I have a problem which I think (not compeletly sure) could be managed by soft evidences.suppose we have three nodes (A,B,C).A and B are parents of C.
A B
\ /
C
suppose we have 4 states (S1,S2;S3,S4) and
P(S1 |A)=.2 P(S2 |A)=.15 P(S3|A)=.15 P(S4|A)=.5
P(S1 |B)=.3 P(S2 |B)=.4 P(S3|B)=.1 P(S4|B)=.2
what are P(S1 |C) P(S2 |C) P(S3|C) P(S4|C) ?
\ /
C
suppose we have 4 states (S1,S2;S3,S4) and
P(S1 |A)=.2 P(S2 |A)=.15 P(S3|A)=.15 P(S4|A)=.5
P(S1 |B)=.3 P(S2 |B)=.4 P(S3|B)=.1 P(S4|B)=.2
what are P(S1 |C) P(S2 |C) P(S3|C) P(S4|C) ?
(Posterior probability of C knowing other two observations)
Please let me know how I can solve the problem using Kevin Murphy Toolbox?
Please let me know how I can solve the problem using Kevin Murphy Toolbox?
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