what's is going on.👍👍

ahmadnadeem
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this is just SUPER COOL explanation of MARKOV MODEL i have ever Thanks so much man!

soumodeepsen
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Notes for my future review.

05:06
*Chanpman-Kolmogorov Theorem*
can be used to calculate the probability of going from state i to state j after n steps.

05:06 = Probability of going from state i to state j in n steps with an intermiadte stop in state k after r steps, then sum over all possible value of k.

Probability for going from state i to state j after n step
= Probililty of going from state i into a in-between state * Probability of going from the in-between states to j state, for all the possible in-between state
= ( Proability of going from state i to k after r steps * Probaility of going from k to n after n-r steps ).sum_for_all_k_states

In other words: Get the probability of going from state-i to state-j in n step, through a state k. Do it for all possible state k. Then sum all the probabilities.
But what is r? What is the value of r?

The system reaches an intermidiate state k after r steps. There are different possible k states, so for each k, the r (the number of step to reach from i to k) might be different.

The exact value of r is not important, except that probability of k to j is for n-r steps.

karannchew
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Thank you so much for the videos. You explained Markov Chain a lot better than my professor. You have mentioned aperiodicity in this video but you have not talked about it in later videos.

audryk.
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Your presentation and teaching quality gives a positive vibe specially your voice. Moreover great to see an Indian teaching in such a beautiful way. Highly recommended channel who wish to learn advance probability theory. Have a great smoothness in your teaching. Thank you Normalizing Nerd

moumitasaha
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If there was a video like yours for every topic I have to learn at university I wouldn't be so frustrated with learning.

daniel__
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It has been so intuitive with the visualization and the explanation of your teaching! Thanks and keep up the good work!

platoho
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This is the best HMM series in youtube. Crystal clear explanation and the music in between the video is just superb... If you can send me the link to the music would be great. Thanks in advance.

mohamadalthafshaikh
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ah yes! I've been waiting for this! Fantastic. Thank you so much!

johnmandrake
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intuitive example and clear explanation thank you

saeedeh_nikan