PinSage Aggregation Demonstrator
Demonstrate PinSage-style importance pooling from random-walk visit counts and node features.
Description
Demonstrate PinSage-style importance pooling from random-walk visit counts and node features.
PinSage Aggregation Demonstrator: Demonstrate PinSage-style importance pooling from random-walk visit counts and node features.
When to use PinSage Aggregation Demonstrator
Use this graph operation to transform, inspect, classify, or aggregate a graph whose directedness, edge semantics, weights, node identifiers, and duplicate-edge policy are defined.
- Node features
- Required list input.
- Sampled neighbors
- Required object input.
- Target node
- Required integer input.
- Self weight
- Required number input.
How PinSage Aggregation Demonstrator works
Demonstrate PinSage-style importance pooling from random-walk visit counts and node features. The tool evaluates the supplied inputs together and returns the named outputs below; it does not infer omitted operating conditions or change the units shown.1
- PinSage aggregation
- The resulting pinsage aggregation returned as an object.
Limitations and assumptions
- Graph results depend on representation and conventions for self-loops, parallel edges, direction, isolated nodes, weights, normalization, and traversal order. Learned embeddings additionally depend on sampling and training parameters.
- Use finite inputs in the displayed units and preserve more precision than the final presentation requires. Independently verify safety-critical, financial, compliance, or production decisions.
Alternative or Complementary approaches
Validate node and edge counts before and after transformation, test small known graphs, and preserve an explicit graph schema with algorithm parameters.
References
Similar or alternative tools
- Node2Vec++ Transition Demonstrator
Demonstrate weighted node2vec-style transitions with a threshold for strong previous-node connections.
- Graph Breadth-First Traversal
Visit every node reachable from a start node in breadth-first order over directed edges, visiting neighbors in ascending order and reporting each node's depth.
- Graph Depth-First Traversal
Visit every node reachable from a start node in iterative depth-first preorder over directed edges, descending into the smallest-numbered neighbor first and reporting each node's depth.