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readme.txt
/int_mdp, /int_problem
Problem and MDP definition of a simple discrete-time integrator
for approximate RL
/int_optimal
RL solution: optimal Q-function and policy
/int_plotoptimal
Script to
category.txt
Q
10kjh
23djfkd
0#
A
10kjh
45eirc
0#
Z
10kjh
3kkf
9dkf
0#
W
10kjh
4dfdl
0#
S
10kjh
93dfs
0#
X
10kjh
18dkfls
0#
E
3df
1df
6dsdf
10kjh
0#
D
10kjh
9dfl
2dfs
7sdlf
23df
category.txt
Q
10kjh
23djfkd
0#
A
10kjh
45eirc
0#
Z
10kjh
3kkf
9dkf
0#
W
10kjh
4dfdl
0#
S
10kjh
93dfs
0#
X
10kjh
18dkfls
0#
E
3df
1df
6dsdf
10kjh
0#
D
10kjh
9dfl
2dfs
7sdlf
23df
yj2.m
% q 26*54
load q
load t
b(:,1)=0*q(:,1);
b(:,2)=0.2*q(:,37);
b(:,3)=0.2*q(:,39);
b(:,4)=0.2*q(:,40);
b(:,5)=0.2*q(:,41);
b(:,6)=0.2*q(:,42);
[i,c,s,d]=kmeans(b,3,'Distance','cosine');
kmeans.m
% q 26*54
load q
load t
b(:,1)=0*q(:,1);
b(:,2)=0.2*q(:,37);
b(:,3)=0.2*q(:,39);
b(:,4)=0.2*q(:,40);
b(:,5)=0.2*q(:,41);
b(:,6)=0.2*q(:,42);
[i,c,s,d]=kmeans(b,3,'Distance','cosine');