Model4

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  $$P(\prod_{[i]1}=k\vert\pi_{1}^{[i]-1},\gamma_{0}^{l},\phi_{0}^{l},E)=d_{1}(k-\odot_{i-1}\vert A(e_{[i-1]}),B(j_{k}))$$ (2.18)

  
  

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  $$P(\prod_{[i]x}=k\vert\pi_{[i]1}^{x-1},\pi_{1}^{[i]-1},\gamma_{0}^{l},\phi_{0}^{l},E)=d_{>1}(k-\pi_{[i]x-1}\vert B(j_{k}))$$ (2.19)

  
  

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