Ajout formules delta additif
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@ -19,9 +19,27 @@ bibliography: references.bib
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- Ajouter au tableau comparatif sep BiSBM
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- Regarder les codes Mangal database pour $\delta$
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- Voir $\delta$ mais additif
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:::{.callout-note}
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### $\delta$ additif Bernoulli
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En Bernoulli pas de forme analytique non plus :
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Pour $\alpha_{qr}$:
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$$ \sum_{m=1}^M \sum_{i=1}^{n_1^m} \sum_{j=1}^{n_2^m} \tau_{iq}^{1,m}\tau_{jr}^{2,m}(\frac{X_{ij}^m}{\alpha_{qr}} + \frac{(1-X_{ij}^m)}{\alpha_{qr} + \delta_m -1}) = 0$$
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Et pour $\delta_m$:
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$$ \sum_{i=1}^{n_1^m} \sum_{j=1}^{n_2^m} \sum_{q=1}^{Q_1} \sum_{r=1}^{Q_2} \tau_{iq}^{1,m}\tau_{jr}^{2,m}(\frac{X_{ij}^m}{\delta_{m}} + \frac{(1-X_{ij}^m)}{\alpha_{qr} + \delta_m -1}) = 0$$
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:::
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:::{.callout-note}
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### $\delta$ additif Poisson
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Forme analytique mais risque de confusion ?
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$$\widehat{\delta_m} = \frac{\sum_{q,r} e^m_{qr}}{\sum_{q,r} n^m_{qr}},~\widehat{\alpha_{qr}} = \frac{\sum_{m} e^m_{qr}}{\sum_{m} n^m_{qr}} $$
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:::
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- Attente retour Pierre pour faire d'autres clustering
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- Implémenter Anti Scalaire
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- Implémenter décodeur Anti Scalaire
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- Regarder la liste des cours du MathSV et de l'Université Paris-Saclay.
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