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Deep Learning for Symbolic Mathematics

2019-12-02 · ICLR 2020 1 · Guillaume Lample, François Charton

Neural networks have a reputation for being better at solving statistical or approximate problems than at performing calculations or working with symbolic data. In this paper, we show that they can be surprisingly good at more elaborated tasks in mathematics, such as symbolic integration and solving differential equations. We propose a syntax for representing mathematical problems, and methods for generating large datasets that can be used to train sequence-to-sequence models. We achieve results that outperform commercial Computer Algebra Systems such as Matlab or Mathematica.

📄 PDF Abstract BibTeX arXiv:1912.01412

Code (7)

anupamme/SymbolicMathematics pytorch
cloneofsimo/poly2SOP pytorch
elia-mercatanti/deep-learning-symbolic-mathematics pytorch
facebookresearch/SymbolicMathematics pytorch
janeyoung2018/symbolic-math
mekty2012/CS470_SymbolicIntegration
wellecks/symbolic_generalization pytorch

Tasks

Deep Learning

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