Math - part 2,3

• $(G \not \bot L | I,D)$

  G is not independant of L

  
• G is conditionally independ of S, given I and D

  
• D is independant of I and S

  $(D \bot I, S)$

  
• $P(D,I,G,S,L) =$$$ $P(D) P(I) P(G|D,I) P(S|I) P(L|G)$

  
• $P(D|g^3, s^1) =$$\frac{1}{Z} [ P(d^0, g^3, s^1) P(d^1, g^3, s^1)]$

  A) i0,i1

  B) l0l1

  
• Estimating the probability

  A) 27

  B) 1000

  
• Rejection sampling

  A) G,S,L

  B) i1

  C) 31

  D) 84

  
• Sample-Likelihood weighting

  A) 1.0

  B) d0,d1

  C) i0,i1

  D) evidence

  E) 0.7

  F) s1|i0