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This repository was archived by the owner on Sep 2, 2025. It is now read-only.
@@ -78,13 +78,13 @@ Group recommendations combine the recommendations of each user in a group into o
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In average aggregation all members are considered equals. So, the rating of an item for a group of users will be given be averaging the scores of an item across all group members. The movie $i$ group score is equal to the average of predicted ratings forall the group $g$ members, i.e.:
where $r_{ui}$is the predicted rating for user $u$ item $i$. The problem with this logic is that the outlier (someone with a really high or low score) will never be satisfied. This is implemented in the `assignment3/assignment2.py/average_aggregate` function.
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where $r_{u,i}$is the predicted rating for user $u$ item $i$. The problem with this logic is that the outlier (someone with a really high or low score) will never be satisfied. This is implemented in the `assignment3/assignment2.py/average_aggregate` function.
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In least misery aggregation can act as a veto for the rest of the group. In this case, the rating of an item for a group of users is computed as the minimum score assigned to that item inall group members recommendations. The movie $i$ group score is the smallest score any member of the group $g$ has given as a rating $r_{ui}$, i.e.:
As one might predict, the recommended movies are unlikely to ilicit strong reactions, either positive or negative. This is implemented in the `assignment3/assignment2.py/least_misery_aggregate` function.
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#### **Sequential Hybrid Aggregation Model**
@@ -186,4 +186,4 @@ Movie number: 1193, Predicted rating: 3.13
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### Prepare also a short presentation (about 5 slides) to show how your method works (Score: 10%)
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This presentation can be found in our repository `assignment3/asg3_presentation.pdf`.
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This presentation can be found in our repository `assignment3/asg3_presentation.pdf`/`assignment3/asg3_presentation.pdf`.
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