We describe a novel way of representing a symbolic knowledge base (KB) called a sparse-matrix reified KB. This representation enables neural modules that are fully differentiable, faithful to the original semantics of the KB, expressive enough to model multi-hop inferences, and scalable enough to use with realistically large KBs. The sparse-matrix reified KB can be distributed across multiple GPUs, can scale to tens of millions of entities and facts, and is orders of magnitude faster than naive sparse-matrix implementations. The reified KB enables very simple end-to-end architectures to obtain competitive performance on several benchmarks representing two families of tasks: KB completion, and learning semantic parsers from denotations.
@article{arxiv.2002.06115,
title = {Scalable Neural Methods for Reasoning With a Symbolic Knowledge Base},
author = {William W. Cohen and Haitian Sun and R. Alex Hofer and Matthew Siegler},
journal= {arXiv preprint arXiv:2002.06115},
year = {2020}
}
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Also published in ICLR2020 https://openreview.net/forum?id=BJlguT4YPr¬eId=BJlguT4YPr