+0  
 
+10
863
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avatar+249 

 

I need to find the limiting distribution for this however to do that I need to  first find its transition diagram and I'm just stuck on thinking about how this M.C works.

                                I'm not even sure on the state space for this chain $$X_n=(L_n,R_n)$$Any help with the transition diagram is appreciated =)

 Sep 1, 2015

Best Answer 

 #1
avatar+30386 
+8

Does this help:

 

Markov

.

 Sep 2, 2015
 #1
avatar+30386 
+8
Best Answer

Does this help:

 

Markov

.

Alan Sep 2, 2015
 #2
avatar+30386 
0

Not sure that my answer is correct as my states wouldn't consist of just 1s and 0s.

 Sep 2, 2015
edited by Alan  Sep 7, 2015
 #3
avatar+249 
0

Kind of late reply as I havn't been on but that's what I ended up doing so your answer agrees with me -> The M.C consists of 4 states (0,0) , (1,0) , (0,1) , (1,1) and then you find the transition probabilities for each state using what you've given.

 Sep 7, 2015

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