Using matrices to model symbolic relationship
By Ilya Sutskever, Geoffrey E. Hinton. 2008
27 citations recorded by the source corpus.
Subfields: Representation & Self-Supervised Learning
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Representation & Self-Supervised Learning
- Yoshua Bengio
- Razvan Pascanu
- Josh Tenenbaum
- Li Fei-Fei
- Scott E. Reed
- Peter W. Battaglia
- Danilo Jimenez Rezende
- Daniel L. K. Yamins
Citations in the corpus
- Neural Execution Engines: Learning to Execute Subroutines (2020, background): “[23] expands on this idea, modeling objects as matrices so that relationships can equivalently be treated as objects, allowing the system to learn higher-order relationships.”
- Neural Programmer-Interpreters (2015, background): “This idea appeared in (Sutskever & Hinton, 2009) in the context of learning higher order symbolic relations and in (Donnarumma et al., 2015) as the key ingredient of an architecture for prefrontal cognitive control.”
- Interaction Networks for Learning about Objects, Relations and Physics (2016, background): “Others have explored deep 54 learning of logical and arithmetic relations [26], and relations suitable for visual question-answering 55 [1].”
- Neural-Symbolic Computing: An Effective Methodology for Principled Integration of Machine Learning and Reasoning (2019, background): “Technically, this has been done by searching for the answer to a query that gives the highest grounding score [4, 3, 47, 48].”
- Flexible Neural Representation for Physics Prediction (2018, positive): “Our work draws inspiration from and extends that of Chang et al. [11] and Battaglia et al. [4], which in turn use ideas from graph-based neural networks [39, 44, 9, 30, 22, 14, 13, 24, 8, 40].”
- Neurosymbolic AI: the 3rd wave (2020, unknown): “gration, so-called embedding techniques seek to transform symbolic representations into vector spaces where reasoning can take place through matrix computations over distance functions [7, 85, 87, 80, 75, 11, 26, 100, 24, 70].”