A list of puns related to "Markov decision process"
Algorithms like policy iteration and value iteration are often classified as dynamic programming methods that try to solve the Bellman optimality equations.
My current understanding of dynamic programming is this:
It is a method applied to optimization problems. DP problems exhibit optimal substructure, i.e., the optimal solution to a problem contains the optimal solution to a subproblem. These subproblems are not independent of each other, but are overlapping. There are two approaches - one is a bottom-up, the other is top-down. I have the following questions:
Is this understanding of DP comprehensive? Does every DP algorithm have an optimal substructure with overlapping subproblems?
How does policy iteration and value iteration fit into this scheme? Can we call them bottom-up or top-down?
Topic: Reinforcement Learning Math Discussion
Meeting Recording:
https://us02web.zoom.us/rec/share/xcdlLPLzrmxLfNbNuFHud4UtFaTVeaa823IYr6dYzUw-uzo3Q0gjSQwweD9oLgzf
How is the Markov Decision Process used in AI? All that has been explained in a simple fashion in Reinforcement learning Part 3: Introduction to Markov Process. Take a look πhttps://medium.com/ai%C2%B3-theory-practice-business/reinforcement-learning-part-3-the-markov-decision-process-9f5066e073a2
So In the final episode we get to see the code to get into HAP's Lab. Iβm not just looking at every little thing. This was deliberate. The camera panned directly at it and he stood to the side.
268 #62
Now maybe this is just an easter egg or maybe I've been looking at this stuff for too long and everything can apply, but I see so many coincidences that are always somewhat applicable.
This lead me to a book on Signal Processing for Cognitive Radios.
There it talks about infinite horizon value functions and how they can be approximated by a piecewise linear finite horizon value function when computed for a sufficiently long horizon
Also on that page it references something called the Markov Decision Process.
>A Markov decision process (MDP) is a discrete time stochastic control process. It provides a mathematical framework for modeling decision making in situations where outcomes are partly random and partly under the control of a decision maker. MDPs are useful for studying optimization problems solved via dynamic programming and reinforcement learning.
>They are used in many disciplines, including robotics, automatic control, economics and manufacturing.
>The probability that the process moves into its new state is influenced by the chosen action. The next state depends on the current state and the decision maker's action But is conditionally independent of all previous states and actions
All sounds remarkably similar to the type of system that can propel forking life decisions and dimension jumps forward.
Also the whole robotics and automation stuff.
I have recently managed to set aside some time to clean up a couple of drafts that have been sitting on my lap for the last couple of months.
It's a series of three articles on the Markov Decision Processes, a piece of the mathematical framework underlying Reinforcement Learning techniques. A couple more are in the process of being written, but I believe that the material could already be useful to anyone interested in taking a look at the "nitty gritty" math formulation.
Link to the first article: https://www.lpalmieri.com/posts/rl-introduction-00/
Link to the index: https://www.lpalmieri.com/
Did you like the professor? Who was it? What class was it?
Thanks!
Hi ! I am currently taking the Reinforcement Learning specialization by University of Alabama on coursera (auditing, no money T_T)
Please refer to this image before reading queries
The Markov property states that we have all the information needed in the current state and action to predict the next state
Queries :
I am currently going through the university of alberta's course on RL on coursera
Confusion :
In MDPs the next state and the reward associated with it are stochastic. Given the current state, every state in the set of possible states has a finite possibility of occurring. Then how do you choose an optimal policy ? I understand that we are trying to maximise the discounted expected return (sum of all further rewards)
Do you evaluate multiple policies over episodes and then choose ?
And how are actions picked if states are stochastic ?
anyone has any idea about Markov Decision Processes (MDPs) ? I am making a voice assistant android app and need a middleware for the backend to link everything.. so was wondering whether MDP would be a good option..
Okay, so I'm not exactly sure if this belongs here, but this is my problem: We have a music player that has different playlists and automatically suggests songs from the current playlist I'm in. What I want the program to learn is, that if I skip the song, it should decrease the probability to be played in this playlist again. I think this is what's called reinforcement learning and I've read a bit about the algorithms, decidin that MDP seems to be exactly what we have here. I know that in MDP there are more than one state, so I figured for this case it would mean the different playlists. Like depending on the state (playlist) I'm in, it chooses the songs that it thinks fits the best and get "punished" (by skipping) if it has chosen wrongly.
So what I'm asking is, if you guys think this is the right approach? Or would you suggest a different algorithm? Does all of this even make any sense, should I provide more information?
If it does sound right, I'd like to ask for some tutorials or starting points getting about MDP in R. I've searched online but have only found the MDP Toolbox in R and it kind of doesn't really make sense to me. Do you have any suggestions? I'm really helpful for any kind of advice. :)
I'm trying to implement this paper about Markov decision processes but am struggling with some of the formulas, for example the state value function definition at the end of the second page. I can understand everything in it except the double struck E[...] notation at the start, I've never seen it before, can't derive what it means from the formula and don't know what to look up. The only thing I can think of is set builder notation considering the 'where pipe "|"' and the big double struck letter but that wouldn't make any sense here. Could anyone help me out with this? Thanks a lot for reading!
How is the Markov Decision Process used in AI? All that has been explained in a simple fashion in Reinforcement learning Part 3: Introduction to Markov Process. Take a look πhttps://medium.com/ai%C2%B3-theory-practice-business/reinforcement-learning-part-3-the-markov-decision-process-9f5066e073a2
Please note that this site uses cookies to personalise content and adverts, to provide social media features, and to analyse web traffic. Click here for more information.