Open kheyer opened 4 years ago
It's a good question and not something that we've experimented with. One idea is to use the Einstein midpoint as is done in this paper to aggregate points in hyperbolic space. You'd just do this aggregation for all nodes that the new node is connected to and treat this aggregation as the new node's embedding.
Lets say I have a graph that I've embedded in a Poincare space and I have trained embeddings for all nodes in the graph.
Now I want to predict the embedding of a new node. In this scenario, I know links/edges between the new node and existing embedded nodes.
Is it possible to do this?